diff --git a/VTKplot.pvd b/VTKplot.pvd new file mode 100644 index 00000000000..467a9de279d --- /dev/null +++ b/VTKplot.pvd @@ -0,0 +1,7 @@ + + + + + + + diff --git a/host-configs/LLNL/dane-gcc-12.cmake b/host-configs/LLNL/dane-gcc-12.cmake new file mode 100644 index 00000000000..b45d2dba68a --- /dev/null +++ b/host-configs/LLNL/dane-gcc-12.cmake @@ -0,0 +1,12 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/dane-gcc-12.cmake) + +# MPI +set(MPI_HOME /usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic CACHE PATH "") + +# ATS +set(ATS_ARGUMENTS "--machine slurm112" CACHE STRING "") + +# This is here to note the required flags for using valgrind. These will have to be propagated to the TPL's +#set( CMAKE_CXX_FLAGS "-march=x86-64-v2 -mno-avx512f" CACHE STRING "" FORCE) + +include(${CMAKE_CURRENT_LIST_DIR}/llnl-cpu-base.cmake) diff --git a/host-configs/LLNL/lassen-base.cmake b/host-configs/LLNL/lassen-base.cmake new file mode 100644 index 00000000000..6648a27c655 --- /dev/null +++ b/host-configs/LLNL/lassen-base.cmake @@ -0,0 +1,81 @@ +############################################################################### +# +# Base configuration for LC Lassen builds +# Calling configuration file must define the following CMAKE variables: +# +# MPI_HOME +# +############################################################################### + +set( GEOS_BUILD_OBJ_LIBS OFF CACHE BOOL "" ) +# Fortran +set(ENABLE_FORTRAN OFF CACHE BOOL "") + +# MPI +set(ENABLE_MPI ON CACHE BOOL "") +set(MPI_C_COMPILER ${MPI_HOME}/bin/mpicc CACHE PATH "") +set(MPI_CXX_COMPILER ${MPI_HOME}/bin/mpicxx CACHE PATH "") +set(MPIEXEC lrun CACHE STRING "") +set(MPIEXEC_NUMPROC_FLAG -n CACHE STRING "") +set(ENABLE_WRAP_ALL_TESTS_WITH_MPIEXEC ON CACHE BOOL "") + +# OpenMP +set(ENABLE_OPENMP ON CACHE BOOL "" FORCE) + +# CUDA +# LvArray sets this to the CMAKE_CXX_COMPILER. +set(CMAKE_CUDA_HOST_COMPILER ${MPI_CXX_COMPILER} CACHE STRING "") + +set(ENABLE_CUDA_NVTOOLSEXT OFF CACHE BOOL "") + +# ESSL +set(ENABLE_ESSL ON CACHE BOOL "" FORCE ) +set(ESSL_DIR /usr/tcetmp/packages/essl/essl-6.3.0.2 CACHE STRING "" FORCE ) +set(ESSL_INCLUDE_DIRS ${ESSL_DIR}/include CACHE STRING "" FORCE ) +set(ESSL_LIBRARIES ${ESSL_DIR}/lib64/libesslsmpcuda.so + ${CUDA_TOOLKIT_ROOT_DIR}/lib64/libcublas.so + ${CUDA_TOOLKIT_ROOT_DIR}/lib64/libcublasLt.so + ${CUDA_TOOLKIT_ROOT_DIR}/lib64/libcudart.so + ${ESSL_DIR}/lib64/liblapackforessl.so + ${ESSL_DIR}/lib64/liblapackforessl_.so + CACHE PATH "" FORCE ) + +# TPL +set(ENABLE_PAPI OFF CACHE BOOL "") +set(SILO_BUILD_TYPE powerpc64-unknown-linux-gnu CACHE STRING "") + +# GEOSX specific options +set(ENABLE_PVTPackage ON CACHE BOOL "") +set(ENABLE_PETSC OFF CACHE BOOL "" FORCE ) + +set( ENABLE_HYPRE_DEVICE "CUDA" CACHE STRING "" FORCE ) +if( ${ENABLE_HYPRE_DEVICE} STREQUAL "HIP" OR ${ENABLE_HYPRE_DEVICE} STREQUAL "CUDA" ) + set(ENABLE_TRILINOS OFF CACHE BOOL "" FORCE ) +else() + set(ENABLE_HYPRE OFF CACHE BOOL "" FORCE ) + set(GEOS_LA_INTERFACE "Trilinos" CACHE STRING "" FORCE ) +endif() + +# Documentation +set(ENABLE_UNCRUSTIFY OFF CACHE BOOL "" FORCE) +set(ENABLE_DOXYGEN OFF CACHE BOOL "" FORCE) + +# Other +set(ENABLE_MATHPRESSO OFF CACHE BOOL "") + +# YAPF python formatting +set(YAPF_EXECUTABLE /usr/gapps/GEOSX/thirdPartyLibs/python/lassen-gcc-python/python/bin/yapf CACHE PATH "" FORCE) + +# PYGEOSX +set(ENABLE_PYGEOSX ON CACHE BOOL "") +set(PYTHON_EXECUTABLE /usr/gapps/GEOSX/thirdPartyLibs/python/lassen-gcc-python/python/bin/python CACHE PATH "") +set(Python3_ROOT_DIR /usr/gapps/GEOSX/thirdPartyLibs/python/lassen-gcc-python/python CACHE PATH "") +set(Python3_EXECUTABLE /usr/gapps/GEOSX/thirdPartyLibs/python/lassen-gcc-python/python/bin/python3 CACHE PATH "") + +# ATS +set(ATS_ARGUMENTS "--ats jsrun_omp --ats jsrun_bind=packed" CACHE STRING "") +# set(USER $ENV{USER} CACHE STRING "") +# set(ATS_WORKING_DIR "/p/gpfs1/${USER}/integratedTestsGEOS/${CONFIG_NAME}" CACHE PATH "") +# set(ATS_BASELINE_DIR "/p/gpfs1/${USER}/integratedTestsGEOS/baselines" CACHE PATH "") + +include(${CMAKE_CURRENT_LIST_DIR}/../tpls.cmake) diff --git a/host-configs/LLNL/lassen-clang-10-cuda-11.cmake b/host-configs/LLNL/lassen-clang-10-cuda-11.cmake new file mode 100644 index 00000000000..9c9ff7de26c --- /dev/null +++ b/host-configs/LLNL/lassen-clang-10-cuda-11.cmake @@ -0,0 +1,16 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/lassen-clang-10-cuda-11.cmake) + +# Fortran +set(CMAKE_Fortran_COMPILER /usr/tce/packages/xl/xl-2023.06.28/xlf/16.1.1/bin/xlf CACHE PATH "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -qarch=pwr9 -qtune=pwr9" CACHE STRING "") +set(FORTRAN_MANGLE_NO_UNDERSCORE ON CACHE BOOL "") +set(OpenMP_Fortran_FLAGS "-qsmp=omp" CACHE STRING "") +set(OpenMP_Fortran_LIB_NAMES "" CACHE STRING "") + +# MPI +set(MPI_HOME /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-clang-10.0.1-gcc-8.3.1 CACHE PATH "") +set(MPI_Fortran_COMPILER /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-xl-2023.06.28-cuda-11.8.0/bin/mpifort CACHE PATH "") + +include(${CMAKE_CURRENT_LIST_DIR}/lassen-base.cmake) + +set(ENABLE_CUDA_NVTOOLSEXT ON CACHE BOOL "") \ No newline at end of file diff --git a/host-configs/LLNL/lassen-clang-13-cuda-11.cmake b/host-configs/LLNL/lassen-clang-13-cuda-11.cmake new file mode 100644 index 00000000000..c57f0014e51 --- /dev/null +++ b/host-configs/LLNL/lassen-clang-13-cuda-11.cmake @@ -0,0 +1,17 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/lassen-clang-13-cuda-11.cmake) + +# Fortran +set(CMAKE_Fortran_COMPILER /usr/tce/packages/xl/xl-2023.06.28/xlf/16.1.1/bin/xlf CACHE PATH "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -qarch=pwr9 -qtune=pwr9" CACHE STRING "") +set(FORTRAN_MANGLE_NO_UNDERSCORE ON CACHE BOOL "") +set(OpenMP_Fortran_FLAGS "-qsmp=omp" CACHE STRING "") +set(OpenMP_Fortran_LIB_NAMES "" CACHE STRING "") + +# MPI +set(MPI_HOME /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-clang-13.0.1-gcc-8.3.1 CACHE PATH "") +set(MPI_Fortran_COMPILER /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-xl-2023.06.28-cuda-11.8.0/bin/mpifort CACHE PATH "") + +include(${CMAKE_CURRENT_LIST_DIR}/lassen-base.cmake) + +set(ENABLE_CUDA_NVTOOLSEXT ON CACHE BOOL "") + diff --git a/host-configs/LLNL/lassen-clang-13-cuda-12.cmake b/host-configs/LLNL/lassen-clang-13-cuda-12.cmake new file mode 100644 index 00000000000..14ee23d0c81 --- /dev/null +++ b/host-configs/LLNL/lassen-clang-13-cuda-12.cmake @@ -0,0 +1,25 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/lassen-clang-13-cuda-12.cmake) + +# Fortran +set(CMAKE_Fortran_COMPILER /usr/tce/packages/gcc/gcc-8.3.1/bin/gfortran CACHE PATH "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -mtune=power9" CACHE STRING "") +set(FORTRAN_MANGLE_NO_UNDERSCORE ON CACHE BOOL "") +set(OpenMP_Fortran_FLAGS "-fopenmp" CACHE STRING "") +set(OpenMP_Fortran_LIB_NAMES "" CACHE STRING "") + +# MPI +set(MPI_HOME /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-clang-13.0.1-gcc-8.3.1/ CACHE PATH "") +set(MPI_Fortran_COMPILER /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-gcc-8.3.1/bin/mpifort CACHE PATH "") + +include(${CMAKE_CURRENT_LIST_DIR}/lassen-base.cmake) + +# Overwrite options set on lassen-base.cmake +set(ENABLE_OPENMP OFF CACHE BOOL "" FORCE) +set(ENABLE_CUDA_NVTOOLSEXT ON CACHE BOOL "") + +# Overwrite ESSL defaults from lassen-base.cmake +# Reason: libesslsmpcuda.so depends on cuda-11 +set(ESSL_LIBRARIES ${ESSL_DIR}/lib64/libessl.so + ${ESSL_DIR}/lib64/liblapackforessl.so + ${ESSL_DIR}/lib64/liblapackforessl_.so + CACHE PATH "" FORCE ) diff --git a/host-configs/LLNL/lassen-gcc-8-cuda-11.cmake b/host-configs/LLNL/lassen-gcc-8-cuda-11.cmake new file mode 100644 index 00000000000..3e9fd6783d7 --- /dev/null +++ b/host-configs/LLNL/lassen-gcc-8-cuda-11.cmake @@ -0,0 +1,19 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/lassen-gcc-8-cuda-11.cmake) + +# C++ +# The "-march=native -mtune=native" which LvArray adds breaks the PVT package. +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG" CACHE STRING "" FORCE) +set(CMAKE_CUDA_FLAGS_RELEASE "-O3 -DNDEBUG -Xcompiler -DNDEBUG -Xcompiler -O3" CACHE STRING "" FORCE) + +# Fortran +set(CMAKE_Fortran_COMPILER /usr/tce/packages/gcc/gcc-8.3.1/bin/gfortran CACHE PATH "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -mcpu=power9 -mtune=power9" CACHE STRING "") +set(FORTRAN_MANGLE_NO_UNDERSCORE OFF CACHE BOOL "") + +# MPI +set(MPI_HOME /usr/tce/packages/spectrum-mpi/spectrum-mpi-rolling-release-gcc-8.3.1 CACHE PATH "") +set(MPI_Fortran_COMPILER ${MPI_HOME}/bin/mpifort CACHE PATH "") + +set(ENABLE_CUDA_NVTOOLSEXT ON CACHE BOOL "") + +include(${CMAKE_CURRENT_LIST_DIR}/lassen-base.cmake) diff --git a/host-configs/LLNL/llnl-cpu-base.cmake b/host-configs/LLNL/llnl-cpu-base.cmake new file mode 100644 index 00000000000..58847109bac --- /dev/null +++ b/host-configs/LLNL/llnl-cpu-base.cmake @@ -0,0 +1,72 @@ +############################################################################### +# +# Base configuration for LC cpu builds +# Calling configuration file must define the following CMAKE variables: +# +# MPI_HOME +# +############################################################################### + +# Fortran +set(ENABLE_FORTRAN OFF CACHE BOOL "") + +# Fortran +set(CMAKE_Fortran_COMPILER /usr/tce/packages/gcc/gcc-12.1.1-magic/bin/gfortran CACHE PATH "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") + +# PYGEOSX +set(ENABLE_PYGEOSX ON CACHE BOOL "") +set(Python3_ROOT_DIR /usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python CACHE PATH "") +set(Python3_EXECUTABLE ${Python3_ROOT_DIR}/bin/python3 CACHE PATH "") + +# YAPF python formatting +set(YAPF_EXECUTABLE /usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/yapf CACHE PATH "" FORCE) + +# Sphinx +set(SPHINX_EXECUTABLE /usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/sphinx-build CACHE PATH "" FORCE) + +# ATS +set(ATS_ARGUMENTS "--machine slurm56" CACHE STRING "") + +# MPI +set(ENABLE_MPI ON CACHE BOOL "") +set(MPI_C_COMPILER ${MPI_HOME}/bin/mpicc CACHE PATH "") +set(MPI_CXX_COMPILER ${MPI_HOME}/bin/mpicxx CACHE PATH "") +set(MPI_Fortran_COMPILER ${MPI_HOME}/bin/mpifort CACHE PATH "") +set(MPIEXEC /usr/bin/srun CACHE PATH "") +set(MPIEXEC_NUMPROC_FLAG "-n" CACHE STRING "") + +# PAPI (For TPL caliper builds) +set(ENABLE_PAPI ON CACHE BOOL "") +set(PAPI_PREFIX /usr/tce/packages/papi/papi-6.0.0.1/ CACHE PATH "") + +# OpenMP +set(ENABLE_OPENMP ON CACHE BOOL "") + +# GEOSX specific options +set(ENABLE_PVTPackage ON CACHE BOOL "") +set(ENABLE_PETSC OFF CACHE BOOL "Enables PETSc." FORCE) + +# PYGEOSX +set(ENABLE_PYGEOSX ON CACHE BOOL "") +set(Python3_ROOT_DIR /usr/apps/python-3.11.5 CACHE PATH "") +set(Python3_EXECUTABLE ${Python3_ROOT_DIR}/bin/python3 CACHE PATH "") + +# caliper +set(ENABLE_CALIPER ON CACHE BOOL "" FORCE) +set(ENABLE_CALIPER_HYPRE ON CACHE BOOL "" FORCE) + +# MKL +set(ENABLE_MKL ON CACHE BOOL "") +set(MKL_ROOT /usr/tce/packages/mkl/mkl-2022.1.0) +set(MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "") +set(MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_gnu_thread.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + CACHE STRING "") + +# ATS +set(USER $ENV{USER} CACHE STRING "") +set(ATS_WORKING_DIR "/p/lustre2/${USER}/integratedTestsGEOS/${CONFIG_NAME}" CACHE PATH "") +set(ATS_BASELINE_DIR "/p/lustre2/${USER}/integratedTestsGEOS/baselines" CACHE PATH "") +include(${CMAKE_CURRENT_LIST_DIR}/../tpls.cmake) diff --git a/host-configs/LLNL/ruby-clang-14.cmake b/host-configs/LLNL/ruby-clang-14.cmake new file mode 100644 index 00000000000..c9d928a1d37 --- /dev/null +++ b/host-configs/LLNL/ruby-clang-14.cmake @@ -0,0 +1,10 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/ruby-clang-14.cmake) + +# MPI +set(MPI_HOME /usr/tce/packages/mvapich2/mvapich2-2.3.7-clang-14.0.6-magic CACHE PATH "") +# This is here to note the required flags for using valgrind. These will have to be propagated to the TPL's +#set( CMAKE_CXX_FLAGS "-march=x86-64-v2 -mno-avx512f" CACHE STRING "" FORCE) +# This is what is required for using address sanitizer. This should be put into GeosxOptions.cmake when it is incorporated into the build options. +#set( CMAKE_CXX_FLAGS "-g -O2 -fno-omit-frame-pointer -fsanitize=address" CACHE STRING "" FORCE) + +include(${CMAKE_CURRENT_LIST_DIR}/llnl-cpu-base.cmake) diff --git a/host-configs/LLNL/ruby-gcc-12.cmake b/host-configs/LLNL/ruby-gcc-12.cmake new file mode 100644 index 00000000000..2c369280809 --- /dev/null +++ b/host-configs/LLNL/ruby-gcc-12.cmake @@ -0,0 +1,9 @@ +include(${CMAKE_CURRENT_LIST_DIR}/../../src/coreComponents/LvArray/host-configs/LLNL/ruby-gcc-12.cmake) + +# MPI +set(MPI_HOME /usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic CACHE PATH "") + +# ATS +set(ATS_ARGUMENTS "--machine slurm56" CACHE STRING "") + +include(${CMAKE_CURRENT_LIST_DIR}/llnl-cpu-base.cmake) diff --git a/host-configs/LLNL/ruby-toss_4_x86_64_ib-clang@14.0.6.cmake b/host-configs/LLNL/ruby-toss_4_x86_64_ib-clang@14.0.6.cmake new file mode 100644 index 00000000000..ae1deaabcf8 --- /dev/null +++ b/host-configs/LLNL/ruby-toss_4_x86_64_ib-clang@14.0.6.cmake @@ -0,0 +1,182 @@ +################################################################################# +# Generated host-config - Edit at own risk! +################################################################################# +#-------------------------------------------------------------------------------- +# SYS_TYPE: toss_4_x86_64_ib +# Compiler Spec: clang@=14.0.6 +# CMake executable path: /usr/tce/backend/installations/linux-rhel8-x86_64/gcc-10.3.1/cmake-3.26.3-nz532rvfpaf5lf74zxmplgiobuhol7lu/bin/cmake +#-------------------------------------------------------------------------------- + +#-------------------------------------------------------------------------------- +# Compilers +#-------------------------------------------------------------------------------- + +set(CMAKE_C_COMPILER "/usr/tce/packages/clang/clang-14.0.6-magic/bin/clang" CACHE PATH "") + +set(CMAKE_CXX_COMPILER "/usr/tce/packages/clang/clang-14.0.6-magic/bin/clang++" CACHE PATH "") + +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_RELWITHDEBINFO "-O2 -g -DNDEBUG" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_DEBUG "-g" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# CMake Standard +#-------------------------------------------------------------------------------- + +set(BLT_CXX_STD "c++17" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# MPI +#-------------------------------------------------------------------------------- + +set(ENABLE_MPI ON CACHE BOOL "") + +set(MPI_C_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-clang-14.0.6-magic/bin/mpicc" CACHE PATH "") + +set(MPI_CXX_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-clang-14.0.6-magic/bin/mpicxx" CACHE PATH "") + +set(MPIEXEC_EXECUTABLE "/usr/bin/srun" CACHE PATH "") +set(MPIEXEC_NUMPROC_FLAG "-n" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# OpenMP +#-------------------------------------------------------------------------------- + +set(ENABLE_OPENMP ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Cuda +#-------------------------------------------------------------------------------- + +set(ENABLE_CUDA OFF CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Performance Portability TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CHAI ON CACHE BOOL "") + +set(CHAI_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/chai-git.4b9060b18b9bec1167026cfb3132bd540c4bd56b_develop-ksmeelgooguezcfwrfuolrrgiqsfyzrn" CACHE PATH "") + +set(RAJA_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/raja-git.1d70abf171474d331f1409908bdf1b1c3fe19222_develop-liacmht5om33b4m4qsbyvxoke5iggag2" CACHE PATH "") + +set(ENABLE_UMPIRE ON CACHE BOOL "") + +set(UMPIRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/umpire-git.1ed0669c57f041baa1f1070693991c3a7a43e7ee_develop-msxz5g2fgdtvh36cnhlxlw5lrgefcver" CACHE PATH "") + +set(CAMP_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/camp-git.ee0a3069a7ae72da8bcea63c06260fad34901d43_main-seumcvrcjlfsitznrklm6anxlyop4wt3" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# IO TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CALIPER ON CACHE BOOL "") + +set(CALIPER_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/caliper-git.287b7f3ad2d12f520aad04268d44f353cd05403c_2.12.0-jgcljxcmnwpmu2w3e6fwepntqqjt274h" CACHE PATH "") + +set(adiak_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/adiak-0.4.0-shzoi42twk7k6gbnkjwsbdddzu4rhrkw/lib/cmake/adiak" CACHE PATH "") + +set(ZLIB_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/zlib-1.3.1-2p2eqwjlvvz42sc2q5ml2yw2eymz5kog" CACHE PATH "") + +set(HDF5_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/hdf5-1.12.1-4sbm456runiwk6j7qazogadcz435xvrg" CACHE PATH "") + +set(CONDUIT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/conduit-git.ad86e316ad56a75c099d30ca5ce75cff275b5924_develop-5fv2jm2puzfkclt4k7jc6nnvbfyzezim" CACHE PATH "") + +set(SILO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/silo-4.11.1-bsd-jwyj3qy5zssnecqucxc3jxnotuyxyh6w" CACHE PATH "") + +set(PUGIXML_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/pugixml-1.13-octpifpder5dpo6tjewt2n3vl2n2vlok" CACHE PATH "") + +set(VTK_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/vtk-9.4.2-l4y7h3mnnwnagx5uk5u5l2qokoaqyd3l" CACHE PATH "") + +set(FMT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/fmt-10.0.0-4gzwrffoa2pl6v7uwyynj5yegriur7ik" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# System Math Libraries +#-------------------------------------------------------------------------------- + +set(ENABLE_MKL ON CACHE BOOL "") + +set(MKL_INCLUDE_DIRS "/usr/tce/packages/mkl/mkl-2022.1.0/include" CACHE PATH "") + +set(MKL_LIBRARIES /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_intel_lp64.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_gnu_thread.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_core.so + /lib/../lib64/libomp.so + /lib64/libpthread.so + /lib64/libm.so + /lib64/libdl.so CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Math TPLs +#-------------------------------------------------------------------------------- + +set(METIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/metis-5.1.0-ar4qtsbmnbmtlul5qx3pofbmf3jakucm" CACHE PATH "") + +set(PARMETIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/parmetis-4.0.3-xvx5rgufkonp2talkmpnzp452pgebq55" CACHE PATH "") + +set(SCOTCH_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/scotch-7.0.3-mlu7lwoextyse4gsloazxgxdlxd6gpx2" CACHE PATH "") + +set(SUPERLU_DIST_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/superlu-dist-git.0f6efc377df2440c235452d13d28d2c717f832a1_6.3.0-git.8-fqieoarboqxtgg5zhahckdj4l54unqq3" CACHE PATH "") + +set(SUITESPARSE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/suite-sparse-5.10.1-ccwpkt522s5m3xwuvcj2dn4ctqykfshz" CACHE PATH "") + +set(TRILINOS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/trilinos-16.1.0-cnv2mfchuntcex5yhk2fhrlyxeu7xexo" CACHE PATH "") + +set(HYPRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/hypre-git.be52325a3ed8923fb93af348b1262ecfe44ab5d2_2.33.0-git.12-3dftxwfgsft7m5tqwgpkem2dl5bnbdkc" CACHE PATH "") + +set(ENABLE_PETSC OFF CACHE BOOL "") + +set(ENABLE_CALIPER_HYPRE ON CACHE BOOL "") + +set(GEOS_LA_INTERFACE "Hypre" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Python +#-------------------------------------------------------------------------------- + +set(Python3_ROOT_DIR "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/" CACHE PATH "") + +set(Python3_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/python3" CACHE PATH "") + +set(ENABLE_PYGEOSX ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Documentation +#-------------------------------------------------------------------------------- + +set(SPHINX_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/sphinx-build" CACHE PATH "") + +set(DOXYGEN_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/doxygen-1.8.20-pcgpk5gzhzstzrt5cblfgrrichbgln4u/bin/doxygen" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Development tools +#-------------------------------------------------------------------------------- + +set(ENABLE_UNCRUSTIFY ON CACHE BOOL "") + +set(UNCRUSTIFY_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/uncrustify-git.401a4098bce9dcc47e024987403f2d59d9ba7bd2_0.70.1-git.319-4y4ztexrq54droaglskgemmcgnepnwxx/bin/uncrustify" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# addr2line +#-------------------------------------------------------------------------------- + +set(ENABLE_ADDR2LINE ON CACHE BOOL "") + +set(ADDR2LINE_EXEC "/usr/bin/addr2line" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Other +#-------------------------------------------------------------------------------- + +set(ENABLE_MATHPRESSO ON CACHE BOOL "") + +set(MATHPRESSO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-clang-14_tpls/clang-14.0.6/mathpresso-geos-5kkbozv2oghijthzn3etg66evaegymsx" CACHE PATH "") + +set(ENABLE_XML_UPDATES ON CACHE BOOL "") + +set(GEOS_BUILD_SHARED_LIBS ON CACHE BOOL "") + +set(ATS_ARGUMENTS "--machine slurm56" CACHE STRING "") + diff --git a/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12.1.1.cmake b/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12.1.1.cmake new file mode 100644 index 00000000000..07546888b8f --- /dev/null +++ b/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12.1.1.cmake @@ -0,0 +1,182 @@ +################################################################################# +# Generated host-config - Edit at own risk! +################################################################################# +#-------------------------------------------------------------------------------- +# SYS_TYPE: toss_4_x86_64_ib +# Compiler Spec: gcc@=12.1.1 +# CMake executable path: /usr/tce/backend/installations/linux-rhel8-x86_64/gcc-10.3.1/cmake-3.26.3-nz532rvfpaf5lf74zxmplgiobuhol7lu/bin/cmake +#-------------------------------------------------------------------------------- + +#-------------------------------------------------------------------------------- +# Compilers +#-------------------------------------------------------------------------------- + +set(CMAKE_C_COMPILER "/usr/tce/packages/gcc/gcc-12.1.1-magic/bin/gcc" CACHE PATH "") + +set(CMAKE_CXX_COMPILER "/usr/tce/packages/gcc/gcc-12.1.1-magic/bin/g++" CACHE PATH "") + +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_RELWITHDEBINFO "-O2 -g -DNDEBUG" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_DEBUG "-g" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# CMake Standard +#-------------------------------------------------------------------------------- + +set(BLT_CXX_STD "c++17" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# MPI +#-------------------------------------------------------------------------------- + +set(ENABLE_MPI ON CACHE BOOL "") + +set(MPI_C_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic/bin/mpicc" CACHE PATH "") + +set(MPI_CXX_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic/bin/mpicxx" CACHE PATH "") + +set(MPIEXEC_EXECUTABLE "/usr/bin/srun" CACHE PATH "") +set(MPIEXEC_NUMPROC_FLAG "-n" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# OpenMP +#-------------------------------------------------------------------------------- + +set(ENABLE_OPENMP ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Cuda +#-------------------------------------------------------------------------------- + +set(ENABLE_CUDA OFF CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Performance Portability TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CHAI ON CACHE BOOL "") + +set(CHAI_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/chai-git.4b9060b18b9bec1167026cfb3132bd540c4bd56b_develop-2xob7j63ysxxm5msqcs5akk53ox36rrq" CACHE PATH "") + +set(RAJA_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/raja-git.1d70abf171474d331f1409908bdf1b1c3fe19222_develop-w6d3vfhqea67jtrl5kgsf7yfdmw53sws" CACHE PATH "") + +set(ENABLE_UMPIRE ON CACHE BOOL "") + +set(UMPIRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/umpire-git.1ed0669c57f041baa1f1070693991c3a7a43e7ee_develop-h4gry4jg4nfbhrh55hecfdzzy3awxq2x" CACHE PATH "") + +set(CAMP_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/camp-git.ee0a3069a7ae72da8bcea63c06260fad34901d43_main-7avauujxf75odfjvsunfgz34wkzen3hb" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# IO TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CALIPER ON CACHE BOOL "") + +set(CALIPER_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/caliper-git.287b7f3ad2d12f520aad04268d44f353cd05403c_2.12.0-xolotrctq2ml5kcg4dminlshg6vzagor" CACHE PATH "") + +set(adiak_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/adiak-0.4.0-bz6cshrbl4zpowg6uvhdo7ki7ss2tgjr/lib/cmake/adiak" CACHE PATH "") + +set(ZLIB_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/zlib-1.3.1-54oviesqjo6upo65ry5fitqz5omfw57n" CACHE PATH "") + +set(HDF5_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/hdf5-1.12.1-oghlibs4dsel6eqrwu2xp2gvg4pjz2md" CACHE PATH "") + +set(CONDUIT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/conduit-git.ad86e316ad56a75c099d30ca5ce75cff275b5924_develop-37y7d7y2e735gaelsdl2ub7itkak6a77" CACHE PATH "") + +set(SILO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/silo-4.11.1-bsd-c4eskt44znon3uq54ozahcwpq6y4uusl" CACHE PATH "") + +set(PUGIXML_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/pugixml-1.13-hsfh2l3cmzc7piwx4ex3azvz5tk75tfs" CACHE PATH "") + +set(VTK_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/vtk-9.4.2-ygyhmgwabjr7arolnf46wopotcbmlsl5" CACHE PATH "") + +set(FMT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/fmt-10.0.0-e7nurcfb4jtbpu75wmofg7hdurzjaf5n" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# System Math Libraries +#-------------------------------------------------------------------------------- + +set(ENABLE_MKL ON CACHE BOOL "") + +set(MKL_INCLUDE_DIRS "/usr/tce/packages/mkl/mkl-2022.1.0/include" CACHE PATH "") + +set(MKL_LIBRARIES /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_intel_lp64.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_gnu_thread.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_core.so + /lib/../lib64/libomp.so + /lib64/libpthread.so + /lib64/libm.so + /lib64/libdl.so CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Math TPLs +#-------------------------------------------------------------------------------- + +set(METIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/metis-5.1.0-b2tyegtpk5zhjutrvdsgukfjuzfl35bg" CACHE PATH "") + +set(PARMETIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/parmetis-4.0.3-wc7b6rp7ap6mtmu2zuucl7dwd3d72giq" CACHE PATH "") + +set(SCOTCH_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/scotch-7.0.3-4cuy5tv2ffzzryghy4dt5jqjkacyjxtp" CACHE PATH "") + +set(SUPERLU_DIST_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/superlu-dist-git.0f6efc377df2440c235452d13d28d2c717f832a1_6.3.0-git.8-djdmeegz4s2liz2wlvcvkrld2ynpw3in" CACHE PATH "") + +set(SUITESPARSE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/suite-sparse-5.10.1-spsprgn677h4meayroocuyd3rct34jv2" CACHE PATH "") + +set(TRILINOS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/trilinos-16.1.0-ijnjoqaod6dricu5elrcaqsclw4lsxqg" CACHE PATH "") + +set(HYPRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/hypre-git.be52325a3ed8923fb93af348b1262ecfe44ab5d2_2.33.0-git.12-ffnaz4o27qxtbpu7cia4jqgkbhexvapj" CACHE PATH "") + +set(ENABLE_PETSC OFF CACHE BOOL "") + +set(ENABLE_CALIPER_HYPRE ON CACHE BOOL "") + +set(GEOS_LA_INTERFACE "Hypre" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Python +#-------------------------------------------------------------------------------- + +set(Python3_ROOT_DIR "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/" CACHE PATH "") + +set(Python3_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/python3" CACHE PATH "") + +set(ENABLE_PYGEOSX ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Documentation +#-------------------------------------------------------------------------------- + +set(SPHINX_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/sphinx-build" CACHE PATH "") + +set(DOXYGEN_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/doxygen-1.8.20-rbsdp6mktuvtbdx5pfi2y2kmeivgumrk/bin/doxygen" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Development tools +#-------------------------------------------------------------------------------- + +set(ENABLE_UNCRUSTIFY ON CACHE BOOL "") + +set(UNCRUSTIFY_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/uncrustify-git.401a4098bce9dcc47e024987403f2d59d9ba7bd2_0.70.1-git.319-66zegvv2c4odtesul4gfg65p2hgukmw7/bin/uncrustify" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# addr2line +#-------------------------------------------------------------------------------- + +set(ENABLE_ADDR2LINE ON CACHE BOOL "") + +set(ADDR2LINE_EXEC "/usr/bin/addr2line" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Other +#-------------------------------------------------------------------------------- + +set(ENABLE_MATHPRESSO ON CACHE BOOL "") + +set(MATHPRESSO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12_tpls/gcc-12.1.1/mathpresso-geos-pmas5poag5egtkkogmkxzbowtlsnhznm" CACHE PATH "") + +set(ENABLE_XML_UPDATES ON CACHE BOOL "") + +set(GEOS_BUILD_SHARED_LIBS ON CACHE BOOL "") + +set(ATS_ARGUMENTS "--machine slurm56" CACHE STRING "") + diff --git a/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12noAVX.cmake b/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12noAVX.cmake new file mode 100644 index 00000000000..b686cf21872 --- /dev/null +++ b/host-configs/LLNL/ruby-toss_4_x86_64_ib-gcc@12noAVX.cmake @@ -0,0 +1,184 @@ +################################################################################# +# Generated host-config - Edit at own risk! +################################################################################# +#-------------------------------------------------------------------------------- +# SYS_TYPE: toss_4_x86_64_ib +# Compiler Spec: gcc@=12noAVX +# CMake executable path: /usr/tce/backend/installations/linux-rhel8-x86_64/gcc-10.3.1/cmake-3.26.3-nz532rvfpaf5lf74zxmplgiobuhol7lu/bin/cmake +#-------------------------------------------------------------------------------- + +#-------------------------------------------------------------------------------- +# Compilers +#-------------------------------------------------------------------------------- + +set(CMAKE_C_COMPILER "/usr/tce/packages/gcc/gcc-12.1.1-magic/bin/gcc" CACHE PATH "") + +set(CMAKE_CXX_COMPILER "/usr/tce/packages/gcc/gcc-12.1.1-magic/bin/g++" CACHE PATH "") + +set(CMAKE_CXX_FLAGS "-march=x86-64-v2 -mno-avx512f" CACHE PATH "") + +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_RELWITHDEBINFO "-O2 -g -DNDEBUG" CACHE STRING "") + +set(CMAKE_CXX_FLAGS_DEBUG "-g" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# CMake Standard +#-------------------------------------------------------------------------------- + +set(BLT_CXX_STD "c++17" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# MPI +#-------------------------------------------------------------------------------- + +set(ENABLE_MPI ON CACHE BOOL "") + +set(MPI_C_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic/bin/mpicc" CACHE PATH "") + +set(MPI_CXX_COMPILER "/usr/tce/packages/mvapich2/mvapich2-2.3.7-gcc-12.1.1-magic/bin/mpicxx" CACHE PATH "") + +set(MPIEXEC_EXECUTABLE "/usr/bin/srun" CACHE PATH "") +set(MPIEXEC_NUMPROC_FLAG "-n" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# OpenMP +#-------------------------------------------------------------------------------- + +set(ENABLE_OPENMP ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Cuda +#-------------------------------------------------------------------------------- + +set(ENABLE_CUDA OFF CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Performance Portability TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CHAI ON CACHE BOOL "") + +set(CHAI_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/chai-git.4b9060b18b9bec1167026cfb3132bd540c4bd56b_develop-44liirgqt77y5jx6chuabzw6v5rpj22r" CACHE PATH "") + +set(RAJA_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/raja-git.1d70abf171474d331f1409908bdf1b1c3fe19222_develop-jkwf235s5cewqgnoe6me7gv4hty5hfuw" CACHE PATH "") + +set(ENABLE_UMPIRE ON CACHE BOOL "") + +set(UMPIRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/umpire-git.1ed0669c57f041baa1f1070693991c3a7a43e7ee_develop-f5nd3amxl5vi32gpxuebjy3hza3i46xr" CACHE PATH "") + +set(CAMP_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/camp-git.ee0a3069a7ae72da8bcea63c06260fad34901d43_main-ozknqlixdd5t2fggyzzahyp2uwgtpqxe" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# IO TPLs +#-------------------------------------------------------------------------------- + +set(ENABLE_CALIPER ON CACHE BOOL "") + +set(CALIPER_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/caliper-git.287b7f3ad2d12f520aad04268d44f353cd05403c_2.12.0-fpt5fqjl57zcfp7juq2723exiqbiafue" CACHE PATH "") + +set(adiak_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/adiak-0.4.0-ic6ousqruhancnroudaj2ramn26nnzxt/lib/cmake/adiak" CACHE PATH "") + +set(ZLIB_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/zlib-1.3.1-yed2ynyxzfkhibckigaw4ev7r4urixwx" CACHE PATH "") + +set(HDF5_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/hdf5-1.12.1-gde7rzb5axcjosct7jnzil5mqznuphym" CACHE PATH "") + +set(CONDUIT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/conduit-git.ad86e316ad56a75c099d30ca5ce75cff275b5924_develop-xwnrnqd7jpyvg7e6ak3n2lrjb2teflv3" CACHE PATH "") + +set(SILO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/silo-4.11.1-bsd-qgi3yuajumhnem5jyfxudgaxymsxsry2" CACHE PATH "") + +set(PUGIXML_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/pugixml-1.13-czxwgb3p5ogoeiqftrp3bqahzr6lgr5n" CACHE PATH "") + +set(VTK_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/vtk-9.4.2-74r4y5vhyb24cm4ljesn3zmj4t7a2rhg" CACHE PATH "") + +set(FMT_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/fmt-10.0.0-2mwtki3p7acfmyns4d27f6pvtwgbxdaw" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# System Math Libraries +#-------------------------------------------------------------------------------- + +set(ENABLE_MKL ON CACHE BOOL "") + +set(MKL_INCLUDE_DIRS "/usr/tce/packages/mkl/mkl-2022.1.0/include" CACHE PATH "") + +set(MKL_LIBRARIES /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_intel_lp64.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_gnu_thread.so + /usr/tce/packages/mkl/mkl-2022.1.0/mkl/2022.1.0/lib/intel64/libmkl_core.so + /lib/../lib64/libomp.so + /lib64/libpthread.so + /lib64/libm.so + /lib64/libdl.so CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Math TPLs +#-------------------------------------------------------------------------------- + +set(METIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/metis-5.1.0-hemq6k3gyqbppgsvok3b2kcrtx24oglo" CACHE PATH "") + +set(PARMETIS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/parmetis-4.0.3-jbpzgcnoj3trxe3jjjbxxqjxgm4666h2" CACHE PATH "") + +set(SCOTCH_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/scotch-7.0.3-frgphccdsmcv57rmsmizi7kzn7ggyazg" CACHE PATH "") + +set(SUPERLU_DIST_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/superlu-dist-git.0f6efc377df2440c235452d13d28d2c717f832a1_6.3.0-git.8-kutepd3wey2t6z72ln7tcyyeclxpfj4m" CACHE PATH "") + +set(SUITESPARSE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/suite-sparse-5.10.1-i6e7qqrkbistqhfir3lmlhw5oc5ghwoh" CACHE PATH "") + +set(TRILINOS_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/trilinos-16.1.0-ummkoh33hrslvibofwc6m4xktisxltn2" CACHE PATH "") + +set(HYPRE_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/hypre-git.be52325a3ed8923fb93af348b1262ecfe44ab5d2_2.33.0-git.12-wytsytvye27jyj64tncsyavp56yfdafb" CACHE PATH "") + +set(ENABLE_PETSC OFF CACHE BOOL "") + +set(ENABLE_CALIPER_HYPRE ON CACHE BOOL "") + +set(GEOS_LA_INTERFACE "Hypre" CACHE STRING "") + +#-------------------------------------------------------------------------------- +# Python +#-------------------------------------------------------------------------------- + +set(Python3_ROOT_DIR "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/" CACHE PATH "") + +set(Python3_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/python3" CACHE PATH "") + +set(ENABLE_PYGEOSX ON CACHE BOOL "") + +#-------------------------------------------------------------------------------- +# Documentation +#-------------------------------------------------------------------------------- + +set(SPHINX_EXECUTABLE "/usr/gapps/GEOSX/thirdPartyLibs/python/quartz-gcc-python/python/bin/sphinx-build" CACHE PATH "") + +set(DOXYGEN_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/doxygen-1.8.20-gimiza4fo3e3l6hk7is2i6ldsx5tzjdz/bin/doxygen" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Development tools +#-------------------------------------------------------------------------------- + +set(ENABLE_UNCRUSTIFY ON CACHE BOOL "") + +set(UNCRUSTIFY_EXECUTABLE "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/uncrustify-git.401a4098bce9dcc47e024987403f2d59d9ba7bd2_0.70.1-git.319-eecq2jjtthgyzmdi3sk5enloz6xw5bzw/bin/uncrustify" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# addr2line +#-------------------------------------------------------------------------------- + +set(ENABLE_ADDR2LINE ON CACHE BOOL "") + +set(ADDR2LINE_EXEC "/usr/bin/addr2line" CACHE PATH "") + +#-------------------------------------------------------------------------------- +# Other +#-------------------------------------------------------------------------------- + +set(ENABLE_MATHPRESSO ON CACHE BOOL "") + +set(MATHPRESSO_DIR "/usr/WS1/GEOS/GEOSX/TPLs_2025-06-20/ruby-gcc-12noAVX_tpls/gcc-12noAVX/mathpresso-geos-vqn7cjtawyzaitoivbgkxqbclcdhog2j" CACHE PATH "") + +set(ENABLE_XML_UPDATES ON CACHE BOOL "") + +set(GEOS_BUILD_SHARED_LIBS ON CACHE BOOL "") + +set(ATS_ARGUMENTS "--machine slurm56" CACHE STRING "") + diff --git a/host-configs/TOTAL/pangea2-base.cmake b/host-configs/TOTAL/pangea2-base.cmake new file mode 100644 index 00000000000..1cf855feb74 --- /dev/null +++ b/host-configs/TOTAL/pangea2-base.cmake @@ -0,0 +1,32 @@ +####################################### +# +# Pangea2 - Base hostconfig +# +# +######################################## + +set( ENABLE_GTEST_DEATH_TESTS ON CACHE BOOL "" FORCE ) +set( ENABLE_UNCRUSTIFY ON CACHE BOOL "" FORCE ) +set( ENABLE_VTK ON CACHE BOOL "" FORCE ) +set( ENABLE_PVTPackage ON CACHE BOOL "" FORCE ) +set( ENABLE_PETSC OFF CACHE BOOL "" FORCE ) +set( ENABLE_MATHPRESSO ON CACHE BOOL "" FORCE ) +set( ENABLE_HYPRE ON CACHE BOOL "" FORCE ) +set( ENABLE_XML_UPDATES OFF CACHE BOOL "" FORCE ) +set( ENABLE_DOXYGEN OFF CACHE BOOL "" FORCE ) +set( ENABLE_BENCHMARKS OFF CACHE BOOL "" FORCE ) + +####################################### +# RAJA/CHAI SETUP +####################################### +option( RAJA_ENABLE_TBB "" OFF ) +option( ENABLE_CALIPER "Enables CALIPER" ON ) + +set( ENABLE_CUDA "OFF" CACHE PATH "" FORCE ) +set( CHAI_BUILD_TYPE "cpu-no-rm" CACHE PATH "" FORCE ) +set( CHAI_ARGS "" CACHE PATH "" FORCE ) + +set( ENABLE_OPENMP "OFF" CACHE PATH "" FORCE ) +set( RAJA_ENABLE_OPENMP "OFF" CACHE PATH "" FORCE ) + +include( ${CMAKE_CURRENT_LIST_DIR}/../tpls.cmake ) diff --git a/host-configs/TOTAL/pangea2-gcc@8.3.0.cmake b/host-configs/TOTAL/pangea2-gcc@8.3.0.cmake new file mode 100644 index 00000000000..195bfe20f8d --- /dev/null +++ b/host-configs/TOTAL/pangea2-gcc@8.3.0.cmake @@ -0,0 +1,39 @@ +####################################### +# +# Pangea2 - Intel 19 build +# +# SET ENV VARIABLES: +# export HDF5_USE_FILE_LOCKING=FALSE +# +# Load modules in this order: +# 1) gcc/8.3.0 +# 3) openmpi/2.1.5 +# +######################################## + + +set( CONFIG_NAME "pangea2-gcc@8.3.0" CACHE PATH "" ) + +set( CMAKE_C_COMPILER "/data_local/sw/gcc/RHEL7/8.3.0/bin/gcc" CACHE PATH "" ) +set( CMAKE_CXX_COMPILER "/data_local/sw/gcc/RHEL7/8.3.0/bin/g++" CACHE PATH "" ) +set( CMAKE_Fortran_COMPILER "/data_local/sw/gcc/RHEL7/8.3.0/bin/gfortran" CACHE PATH "" ) + +set( ENABLE_FORTRAN OFF CACHE BOOL "" FORCE ) +set( ENABLE_MPI ON CACHE BOOL "" FORCE ) + +set( MPI_HOME "/data_local/sw/OpenMPI/RHEL7/2.1.5/gcc/8.3.0" CACHE PATH "" ) +set( MPI_C_COMPILER "${MPI_HOME}/bin/mpicc" CACHE PATH "" ) +set( MPI_CXX_COMPILER "${MPI_HOME}/bin/mpicxx" CACHE PATH "" ) +set( MPI_Fortran_COMPILER "${MPI_HOME}/bin/mpifort" CACHE PATH "" ) +set( MPIEXEC "${MPI_HOME}/bin/mpirun" CACHE PATH "" ) +set( MPIEXEC_NUMPROC_FLAG "-n" CACHE PATH "" ) + +set( ENABLE_MKL ON CACHE BOOL "" ) +set( MKL_ROOT /data_local/sw/intel/RHEL7/compilers_and_libraries_2019.3.199/linux/mkl ) +set( MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "" ) +set( MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_sequential.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + CACHE STRING "" ) + +include( ${CMAKE_CURRENT_LIST_DIR}/../../host-configs/TOTAL/pangea2-base.cmake ) diff --git a/host-configs/TOTAL/pangea2-icc@18.0.3.222.cmake b/host-configs/TOTAL/pangea2-icc@18.0.3.222.cmake new file mode 100644 index 00000000000..b33c32a2378 --- /dev/null +++ b/host-configs/TOTAL/pangea2-icc@18.0.3.222.cmake @@ -0,0 +1,42 @@ +####################################### +# +# Pangea2(SLEL11) - Intel 18 build +# +# SET ENV VARIABLES: +# export HDF5_USE_FILE_LOCKING=FALSE +# +# Load modules in this order: +# 1) gcc/6.1.0 +# 2) intel-compxe/18.0.3.222 +# 3) intel-mpi/5.1.3.223 +# * This is to have the intel compiler use the gcc6 headers instead of the +# gcc4.4 headers, and to have intel-mpi to wrap intel instead of env cc. +# +######################################## + + +set(CONFIG_NAME "pangea2-icc@18.0.3.222" CACHE PATH "" ) + +set(INTEL_COMPILER_ROOT "/data_local/sw/intel/RHEL7/compilers_and_libraries_2018.3.222/linux" ) +set(CMAKE_C_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icc" CACHE PATH "") +set(CMAKE_CXX_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icpc" CACHE PATH "") +set(CMAKE_Fortran_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/ifort" CACHE PATH "") + +set(CMAKE_C_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") + +set(MPI_HOME "/data_local/sw/intel/impi/5.1.3.223/intel64" CACHE PATH "") + +set( BLT_MPI_LINK_FLAGS "-Wl,--enable-new-dtags -Wl,-rpath,/data_local/sw/intel/impi/5.1.3.223/intel64/lib/release_mt -Wl,-rpath,/data_local/sw/intel/impi/5.1.3.223/intel64/lib -Wl,-rpath,/opt/intel/mpi-rt/5.1/intel64/lib/release_mt -Wl,-rpath,/opt/intel/mpi-rt/5.1/intel64/lib" CACHE PATH "" FORCE ) + + +set(ENABLE_MKL ON CACHE BOOL "") +set(MKL_ROOT ${INTEL_COMPILER_ROOT}/mkl ) +set(MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "") +set(MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_intel_thread.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + CACHE STRING "") + +include(${CMAKE_CURRENT_LIST_DIR}/../../host-configs/TOTAL/pangea2-base.cmake) diff --git a/host-configs/TOTAL/pangea2-icc@19.0.3.199.cmake b/host-configs/TOTAL/pangea2-icc@19.0.3.199.cmake new file mode 100644 index 00000000000..66fcccc734b --- /dev/null +++ b/host-configs/TOTAL/pangea2-icc@19.0.3.199.cmake @@ -0,0 +1,51 @@ +####################################### +# +# Pangea2 - Intel 19 build +# +# SET ENV VARIABLES: +# export HDF5_USE_FILE_LOCKING=FALSE +# +# Load modules in this order: +# 1) gcc/8.3.0 +# 2) intel-compxe/19.0.3.199 +# 3) intel-mpi/2019U3 +# * This is to have the intel compiler use the gcc8 headers instead of the +# gcc4.8.5 headers, and to have intel-mpi to wrap intel instead of env cc. +# +# For ATS, the default python needs to be python2.7 and you need mpi4py installed +# conda create -n python2 python=2.7 anaconda +# source activate python2 +######################################## + + +set(CONFIG_NAME "pangea2-icc@19.0.3.199" CACHE PATH "" ) + +set(INTEL_COMPILER_ROOT "/data_local/sw/intel/RHEL7/compilers_and_libraries_2019.3.199/linux" ) +set(CMAKE_C_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icc" CACHE PATH "") +set(CMAKE_CXX_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icpc" CACHE PATH "") +set(CMAKE_Fortran_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/ifort" CACHE PATH "") + +set(CMAKE_C_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") + +set(ENABLE_FORTRAN OFF CACHE BOOL "" FORCE) +set(ENABLE_MPI ON CACHE BOOL "" FORCE) + +set(MPI_HOME "${INTEL_COMPILER_ROOT}/mpi/intel64" CACHE PATH "") +set(MPI_C_COMPILER "${MPI_HOME}/bin/mpiicc" CACHE PATH "") +set(MPI_CXX_COMPILER "${MPI_HOME}/bin/mpiicpc" CACHE PATH "") +set(MPI_Fortran_COMPILER "${MPI_HOME}/bin/mpiifort" CACHE PATH "") +set(MPIEXEC "${MPI_HOME}/bin/mpirun" CACHE PATH "") +set(MPIEXEC_NUMPROC_FLAG "-n" CACHE PATH "") + +set(ENABLE_MKL ON CACHE BOOL "") +set(MKL_ROOT ${INTEL_COMPILER_ROOT}/mkl ) +set(MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "") +set(MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_intel_thread.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + CACHE STRING "") + +include(${CMAKE_CURRENT_LIST_DIR}/../../host-configs/TOTAL/pangea2-base.cmake) + diff --git a/host-configs/TOTAL/pangea2-icc@19.1.0.166.cmake b/host-configs/TOTAL/pangea2-icc@19.1.0.166.cmake new file mode 100644 index 00000000000..f3b308bb651 --- /dev/null +++ b/host-configs/TOTAL/pangea2-icc@19.1.0.166.cmake @@ -0,0 +1,42 @@ +####################################### +# +# Pangea2 - Intel 19 build +# +# SET ENV VARIABLES: +# export HDF5_USE_FILE_LOCKING=FALSE +# +# Load modules in this order: +# 1) gcc/8.3.0 +# 2) intel-compxe/19.1.0.166 +# 3) intel-mpi/2020 +# * This is to have the intel compiler use the gcc8 headers instead of the +# gcc4.8.5 headers, and to have intel-mpi to wrap intel instead of env cc. +# +######################################## + + +set(CONFIG_NAME "pangea2-icc@19.1.0.166" CACHE PATH "" ) + +set(INTEL_COMPILER_ROOT "/data_local/sw/intel/RHEL7/compilers_and_libraries_2020.0.166/linux" ) +set(CMAKE_C_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icc" CACHE PATH "") +set(CMAKE_CXX_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/icpc" CACHE PATH "") +set(CMAKE_Fortran_COMPILER "${INTEL_COMPILER_ROOT}/bin/intel64/ifort" CACHE PATH "") + +set(CMAKE_C_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_CXX_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") +set(CMAKE_Fortran_FLAGS_RELEASE "-O3 -DNDEBUG -march=native -mtune=native" CACHE STRING "") + +set(MPI_HOME "${INTEL_COMPILER_ROOT}/mpi/intel64" CACHE PATH "") + +#set( BLT_MPI_LINK_FLAGS "-Wl,--enable-new-dtags -Wl,-rpath,/data_local/sw/intel/RHEL7/compilers_and_libraries_2019.3.199/linux/mpi/intel64/lib/release -Wl,-rpath,/data_local/sw/intel/RHEL7/compilers_and_libraries_2019.3.199/linux/mpi/intel64/lib" CACHE PATH "" FORCE ) +#set( BLT_MPI_LINK_FLAGS "-Wl,--enable-new-dtags -Wl,-rpath,${MPI_HOME}/lib/release -Wl,-rpath,${MPI_HOME}/lib" CACHE PATH "" FORCE ) + +set(MKL_ROOT ${INTEL_COMPILER_ROOT}/mkl ) +set(MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "") +set(MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_intel_thread.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + CACHE STRING "") + +include(${CMAKE_CURRENT_LIST_DIR}/../../host-configs/TOTAL/pangea2-base.cmake) + diff --git a/host-configs/TOTAL/pecan-CPU.cmake b/host-configs/TOTAL/pecan-CPU.cmake new file mode 100644 index 00000000000..a68d14fbc62 --- /dev/null +++ b/host-configs/TOTAL/pecan-CPU.cmake @@ -0,0 +1,37 @@ +set(COMPILER_HOME "/apps/gcc/8.2.0/x86_64") +set(MPI_HOME "/hrtc/apps/mpi/openmpi/4.0.1/RDHPC/gcc/8.2.0") + +set(CMAKE_C_COMPILER ${COMPILER_HOME}/bin/gcc CACHE PATH "" FORCE) +set(CMAKE_CXX_COMPILER ${COMPILER_HOME}/bin/g++ CACHE PATH "" FORCE) +set(ENABLE_FORTRAN OFF CACHE BOOL "" FORCE) + +set(ENABLE_MPI ON CACHE PATH "" FORCE) +set(ENABLE_OPENMP ON CACHE PATH "" FORCE) + +set(MPI_C_COMPILER "${MPI_HOME}/bin/mpicc" CACHE PATH "" FORCE) +set(MPI_CXX_COMPILER "${MPI_HOME}/bin/mpicxx" CACHE PATH "" FORCE) +set(MPIEXEC_EXECUTABLE "${MPI_HOME}/bin/mpirun" CACHE PATH "" FORCE) +#set(MPIEXEC_NUMPROC_FLAG "-p pecan -n" CACHE STRING "") +set(ENABLE_WRAP_ALL_TESTS_WITH_MPIEXEC ON CACHE BOOL "") + +set(ENABLE_PETSC OFF CACHE BOOL "" FORCE ) +set(ENABLE_TRILINOS OFF CACHE BOOL "" FORCE ) +set(ENABLE_HYPRE ON CACHE BOOL "" FORCE ) + +set(ENABLE_GTEST_DEATH_TESTS ON CACHE BOOL "" FORCE) +set(ENABLE_CALIPER ON CACHE BOOL "") + +set(ENABLE_GEOS_PTP ON CACHE BOOL "" FORCE) + +set(ENABLE_MKL ON CACHE BOOL "") +set(INTEL_ROOT "/apps/intel/2019/u5/compilers_and_libraries_2019.5.281/linux" ) +set(MKL_ROOT "${INTEL_ROOT}/mkl" ) +set(MKL_INCLUDE_DIRS ${MKL_ROOT}/include CACHE STRING "") +set(MKL_LIBRARIES ${MKL_ROOT}/lib/intel64/libmkl_intel_lp64.so + ${MKL_ROOT}/lib/intel64/libmkl_intel_thread.so + ${MKL_ROOT}/lib/intel64/libmkl_core.so + ${INTEL_ROOT}/compiler/lib/intel64_lin/libiomp5.so + CACHE STRING "") + +set(GEOS_TPL_DIR "$ENV{GEOSX_TPL_DIR}" CACHE PATH "" FORCE) +include(${CMAKE_CURRENT_LIST_DIR}/../tpls.cmake) diff --git a/host-configs/TOTAL/pecan-GPU.cmake b/host-configs/TOTAL/pecan-GPU.cmake new file mode 100644 index 00000000000..1b6e419df99 --- /dev/null +++ b/host-configs/TOTAL/pecan-GPU.cmake @@ -0,0 +1,18 @@ +# Retrieve the compilers, standard libraries... from the CPU configuration +include(${CMAKE_CURRENT_LIST_DIR}/pecan-CPU.cmake) + +# Now let's add what's dedicated to GPU. +set(ENABLE_CUDA ON CACHE PATH "" FORCE) +set(CUDA_TOOLKIT_ROOT_DIR /hrtc/apps/cuda/11.5.119/x86_64/centos7 CACHE PATH "") +set(CMAKE_CUDA_HOST_COMPILER ${CMAKE_CXX_COMPILER} CACHE STRING "") +set(CMAKE_CUDA_COMPILER ${CUDA_TOOLKIT_ROOT_DIR}/bin/nvcc CACHE STRING "") + +set(CUDA_ARCH sm_75 CACHE STRING "") +set(CMAKE_CUDA_FLAGS "-restrict -arch ${CUDA_ARCH} --expt-relaxed-constexpr --expt-extended-lambda -Werror cross-execution-space-call,reorder,deprecated-declarations" CACHE STRING "") +set(CMAKE_CUDA_FLAGS_RELEASE "-O3 -DNDEBUG -Xcompiler -DNDEBUG -Xcompiler -O3" CACHE STRING "") +set(CMAKE_CUDA_FLAGS_RELWITHDEBINFO "-g -lineinfo ${CMAKE_CUDA_FLAGS_RELEASE}" CACHE STRING "") +set(CMAKE_CUDA_FLAGS_DEBUG "-g -G -O0 -Xcompiler -O0" CACHE STRING "") + +# Current version of hypre does not build with GPU support. +# Most recent version does build. Let's wait for an upgrade on our side. +set(ENABLE_HYPRE_DEVICE "CPU" CACHE STRING "" FORCE) diff --git a/host-configs/myconfig01.cmake b/host-configs/myconfig01.cmake new file mode 100644 index 00000000000..32b50caa5a7 --- /dev/null +++ b/host-configs/myconfig01.cmake @@ -0,0 +1,54 @@ +#---------------------------------------- +# GEOSX Quick-Start Configuration +#---------------------------------------- +set(CONFIG_NAME "myconfig01") + +#---------------------------------------- +# Compilers +#---------------------------------------- +# Replace these paths with the correct compiler paths on your system +set(CMAKE_C_COMPILER "/usr/bin/gcc" CACHE PATH "C compiler" FORCE) +set(CMAKE_CXX_COMPILER "/usr/bin/g++" CACHE PATH "C++ compiler" FORCE) +set(ENABLE_FORTRAN OFF CACHE BOOL "Disable Fortran" FORCE) + +#---------------------------------------- +# MPI +#---------------------------------------- +set(ENABLE_MPI ON CACHE BOOL "Enable MPI" FORCE) +# Replace these paths with your MPI installation +set(MPI_C_COMPILER "/usr/bin/mpicc" CACHE PATH "MPI C compiler" FORCE) +set(MPI_CXX_COMPILER "/usr/bin/mpicxx" CACHE PATH "MPI C++ compiler" FORCE) +set(MPIEXEC "/usr/bin/mpirun" CACHE PATH "MPI run command" FORCE) + +#---------------------------------------- +# BLAS and LAPACK +#---------------------------------------- +# Replace these paths with your BLAS/LAPACK library paths +set(BLAS_LIBRARIES "/usr/lib/x86_64-linux-gnu/libblas.so" CACHE PATH "BLAS library" FORCE) +set(LAPACK_LIBRARIES "/usr/lib/x86_64-linux-gnu/liblapack.so" CACHE PATH "LAPACK library" FORCE) + +#---------------------------------------- +# CUDA and OpenMP +#---------------------------------------- +set(ENABLE_CUDA OFF CACHE BOOL "" FORCE) +set(ENABLE_OPENMP OFF CACHE BOOL "" FORCE) + +#---------------------------------------- +# Third Party Libraries (TPLs) +#---------------------------------------- +set(ENABLE_TRILINOS OFF CACHE BOOL "" FORCE) +set(ENABLE_CALIPER OFF CACHE BOOL "" FORCE) +set(ENABLE_DOXYGEN OFF CACHE BOOL "" FORCE) +set(ENABLE_MATHPRESSO OFF CACHE BOOL "" FORCE) +### +#set(ENABLE_SCOTCH OFF CACHE BOOL "" FORCE) + +# Set default TPL directory if not defined +if(NOT (EXISTS "${GEOS_TPL_DIR}" AND IS_DIRECTORY "${GEOS_TPL_DIR}")) + set(GEOS_TPL_DIR "${CMAKE_SOURCE_DIR}/../../thirdPartyLibs/install-${CONFIG_NAME}-release" + CACHE PATH "Third-party libraries directory" FORCE) +endif() + +# Include additional TPL configuration +include(${CMAKE_CURRENT_LIST_DIR}/tpls.cmake) + diff --git a/inputFiles/lagrangianContactMechanics/ContactMechanics_PassingCrack_smoke_restart_000000000.root b/inputFiles/lagrangianContactMechanics/ContactMechanics_PassingCrack_smoke_restart_000000000.root new file mode 100644 index 00000000000..bb847a22044 Binary files /dev/null and b/inputFiles/lagrangianContactMechanics/ContactMechanics_PassingCrack_smoke_restart_000000000.root differ diff --git 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AgAAAACAAADwAQAAtFQAAKIBAAA=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AgAAAACAAAAAFgAAt1EAAJUOAAA=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AgAAAACAAAAAFgAAME8AABQOAAA=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AgAAAACAAAAASAAAQxEAAOAJAAA=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AgAAAACAAAAAFgAAt1EAAJUOAAA=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AgAAAACAAAAAFgAAME8AABQOAAA=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AgAAAACAAAAASAAAQxEAAOAJAAA=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AgAAAACAAAAAYQAAySIAAP0ZAAA=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CAAAAACAAACABgAAwBEAAJ4RAAC1EQAA1BEAAMgRAACvEQAA2hEAABMBAAA=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BAAAAACAAAAAQgAAFEMAADxDAABsLQAATxgAAA==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AgAAAACAAAAAFgAAXyIAAPQEAAA=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AgAAAACAAAAAYQAAySIAAP0ZAAA=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CAAAAACAAACABgAAwBEAAJ4RAAC1EQAA1BEAAMgRAACvEQAA2hEAABMBAAA=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BQAAAACAAAAAHAAAQXoAAGN6AAAldwAAcnoAAOsaAAA=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BQAAAACAAAAAHAAARSEAAOQgAAAQIQAAdCEAABQIAAA=eJyFnX+MXdVxx5+xwSSQYhWqRG0lu1IlIoUKJ6XNC3clWykSqEqFW6GC2qpsWySQWslbEjVW/6iXhharofEmIcERKN46BLsJwQtxwqvvJrvGS7wKLl6wE2+DFW9sF2+wEy/+ufgHr83O9zNXM3dvfP94R/feOefOOWd+nZk557Vav7iGOt2568rhudvWu1Ry9XWsnCji89nS6p1QuTa957pa7U0Lbk9p9xvK+eGX9Fg5o/cTDXCjZYSb9vvzc99ZXVwxd99f2P1IuWDufqq8qHvD57Djb+WnvB/vBHyPqBzX+z7Br3b87P5gYfV2lRHPVmuB8OH+qrnfh/V+S3lyrt564bm8od8DHevPLvXrZW9v0dxvr99rfnQ/KbwO1ubJxmNtaeM1q3EbFdxUau9e4TdUvK327Pl+wR0paC9/56TgL6m8QnhZe32F4X+f1zsbxvNUsVD42Lj11dq3961ha29CeJ1z/BfP/f6Fvr81jcNLGtcT/tzgrvP7w9Zgac8X9lxQyXsbj3vTeHX93vC66PenrP2GeZ4R/kcd/mxq3y74ZdFwLKvLvgvdXj1s7S7w0uZrPXRd2niP6PuL1f6s89kl8culQP+Dqg8/Aj+T+teb5mNKdDAl+jtZQg82H3eKn6Gn4baVk/AXfJjGfaSM/IscORLx6f/bEvhLCd7q70z8vSLRx0bhPQgfi/4/nPrdJzk7onHbKbhdDXKTa6hjeMBf/er/x9pW/8+b5JWeH7pM+9Tbr3E8mNq7tzS+HBB/Mk/Hi4hXu0094/ON4utWj9WbLK5WCdylRM+XwvenU9lq/Xzu/dLS+Gyrvn+ieJfgZnUP/JtGP8J7SO8PCo8Zya89jePzQ8EvUvsLVY/31839vr9WP8Kfbmxf/CV+fUPzBl2vlN4dUv0J76/mSXR7SvB9aRy9X2of+p+p6WtrF3o/Ibgp54v58d5TiH8d3uofBZ8GuTZRgr/oJ/HXvake8mNccoGyN+nVoRK5b087ev+aw9m43C049Nu68i2Nh33/6z4uRucrvb7N66jw/mZByXvjxxXoF/XzmN4/2TG9NeTw9v6vUn+xY/bV+Ler9iN8E31BDyslX7+rdsc6prcOC8+j6sdq0esq7LO21YNeDqu9k7XvSQ6Kr6ZKawf586TLBePTOxJdzZaGD/LnrVr7sqfgX9lvh4sD1k4jf1m75zRfh6VPzlxGHqJ34Z+ZRnj40e6my2hfDaR5hf8G29C/ladUfkrvK/qwce3q+VM+jl3R6/xYTTk+ViZ99//6F/r/WcAX/j1Y41vxldvvEW7S5YnNS7ZnsPt3emnP39/J37kgulC3Bbct8fkqvzf6XCf4x0UXj0iPr0h4TJboW6vXEb1v0HzfqZJ6A6L/Cem7CdmdnQb7eavbR9bO3oIyQq+s1bf2h4oov6orPh9O9sCBwvTt6uKC8D8rvrB2pwv0gd2PF1fOlX0ap5vVzob2Qn1nkcoFqg8ebwse+5/n6FXs9Yj9TSV6NvOvfa+yB35t7ne5xntfYfbxiZJ1AnILeJuP5el7g+04Ps8638xqnuO4or9+qvJMg95iniYK6MKeMt//nvFIdAv8vpJ1oOhZ9cbh8w7wVh6Cv2p4Ye+Jn1PZV8b2t7Uj3mPi4xd036/v/I73Q3aT3r+IvS047La7Ur/Rw0Oat4p/rwjw/Z0jaueaufuP27g+8NkGewM5v0b0z/pt0L9vzz8oeh9xforwD3QuBvzh35GCdQ/8SBmxgd5Gc7+Zx/T8FtnPg5IfE8WvaHwmhNek+Jcaxs/I9+NJ/7/M+lfy5cP+3sZxtISvtK6qyZOu6Ib7dwn+mtQvw3vmVrOjR7QOOyW4oWK/ngN//dzvsnJW7dNf5k/fTfzbapB3h2rrEevXykQf+4we1/7Ano/+EPvy1tjfn0AvHbNb4c9xycH19r21n22wP/AfwT/4lW4WnQ+VFwIcfp+xJAcq+W/3g6LTMbWzu0H+bND6cb3gnle53fGJ/R0Rfpv1/j9FF8/Av+r3dXo+yjpb+DwhuCeyHNO4Toque1WuK391rlzVgP+THcMXv99dndlA5/Dh0e2Lhc8F4W/lxrJ3DuDmAvypd5Xgrf7mNH+bGvTteMn4vKP5n3vevx35pHG4CXuujd/Q9NkLWj9uLM7MlRX/vqXxn9X74E/r3yH92qf37y1tHfldjeNu8feg9PQWb9fwXYgdIv4aczmV1xf5OjdXf395Rvjb91+qwS/S+Ni4v6r3r3l/mtq3699Epy8I7qU0v4sT/WPXvGzjPfpaomP8UsixSdaB2EOap4Gkl6oLuW7ld0Q/0HnWX4/JLkUOPi+4fvHJsgQPv66T/3Cz04/Nx7Wisz1F1LdDev5pb9/wWqp77KIHZb+IDgY2Sb9B/+9Xu3tkf2/U+AyKrr/QYK8ipz6HP8/vM7xdT8quelzvV2kd81WHl39ke1fjbXS5RXh8DftGZZ/6sbTEP2/ww6r3rOC+6+0bfje6vLXvfFP6BvtoAH+y6PxGzVtlJ+g7audl74/h+bvYz+m7O9TOWIn+tfK3Zfd+R/yxS/Oxw+MM8buLZMfuLI6F9/RnY8P47xQdjJfXWj/Lq1VvfnjsCOyeDei9ZGcc3M69+F7zUpYxjsH8Lmn43s/U7hsqVxbRDoRfWU9MatzAbxX2sNOv7HOPL1h5uEbPdqFvaf+Ayvp6qhv4Ef/MeIEdCP2YfF/B+sX1+juh/k73Pytuk+hswtu3chj9pfubHB47Q/pOcF+t4Y++NvjPQ/fC78GCdZ3sDY0/8CPOj9k+t+d3SA/hV98q+fCc6m0uTxv+Wf/6vFr5itN1xj/aR0Mda/8F99cTv7skfjR8OsU+vTc7Y3e5xMa1NPu1T/qyx+dpRvOk9aSvvyI2N7Du1fMpjRvrtEMOb3SwVP3b1DE7nvXF3tL0a+U/sfFbpvtt7V/Xd46pH63w3eparH6dFNzVwqcb6mHv9yT74KC3ezHxr8nDm/P3FN/Bz1it95l/Snua41LwJ3Ggyv5QPFF0dkTjij8t+8e4ZoT3nho+lwL+h9I6nHXG64K/TfISefIG64Lkv/iy5r/yn8eL70M3g2l+72yoNyZ8niua4KM9fI/8so8I32X+HeiZ9fjcff+I86P6KTq8W+3jB8BfsTvRRV5vIveOu97SOtrxkL5mfV2+O7TP+Ew5vOJ38vMMS29OOR5W74Dk3efl77m5wH4mvoyfxsrsz2y1rgzjk/0zFT42Piu0LtpTEjdapH7b+7cc3vD6AHwo+TJV/Ia+9965ctLhrZ/L4VfFpaYkzw5rXKt4x1n1l3t7f8LHx9qbTnSQ11dX98Bfdn9SdLfe/RmsW+2eeDR8WPkHIl8MdDI8/GP3/akeem6L7MITjfkGZr9gn54rzgU8q/G0fvWm/sKP9Be90+frQuL7cb2OXppIeONPWCO7f10b/7DhV9bwRz+Kf0U/z5TjxleJ3u73e9ObyFHszqFEDyu8X+cDveBHGHd4o5e/Sfj1a/z3a3xfz/ST5NEeycXXXf8a3xEPWm78vna0MH6HnyZL0z+Mb5/ofqXjb/wy4/Oa+dfwJ76/y+OaxBeuCu1XF/4l6+6U/HkH1c7RGvyxMO4/aisOLblTj3fg3xrT+0XC2+RTc7z4TGjvSK2/Nv93p/rj7p9G7ymvwuU47yM/LurBv8a6THHRBvxmnY+Vn+N8M3/7yNFK/y5I8GfF58oLKKIcwi68Q3K+3+095FJL8PS3q1L2IN9Peox8od6G9f5Ae1b8r/Vw43wZvbB+/XYR15HZTzeaxuklt6tFxzW/VEvjZ8/3Ehcq8T/nfKGWxlHj4vZ6fF/5H7Se7CF/Bv3N+tSgPtSWf4T8CNmph31dMxXojesJp0uNu8f3NU9aX2f8rx0+GfCu4pby37q/Cv2ovC6NS8W/9n6l9PRQii/t6sg/nezzyr56j7VL/ob0Qp3f4zUke3A22StN+VcTGt8FPbHsS/RDPI18SORiq8e+l/1XmyTHr3P4WN7l48qF/UAejdWv8scWC68Y13mtw3rW7qedD8mzi3p0xtfNxL+j/wo+Xk8+FfZbkfJS/MJPEP0lxPuq+P78eYXYv9gTmxN/kIeyphPjd6xPK/0yK/5FPkZ6HPdxEN+qvw8lfIbaTfan+N7jY8K7A5y1h75v1+Lj5Fegp+Vv8/bFj+l7B/W92dL0MfZklZ8ju0TzRj7vguErUvum/+70++vC+2+Lb0438pd9n3ykH7VNDp0q4/sHkn0C/f9PJ8Zrua5xPoj5S9NpHcDVk/IoyK+Y1bi+rRI7ri/x2Xj7nTBO5zw+qziC20f2/Hrhf5r1CfqlfSnAe76u4xNL+IT14lBJfkjk336nm7cTv1xS+3Fcjqus7Pl4VfnVynNw/RvhRn19zXqQPKj4/bWJPtfLbsPPPyC77MMN+ExJ7hBXqfIx5pcP0+5PkD0s+CU1/qL9WE4keiRPbKvLNfFZyl+q86/ks97vaLOOMH9Wn/zOlR42fBcOk/9sT2c979bKRzyfWfGVHulp2d8V/pKHfm96dUZ2O/bhmON9MuFj89TVd8Cn5fnPeb1j/bu6x+DPIU+9PZNXd+b5En8tUD8uJDp4wOGjfLpqOJRL8C9ht3VK8kNl54peF9bypckD7qq/9vR0yg9edRn9S/1TqX/9fq/23c6L8oH+wZfZP3XS+ZIn2B1Wvoj8U73sn1lWo0/5lT0eTb5lxHd1+t6A77NQvEffY13d6/mWRmfEmav8e/IOj889v1fviYPAh73tuC8Besx2K/nRwB3w9+Qbd1XG8ZhJ65270vgMlKx38HtdqzLvRyB+YfO5aNi+e7iIfMz6aFWq1+qRH7dmL7FusPEaUtnq6Qovu+043va+twTe5EyWbz9yOrZ1cpU391sB7vud+fFvyme7WMt/Pjsvv2MPvKnnl2r2A3aX+L2Ar+Q/uow9P+N03w38udbXzS21Dz/G+tkfvtrbU/xM95tkX9b9k1xRfqxzOjU81gqv7E/m+8iFA8l+W9PwPfxF1fo0Q8jfrOdPqdxQsn+BOBjwMa/uM4rzs3/hHs8rId+efELRn8cBTS9l+4HxdXsbudegp7ngX+ILk6mflT15WnxyVv3Af/JGkmsWZ1rveerkSZO3iP/c3t8P3/l6iP0O9nyopies3kj5hvj8jPCJ+cTsX1hRnBY8+5PIy7RxrPLDDM8/TvyJXDveoH9vznTRA58zTvOPOxf2KXnM1X66lNfq+wtiecrt5/nbr/YXkCfQ1fjbc/Qice0BrZvRu0dS+5W8wm+F/sVujXqUfOkhx8PKQ2m95vsXsj4Sn5D3/IkaPXARV4nx0UHkgp5X9g/rB8P/G3r+WJH3LXApH6CctnrFz1Xy3tq/J/WHOBP7DEcL9hka/F+nOONj6i96q9K/50XPdjfmeSvk+2InMF/456M94/E4yZV9he3TgX9X4s9AjmjdiHyo/JNmD66Q3cH8o68GOrGEnxifb+v5mPp71NcB8487/ZwiPxK5nuzxO5QPOuL+J+oTFwPe2vtQ0q/sVzru+yVzf7lXPFb37JOB7sh/y3nMxMePsA9M7/8j6UnyF+gn/sk3vD2rvybdY88iN0YTHd/h+0+hn1mNl70fd/+klXfKjwQ90P5YKokfZT2JHUn+c2WfG90sTfCdMq5Dtzgdt+a9bhP9fMHstOWPaVzJn7kL/NrIU9bh2NHEUWK7T3bgD/L2lIfset3ul5Xol6g/hwr2N9Ii8cf586t3+bq8af+vXc93yDOy+90F8SYgWLeSL8C+DbO78XvkdTJ5EqMF/n/wmh+PUd/nwH2k1+pi3xf35LtgV/Pc/M23KC9ltJwUXoozFcTZgTc8P5jsK+THviKOk+9HS/3eq/rDmk/y5Wr7DzwOJ79JyuvgeijZE+R/QAfwwaNq70HiILp/jXxXPf8ecll+8iXksXheLPl89n5LbX7Jn2yp3ZbgrOxttA9tnrb5/iB7+pTWQ8TJlrneWaD30c/2TM0uRy4Zmf+L2huQnbba9OXSVRl/5SNhFw2UndDufeR/6rtPSy5sdDvKnv+j7NbKfmadT1wt5On2D6b5XZ7o/b/Zx6j5+orgP9Y2eu0q37vf7ZZJtW98+y211+/5zOxfiP6HhzX/z/r+I/vuB3xelb9MKX9Blf/MJbpVHkan+LHwwR8BnNVvFfDviTm4ncWbgQ+zv7SrfMiBtuE5qHX/C8pPqfaHWj+r/W6ST26P2nq76ZwLrkP4W9xvY8+3wQdud0KncX/+TrdPFYdx/LBHFmicWqpPvjRw1J8NfN5B/6f2bvR679N78FC+foO8JS/kpcRHm+J9fyXfDH59wf6MuYcr/zXJw7bHQ4j32rwNqN79el/ZPdjZRhefdvnAfsK5cjTbAUecz+3+WcFvKuO+Wfid/KWNkgdfkR5A3rJvYupW+aexezTvW8QHA6m/eb8b/rkN6udG8ifVr5tqdG7jM6Y84u01+oRvZzSe7B8W37l9pfwltwfox7kAV9kPht/vuX1n/DKodfDW8miCj9e2jtFbp7Q45hbp+yp/1frTKkwPjxZx/9Fm6etKHto43ODjqbxszQv54ZXet3a6ni/NOtzuyCOu71+O+QvkSx5O8dk/lLxf7Xb3pfC+v4N9QLx1/nFCTh9xvTY/HPp5ivNxhM8PEr1VdC07Wu1ilzwqvsZ/VfFZjDMDj/zp1fdzPkNHeJC38UyR9W/cv/DFEnlm9T/PvibB30H8R+ULBtePvIR+qn7G/VCsf7+usnQ4aw/7f12yQ7DLKv/5FcJH45DOPxj3/Zjz+7UHO6wDbXz2er+Mj4jTr3R9R/ya/Gb29bTSxT4i5jfmie+pwZ8Xnvg/2SdwSSVwxtcfAR/pc9ZfxEf3OrztB13qed0nw/e3aN1Q5W9r/2C6Z329q7Z/4WyiI7vIp8CP9pb6/8nUb+TINT0x33GD+K23ndc9rPftbtrjhdmvyvkJ+P2RvwtCvYrf8afRnuHFOQ77PZ8KPov2/4zPB/2ycnk7x3XJt8I+V1zG4ycq0zjhr31YcuG5grzGmL9KniX+5sfdLm790kt8snZbyf44q3+37lem/ab4dcbEB7s9z0b2gefvsx6x96/W9u+kfrbx58NXxNUjHayUHTDifhzyMuFfxVlVf5XHyaw++/EPlFeG59XFfiXojbwP6Y9E/ysK4nyzohuD23/Z/Kijen9twKOe/xzjdORVHPQ8L+Dted6PsFt58MjF6UZ8bJ6us/hz/xWKg51tWi/QjuLV+Pmaz/eI15Y2cfXIj/dY3Gcqx+ma80S5lGeW8py2daLdX7+iXofu6vYA8gM5OL89gByCvw/6elPnLDXmlcp+V/1/6JAHjV0+Pzx5VDvY7+rnFBCvNOg1ndOBX/YmfdlT86ND/1Fv9Tf624nXG30c5pwY7AHF8/6uZL/lDWqffMhYVvF5WyeWxfWChx8VPyoXJ3jWf4rvOB/m/QJ23ZLOP3uzTX6jtVv5JyUPS/LrrxU+s2qXfFHgbT/Tn/o9+cwxjzmf55avV4TfSY3nsdRepS+Id1l5JunHW1IchIvz7gY70S/E/D+V4EeFz0Ti90H4Jvu5Oa+ylj/JFfO2Btsx37Ly/yufx/2tEY54XwXfFTz7YO3pUylvcRw+UdnH+XP0K8WV8/lIH3M71dZ35HluKa/XeFi9P1C9vpL8QPSVfe/VknVk3FeT5dYG2QGVfYj/iv6eD+N52vf32n3T+Z/YEd/TPrxRX/fhT47nBvZqfdUto37Z2cZ+/rnoE7+PvZ8q2Dev/Ugp/vgnPp4x37I6N4j3hs+9yHvvF/sorP0T/tzG6QH3z5N/wjgZXpV+N7gVqX4+j3G2YTyRWyeE39GSfFPeZ/+zXfAj54JdFH1/OvE564nremLcaVFP9Ns9lb5X7VNaENqvxxcWq13ieMR3IxTfGSqgB+2zcn8BkIsCPBd5ck93Iv82nXcH/shr2q/rU9ad6Om4f5trZcpf/ZLafc7tZ8PrdtVbmfKB8Iu8UnLOBu9ZR7Mfsit6jvv76Ec9f8OuKbf/WD/E9/1+Tgr5e/Yd9G5l78V1DOfxcL6p8Oh/ta38SZ1Lk/PkKv3bFX8hd4zP8Zdy7gPyf8bh5+8n51GeEF6n9Z0LDv9TfYd7078z4q9z7J9M4/8Jv3+P8BGfC8+Xk5/hj/z+rOjZ7ohPz6T287y9T+fAksdc5VPZfdYfQ94u9KHxTHC+37DRjle8J/MB9nkZS8+/1fdyXG8b52R0sMc4zybW5zzgKW8/79eI8PA3dA8fkB/S7/vk4/4n4ulN+ov+fxn/pPpF3tHtRbbr7fke9w/kcVA+W5JfzMNP/Nxl8jea4rSsG/je/O8HoRe3e2L+0m3MQ4ozzhRTod3jBX73/B3FY1wu53yG8w34A4e/Iz7P+90W9wBv36vvH4z1Z/ycx6b9rVw23ouHjd8vyA9SnUet85Ia6J9zuKfT+1sS/9/g/Dt323+F5FfTOUzYh9gBFxvgoPPdgl+kc7Wb1+NqvxPbn0n0+4j3h/OfsQcu177VZ300kvwz7Tb6QvZz4j/PE3T9Ff1wD7Q5R4o4AP5i1qfZb9eVfJkV31o9nSPV6nG480E+jJK/gb830TP64skO/iXsfvI+4rnJWT7gv4FPDiT66fP+W+n5sfGcqnnsGXs/63wIfZJ/ZefZsb57VOPJ/ohj7C9K8rjKlzun+W2pXfImMh7YD8fVHvabvd3WsN7/nJ7/2PO1ziZ8jB+rPJ13q7/2vVM1+9DWs5W9Lf3r50RH+7XxEv+eSXT6sOp5HqDbq/jT7Pl0mn/ff4ed6/ye+SvvP2I/Pu1aO8dS+5/0/X3CV/C+Pxf96PWIK4N3zOPkPNmmfCHGm3bJf3Y/kUo/z1n70MZTvGNVmfnXLvI9BrycH4/qHOK43l4jv9fKgvUdeTPsr+Xe+GCnn9+V/68h9VdlPk+y1+nBygE/75R8pLzP6gp954j4Kfr5pnSO8mqtN+5M9HHQ5xf/J++131b9q+I48EnOxzb87sMfru+3eqZ1r3V5EdvBzzHq/B7/F+JYGp/qQv6cF1zOf+Y8au6jvUBeePP50rrEv+QbT16Gflh/eP4n+sf1ur0njw55iN7K+nGgiPOE/FjXiXKifiEP4Fv8FviVWC9EumLc8Z8camh/XTv6m6t8y+hPfiCNL/z6YvIDVft3iMsbXuv8/HL4W+dQF/PHr9G75JWQ33CP/98E8NGPj96+HD082eZcs1+ef1j9P0s8f2dcfIAdUOGPP0N+YfHB677/SvAF50lG/DkXuTqPmng9dlRcjx73+GMT/vyPAnyG/5b3pk+rc4y0/0J+pYna/kQuxbkK4svYZd1A5/B31X7Uu0e0r6Jav1jeV443TSW9SFzV/cK+Xzz6rTiXotrvY/drinjv+61q+jeve2Jct+LHCE/++WSy1x7rxP0D1f6FVsBjQn5E6H53LX4R8Rny81fJL+qKD3M+uV1jZcwbJp+p4quu8LTvPqp8jM9Y+yP/nPjvdveHkddrb7cUo4Hv73P8WR9HO3ur9M7mgn343YDXBpdXMV9uKM3nqvSdUedz8qDs7R0NdugRzmnVdzd18D931d85Pl9UncOu/HbJBc7JIb9rhe53eN6H8iTSPiTWF+Qrvpbm7evCdyDhvVz+5z1+jjv6e0b45B5yfk60//eLH1+vwXPJ71wsUX2TE5X9Y/25zfGO+0hfMzrpfxX7sIMeU7/YT4m9mPJ/uD7h34v2HvlSr6Tv53wSxpvz1r5f049RL3R8vyvr1vn9Uc+34deY7zlcaz9f1m/yHDdfBn5A9Pz3gud8yer/fcK+1P6HOD+7zPvF48W5Pf2Cf5x1s+DZT3SLvot92HH7w85P/KTbzwb3EfaB+P+ydANd/GUDHyJX2cfNOcLfSOcvuTxJ6yTObV9b8zvHc9T9nEvd/1ctTtYN47BP+L8g/t2S6P/3lR9FfOoZ2Y39bc6NBt78z93tP7DxLLGz/1elrbe/l+z5pbKz95R7rJ/S14OKf1f5xaZHFqf5HpMdgd4cTvDdWyP8m4J7SeP/vObzCc/nFt8xPqL7fX4+m/JwBV+t34kb2Gd31uKh9v7BxA/EAfBv5v0vLV83xf/fe9j35+R1Jnqc/Tc8N7n4KeS52l2S6GKH66Hlc+VHG+VnjKOSP/oQ+ZPij5uxYxX/+CfJHd/HT16Z5umjvk6398+z/lV/nsY/hj7S9/nfn0ctTj/yRT+vUuvkJEeZF/TutnL+eP5taVyJzz2m5ztU5vMNNnWwe65U++xLNnpdV5BfzT4iq9en+PW3dN4V9FDNr43DiwX+wpbGJ/4vTL4GhA/6aJviz5V8jvvLdnbQG+RFKG/T4U3uLBGeIzond7yM58VX+Z/aH5H6QV6q+yvS+uvGNP5+jkCBnLB76EjyqH/C/eb2fjKVVXwnto/fodpPas+bzinHj0z+c/Z/cu0rOV/R+vm6+ORVh38n8A1xAfIt9zas7yo7FH9tfM++Cvw4lT3JOeXYz/Yd8iId3u1h+NXss7Xul5N88jx1u/DPsc+EfWJN9gP0/7kO+c/As87hXIHoz8Mfz/9aVOv3KB/wD+XzsaC36v/LaF/70ZP9Rvt3ad19e/mbv7idGfF8K+N38uSg/z+r7RuzccRf8uUO/zPIe/vekoJz4IljaZ2pdVKVb8x5xXF/R2VPGF4H/LnOs9uOvx/7GbhuaidfxLnxz9i4VX45wzP/LyUX5z+fT/yY6dfzSfScdf+g23fQYaxH/M7/L8zfx/O38b/Bv9X5BpEPqnUKcuVAwPe22vwir/AraTydj9jHg7+W9Vzk8wn3N1n9j2d7w8+ftfn4Ss0PJT4piI+i5+T3IR6W7KSKbszO/pLORdwiO3GV6CSvT7E7tri/gPPbDb/7y7hurf6vLefPx/Fmfwbn3cFfnPvF/C5po9+jvxE+HBdfJ///6NM615U8Cezor3Xy+ijiv6UDv1k/DtfwJ//d+OFUSf6zva38OfZd9qds63BOls59bzyf9rjox+4G2/ix+P/UDB+vveQZ1/xL81/kX8G3M0m/+PrC8zGs4Bwf8oOb9l1R/5TovYpf26X9jcvQi/5/x8LrSILv9fgU55ECRz4n/qjI7/V9wFHP1/MH5rc38v+Mcg7cPj+H+p1Q7vB6F0M9Lv5HocoHt7J+LlJX/ET+s/J+JXfuKeO5OKO6R0+w73+Xn99+KeET7ST8pZX8nz+Pmzx49NCEn//cTe3z/33QJ/lb9rZ+fmCM0+z3fKGFGi97fr/82E5/w7SP3ym3G/PYZsRXk+LjOr+b33er5CT+6knhcTzRV/5/1R+3LQ9runYerMmPav/vzyI9X5bfY/45+wa3pTjQiOvXeH4gdndTfHmD5IifX+fw9nht+X/Xuj4qeJyFnX+MXUd1x58dJ3YgEEMpRKWqrYJaiz8aq/zRp1y3TqtItahKVjR/RPknKxUJ1CJ5q0YirZD8KFDcCslLsIgrXLz5QbItEd44Dr7NXWU3iYsXMPKSmHgBgzfxJt7EJl7bG3u9tvOavvP9nGHO3YvvH280954798zM+TXnnJnXauXX5e7/X6crq00XV3r1Y0Wr4VohuB5Y91C1rFefUX1zYfUBf/+trL3B0uBOqt7R97ZQb1s5qXYn1d7h4ppe2U/7ej5U2f1xvT9ZGH4jgu8rFrP2Wy37/kPV+V75NfV7UO19vKHfA6X1Y6xa3qtPVNbO3+t7A9UK4WP3z1XneuVu4TdR2TjfXVl/N1cXe+U2jdsx4TEVylaL/lqtv2L8Lwsf5uGt0E+u9/R+5/TeZDGv7y0Kj0XhNdMrdwm/Y94P+/5sdW2GR+3aYOMyX10neB6sEN72fET4vVJeEd7vEF5LN/ut0srhkjs2ridC+33+vn1noaKfb6kfPLf631R5e6erN7JxPBHw2eDfX64bvd/OezbYOC1X/z9TWDleLAnfWrWhldW3hu+MV6t65Zzuj4pfLjTy43WCX6ZyafxbLdFhAT4GP13kfAZf7QjjdcH7xXs5v3fC93aIj6eLvFyt+5tK2rN2joiedwv/XTX87f424TdY/a7wnW+g+/waLuFbG4fDgX46XrfxR/6Mix4OVJeMTxq/cz6TD9Pe3nLhabX94sMF8ddxfSfBG198mfGgPY3/KcmRY9VRjf+bKiM+16hd+x78eGeb0vh5ROPRGrXi6fZbgb/iZfitHL2U8dUP2jxf2fvtD+PZGr2ods8Lf55flPzJv/Jq+4zgDL85f2703tcwD4xjkj/Wz77Q/mrx37JRm4dVKm8XPe6u9V96zOWj3e0g14XPVMBrTs+RK9tU3xb4q+t4XwrjY9cmyZ8J7o+CT05vA7VxyfX7lMZz0vEHztoZ8no3w2NS+G8W3cJve+m384na+c382EFPPqr3dssOuFn6aEvA44jkwlhh43PA278sfJarP6IXwb9SLOg9e35vbV7zfnLFeQRuX8V4YieJH4uLGp/8rZEC+ZzL5Wm3GxbCe9JfwV45FOrMw27ZN12XywaV9GnkL+kXyR30NvqI54l/V+j5arXfzfrRai2G9t/U+CDXpIeL/PntDfNwWv1J7Rt+faH/Nwpf5MK1kl+Dqo+InnaJvlZusHm6oPnr+vft+d2anyPoUcGd0/vLRnNsI32PuH0g/grPO6G/CxX4W/9ma+MhO1F0Mi08DgnuVIXevSx6QF/RXm4fvqCSeeqIz3Z5u+ibK3ovxybJFXv+DT0fEv3er/bWOB/m70/r+z9UO+Oan9uxQ3V/v/TZIc3DuNsn2JHqr/qN/Yx9BN8eDvRyt9srwC/P4KedD+17/WH+XixtXmdEJ2eKd2pcRP/CE7pY0H3smtOhvagf0e+p5Dn9te+P6L2ftPN11ZzDa5yKk5pPw2vFhvMZfKJX60fSj6wvrPYj1+tNl/SX4OdVPufvWX/ujPQt/r2k+xfD8/6G785V6D2rb29cj1gBX8EPW5z+rcROHVE5o/uLkf7Degy7inXajPROXB8N+fdzO49yrdZB0f4Z1Py87O0v3U3s2Cnxfan6uL53a5Xb9ay/BkSvD+u9HeKLjVXUk4Yf+hZ+3B/s+XRdLzjZA6J/+L5Pdme/6Bx6nvf2Wxme6TL8tml9OV3l/Hu0yMd/bZm//av2a5Ir51Rer3Ew/usL/YW+Zpyutf4tYvu5v2RK43jS8b+occ3xeV3rEdo/X+uvrYvHK+ldzd9Z2T9JP75s7XvdxmHB9ehZ9Te2z3VO/aVdm6/jQf/eUdNf8KHh9aqe92vek/2cyynofj7yu9dze/VUjf7z9dR0lctL9Exav0R5vqj25Q8RPWFXb2qbnLw9yNNJ0esMdBfw/3QY34HSxnO37pfV0nxOf1n3onf3qh+3F9gBdp/18v0a/y9jRwq/1cIvrne+KXrdq+88IfrYGOwC+jsuuxV9NqHyL9orQvvyDwmvF1xf588/Cb+HeTpU85dw2f2n3Q84o3EyvMca4CfFp5NO99DfdRon9LXNzyHNC/bGbGHr13Hvn8HfXGAXzQve2puR3En62uTKeuExXr1Pz3O/aZN/dWd7XvSZ82GTfyz5l+h/xMfkz1+G9+GbGY3vr7y/ht+2wG+zmq8jDfqoP8w334dPJkP7cb0zGdbJBxr594beL3buYeEf+RG7Cr5Gn+4X/EHdR55HfoHPvl/xnvikcR6mxaeG13CQf8j/rdKXn2kb3LcMvvN1h7f5uzV8Z0j0Mxz8Y3dKXm+EPkWX8Cv8Cz/3+zq7V+2M4NcWXL/GaSTMZ1+gw6GSuuFVul2RvwcfjUseHhHf/VB6Fzm+ytuzclblf5UL6m83k4Nva1Dxo43XKb+fy910sR6y2t7yXRon+CbC23hNVifF77YuOaDxP95AB99uXxT/nhEeBv+Cw5+VPKGOfrEa8Y8Jf254rA3yiHUg/pYj/hz/KHXkkOgm2Il1Oxv/0DWC0/xW0E/kR6v/rMjn+8cBnz7N30uSTwfFh3sDPnx/PXrE+Rf8rf50gz3MNaL27xPcHtZ1+t66YC89Jrivqryjzfp0mfDJ4Dufr+YyOfbFgA96eFz8wXwMih6+hJ7G7lb7j7Sxi9G/vfkbf0DPP+bztSD6Op/N63CBXAFO+iHY18OSZ7s0zttr9Cw9WKDv+J7Zpay7NgV8Dgnv/aK359T/nWr/Lo3rjfrujyW/dnkc71r1O+JjcPsUHyFeUar9PUUOd+yWE5Jrv9J7xr/75Kd7yOEN7w9Ws9Y/xYEOyE7YpfKZRrkv+eTjmdtNjP9HAn0MmLzrwPelw2MnEheVv7PC7pHd4v6GWcmTRc2PtUJ88jnVR8V3xDmTflkmePAwuIdr/TW4o2r3AP4im78tyX6z8Vvj9jX+4Lc0/gZ1T4mfCPuK97GDGX9D9wF/3hX9UM/96eivf3U72PBeF8b336qzGl+z1+J696PYnVWuz9er/e16Hu0G3n/O7o8Pah4fCvJwreh4xOdHdrna3RPbFZ9gd45IbuwVn3275jfHXu2qFF0GPRD9dN+RnP1h9Qd6bu0+iv0svD9cvdvaK5hfwTHf3u5lza+1+4vqA8J/UXS0oPdif8+K3u17U7LLiZ8l+9zi2++TngZ+vDL9jtxNes7eX+3v/47wt3F6Rve/F/TR6oAf61fW7682ygfB6/nWkjiA9EvRtC7EH214HSvQ6/LPhO/NBn9pGh9r51Pu/3lV9GDjMKHx3+ftwTcLmh/RT8j3QL4N1OSJ7CzVn0ceYV8Kr+TPl9yS/B+W/CeejL0Bn20X/31FfLVNevgfG8ff6LaUvPqW+72tXo9DSG/r+ePSG9ukF+6uWDfbc/eLOd3nfi2u1cJ7HL+z++dlD1es4w1uE/yuPJKxCn8QcWzFm0K/d7bxn1udODby/S7lEyR/EXJO9KbypQb7ag9+NF9/vStrH7v8o/SvWGftF6v1HeLSwBvcGtcrrNtXqn0b759fxd6bEx1gbx8K/JvsZ/JCWO/b3UW99wW3R/LxIT6Ovj4fxi/K0f34k+GbAr9V7odO62XlDzgf85y8HtYp5q9HL4HP0YJ8HsW7g7475v5Y8qnsKXkY/RVx0pa+Dx65PYPdH/3c0GXp61Tr99+6nMvhd7pc/iN93+DHbsFOz+E7soufVP+GK6OPuE52fxT2p9o56O1J3ob39sgPT5zsUKBP5DP+g+nAVzOe18V7Gk+N67EKv9LaXjkivk7wvfnbwnw+LPoZJk8q2Fcbi1wezAd8k//z4pLj32rdqPdlVzbwV6fM46Wd8jfD72zj5zK8j1dmXyX/jz1P83Yqo8+Tgkv+HPlDwvcU7+qsJI/D49dXJAeEL/ktytM67XH4mIdBXf0t+I78X57ntHS+04LbZ1YfDvGHeA1JDp8R/JTHcZeG93y/8N1b2zH+Lv+A8D7s8ie2SHvG34l/c/lzU0l+Rf72VtHN/bK3tmqc63SmdaPaHxV/7RO+H2m/Efgxz08Z9/g0cU3grB3k9Jy+jz09Geb1bvLGkG+aH+IWp4j/6vlatxdN3qa8IuO7KcVlBmR3Jjvioui5pfea4vv59T3Fc884Pjx5c0n+XaV8qkM1ezjHe6S60IO7ID/0pPRr8j/b++vD+yc17ycryibMyU8gP836cdrhly3ZPvHZa5VH+Q6Vu0KcMsWDJEcDn3GhL9zP2+4KPvr3jN4T/9r3yMsk72YutJ/0O/mQ9t68t5/L/1ulrwZCPvWDwm9nO6c3rgdL1s2i+xBX6ccvoO8Mub3DuOX2eYyXwV+d4iW1g9wzuNsa7OFoR8b11ID7n7vZ/HseN/7Dmp60izyeEX8vfx7zMfA/T3vcgPyNhWx83ra8Bad4DfnTKjseDzJ+wq/+vPTcCdff+XgkP/e57DlxkgsBvq/CP3N99v3JWj5k/t5ImDfyhS4H+KRPnxW9yY4mfhz4PfotflmSH2XztRDwj/p3uiQebeVq6deNnkdEmb+3wvnM2sUfiv4abJNvZuui085nxD2if5u855bgWlkd/Adll06E+7Nq91xNb+VX2YYf0a9L2wExHnpcfHHE1/n5euHv2opfCf4A+aeh3UGvWztfw06UHXm//LM31/w6rC/s/k+cH/Nx6Mjvd6/TcUtw+Ams3hbf1ftteJ9hP0jQv8i5e/Q++c/QfcpfJY8D+0T0MGr9Pun5q0v7rzyPUM/nKurEf4HL86kY13OK2xwK7ab1iLW3cvR1yYczKnP4ttt/4D+tdonvRry5DO9Vo6xTrwZPfqPV5hv0b1wnrZW+Xa117XtDfmPNf8FzL5emf7dDtL9g3uUV8DZ+94f2V43m6/Yo/7nkN38bfiHjw7R/QfI/6HfkmccjK+R4N6PPoZC/AF2+7HkS+X6cTwqfU3rvxVo8mvbx51s//1PPWSdvC3SZ9DV5CuQ9x/Vgnj+JfYO8P6z4ze5a/iT+KuRnN2t3Kowf+WLE6ZJ9ZXX8oJva+BOsPlJpfad5OS38yV/aKj0V8wGgM+wr5Pldbcazq35Z2fW4yNX2r7EeNLgLBfYczxkn6ieFt31m2YaFq7T/XuGrdbjsipT/af1N9jz9BY9uNj51/ZvLtZOBv5Bv+N+dPzWeQyX5zar7dzSeur9qQy5H9rSb9F3evs9bo72kflbAXdF34Cvlq4fv0N8jvh4UHeR5GR5PS/rLSuTZ6tq6PJc79zXknab1oMGzb3A4jHeK3+Xvw4/97TwO1if6+6z4kvvYMfeVxHtYx0L/YXyCHDwa5jXiM9ReKfiYbxyvlWqf/GHyFeK+ynzdMSg5cF7t05/6/hT2I+R4zIZ23X5WPw6X78zg50J/U77lO/T8qOTDa4F/Xw/8eFb8yr6NXF4hX5M+RT4ZnpfDPgyutP7N8xvhA9+f5fta4WfkQx6PrPsT8G8gz/EP2NMF7KUijzPsQI57u/b++dB+nLdn2acb8jSa9oeyf2EsrGu/jP4N7yHP4NsJz9/I+4ufinK/nn8u8Dl5yl9U/gH2x4jbI4rL1ugTO5R8Bu3jCnDRX+1xbI97XxLfqvQ4FONjJX75qH8/7e2Tl2R4H2/IJ/wk+5EK6Fn2s9Oz8p9reC9m8Ec835J1e8yPtQt6Y7/DkfA85f+vEDxx3Sh/yE/Dj2v9XfB22X8BvPm12t7+9YLX/sHigvrNcxuPjYGO5jQvx64qD7U/S++/7vxlJeM5FMbV2wt6crA2/uSfs47qZnzcqXI9vKOd7xecbLA/ma/D5K/q+ZS3L7uz1u+8/fGAT7umL4mfWvl8Lb9raXtmxPMU7K77mQrWL/A7+dCs/4zutihOu9HzIXOsHixjHkq+/2ij58/k8Y397nfHT7Qi4I//PF83JP7tip4tT2eX7wdCDray99KF/MC/tJDR/7Hiph7UgPzR6JenPX+YPEXF8Ytc/q/XuoD9jCfIbxcfp/iO1de43wP/GX7u6F9lfH5P8wp/Abeo92J/8/Gcdvlz6Srwdg2Vud99xuHJJ6Te1Xha+ZpK4t0DzmfAg3/u18DPx370vkDP5MWy3jwc+HFzqMNPR53P8u/H9fvDbfRjbheA/8eRB05f8KXVD1boI6vH/R3AlR6X74r+W0te8Dt5UnvDPrr1nu8Anr3nncfs/tgXBPf7ZZwvi+sTFygbzgfY5PIDP3i+r3hXyLP5RMH+d6t3kA+1+AP4I1fJy7H75HNjfwx4f68VvsRp0aPkZxh9pPMfkG9H1Y8bhB/rd7UvfKGHobbyJlkfFfgTaZd4K/s68Hu+W/08mbXPevdmpxvFi4T/CxrHlM9sdvjaQD/YTS8UiwE+XviJcrwT/tbOH4Zxwt78vtNzXGfi983nmbzjH1T4Kaz8M+c7G6ejfp5LS+/n+3DiBd08q/aerY2Hzc8Lvm/N4IcrSoPqKO/lpsC3o8LnMS9ZL0s+BHlS6f4DwY52eRLqknedbwg/8qFZjyT9a/PxT4rrd9iH5HpU+TLO79f/evute5TPcJ/s1nr+1QXxO3nAPfrufwC/cEH+nvKgRJ/Ig3u17vzmVeiNONmg8PhqDY9cfj/SPis+MfyeUPvJz3ta/UWvKy9bdu4Ox8ee/7HyKOHHSc9/tu/ur+EPPZq9e7D4rV5ZFiYnHgv8cuiWWeFjeZxDzrfsY4jtm/48oHj2geJnwt/6+2TjeHKuDPRh8aYYX52+JcJb7fsqn5a83lKbB7vQY+zLeaIg/w8I1gv4SZlnxj/nlzsD/SO/D6p8zO0l4NCfhudPKujB5vlRwd2q+O3ain0a2o9C3oPwL8N8rQn2SYV8NzzXR33XDvT0kMsTo48+6Q3WOdP7rNwu/frvun+H9Neg8nmR47cV0KP1++GK/HH8x7J7NA9rfDyvFZyNzz3Km9zi/mfl/7s/wN6SfOq4Pm6gA/rLeGCfPFmDz9ch7MMbVr7iU+hRyYsNHkfm3AjD97uKnw66v9HytNa7v9zmf5/oapTzTBr04b7CxmOsOCW41wO89jc8ZbXJ4kXRmdnF35Pc2F9r/zWN5w0aF9ZV7E9oGk+7Dqr/lfqd9q/JXx74Bb30vPu7iMs25Efp/bO6z36twQCX4pWMr91FXjTFW9O6a+nxZx2ZznWy+/hb4n5V9uWwD5HnI15GeyN/f9ztTvg+wnGBL+tTyisZ/6Y8DKux34j9PtvFn+3GeTa4R5wu6CfP2SfGOs/wYt/jc94u62bsyfwrKb6Wjwf2RtJ38mv7PrOIL/mwVptsy14VP47LD5X0xVzvd6Aa0XvsL8j9oANaD28M67MZwRFPSvoxz496pCTu+37hY/056njY+8jzByVff1TmeSovODzr63zdOFcR9yMvO45PPr7QBfto0/5Z7V8I+kL+5w55k4tXsZeIv1zS+LxJ3LKCHvL+kz85E/iY7xO/Y14G5bcYq8HnF3bSpOQu8b5XAv/GfKHoX/l6OK/n1mAn449F7hz097uBL+1iHzL8MIp9W3BuVv69HcEff18V82Ij/rZefibkYSV/C/Vcjz0j+iHf8tZa/Au6Y99PzJ+XPxZ7RHrI5S3zVy5m/byjMv/UYHVa86T1oPIRD1TkoTX1l33g8it7vpY9X+95q8QP2VeR48X4pLw2zgew2uPsO/bnC5o31tWc7wUfNMVfLO6Lfvip9jsfVz/r+9O5iOfC5+bvaMqvTvxF/pXdfQN7uJb/J34nbqd2Z92eAQ57mnhWHkdfCPOE3ht0eurqO03nT3LZuFxwPSN83D6P8Pl5WpMe5zc84/mZ9COeZ0Ve1d2iQ/zhnTZ6rCs4q+8tcrnWV3GurOH53/K7wsfR358u8qdy/1i035K8Upyjgh9zf347jDf7Tk/4+SGRf6Oe5/xI9DB6MD+XlvOsiD9Oa9/CuPOXyd/NnCPi7ZMvmefL4W9l3RD955wHcqyi/03jKf/CqM6N9fOAeH4im9+3NbPa5RxMnePV2P5PBS87PZzzRDw8+bu6omfGaUVof1mAD72R/r3G9y/Av+z7QV/neY7kl7D+RW+8GvYvOH6qb6rFayQ/PY+G9vPnWwL9AH/a+VHz28C/rA9m/HwV/E7k9WOXL2btHVf/f94oT7AbyJNYev94f+gP+18fFr6cDwBd9oVxIk72RMP+Pq772OfX5txnqyN3iROvD+1Ph3VJumLc264Jxe2P+3lHMQ+Mi/wHGx/2FcxXtv9nQHHSu6WnWfdyvhNxpDON/KLzpsRXs+E80tiP8SqcV1zbv8S53dTZv8C+wWsCvF3pHDLivtdl/Uj51fY82W/Y25z3CD839dfw5vzYlcp7nvPzPO3+gPC5pyT/04qm/QXIWeaf8+j2ip7mgz/q08GOK0viavk60f27RTwXJY93+/6mkEeW8lVEZ67fuw30ZvfRP8QlsM/XiW63FPm5G/jDYz4H11bB3VkSN7I658jiD4p56szvlONj39kf5p/+3uv5htCxla820POg24d2l32ASf8u7SdgXuGTKfer5eO6tW372zk/asHtz3huLBfzdV0Gd8jzNwxqLfHDaCdW8ENsl+uE4NjXtyrrB/GjlG9m8aE5xcGm5RdsPl/a8L1xVPlp1WuBfw3PtN7kPGqTZ6wb4nmbd4T6TeLHFTr3eSHgg/8RP+1NG4AXgOdLEx+xdvBXjLSRI92sv01+zVWc31UtjX+Sn5xfZ3fZB7O3zOGiHZ3y7a18s3H87fJzhH29YOW6IHegH/QK5wU16cfB6sO9En086H6v34wP/Iu/7vkGePo9K3k3FuJ/rP/q6+z8vIV0vpPVbyYOruecHzsT8sW5kr4+/+vz2TncZn+78UOTPxN/y7mQP0n+Evvl0zoRuonnJ9u1PtTnS/KS43lxdqV8V8XbNuj/EaALpwPzY6+J/RjlHG7Fux1PW98WAX7C8wmtXO728Jsa/7yf2KnXin+v6PnnanTXlXywGnmLHe+fyY8/Jd+syuE7ypdmnxnr6+hfWhXynq+235P9TzNhPcI+ujiew+38PJ2m9n3fAqXnbzRhgp+DdWz0n9v7Ke/D5DLr7hHBp/0cS++vH2jneZRpHzPn56P/sS/0Pw3Qm/sH7Hl/+N6J0O9Bn1/Df1noD/r6Me3DHvP4suIdjl/Mh+RcKf43QnkEDg//hrwhf96TB2N/HeyzFRvyPOJoH3p+Pvaj3r8sPJJ8MP2b1uM3aFwYV/qT9+/2ML98/wdtzqeO+Cx9cW7Bd10+xHw87QMR/tD9Jc3rZ2v7+9Rfyd1Lvp/L7id/YA4/5P8jZOW83ovx5Si3Z2v+E7ti3nE6j93aPV7l9nOiB+wqgzvh/x/B+t6g0vlC2OM5/gMlfGgl519xfvVOlZ8r4/nt1h7+B/xQ2CHE63aE/sbrKOe38j9BV6UH8nlM3054/pWVH/Pz+Q16qGzKhzR7P60HWWe21H6eT0A+6tyf5NiM0n4FH5O3Yno4jT9+T+yxN8J4Ln3B78xbM7+E8zHgZ4cnP1bng1U8nxPecf++zr3y/ArLF+2yP6iYkrxqwgd/Tk53ZxvhrV3s2pdUzoXx2+znM6nX0o/1/2dZ+oJ/TwX4aD+7X14lcKdq7Zsdhl7j/PupWr50zOfM46HE7Y7W1sndrP0p16N5vkK0G7jubV8tf4x8jG4mN3Y2rAMTvyx9vsdowOPdJfkz5L/bd/Z5XnSTfx6+Uhy0IC8rH5dkz+TnnbLOP+znI+XvJXvgl9n4Pl4ib+29Pu3DHVO+Evw7pX0OrFPuCnbBPuWZxXyDq11D8uucKih5Yvbqn/t+c+lf5deQ17inYZ8Z678Ljk88b9byvm4KeHKeyeRV+4FcM7gZfe+nDfxIfgZ826nFy+IVzsMP+7zh33geCOvvCeef/Dn0POf/52P1w34emtWjn2XA7QDlD/v+Kj2XnyTt+8nt34PhvBr4d1VYB0PH8G08P3yN+7d1zpjJxy3fEH/9c+N45v5m6PhBx1f5A74exM5mv4FBfakW9yXuA3weNyzDON4W9n2QZ8N5yM8V8VyzyV4d+f+jEn7ET5+fn8s1XL5HeBl+2P+DYb12o5+XRh5l3o+0/1H55OE7I23yk+kPT8y++QD5mXrvRf+/lW72Xhr/X4hu9P8S7hc0em2OX8CPy9Tf5Vm/my/ON7NhT/kANj6fCvpswvebqR7aX8t+6jBOnOP7qMPb+59wOPSb4HydzHONw1P5uT0TgU/2Brn/If8fRqODg8ob4H8PnnT9q3iX2z+5H3lPRb/0/6E1PsvPmSUe9GCDntP+hQ75k9uLfN2yvoj5Nlc0LsTnl943u9r3A7G/UHxv/e90Aj2vLdgfYP0jHxn58FSNfpA/Bo8/gPMOHqrlu5IPxjms9vih0taH6N2Uvyf963Gs1zWu9r2HPD5i/ftt///SPM8U/P8l/L9K1/MhzV5/0c+DNb9vlFdvW4LCW+c++3nsxo/POrzZB3O3WHsTkidDfm6CzVeKR5zL8PHznzWO+7XeSeOvfUlOn8jBzE7qPBPm9x8C/U34/9ravNfzJvFfUV+WjQt0taW2X8m6Q37fhOD+J6xHVvv/2Fo5xP+EaXy+5vxo73/I89mU9+DnTdh7Dzbak+JXfV/76/uGwv8spov857zfdT87+s6ef97zme3p1ho8ctnKHbITt0svxfXyes+HZJ96r58b/0N48/9o+LlWu5wnP8vWuY/X9mvYNSf62VHm55M+JX7+3yrKFeSJ9gnwP6l+7nTMn7TrO9KzA8q3HA55mh29t8bPs8zP2ezTeYTbAv20PA/b/q9on/iQvOnaPtiK/3dAvxuf760+KLwA1Prd+cPysA7qnNRnw/lFwM87/+brFfat1ddf+TUrOQ8f/zLSn5/rYiX5Euwbi36nmB+C/2CgjPRg7dT87bo/1tB+unI/C+e8jjg/5nkQvi/Xz3ez+2Wgs78Kcof3yLNArq+TH2tN6O+g9iWQXxjjIp8I7X9deD4svL8SxyfY37tdTjXl53Neq9WGtS/gu6J/6O222rot16tPCC7mMzO/A2X+nQn2kQT8+b+hyvMc8/8TP1od7tU3ix8/qv0NY+w39Ph1/j9XA8F/CP17vmso6d861teeB0AeWcxXtO/cVLxfeLxL37ennbb2Pfj3dZ58MZyNw8/8XAr5z0P7rUAfxHVYDx6tzW/eX/xt+OXr/+eCvZbHw+c9/pePz23B3sW/PtAmPih54P8DRt42cbv8fNeZ0D7rTl/f+35Pe/8Vj++LfsJ6gPX3y8X/AZYzhF54nI2df2xe1XnH3/wgpLQQt2UrWycRddPKH5OSqZX6iusJr6tWpKJiVqTxBxNRW21InRSvqwba/vBbykSmVorHsuF1aLHSbEQUEUMzfMd1GxdSkpa0MYkLXokaN7iNCwGb2MRO7PBufZ/v57k9z/Vtdv7w9b333HOe85zn13me55z3YvsX5XC2tvGL0ioaKpc6z/dnb3eup/R8OOvctn+YXexc78oaoazp/B3Lljrvd6vdvFLPyni2vnPtK1Y69ftVb6iwfm+qfGfPDxf23cFinbXvcF/ovL++2JDAe1Dt5Orn+TDO27yfKwS/tXtU7R/x+ul3B/V8MLdxDqv9w4ynsOc3F9RfNHyqvymNY1z1+opZG7f3tyL8r+j7s0m/jPcmzdOz2RrhVdeCa4Q/xeex4urO3WQxnuCr0TD4fk/fHxGcc3o/Y89b32nGdl8z+tH4pgTfa5qXCM/ySHp/qGn1zxR8xxubn/GnuTd4Gt02zg3ddruu2+atV3DuER1AX43RRjKORjftWTtbA320s7T+XMDPX4bxLOn93ryh8fPGmrursOtOPR9rGryT4pcxb8/g6fPvNV/C50uqP+H823nev83rL6s+dMH39rYrNz7eVNBv2j98+0yFDy9qfq3+Xl2fKozvd+p78LjZx2P1oPcndT1US59rErwccTpMa212+lsSPdt3E6KfgwH+28L8gp9JzctL4tcHJOdu9e9tnuYE95Suk8V8p9521bst9DfUtHZfEVxz6v/OCt9Yv7MOH/KBe+vvOm//esFxUXyyIr7h/Yzkg+Flv9Nbl74Tf3r9aw0+568l0f+K2rf6M7XztUHjWxEekV919a1sHLVu1nXbfF0jftxR+a4teAwP8NlKjZ44oXmNfMv1dvHn3aGfsZzv0u/pf7vfQwdGFzOqv1SBB/5EHrZFl+K37FJo19r5tujxjOjGvyuQI7Ef4V10u1/1D0f54/fnO/f9xevGt4J/QN9tEXwNrz8vfrH336/ol7T9PbnNw7zo4JjryxWNtwPn4p8F+KAX5NBkLf2IX1yfXhK+TC9uF743e/uvJ/z1VP6ixmP3dzTf6Nzf6v29nbR/rrgyjDcWw8f6bubNni7U1B/IDZ+L4q/ZCr8Y/nsc/h/r/TqNd21o3/Tu7I1pP8NNw8NcRT7EovkevaR+bBzLAZ6tgU7Rv0uinyuCPh1U/bub6XP4hOtADT27POw2uJalx3ZW6kMP2Cnp/AF/n+i21CNrkvqnKvW5f1vzhR5Fb9vblsbfF+BC/2PvjmXwCfXRu2bfQO8TkgsjNfbznU377j9U/zHJ+X6Nf2sFP9CN3eXSjy94vavDd1cIfvSp3R+RvrtL338u9DNXYL+h73lzUXLFrrt1PRXsjnPYDU4v2L92NyW75YzsjVnB1boMXc+Ib0p+uTIZ75jofVbjO6b2S37c2Pl7S6CHdoE+fYf6qYMD+2GD4NhwmfroU+jydIAnFvE5ekj1VgK8Hwrfd41iBxhe0RfbavrpGhVfFZcSeLb6fLU1X9gzqb2EvmzV0DXyBDtrrgKH1luuz1P5OVuLH+A2+F4qoAveG1x9er/b9e9Fjce+f1nj2u7XdL3HuutFff98BR57vlNw/73G8QWte3bX4UX0Oia6GRKfH6/Uv0LjSPlrPMPevST+1TWz+uj9U0W6zjgV2t/q8sOuw5JD2OlVfc36V3YM8kH1z9WOF/mDHDf45oP+2VogV9OvsdtK+zCu961M5/b9kuTzjL+/qvO318dzVnD8uuDamPSDnLo+yLtN3ZPC57lV8VkWq9/O0DMb1E8Yb7iHP3RtrRm15701/Vw7upzwSauyDsF/YndDspORm4Oq35K+Ke3QtvBj8zYjuivlj/Spw5XKq2nRx1nV/5M8bbdfdLOo94/m+JtkX3u7Ni+j6F3otGAdCd137rvK9fIGtWd3E4HO68o+/97kx2Cgh9Lehk/sbkhycMjb78zLwe2FwT+kek82We/L/+Xtbba/AT7ot0/zNF5Lb8hXyWW3U/A7mB3dvnH176ZFn9OZ8Ukre2fn2hvg2Sh6PJdx5U3L+CPUn2zKThV91fMLxfqdyT4g+Hlu+O0K3x+FfnP4Mq0f1zvt7Nqk3blaeN4SX10UH9jTqUDvjUhP8ke1i/T+Pt0PVPrD7l+T1KdEeqA+9gD2H/QFPw40l4Vv/L6p3VUtrGftbjqsB2/Po//KSqtpz9G7k0VqB1fq5/h95ZeWHNgufbAtS/2x+HFGdH22Ar/1Nwx+xW8DkiN7syhnKQtJP8PC03dq6cHstYPSK+OZ6e+jQT580ucj9d+ezOiH+lOr8iPzOebfXZK8jPBc0Pwav551+qyzx1akh+zuqabsD/Hl9hq7ZjbDX6H1hrcrf7V/97rgMX0xLfyfD3K8J9hn67vnhVd7esD1hMFb8pfR87puw/9kdjL5Dn37+2E+ZgX3eJbKa+h9c8DTVAE92/jfUv/o3z6ns1SeLRTRvxeLtbdO/D2ocQ64/o31scfRi9E/I3kh/tlfpPJ/UvpoItTvCfAtaJzg8ST2f56OuxX09wtFeq3GjyiGF/RiVf+u0/iWRedndTX5G/0C5TpS+l/8iL/hb/LGqgW+w77Is7lO+7slF+/S9fpAP8iHCdendeO0cqCJXl+b1EcObsYeR+7kJodOZPj77PpABU/Y2Wm9E2r3Fvmlb5Ic3Z2l/vAxyasq/JK32UHVZ10S+cXqfTDb1LkD71O+roj6/Uznfktmfi781XMe79jw/8InZVrjesXrW38Hg/zcJ/qAjuN6PPLZQuCrqQreKVp/AX/wi/fr+ZaKPc96057W+T+xw8clR/BnjeP/VPsflx233/Wz1c/Rk2G+PhLtMX23z+WGPUdf3xzkxZj6hR4PBPn9MehL3+8QHF9UP4OhvShv783xU1s/j1ToAfmwPulnWHRaxqNNvzSzRdHbovBueHhe/BL1xUfCePAbYZcfRf+q/61q51iG/j2q/s4Kn/CvjasrxK0nJefcf968qPm1+66CdQv+SMZNHCTFJ+v3XU0bP/QwTj9e375/XwY+7em3cvTpxdC+2eGNYkLjW1B78xrnmwn9uH3t8SYr8NN4lvqjWJ+V9rl9/hPhX/7D1ncC/UZ7ckb4xS8T460fzojnA4fdk5fwXbfLrZ0yPmjziP+mp6l4aI39Poy817xj/w1X6ksuF9dYv9gXstcf0vcup3w8+HXsbp/kyk7xQ51/T+Ps/6rbLbFGyr9/DT0JP/8o+UP86MPkP0h+D+g7H4frX6Mr1mvDiosPiz6HzE7c/GjAz2bpZfTF3+aJH22sxKfkq9Obzd8jwjv2xp4gD2dVf1du+KS9r+aWr/FPspt2+XezGu+C4JC/W+1/sXle/Ct/xo3wO/ofOfouw9Nl7KQx+Z3HhN/R2vrW7wj+dsFXyrdXO/dXZu/Te4P7BcmvZ+W/+nrQp2tCf0PoI42jhEfrAcc/8Dc0bsPD/3j9qF+wU5FrBlc1PkL+kt2dzsgDkJzQ8622Du0p/RW0Sz6NPX0s0E+3w/uG+k/1xJOZ5rfGHsPuxn/7sPtbYn17/4z0g/i2i3X75orfzuoPBnx9tQIHxfDx5cLogPXivZITW8S35GGNaV4Hi7XJtZQP1t4mj4+xXu9cd++VnNqL/03ffyCDXqyV4+rn/oo9oPXK0/CLXb8hesDOGNV1s8sV6XX5a9GLj2BPR/kpPYZ8Oyr87y6QRxGPNt/EB6akjx5Rvle9P9/0/2G3k34z4FP+3xtnBL/FmfLiKtVfo2uKn2sKkxvYO2OZyYcjlfwr+a/dHkYPGfwjWq8WXl/r46fT+vjDToqOfxrGu1XrjJ2yf1hfYJ+X9j/0szq2yH/AHrgzt/tPBP1NvRMOF++N7ojve/6O5NxBt9PS9ra6/sIOUvxY/HtI9VvCdzP0d9jlT0PfR79wWn+352FY+3tCvR7PA7H7B3W92/DcX68vVN/0auuA+KxKz8izNG8oL5Z/JT3jNwA/z7m/vQ4S7J9l0VvK19sDH5R8gT9Qdq/nT8b2rd4rvv6yp3XrqUeVJzEZ8uHGA/1/0P2NJjdPyX94RHx5JPDXZvcnXa1r0HsVeF5N6OV5yfkpjXc6tF/ae+S/Uf9y+FccSP0suv/NrmX8yOZjN/Fczc+ZjHxZ6tm4Phn6myPvTd/NOr9Qw+QadOv5IJLfZ72etbNN48LuJ46In2bC9W874XePJ5LXq3mo2tv4h9P1I3R9PMRPy/ZZ5xi9jUje1dn/477uW1Y9g+8rgntLEfMPE7u79URFH9n3txTYqfhzGuqPdQT529bvJ4K8Ir+MvJB6+rGyr0l+l313IsTHr9d6QHTSGjd6bj2Tp3x5e/NCgk/8PHsDX5b+FvMrdWOfkocnvjxWnE/4oSzEi+27+Yw8AMVtgtzpUrvj4vO54j36vg4jK6ID7n8qOBRf8efnhJ+0v6XiNc3D67ry3uA7FvxXQ5IPP7NxtNZ3k094SXSFv4m4lPLyBP/a7rS93kBv5J/Me1ya9ZVd/wp+bZLfbnRwJvA79EX+c3/IP2Xdc7YWr1epHvOBva59BJrHMh6NPYBebws+0b/mdVvob9L19azGGeHAXkj91F/QPoB9zr/xO/SK1u3qZ3/teMGPyfWRAn4xPrlL68NbQj/E3U8Gv6BKK453LqO+3U/X8ruNe1HyZVr5kNOef2X4KuO55DsRH0n1Xl0Zkj/8Lc8jS9//YYB/TOvpUwV2e/q+B/0sfE0p/jUpf0p9fql9t6TvqFefr2XlB9JbjzbJv/nV9Y+oPnGvS6KLavyOvMY0/znmh/R4HJH9EXZZkDw45fG+mnXnqORhJf959XKoCZ/b9UKl3XR9xfoIv7znK4R1zLjHTdNx7slT+3nK5SF2K+tP9HUd5Nb+w6x7JUf3Fvht2Z+Utn9MeH3B7Vbed/igB7/a3c2zqm9xqf3aZ4O9wfp9LMhz7EGuFX6poSfwegb5Kvu9jE/9TPO/rHqpvfhp5VXeGtonv+hswT4J3hj/l/spjA/J95uu5DPTPvrxvOSJ4WVGfFryl/HpRx1+8i3JK0zzHMWvrRL+N1VP+RvCS7nePF8jpxtq91yCn2r+lZVpzeMay1tsbVL+N/6NluctrAh+q7++W/dqb6v8neR7t5q8P5/ADT/2VuKWFxI+nK/ksynvXv3vcL59Q3Sa5tNXC/azjeus+GsmS/M2bs7J70V+Wz+vCK6fZsCBnYLfG36Hz/DbRDis/X61+6Ds5v+Ej2viuZRB2ZPf0zherOgL/kNvpevA+ng9Jd03WdIzcsXuyLs7kZO3avhgv1spP4nf2d0PcuOT6bAfp+qntwK97GM/WpBnWwL+53xdm+YNsQ4s8ycN3k2j2GP29KkQ9y/XL9b+xtEJ8dWS6IP370rwQ5logh/se94Yf28K8Fw5itxZ3X4oS1vwG9++V3kW5Fv0Vuwz8q3IY434SQtykvw3z2NW+y23g9PvhpUfRb7lSqV94gOqL3y7ne75VNGvaaXM19I99OZ0RzwE+cCX4l+vb/c7wVOBH9SeY6+W6yDiotzb+y+5v5R1xWXyr/T8kOKnuwM9b5f/c5vnIRmdHVb84qCv31fHK/iZqcl/Lv34dndA/Mu6gnVG1X57j/DNOmZj0t+nK/58FdHLEvIU/1iQ69g97I+b8frUY93D/bzmV3mP3SZHy/WgwVf1q5G3G9uPRfFa7RdYlnxZ8PrWfykfbH5Yfy8Jrup+OooNF32KffKO0Zg3kOYLePu6Dns+Qdr6YDPl9wXnl7r5VelO26/b/1XqCfY5y1/p/Gu1yvUa60Hrn32qL3n7bc2vtTPm6117W+ZBk79kdHJ/tGcK5Tnpebl+tPks48ZaR8C3xLVi/Zr5A77DlffEIdKnE+7fs3Hf4+v+9DvkGX6EiVr6Sfl72q/ir8q8vSH6+YH47UVdWf+Sd3+V4F9O2p/yK/HfGrDC/rmYz1z6Z6Bn/DPaT+Tvf955Xp6jcFTw4Pd6LYGPONlNlXHDh23Jixq4VSZz9m3Y/SG3B1bfl4ZeRK9Lf7X+FT0U1pNjeVqf7wcCHQwU6b6RZfHNYujf9bC+Z5zYDaW9hP+Ze9rHfwg/X0Y+qBCHLP17q+83ZP3Rl+PPB46Al4x6dh0Sn4/oemuYN/KFdqmdJ7OUf3sq/nPitPi9tI7LVl83Rj8Z/lb4/Y9l1/0Fcgk55ev39LwCSq/k3k78qa6nDd6fhPpdQa+yH/9UNi38RzlCUfxV9gT+iMla/k39PdM1/sxynxx2IXmR7KvgvT3vKYg7nkz49Tnlb8X85HK/sOx4zc8rsoNe8/c2vq2B/hrd6PVL+o73Fkcu9xesJPCwb2fe+dHwXPpPhXfnE3tK/tyXXX6G+ro/73Ii5VeXkx4fYD9Ryj/VkvrJiC9MFml+XSwzXs++n3A+NLjY1zvscaOG4GvoeZQjFPwixFnZH2T6+Cbft5TWx4/O/tem6OsO0esdAU9jAa4DunaH/base/pyzhPAzsR+XhJcfIc8xH8e48v4J4mn29Mp78eu5IG0Mugfv7n5a5HHk76/gHif4e1T8kePB78J/BXPY9kS5hl/denfSOvjTxvO3632gCPyL/sX5iRneP5+G4/oJcq3RuO91r6es36v5kucC/Cn+47Ytzce6KWsj96ycb6quOK007PWj0WqT+Fb8haho17RT7T3or9kIKddu6+sTz1uHePX9t1nfV1nT8t4vdqrWUftED6oNxTgQu/eHJ6fRt76ehY+jz0oHqvnj4V8p1uLNP92h+C8V+P5B9HP/cRNicMHePJwTsdDwR78FP0rP2a/zw95p8ZXyB/yVbYJP600f/KX8qVZlzPvSwkf43dj32Gfx3/Jd9P+V/zOkic/9P1KaTx0OCd/w/zM5BMeYv+Rrvh/HvZ9yGlcfFewP7FrjmXoR/Y52PVkZV6tPJG/U/Xer/YfT/BL3sYWyZ39Yd7Gs2uEN57Mr8q/xBfIpzod4In7+2RH9h+368EXwvuW6GSn/OtuZ6neD72+1fsDz38mX4B+VsdLLMjvZ8J+2+j3OeF5veQ5mtwu89mMPn477Bv/ht4/qXl8QlfWaz0BX+wf2oM/zM/PSfMbgesJ+T8/o/oPe7sx38PePyC4Oa/oK+wLCuPA3/mQn39h9hTnD3WFfWzxHDbhaWhI9B3th23NkO8tvN57mXk7In39jYw8U/wPqb54vGlxrIPy843YOPrHtN7dIbsp83y6i8k4xnRORl8B//5u537uafIybZyHNL7yCqQ2b+Qfjjufsd6eF/zUt/yQ31B8A7if1/w+L3n0nLdv/D31tOIhhV05z++Y8gGKGvlAvIq8/uFKPr/B/16Hj/12on/J5afd/8C+drsnj+Nl8Knnz4ouv+ztpvthkSvI8ydr6cHoJ3d5XReHtjLp+6CA4+2AT4P3Q0Uah3quIM/RvsPPgx3wO0HfkI/6iF2vjPt9moF/oV/kSl/A98fC9/eFPGPiKB9T3J9466D0C/jb5vzK+pfzJ9P2dc5O/4PeT+p/vtbbu0Jw2z350tX8TCu78hsSePdKPj5Usauw95UfIT/RAeUTPqV9k/3ZdZ37G7L3JPUOefsrmge7R7//muTfmPifPKwDzLPDr/yFEO8+JL2/X3z5iNcnvzGRh2PfbpJvaXDG8z9P3Yi/4d2ql+qzkVr6nxIc4N3GMVpb38qC6HM62EMDbteQh2XPydfCLoePBirrXyv4/eFn7Afs5+ifp92JcKWgH8mfwm9yzPOMOD8tjlT1QnuHXF4Z/LcHukP+Ybce8HVybN/KrjzNq96j78p1bCrfHtS6j3OvtuG3yuJ6h2Lz+jh5mpJP2NlbQ9wZOwk+Yzwtze8W33/E+jrIoYDHHl83pf4J9N/RYDds8XlX/rzqHRf/ktfPem0z7eu7ZyWn8FMc8f2h9HNB+IQOUvu5mv8J3OSRXK168Xxa8y9fTz6j7J05zxNd1JX61q+f56P8sqmQV12uJ3V+V5D/x7xezH8z+rghjGfJ857TfCfy79E/pX/YruxvP+f62e57A50uej6WPWX/c8wLLuMD0Ie1+1IF/5z/lMY7KEc839PuPxv6WcjSfaH4D9kvw3ka+z3PHfm7rOe0tPo+wuGCfW/sm+eN1p3OJ2+JDuEXG9e/hPVIGa9M5xO5/EwR/c8hfztDjlt7rMs+mqd8T5n2c2lTv4IX/OvMl5+TYu2/XJkvg499NMdz8q6OJPD8efBb0O9gDv2TVxXls9kpucc303MIJgNeelxP2XXRz5M0/iz5y/YdbfF9vBq355HE82CNz8lb3y+5eIrzGAvySyJ+KOuS99X99avHj4gv/1z8siI5WWe3dim+tlKz/+hWXy/b02H2X6hePA8WvYPcAf4p16vUN/zf6/JE/Xt+VPS3r66H2b/MeVAvOf9GfxH+cOKmyCH4SvB4fCHVS+yrPOLwULBHOGeO/XSsH2N9CvEf7YvyPEDxIeeJeX/wCXzIfnt7ezPnjbgfAXym+q/0t6xJ8DPA+YVhH3ZJb6lc4byDJT8fz55jv7Vkx8b46b6ceSBej98+4od8A/KZ0/zMMn8+/epUzrmuJp9f8ffWzse1Ph8uvqnxks9wMdTnvGjudV5VN3i1+zI/3OR1T7ifIg9Gz8/W0oO12waeyvk/VjhnCT4jH2aoSR706vkbZaH9RnKt5svF/JmGxpO2E88ZfU7yYbCZ8mN5frvyFdl/4XFp2UuqvyPg3f3UwY+Pvu5uRnqAfqWnfZ9TCm9foO+doscDqr+vQE9YrejPf9z96KYvSv+G5IHymtD7o+xP8bgZcazV90GSL+P+/Mvkc64XPeTaB1DaSzHurfMV/VxM9tO9qfl5M+F3ypD4FzqecbtldXieC3mWByrxCOJr6N226GKT2qee4bG3Aj/nK0b5YOP5bKC/pQK9Oq9xp9B8JMajRf8LPl7e27hjvvR10qfY26cDfWFHRj/AlJ+HYk+JMxGHJ45AvJ79iQtuP7dFv7S7KL5i/0AjuV6usI5f9vpRTrcTeMddD9t9s5nmEfQp/nLM9btdf1Khe5vPxzyvK/X/lvsXyLcir3Pgl+m7Rby53r9n6zTi7UWxepyiJf64h30mIc495vsH4/4IK2M56zDy2QI+NR78jJ4P20zHz/nt+K+HM85D1j7a0O+decxXnEzma6bmfOAbgnyZdH3aDvxi91HeNrrx76d8g/6NeTenhZ9Fja8+P5DzJNnPGO0Tw0cpH5Y1seQ9mzyJeLrW+V2/b6L3yptsvWs0/h7B6gW56/MnvvxT+MPlWpovzf6iAc8fpkWrt1HtEb+cDfge8PwCezoX5nWuID8H/znfE6cXPzq/2dsy3m3Pd7MPIayjyPOK+PmWn6PEuRH2/Hjt/Fr9f884X8Lsr52B3kr5I/tR9hz+tLrzn+8N+z9+FvIniX+xvsB+wt4hb2kmzI/nmzGfsg9fEjzYJ+Sfw4/YCT/KjU7nQ37G3caHrc8HfpwQvS5xzne0N/DXuv+Ga9z/snoZzpnn9DxzSpkX86robFZwmL+49IfG82/1eypaP89qfVPC/+aq8uEk8kd0uujv2wl/UbqUn4x9sqRxfCmce4P+PSr8rh+151eE82Nj2Sj9zjmR7EfoQT/X8O/lf38K+WntnlP985X6+DftrnJuh9OZ8qDcv4T8SP1Yh93+PLcqH5MncqhI993UlT0ZcRv8hTr3weUKNVN5ssP9SPZ9r9aPnFsw4utTq1eu39G/MU+trfbbmve4HrH7e5w/sb/S9exgjl5vr4qf/6MEfUf+xI8E9xuCK609FeAo+XF1+wF6qJ63fF7tk2dDfuac4E/XbY3GB4RXfo8MvZvuWyj3FywFfsTeYL+DPS3Pk58L9dcm9RYq8ifmZ6bju8A5GUHfDVfax1+R8uNAsJ9Z3+Z+frvNZ7kfyu753QL2yzYkF9CL8fzYuB8W/R73E9WVVjOFP/pXy3wF7BjyUAyulz1+ih2dxpk8f0ntHNJ3nwnnUuz3fdBW7/M551v9avjxJ3Ee7M6M/MxYU3EV51vFX/T9LeRJBflZnsOeXmPpdb2Yxp1OaD52ZKx/ZU+z3vJzJejvDdGB5R2W+iuVP2fDfqhbZJ+V9jDnneJvsWt53ns74En78Qv8ntr/GPgF/8Ou5nG1b/ZP9fwN499PBft7kXO/JO9LfW12yB95ffgr9UeV8Fv7MZ6IHv256KzcHxfjf/Yee3tffiHAszYZb7lOTv0Pk4HPd2SpniVP6lRlvaC841D/gPsrlF9yGfpHjlTzqlP/avTbHCEupPf8/mD8fb1ht4ft6Rhx8ZA3Pen+Zhvv13R9QHKl29epKRycE0Qedh7yqcr1FHlJxKPxpyF/rki+K88ntDvyCEv+fVtyKIVnyv0I6XlbPcFv9C3JmWMaN/wS/Y1lfBk6Jt+aPKY0b7zX9y2aP8/PMw/2vOdLO/yWzzWjvGw/l6XC7+jfZDit7zbVX4WPyRvfmMBDXnVZ3+znmwK/sH9qOuSZ+/7rwA/oW/xWPw76p3q+MAV7Dn9MfC8+8bgE/bQTur3H+1tO2uM8tYlAL9DnQDP1r7Derv5eg+HhRNC3x8MVey/+7m6f8rXJAyrzE9Ym8MRzj54Ufe2r8JXgFH3djz1c3N25NmvxneaDjYje9rqeIz8ZPHDehtlxOX7IQA93FJzblfLJSO35POn53ENN7LT03JIdyreC3ohXw0/DuemnZ/XdDj8vGn3F70cgr+x6nP1wlXnmnKz092RL/iX/mfs0XnNC+rG6HzM976qVp3lOIxX/NnKzofaJ+00GfJp/q8yXY/2tvBbfb5XC3wzj5vc+vmfX/kr+c+Bn7NwXhafv4e8JcJTyivPS7e5oaP/ugK/Tfv6btfvtCj75HRHW5/Blut+hV+eB3CA56Pag6LVfeELuQA9dNfr7UT33/b8VuFK7+T7hZ4fgvEv2Y3nego3vvrDfsczfsPHc7PuNrN+vZ8H/p/rX+Xix9+FXztVWvDHAvTAiuSl8f9fPEbDrYIC3pDfy0SxPcID1dBHXpcgF4+chz58wfPyb2v9csHdG82nB0U7o4WmHx/itfaPFLV7wcwzJ77H8pvL84Q3CD7+vrjyw7LdUP83v9/Mni/R+yOnA+v2vWvqcE9ycc2zyqownGnzleez8PgbnIhl+n/L3Op8m5H+yf+cp2TelvxM6xV5J4/QTwuf31T55Sx/3fEnygOyevINvVvIMKJyPbXclvcZ6Vr7mv/tu91/Qftb/9vMZlB/ov/Ni9494fozh6Z99f7Nd4+9V8fti2MV/5/mT+n0Nx5e1y36gbVoHP5DFfeOU/wUlV/46eJyFnWuMXdV1x8cPwDwSu0nU0KaRrTTqp6hYKlKuckbyqIkaPkTCTaJgqVLttJXCh6getZFAVaW5SdPaSZE8Km7ipKgeiAsTSuQpj/iUM+1cjIOngeLBNngKljzYUzwFFw/2gMdg+za56/9bu3udOfh8mKN9zzr7rL33eu312HNj3y+vr1crevd2dW3vfnfVl10Dau9qLe/dH1d7sDjf/eW1tXizd7+9uKH3e39lcJ3i3d7vu63fLfdVZ3rtocLe/2JpcOsFP6bfJ9X+YbWsdx9xfKy/tWrvLHvN7n8UBv9TwZfVJeHFe9aeqAy/AxrnI94v47/R8Cku9uCPVR80vKorvfYTuu/VdwYL6+dW9XNnuUz92/ce0u/fbfWFy54/XZzr3Y8IrlO9pf4j/CrN5zXq/4LmdZXwA86+v66w8UwV9vx4xbqtNHifF/te9zO039E8XdZ9Rejffv+wv9+n71j/r+r+uj83fIb9ffvcaT1/sMX7dv9Wbdy23ofUbwe6Etyw3tvi3+sK3lrHC2sf8+eXRaeG14z6m9V9Ur9POfxiD35zwfMV2fc7Bfjb74NhXvjeXr0/EvDYXEX8rZ+yes/oR/jfr+ebwjgnxG+Dorcd1XUNeHBdEn3l9L+/MrraGPsP892p7PfHxAfw15fFL3vDvLwgPpkM9LlR77NO7dLuR/k9wN9Gf5InE9VC776vOq/vGt1u1Xu/KbraWV7M1n9azyc1X0OFrcOnhT/fBW5K6zBRo0uu5YJbFB//SwP/im6Kjxq8+Pi45vOIw5scXVuc0XdtPWfCvG4pgbd1XB/ma6piPvN707Wmf7nGrbvodQvyV3S4Q99/vLT5O6H2vOZxh/hgu9ORrdcJ9TOj3885vyB3WXdrzwuPM+LH+Ro9a96LBb0HPnZ/pYAeGEf+9pzgJqCnWv88X9Q95/+RRv6ya1jrMyh9sEv4bXA84Ctbv8Eq16ubpNc2iD5uD/N5UG3o8pnqcoCL82R4PKf+XtT30PNpfmwdjrn8j/yYX4Pis9EWdKx5EvznNP6Noo8J6aMZ8csh8e0r2BPhOx3hcah4T3TU1d3mAfmzyvkBerukcVj7bLAfNvg8rdL8rBBe1+rOc7MHBqRnO8L3RDWfzct0w/yMlDervzN6723hBYTJgYGwbsfKK9l4T12Ff8c0z2dEp+cb6HlIdNA3bv2fFV+fEB9s8+/YfO8W387r93nBn/b+l9bv3eKC5ifn+6arI/yRO7Piu63CN9HnYtbvVAF92Htt4P17zCP83Kf3eG7v36X2cIl+MbsPu3O8mBfd5N8ZE93sET6jsq+2h/kYCuPvYIeJ3srqV3r3gSraEfn8Tbq+WBbg7LpTcvlQgZ6P/Gvvb3a72uBOO98aXh3v1+gduXKb27GG9xTrUK1eEp/Ej9dq3DbfbzTS8zviV8NjRv3PBvm0OfDziWJOfLUY+MX058bC+Bi7d7y1KHj7zpzDX9/7OxD44KzWR3q1/YLLm7NBnth1WPL7mMurpvFeUv/WmrV+2iv68/Hu9f4NX/Qh98XavBsdTSIf++F3a8+Jfttqb/R17QrO6GGhQH804W9X2bL+z6tf9n1bG+i0T+Obcrs+p3vw2uX0jF1ivx/XfY3WAX5DL3cq8LD32A/W9aPhfb/e3yX4UbVbgl/v642915WcsPYB7OcK/GXvS0+cwK6SPblXcmuz42P8Maz5gx6xu6ecfqB/5vWy6P8t8bnkqM/nSt15/3+0vlfEh13x/1mtl/HL3ZXtS3frvQMt7AL06UXBx/m0cc5rvun/vMMZPhuRT8XaXjvpXXu+cBV7e804fM/3muBNb89rHhbV//Jxnt9k+DSMAzvlbGP/Nt9r+m2cq4yu26v6c6hOlcP3jesuuGTfWj93Qc+iu3nXo7k++HrLxhP174c1vlX9Bn9twGfY9eHljN/nXL+bnbK1xi/5vEwU8KfkifD4cvB3gP+sw8d+0afWgm87otNnG+XPGfGDzcMe8dmjotNbkCc1u9LuU76/if0a/2B3lC30kNHpWMX+3e5Dwa6fL7A78DPE/q9k89/V88e13nukP+L8j2m/c1b2ybT466zsyiG3T3gDentPfG7PLyE/Al7YM27vBfsvzTftm/T8ivo3fC74c9PLm2v4AGdyc9HhtY/x9oesf+0bkItJX9t6RP5dM57LkY7Lb9nbQZ6uHrd5uUH3FS4f0CN94WJ9rTWDvarxIxd5b5X6gw7Aa7hGF4IXvzIv145HiK7kp7Wgzzm3x/B/Lg/fyeUH6wodQW/JzpMfMexz5qB/0e9QkeODHX9Aeui5BvrHn3C/+nmoyn//XMN7xwT/dHE5+y72YLS3Z4Idgx0R/QI+P76/iPZwbs8c4Pf+XK6l/Q7zw37a6G8++CuOFcZHkR+5RrQ/WnD7jfXK+f2HLfwl9vw9yeW6fchl769yPWR2/FQDHuy/VvdjD+f2KHQZ5Van9abm5+1sntDPiX8Nrit+Yv+b9rNL+3MmZZ90DX7omnGb5y21cXcFl/t/We+4D4dfsW/h98XG+cmvuryKl/wO+i77nFnx19agV7kWNS/4EaaD3HG5hXwK9sSgy0Mb1zbR427prVPS7/uQL8G+SOuLfYn+nhe9Lz2f7vcSfb4ofVOKD+4o8nGXev/RkriFvX9Uv/+eyylbb+TccIt4ybIM3vlX87U54DeqdT4V9iHpMjwviO6niw/07lOyN4a0bndp/nYXr4nP+4SP9s3u34j92xX3d/ON9J/bkYe1rv9eizfZvhZ/w7zm+7z8ahe8f1uPxI8WX1iUP/p0MZuNh/n4fBjHqn7oemn50wr4TVm73Wd6ro3+Rc6OhffX6Pmc5v2Q1nNHw3xGfY38HPJ17jXXwocjwg+7Ju3fr2h9abP/6opv4J/4ffaDGi/f1XrNVOCj/gO9wr9T+GXDeg1qv723yOMq8P9gi7gL73UFn8/DHym+iz9roDYOu7Zrfg44n9r3b6/B48cRPvrO0do62bh2h/eBO964rnYtyt9f9+/ZeNL+90bhg99X8p94gfjia+F9+I9xP6J1+0ILO2hdr80+Yr/gpmvxRFuvTe4ngU+ML+d0j/7Sda08zjvSQo50xZd5/0numlxc2W983NH+PuFj/aZ1XpQ8wF5aoXHk85HgsScFJ/lyvMGumhJ/3Cj+HS5zem269iu+cFrvx/04cn+qyONNfC/5223/tBm+1ncfb+X2wEmHf1frq/2a6xfZe86XwBuexJfHXE/TVp5DhZ867sNez/j4oPDcp+cbicsJ710t+WFEB/+g/rdLTlyHnvP+Fc+XXUtc7zH1d2sZ9195HGVC8C/oHvd1vk/Avm4RN+vLLuLM6Pc9JXEtG+8R8eFQLf6lOJD2g5PCg3X4ausG9b+mdz8kvoa+xlrkgRAftPstBf5p9rEGP4tcb6DPqQr5oHhtcZ36AcLaXw70dELfPRTokOsT4u9J5decqF4XnPnlEr/b+n/W+wefBeFD/gTPbTwxDjkvuvpv0SXjHwh6ekbzgT2O3Rn13T1BX54IcYgkH6J929X4unrPfj0Z+k/x9G5Gl0eq/I4deZvLYfI92Jda+7D7Q2L8yC7yBarAj/XL3n9J/eyBvgM9DPh+0L7/PfS03vvTMD/I84eld+4u5S8mH0PPk10Fv+b73o3Bjh4s8rwP94sVyCkb726fD/zo8JH9Oly+l63D0yG+sE54PdiaET0a/e+t1gmffBY/GegOfwLx90n3tzCfNo7nhc9oi3iixhXofzXxgQo9+r/Cn/EDj34k/qt9aZHH4cd9PxXwFp+fdr+t6LNR38mPA3/V/KXW31qnD3t+0Npt8meeqeW/TfXaO0Qv0T4kLre7hhd8C59B/131Z1B/hn7T+y9rnM/q+f4GfpnVey9XxF1Ez4J3uVDl8cZx4fuvgn+ikR+NLrDLgHu0ER5/rtHZdwS3HT2k+y3+/m/0/q4vyPOYF3/w3PiN/MYpyfEh9ouio2/G/U2JHjE8RvX8L1oG/92C9bXvftLtCsPvKfJJ7L2BJ4Kexq+2qyR+b+taic/uq/mHiRfYfpd9zJ0t8+fcS7wAfSp67MiPvc+/Z/0/4PY2/eMPt5bnA+IPj3Sp9t9J3x+uzH82VnwkwNt8dZ+01rTyEib8bvvz5D883WuvFr1NF4+IL+w7IwVyN+9/XZAvz7o/RPmgjfwuf4bm+0WD70wV5vcmj+oLZYO/Xu2xsG4ba98T3+r34TDvd3g/dn+OuKnbYbG/3N6DPuh/X+293F4eCXGXNa1c/64J+xnGOWp4jd5/lflsV+RpWfvvA/7rsWflx/kb6FPv7ayNV35g8dWw87vRw32C71c8bsDzypQHbHJz9yP+Helf8SvynPkc1fN/FF9+v1Fe2ff2e/yLO/H3iD/52Pbrn5dG18N6L/q7xlwPWx5TW3DJHyj/sdvPJm/Rt+SLHgz2zM0V/nuTG88qLl4pr/lnYbyfJI9C9vWrnscc88MVr/3Mh/R9yVHxbyk9/ozDG94rg7weEx7keaf8Vesn0ac9X678ydeET8yPGgnjwR/CPn+6kZ6xG/J98qTo+p7ae3l8x/NAHc7euzPYIxOeD6k8QY8v2H1DlefHcrGvO6w79HxHje6shRyUXvqFnR3zedSv6H9c49ynO3mEaX9qeN0V3m9DL57XjrySHBc8emlc38MuT/o9p99xxlHjx0XRS24HYx+XAR4/3PaSOHre73OeF6r5h07cjsAOk97DXpJe3WB6+NCE/Lun/D3sRfzs1r6FOJTbxV21Ly+57p5nj96QH2KiuhTg5R8WPx2S3wG6nPLvxf7JJ/+w4IyfoYu6fym/nm5dI3i+8/7wjOec0eNQ8lfndi37/UWtL37zS7qPiH+2S87uqPDvkV+R70O3+z5pWdY/fqipsH8Dny2+nvwu+Su448RR/LnipGF96Pek+6HYD+LvUr6lyyn77nOOj/ylQR+MFbk9sD/i73lf1n4Qu0C/PyC6O+v8m38Pvf1PFXSCfIhxv/w7zwsO/tri/rHcv0U+y+EG+vG8+JDfilyv5wMjX9eoP8P/uN4/KXy2ux/9fDbOReF3RHkeKR5xUfxOG/xzPGYb6V/5aY4/coDnht8XPR/npmy8U7IfUn7LGcmT3+61Ut1Qbj+dacRnVdb/bJX7GXw/5etLvqi1llu+U5t4/FDYl3q+h/K1TnseOvUzER+Du07xtVH5D5vyOYe13wGfUe1fzgU9Td7eDuobKuQD+c9Akodk/e4L/sKUJ2XtAfxDgf4Tn1s/+C3Wl3k8a7LI9XVHeD4lv8tAqBtgvahfeAR/cqDHodA+iL2peU/+tOs1Xo2jxJ609/AnJP7K66hoI9+Oan33hvl3uww6pk7M/ZTUF1gb+bZF+nZReJ/Sfjfxy/mAD/kY1pqt8RdyyFqPlnm9ws4y0n+8ZkQP5FW/no2feAJ+C+q+Vo4vCP88v6d+oe+UD6x1PtcIb98hfttuxfhLzAsw+K7o60qBPb10/ebuinyVfF5HFbeIfm3spK7g8Ks158PYtcb7j/aMXTGfeUTxqfPF1eaTPGzygfO4EvQwGOiQeEdH/Hm0iHTPJfvK44voY+xs5YsGeXi/6OMn+n2sEX/qH62fnwf5nOoT83rAF0THRyruOb6pfpF4rOGPfpwP6xr9IMTPT4V8gK21PGvDf9U4edIGn/KfP977fYvsit2V8jeq6wVvvcxVTfmxdj2uffOuVqQH4nf4606JHohr5vGnJN/MLyU51n6bPC/VK6d8pI/1/ib++jfh3yd46q94bvKqKS/+rORFc/6SXTOKK1yhn/4e3kPQ2X01//hywdk4VvbHuhn8gXl+S6l5xT6g/5S/q3w0p6OVGXy6oFvhMU79QvS3vy26zN9eKfsBun9AeOE/2RTyq86KHt/Q8zcVvyCPv+38ynt5/OJwA50xXvxVD1XkmeR18smvY/qU+tOfV/gf83lJ+ho6M/wPVuRTQZcx37gregt5lDV74DXxVz6aM4JHv6wvjX+SvDJ6XKzY135Q4yEPDT7O+91f5nbbvOt3/GRd8Rf5ycoPYd96Ffo/UFK/IH15FfhfWALqdzHDq/Eah06Xhf7ZD9K2vEziufPsP0P/n3K/nvyt0tdXNP/XKT8bP0usl+u63Rr7N3rn3IPBEMdDjixovut+Tfv9OvFXtyHfI/npLmbPweNJ0U09n9bmZeU4+/BonyyNz4mwP8cPwz4w5meSH7JPdWfR/5euT2X9jHoepj39rYa4Yrucz+BSfIF6auwn1at63qHhMym631yr42G8+BsNr7Qf4cKuuKD5l94quOfx33SdE7zeQ+9J7m6TnZPsK+qnzgkf5S85vtcIHn+w6n1c/hvUQg0PLtPr85oX7MPRhnnnmmsdFf/m+WHIz82hjf2Z6kJ4rvqFoL9SfS729/vjo7xJrytYIfpGbnbcXyH+GqfuUHrP9zfW/pHk+0GXhxqN2ydN68uV14Ok8YouK+KO6Otuhg/6Y9DhjE6/5nqFPMt8PjeWxH+s/Xzwk+EPrPsb7fpGK/d/HvT6vhwuyRXTQzvk1yHuBB9/VvOzsUXeVd4P/ZZFHofz/Ezonv1gC77TvjHoRfJBvC5dz++p0XOuN/BbnA74rQ/ye7AkP9D8PlO6zygvaavum/3cH+gYPxn1DhGffBzQe1lGP+eKbNz3tcwuPuF2G/nNwN8gePTFovjxisZxXvjl83Kbt4+LvpSHhTxtlOf5foVxXGocr13UB52r+XXtqtGr7OFLzjdd0SHnE+Xg5DOP6r5Q41/0G/zO/pN9EnD2na/6e8xHbm+cof40nNPg9YNB71JPix0W8/KR4/DlRMjTGqzIJ8LfCzz7rL6GK/fDjbj9zHMbxzcCv7MvIY71l+JL9r/JHsPvS73r29n6rGu9u+R459kP+Dla+fM747rhr9c5NuA3qHba32Fv5n7BffKzJXogHst6EUe1p3O1+IJdxAVGWnn+f91+4BK/al8653nQPLdxfdb9MHPiQ537Ir2d4qdvhvFeIzysn7cK7Aiec/4P7XclF6iLXTo/M17QJ3WPl1yfdrXuXX1XckdxFuIAXofaQKejks+cm1CvJw386+f59GV35vOPvR/8zsDZ+6/p+VfCuSqH3L7r0/fYP8K/S+NFv/BliofG/cu5jD9K52fr/3biPF7fP5/JF/wAzfY2/dv6kjc5pvW5owF/6nY4L4P8ls2hznin5OssctjtKPojPmut6UCP0+6vy7/v43V/IPE+8pvxixlev29wQx2nLxvfMc4zkj5rqhebL65X/9dkvyd88LNZveBc9euC13zW6o+oO6Du8ZzwoS4QOOJH+Bks7jsjuBOSZ8lOOZ/Nv/N7RV1OrC+I8H3Cy+4va5zN8eXc3nxA9slcmJ9hP/8hlx/sGzlvLuY97y3yPEf4BruVvCP8e5OeF6lx+PmB0U+KniBPB/x0V3/rZf/G+o6O6yPF09C/un8l7MfIR9sT9Ok6yRPqGMi3l7+p8wMbT+fbXn8U6vjLeB6K5SNu1zwkvNFv6GvV7cteHZY9uMXt9K7oOY57af3LNdzK64M7XoeV69/uZ4gvM4/wr+m9EfEb56GRHzKh/qeVx0TdxnQtf5K8HZv/OepH/NytiLnqO+U/hv73im/vd7n/a72/NwsOOfCs11G8Efq3+NganZfTcX1heJMv9PBV9tfDJfSKHOKJzU+K/1KvY/Msv9PAFPl/vp6cE2X9vuV0yflLBjWi+b+7Nl+5/2dK39tRkA8PXxj0oOzB/VXON+0aP1LHQFzF7pzTGf1XT2renqnZtcuWhMefoPG1yXt+3O1nw391BR596rfXbv9AcvTegrzGvHfOufuW3sd/zzg/HuwH/OXgfZvoaKf2YRsC/tQpf1dxxN3SN38te78e/zJ2w18/avQ3kfRpnj/POTnwFXL7YYe331cqb6wjPfSsztvZrfl7THy+zd8zfnlKcSL83Kp3an+zph/Nj91xu1znjwmvnwV81jvd/pf6V1t09FSA79P5WMgf/H/7ZA88VaN36s9kv1RHNd539B5w0rdP5m9DR+DTnP+c8U37Rc3PSyEvalBxd/xXr/r5oXan3oT8q6QH4HvwQS5GPMiPgs/zetoqyJs13v9F9XdS82Pr/VBNPts11qLup6t5tP5/HM7DXBfsdfI+hM/EQ0W+/+XqaH9E/cKw1vku4Gv80htPG7/R9wW3U3pxdW2elNcmPB8WvT6sfjd5/+SRWL8612PiAa8bifte/A02Pz9TfOde6eUUJ1K+otejyI7Xc/KrOQd6UHL646H+rF2SD2x8Q17nJtUzUC+AHXvY5S3n8+b5cpy/OuV1ffi/cvzIx1hdUO9s/v8R7Wcf03sp//kN4YP9/Ku9+3PK89hbvRnmh8vm74j63Uu9pPRy0os2/o9EO8LHG/MTJE/C9/CvUyd5toHfsTeJC874vtju8Rwm8uvmgx2/3fUK56vEfRN1pO+/f29zDqC/b3i8EPh9I+e1hH3YXve3AG/vbwht9v9PY7ezfyzwbwCf+wG2lPjjyW/U+aVh37DN40c2njsEt1r9f176inxC5PIjfr63zmVTP16v5H4l1RPpd/bld1fk98b5YN8S/ZHL1b+1yOs6pe9yTh95Pu2wDu5/4nvVSX031i+QB2Ot2XCOM/HuFGdayMbJOQtHqhcC/lw6v93PqTQ/NPW8r9bg2UcTJ1Z9keDq9a35Oe3PhDySqcCPqf4oP19nMowX+GjHkb/0Fnlkes4+jDqLV8N51OQzw8c/qvGZ/X6B/Bw9V571/7OXlqt/9u196jfmD+R+1j2t3P95ivp/33/l2OwpyQ80fOD76QZ4LvxvE84Puf8z6tVBj9NY3SXn4cBfW7z+yOhiF3pb33+wRg9cqn8V3X1b+I8qP2lA68B+xPf70FHwJ7RKo/svSW8R78JPwbldNf9PkcuRxI996l/+h4b5JG406fupvH/2d9MV/hxrH3X5i32V+0OeKMmrsPYjWu8U37d2qs8y/+FZzgMxuM4R1y/6fxD+HD0AH68WnsCb/2pD8bFei30O8aBkH+Tz8VHfDxAvuyGbl9kwP/FclpuJBzl/5c+RI+BzXPR8gTwOz0fGLulKjihOTD2+3/vChX8+Pxd+JviL0/pCn/brpOabuMKxAJ/2tfp+Rf/WfoVzbKh/DPOT9Fg87x2+x95hv5DLX86p2Ch7kn0n/o17K6s7baOHwvfvDO1vS69jF7Lv3+TnSmJ35XrvQOCzWxv8KPhZ9/p5CAGfsH4L4f+C7FG/1FHV4nF+Hhp+YLMrE7/neSx94+RL53pssMIPp3ZJfleev5v41+yb2/2cjTfEv9YPeWOXwnjJUx/Tvpo6hzdq5zWZHE36lPM3roR7/nxt/J7iuY+W2LsRn/y6uT+Pk71r/DGAvzf5v8ibtNt+rdNiyOdJ+wHFsYgTh/M70vntub/M8zHII/NzHnO8qYNeFN8t1vq3a32JHa3pkbw7g33WoCeeFx0jP1JdKfGXHP5uP3fJ7tRPUS+5qfYdswu/7/54W99/1njWOZ1i1+L3pG6hq3t+rvFmt2NzvXHE/RfWb0t2F3Gk3UWwu2vx97iPJ/4On3DPz9P+guZlxOuHyNs7rHEZX22Tnxd56//foaT+82Kg/3hxniv/PynPX+H63RZyzOyeru8LiYsCaX6fTZzz6fVQ9toFP78eeJ3/E/jT/0+Jv5/j8zuuf3W+ruAXqEML9nOSn/KT9GN/Ei9nXQ2qKX6w6PDsd6j35v8whbxP9j/o69o6qD6CfK1a/pjy7D0OmL83F/bZjDftqxR/1/yT5zfXMD63/z0OY79ON5wfhX/a9zl6Xj+fmf9nYXT8vcriQD8O+ndjhV2zNHYHNL+TVR53Sf9f5ybh0xX/9gledYb8H6HaOkie6/d0njnni+TxglLf24X8Cvye5p98TvZFuV6q46GL+rWS/GTig/Ye+xjidvPB/ov5itHveLJFHt/1YbzXB3j5T8exE/P8A8b7jbheVk/wC35/fUl8Uv7kB4RHX4ZHqh9ZFeCVn+nwlyVPbDx3e55Bbq96frXa1JPEfMiO+6+WqX/yw9C7YZwhH3s+8EG6DO3kx166fiT5z8HH7iN+3l1Op+l81zzvkvm+T/R5sop6qCt5Aj1SD2+/PxvgdoT5/1v4Tv3z/yjY18V5JZ+N/A/iH9T/kneGXxD/JOeu4teH7uO5mMj/7a08Typd6GfOc7ZfoWPuX2z4v38XFC84JLvtWHGz8DZ/QcxDuakfensv0D8X+vHdDP85z4sELj/XPp3/Rp7U29n79eu0nkPP+fnFTdea/v8Uv5/TnSfml1wd8GG/cLYmH2x94nkPL2k/e5F6P7d/yDMgbg4+dr+Wuh8/f9Xum4Pd9TL70yBPdqm/Qc/3sfZYyTl/sZ7Lrig/R1r5fue0/3+6pfez7CeIv8b6mq1O78I31LfG+rs/CfopnQNhv06G7897XX5HfJT735vyrwY5N9PzAfT/LIM8qJ0r6f/nifjdQoDLLz9fV/Mazz/5w4Af8nCO8ymoC9J7af7fEf8a3tP+fzbt6aZWrP8lzxg+t1/PBXr+UlgP8vIWgvyiv7XeVn6J2i/o3IuU/2z4ft7zTThflno38kX6Gi7Jg+pSNo76/xfLL/7fCnJhrDHfw8Z3s/jwLfHtUfnrt3leRV7PAT0jB9nvUy+A/Tccz5lGTof1p56duM+w8ztyQPIh8An+Dez3dH47/BvHm+dpxvMi0v8vw+7Af4Z/LfIvelj1tsHfC/+meFnub/FzA0L9IufIxTw5LuIJf6X3kr1s+vUP/Pwb4gP2lLwD5m1NjS5YZ3vvZJHLbfbrKf71nuYnz+9J9YA6zyfkQb1U3pTNzxOtBa2X/T7A/svtvDx/ZbiG9yd6f5P/xO5zHpeI8Hne2Ov40zivpwaP39j8jDOKw8zhf78KP44qznla42g6z5Zrkf+HCj2Ec/ZjfgV5lujfK/48t7eoJ5rxfYX9Tl4zfJjymtCj+f6x7f7JpfFH/tX//4LhC/1jRyY+ZD+4dL/8/wTkmZ/j1Zj/bNdPpV84Z7b5fADqVPLzSOL5UVzQz07nY/xX9v7aMG7ot6N8IPgwzaONf0B0eMjtx1y/+/+h5Tyu8PtU8Fsm/4fh9+kqj5uzDve08nzpaPfrfNf2UdlX6RxVm/9t8jfd7ue62tNh9wvi38jrf2/xeFwe55/1+GCceeSD8d+Cxy0ivK3nrWH9nmu9Iz6M/Gj5lp8iH0/7AfbJnEf9ViP/sr83uLr9vPQFf+MPf8Xzb+33kbB+2AOHXM53Ne/v/x34kPN//Hxg+Mrz1fO8E/5/eb3ekPXM6x1OUv/KOIo8T5rzbve5n7YJ43NaZ+Ip4Im/PY9XJv7tqv+8Hlr27QbypPaUmb078APrb8t3HB5+tNaM71+Jv1r+T7JL9P9znszzTr3+kfN5HN//A7eV9x54nHVYT2xURRh/QLEFwTbGgyfBxAO37oHDS6ZJm+jFU3sg0huclFv3YIK37kETDxhWg7GJmNZYoVGTLqHCC7NKCcU2hrAbqWkjJF0RYQOEbkvt/3aF9/1+8zLfy77Dm8zMN99832++fzNb9Rdfp9kZvPjGzUbcL5kdcX/IBF6bfJsx3VUrvVnQj4Nu3Mh8H/oZt34R67awzy6Pf87KfCf4XoukHYi2sW7TW9/n+HK8Lq2R9o5hn3S74/9BK/xmIPcS2nJKT1nfDjnLZg1yvwS9l+P+qOKfsUI/5caF/i7WTbvxp/H6A64v51A1It9tI3rOufkdkN/nOwVcLljZfwzyVq6QDvI7uUSv28Br1PHLxP8ut58/fzyUtjeU8T7s+7ZdB53IV1DndNHx15/IE2G/AugiyNWHc8nwfHBuF9F+5+h9rqGhvXBE+l+in9izyNeO8Xwk/UEr5/AZ9vk+Jf8W+Mv8Kej9qV2N+x+k6Olfm5Bb8Oq3K3H7ScruAtDXIY+0p81b8fj7oA8jn/4MzqcA/QchX5+TR7alP+Yjkfc8zumyrOu/hPn3wP912wTcRI7rZh30j+L2a5xP1ghdYPZDfulG5j9Pnm8N7Ufsv9W2xXS/Qs6/gBP9tjfUyCA+4ZzKTp6WuD+Wwh/xybaKPMB/0tTi9ucU/vsg/xOc8xr0Fj2so2+O/7Ur/upsSJykP9ngfINA5CgB31ug+9P48330K4xPG+rNcdqtzB9X+90D3qPOLsTvspb+5dP/gf5HkeA5oOJPEh/WgLsv37CKh4cgbwX7TeHchmRdjvEqS7tmXoGcBdjDIOzrG+hxDP3DljjCT7B+BOs/dvaAvHOF/hsP5s5ArjzjQIN4dTZagt/KvsOIt0Mpepmn/47C7j9HfDgNPQ87uxb9mHcnoNcPwOkn6/N9E/46aiX+38T8ORcfSS/n0+rO41XQC9887Ps0+mfMAuifAs9t2E0T5KCdIf+6fR7AX1k3yLrz4Dui5G9yceFf2I/ofwN+NpnC8zH4b3vzX0WXPDyT75X4XzByPhMWfeCVnJfoOef8dxW4itxj0PNaw/wl5zsH+36A9q6Th/ltEziKP7HOmIU+d1Qd021p7zI6BDu579Ztwg7hB8y3iIMl2N2kk0faHPRoI9+IflD31g0a1lfSdqp6gHG5rOqrTOTnU8aLMvZnfp+AnMfg/z2O/wr4AX+0Az6eXQk95nFew2KnuS/gz10Y73H1KeKJ4NZ/wfpxk/K2Of6wf+DzI/C+DPpD0S7ss+7hz7rjFvafUPafAZ8S9jkXoj5QdtaL/Jtx57vs+cFt6FnBukwI/io+l2gXoJ+2fn3+vOL0cGferij+xPsg7QXjwxHykfX9k3mU9lBG3CS/oQj1sKpnA/oL4ncV68q4HyT8W4AP++BvqKf4/5TCVeevecSJJ1j3IBVPWNduw985znuMjJ9kvnL7STyZA14LoJtX9ptV/Yryq3HIlXP3KdFzyvB8ZB3vYXd5/2oQt4qIJ/ccvR8fko/xhP0lxAf4bwP+WfCPlN+nP8HrLM53wLKuk9l3VNyhvU2LvrlfgGsSn9cRr5B/7U6vZfwvIM8cM4wPwBP1+FW7D3LQjshfcD3g7gvSjuB+WnL1zRrwl/16cW+8inxbcvXKGwqfPfH/iI3terzkxgUn1kMVdz+SeNCu4tW8Zb0r7ay+76B/NuT9chnyyP1/RvnXu46fP15G/4a7h4h/dhnYvREcK8B3EfRVx+eZyOP6e6HfhodnVZ1vt4rXLR3SW3b5UdoPQ/rJMuKG6FuHfz10cYn3lwD0dW//oCjNKsbn4V9J3YH6nXVnSHr4J/KO9q8T0SZwAi4q/qY/P79zXYX+i3xNu+a9oGTvxe2oWfLiCvkdpZ+4e7bMToDP7ypesu4eN23QS9aNGfpxHX4o+nUqvXlvuYHxXMS6R3A6gXhQUHpmI+kn7xVi70cbxOM58JlW+6c/of8bdDXLe5ePUwk41cD/sZV77qxtBg6L0EPqaIs4MKfs2Pmv+Pnz+kH8JCI9+P+DPD3TUH65j67YPZDDz6/Jt4DzlzzXUnwEfZYVf8G/x/VnIT/uuWiX3Lzs3672G2O9Cr2fqPohydeCQ3OH6LsFe1tM2b+c6yT4tRRFzlXQbxre32j/ddiBz6WG/hLaAeX3fBcqsJ4B36rik1X9xM+Zh0EHPbsUPk0dpPffOdIf64EA8mwren0f5zzzjczfbMhfcMy79zSxnxFXP/v78F1pBn4wZaVuTOpnyXf6/YF6zDq/xjmxblX2UYHds84ru3l/HevLiqPDe67166XEnpkfZZ/79paH55FI1vUY5v8a6BGHEJ9qKg8eV+e7ynpM1cnUL3TxeQn+7tdxVcU/gzjBOmEqop83YT/S7wc9+5JHm4u7wVf2e6jkTb690G8D+hKvRvTytRVF7qBD8v4C8Exwwb3F5V/obefRClVe2fU4cAqK0qff7Ozw82+SVyVO14Ej40OtgT3yHSoAv3nDewbpRN5+vrfhPFdcnGZ9hThCPXTeMN57k4sPYei/o+RQR+VDic+jqLOvK1wSfSUen8I5DfMdjv7r7vEBxnl/FD1/QzyfgD7d0O+kis+UfwbzMwqfPthhzuVH3w/vq/uZ9pc88gX9mC39UdPPhhJnqpbxQuw+a6WeTOoNoWsqCj7PLNtAfXxP2/L8vZSiF/vuVudRQ51fMy/HbVnN6/cK2mMV+Kw29K8N+Mtr0PMlDx++X7Uq+Zppzw30bXP1+v9KCqdp 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BQAAAACAAAAAHAAAqnsAAKd7AAADeAAAwnsAACMbAAA=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AgAAAACAAABcJgAAHhkAAJgHAAA=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BQAAAACAAAAAHAAAfHoAAJV6AABidwAAp3oAAPMaAAA=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BQAAAACAAAAAHAAAqSQAAGYkAADyJAAAvCQAAPUIAAA=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BQAAAACAAAAAHAAAx3sAAMp7AAD9dwAA0nsAADgbAAA=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AgAAAACAAABcJgAAbhYAAMAGAAA=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BQAAAACAAAAAHAAAQXoAAGN6AAAldwAAcnoAAOsaAAA=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BQAAAACAAAAAHAAARSEAAOQgAAAQIQAAdCEAABQIAAA=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BQAAAACAAAAAHAAAqnsAAKd7AAADeAAAwnsAACMbAAA=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AgAAAACAAABcJgAAHhkAAJgHAAA=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BQAAAACAAAAAHAAAfHoAAJV6AABidwAAp3oAAPMaAAA=eJwcmnc81m8Xx62QkCJkr+zsXRw7RGYoMssolZVUxp1dWUmy91Zm9jiUhGQnhUK2SKUS5ffcPX/d/3xe577G93Ou93Wdk/0uuOwN0yzIZbU2xpeGgOrKjTvt3SHAN/OhxDuVDxIaHzoRnM2Rg6KpJ0bfE2Pv1Dj2yM6AHin17pK7GzAdC0nbuuwKsRsPrZ14BTDqvEp9+V1tiLYtDVja6w5m084WUVnTQLK2am5fJo6eW4fuc4zq4orEh4Yr6iLI+lY23avnBFpT33370MEN5EdeSFNXfgSHsuXKxOdq0M7XplujxAcOWRKult/4US/WL7JiQRv5O9P3CFP4QM/z22c24qeARz6DMZlfHkhoZWuUnJba0t/l3NWYE8BAmpSCIjTEwL/ZgnzC/sAXQvDpX3kP6jHMFycuKwBh4zaB9AsDMGs/S2p9wIcrlEtkv8+Y4ourBV0c8YFgQ880PN7yFgjyM+dlHhPjV/RUbxizAxv50jE7Ml5MclBZ9r9ngeeYWlRsr98G76giWj2qUSBZblKNVCHq93G1lLMeAcGIoU+VuZz4UptKLaXGCv8mHp87JRQGEVGpzTyJA5AdnvZROU8OHGS44/8zPgrrPMy39o2wIu+305+6Js+iSAYDQeFtBNCm2tBdoOmC+HLXnuQdWRj0caUMNJIF8qNft7vsGFF04XVJzx47LLqwIng48g5IuhWONc7WgVzai8FgXVmQyhW9f/iWEtSzpw/mxNBgtvc5H8NHDmh3nqTrP4VouP93lEon0AY7X6kmcJyXgcTWIyIyTGpwLNq2+AHVTptqXFLpVzEnHHYufTi3EAvk/iL89FONyGAufMVuVhoqhy4w3DPRBM8uHbpI9SE1363hgysdzsR97ve1fRUPm28sX96q7UWSPRe4afUkwJPy03kc1Ib4gV/Pdq/uqKUSvEK4Tl/Alzy3/I8JJECIS7xfxotR9Jx/d/pHriLo+YFwR74hOGw4U/ROMYPIvJgJ7RcXzIXytzM+D+Ch1p/4pdZJnDbpuOYcKofqdd5d+hIqQAi79F9ex2+1L7UXzJYUXPFi+T6q95uJMC98e4nu0SyKM+Jk4JQLeIw8WLp3xAMkWttI+rwVwLv2r/8H96soNXVLbCX2IUz0u496Cy5i29sERmPOaAyL29Uwd4zE8zSHq11/CGGozV43n1Qz/PmkwuhbeRrshgT81l9fRg/11kn6049hWa8vrv9JKQRw+OgzZ4vBhcZIj0nbDEzP/2VJ2X8eljYdF/2ufUXd8Io/VDR96NvN+ySnoQ8jcsWv/CjVh1M/hslHHOvARWmvGPPVMvBJrV/7lDQFB43oDN13A8Bkhd1Z70Eg3FwbHUjIF8EF8gNBcbXGeMCzcemtsg94Hl1k8iCfhGlSWq3367rg+Shb/lKHPUwPpZU6KP9Um10/+DdfSgv86NvVBW9cAQFTihgVgQkgaRxXIFMkQcJSWQ984YTKeo4GfcGvbd37o9eP86ngbA2dR5gYAQjCAn4Hxt8ByXi+ue6XA6g+EBZSwK8KBOea973JO22P6PY22eRLIkywWvPwRAALVWbRDsc4kISJCVLxr7W1O/iOmJ5RhmzStEJpi802JY/jBi/IFFEiOsRFqCgazmVEN5R/fQMkEjLH7lbtw+yxZWn2QmWojLCtY6TdaaN3vKdTEHUMw3v9PngE3Af8XBQeYjUChATSq5zCDEhCevnyZTdlIAn1+v7xzN+2gb2XMl6aquNKbrSJXVkivIn8VKt/ahBIyqv1g3UOYXYzl8YJZWUYHaaWjqMnRWYG/0fDI5po+3OYVO7dI7irXEV9+HEPtA/4VenFs6H6zhqj1q4SZCf6RGl5kWOSwArpHUsdFBjlFlGnSgMKhpG4uKkOaP+2rn3ChAepyTp5p1uUYJ3uBVusHCU+fgiTiu9O4PRh2vsa8pkQHpZ1dM2xGnh8MzhZ6/mRQor+Sa+PEmhdfL//hule9KH8rmRnY4B5bJoChVXZ0EIrXWl2yQXbP12oLAAhbLi0j71GQAmWElp1/xBo8b/cwXOcHw3RMaPobpJeLlwh23P1VVgt8mwazCcKiqPDk9bgug5FCPfmamS+wIB2ar7G1s7G6Mvz1ufvxzwY5PlkmE3dhZ7XP2pqChxFN7smJpvrimDr7Hf+oNEBHOTMFXjz2wStN4+MH7pWAHS36hV6WIaQp692KW5GHgnHH5CyfFEEjgXTP1WPmLFqr5RrpoAZKitxORccLIK7w2xtRilvkaBsLrj8kBPbbb/8JvslBYNfPk0uLBzCpZ8yhzniTJF913v9emwx6EyrRoamfMBpacuYPQp66LBZ5Lrf3wzm6u+n2o4fxBVeWbc6M1sksWaQHGktBbuQlN7mnlmMoodlMoIPCoTr5pI9u4mEt98+e0cfwtJx3RMGhmrQzf9FkWe1FHSWvWrcKubxy0ue3eNzOeCRKfH3uEcOhNHcS454YgGGK9cHW5dTsCiuYTXzbAFIf/uTHHdvFYuL0t+PpXYhl/aNTi71LgydpbukYXEa7t9hF8OXVbDgda/j49FSUNh8HpMzMwbJRs7HeA74gP/GZd10AT8ovqZXERhJj9Miz2sWuvXQWqLiYuWuJTxn73fX7nwD8UEpWx/OaAB1jOGR0Gd2QFj1tbbhWm6zEWdiv6GhDrRZWm2CZAFAa3NVpYv6DUTd+H3n/FNTJBzIvCz6kAUb2mtWxPNokUt45VFLsDTmt6vqHbkXAVYfjlsRaEbB82OBhtOaHhJKhL2714h516VUvGOEFKeHCvtVC7lRb+uE5XfKeOBOVC7KqxwGJYW9Akh7Ej01r+2XHJOCjXM72fUO5NjFbZFkrymML+2zKDOSEoHqUtgBPtIhWJpZyuSZNUCp5x8+dEbJgPVyz81XGhRYcVukIapZHNMHioQUxFNAzffF+cEfr6FYKEDxTMhJVL+l6i/MLANuurU7BbyUmGseuJ/mgDQq6nqPD7ZlwH/Un9Unj/dA1G0/n+/rJ3F6xvVAnIIMbA18eajDQI0enUyx4+WyKFoiy6srkgPReuxNIm+fA2t/tv6REEOsXD+utiAtAxvvgjZvnqFBX63UIhtjBZx/ZGtF4pMHAZFWw5F3mmFjzD9ngc8IWfXv1A3IyUDn11/0vZ9oEbI8hFfXlbCJTDa6s6UAtio7vIqYH8P6jYxq92Gi3jOF/YGqDLREbj6Ib9iPO9JzJHvjjmGO0IurBMpiUBEpbOy4547HwyRUZ/JOoRuVFUeksAxwThyJbnE9gHn/OSwKHFXD7ri7g2dNSuFut8Laob+V6DD9vt3Jxhhtr7NuNwXJwHklzMuRYsTtZ9cNZa6oYwQbj1hXymN4k+ga802rA/sKSa0HDUxwmtv7p6ipNGQ7Zgl7SDDhoxvSJFN1Glj9rG9Tea4cKh71rJwhntd//A14+ARM0MRpNq5MTYHIe969UU5sOPDzx/oCtRbaywl8zHpYCVtDN18LXB3Gzp3Z2oFSEyRoh0dHJbPAqLlAcf1TRqTyK81sVdPATlvTg+dbq+AK1+s8m+G36Pb1AYfyri0SPB+8Nz5pAvkpYV5rAUKY3qlo4EVhgqfyuHL1D9YA7VBk9KruFC5FX5Kx+HEGI9JpTs3keWNDb+1+eSF5EDrZW73ntioEyD+6HalcA7aqfi98t6dR+3ziT1qDJPD6lNFyJzYZdB7Vi3RMuED+TVKhnWeJ+Ldm/5vz9NWg8GBxonN+DtW51ntKH3WggK3mx6Xsdiws9Xvo/N4JiFA2u9BUBity96uY3xeBkM7Iu0TzQZjczdZaeeoAYcHXDx0/5QmeM7dyPJVYcf+DOFe3XxoYdiT3ZR2zN3QdOn0q+Uc/OKiQuPAfO4165LFHFh6YAeFzXmbBs69q/ufaRak8leCaZlVFDSEYijTNxop/voZEmuWBnRU7JNlo9ycpn1MLEJt68HqDAb9nXjbwfSGIZLbH5yi270GeWWyNYmQf8DQbHRo6QdTb/+ZvZ5eEeDsSxzxZatQM4DUXI2XA+/mHBk7efwA0Ex+7rFJ7gZWaMoea1A7bfwXobPOIQPxrc6PFt3vQL+vW59Pdh/HrURVqRtkU8NLLuXVPuhs2/tZ+XzxG1OvXFvrJi0JxdeX8lxIqzJTQ3fZW40ILw9j3nq8yIUlW7qKV0Qs43qZdOGNvh9kza7/W1kVgPOso/dtRajyTeW3X/z9eFEp+Husmkwv9dj+HOtY6IMCgYUMi1g553Nhd9q2KwDSVzYWVuzRoUHuwX6ZDAPcr5R/Z818+XAz6dq3sSAtUO7bXbLXb4fRPQw2uKRHYVMzW2LSnxZTt1inTCCHM86tWq3pVBP1DruuHbtTAzXu62xI7dshwkVLqVJ8IdJXs4Qj3o0farDcRKQaiyBi0o2qVXAqRCXfC75TlwdOUq98ijtljw9krD/lbRaDc3FLa8DwDMnunS/+gP4oFlao7ZBeewAy3umlglBtSjuVGlITaY3tLYZR4igjICMUGUpUcQLnFOSOKIUmU1bP//Ia1EtoKRMzmSopxtvcZ96U+op4yezi2XwTsLnOXSNIyopTb6vaRM9Iof+rAo8PBVVBtiE7Ckw247aSZTuBzQAZKu9JAXmFwoz07JXuQCVPFekhmMmRwMfYVc9B8Nex8p2m1PvocJa4oNr2/YY88BcLOf32kgIwu4sy5z6zo7G88nKkvhwrlw24FBk9hn7Xm8WSvXiy8ecla7ZIjkrAlHL2o9aXNcM/J5uUFJvSJfvyx3EoKnVzFb2w21YLft8tPjPcO4Z9TT6em+M4jz/286AgfQ2gffqx6plkUq+akOXSqNDGKpNHtnFg9pP/+kFhH8gbje8g/6b62QNaXpgOsCpew3+Jplt07HWgwWen1NZIHS+n6wcSBejhXT+k9ozeOG8ypj9qXo6DBiUR+oTUeTn6g+Rq0fgWuBN3cZFOJxRpxg6wxtnqouZ0lt+Q8ReQ5EdrTTo1IEUUzbCtTjztWSomNf10hT8l9in0jD+KSU/feSyoA+nuD9L98n4PntfBP1N06ePyWyoGYFSfQK2JYKRKjQxL6vtKKTHnUzXXVoPW/DORaqzSpt5/B757XP8VszuNcX2y+IaUBtOeG9350+Ka2vmujlC8mAUE5i3kVF0KAd2jHYGi6A0zPzSZJNrmjOtWvq6EiFOjhrK60eoURk2zVBO4IsWGZSIjqvHgcXB3uGi+n7ICqTMnd/lo3ZMhrsriiIQBS7ope2ltUmGhZukN4/LetyWx9purbQ7ggcEjTtwUhhbN1TWrWDdtjHfQm/DiA5CDH1t13lHiDZiP3z+29KKZS7lmtlA7vB/w4m8dbgOGoj1LKlBuS+BpKZlhyg56QepZQExUGsXgnjwTT4YExXrIGyAHH5eIdB4dGGHgttEv7xQ2lmK6svb3PBcnPP+V7k+xFSy3aaI2MAzi152zpWad8aIkOyeewqIXyHw8D1rbdkLC5rShfxwVMXUr/hVyiwUL/B1zsRkyYpNB5Rzi8CCLGrzf01VTCxMcO91s07qhk7MbqlM8FvrI/3AP20mJPfeHQGXIWlLvFdexnUSl83tLUXt4tBPamWapEdnfslnqiH5XOBZutV35ZjNMh0++LHNoNh9Fx7axlZ+8TaHZWKdSfTILrp2NsVyTc0bD9egRHAhcw77sSQDu7H9dMDsIZDw5UL+Vy6fWrhKsDLI+7Ss+jtxOFtI6WO46rXvTwuc0FcoLsL1n3HMCN1Tu7SrzcOLWtzS9NXQ3M72wPHLHKxOx9g4lbtsTxdOxk/77LBVz3X7lL6BzEOx43Zfp2eFAu/cerhJQaOHrwhkygbDkeI1VRXvVzx+nkzpCFc5xQHSRsR83FiLyFbc+PifLh4J07l1NFa+HyjHverGw90gSmHRUXI8ZfH/8kW88PUeKfouJEWZCCwsJFjF4Aw3SXusZa6sCxycTv4Soi7Tmee1efXUT18o9Vc9dJcJAxqPdTKTP+Pp6VKcrLgX8O3eajsGoAfs1OCtOwTtz/OXH3vyuXkOmMj6PGdS0IsXNjqzgsit8Pv3mWJyqHFG4dYTVTjSAcYHAz6XQPOuhUXNJJdMaio+bJ7AcdsUF9vUDvuhG8p/3EbXxOGCqrKuikN5vgJWeRx17h11gerHchnM8HrKyOpY4PhgLZ8aGEjTovYPPafyL7Qggq3VMlKT/WBFPzxczdt4dQR43MTo2rAlMtqwXsIsowZNOi81r9RUjTGXseeTQZWg769o1v5gF/rJaTTGAJ3M2NWze4cxkXTrrMjObqA9Pte9ZsxPtLYjhdbZw3B6avqx1y7veCkwkNX69xFEOSf38zf6gX5vdUhlzuEAHPgMNnNjK21Rbe2H9Xec8ImhP6VxlYQ4FCekxryrIIGPdrLpxr8ML2wxyusZyLaobZI2e+nGPEPb+3u/yySfBDzpdzVH7xQL1ar9EjUQgK83h996UXDkoeicvto4So/VLvu8Ko0dTimllfx0zbyHenOhuOR3BYeCWMtiAfBIzFF/VbvJBVoffWrhwFbEUNcZ4ypkT5X2bKJ7PW24bTj7BaNmXAOdeO2171uaCdRu1v3uGFJCM/xQ5dpoBumpJfmi5UOMuxUjVd+7Wt9QlL5V/RXHiz78DJM67ZIEwxnXzzmRdWLguaS18l6qdpBMNvE8/fkcnjt/h/tAVw3m2N9i8Ahb8pHmtuaSDndlxiu9MLp2VPvQywowDWGB06rum9KH54yMHUfquNs4zBg6OrGGR8kk0+qD4EXb4Lec7E+ZJoW3jd+aenbbJwcNyHn/WKDZuydtqqrY721DE+ht/HJ068To2G83XqrTq9XtgSInJs1IIC2nYYDg0y0eGRExvWgx9323YFtx+YOFYA7wkeS027myAlsXb85msvbAqdsaU1pgBFRua4n//R42pIyM054r28xlcyzdeqChyOv6PSV7FD6jdh3W8GvXBLoXhAUZsCTq4+46sMYsBA52oxsioyHEkh6OjsVoPr1SefHfUi8JAnd63PGy8UrtPskFGiACrlhT0qDQew/JNHs6IbBf5nHONIUfAUDO70LWiIPMRI3bzuvrdeSH2hvvHua3IQnP3iU+x6EBeTkvaLvtiDxRsrl/RO1sHfJAqjwq0sxKvqhPfdXsjD57CiIk8DQW69F0/LM2OKBY/AYzpqPPxUZc5ksx7uF5+rCOsrwFYJ13Oz7N6oXus21Mf4pc0kUje9rYoFA8Dou3j337a6HC3ryzmNUHnAl91mogz5D7ea7zXyxscvRtaPfBEFPiUrFhMGERQuNBF8Y8KG9w6YCBDkm+HeEH9VN3cVJrbqWIqLemEvS3748F49dKLUy4hJM4Hk/BXGURFa4JHe3fvgTgtQkBgTfBNqcNrXpuTszlmkPRKW0371Euz9ZPlUr8Yb/E2oHWI03ZHznJqdVVMznP9offZLSj1uOZzUkH6ShGxGWc78iQlImVkiRzt1CeZ1fB5aIgEMrfhizI/mwfcKipR8ujLkPJ3Sf9zpJpYWkumms51EJfEgWWs7BlzlF9SIVeIClrj3UTmvvUB0YnmuI7ME9YeKrzAHXkce0eiMUEcxJGx9u6mesK0Wf163TB0O4ehtWQclon9DTstd8x8vxuR3IfIfj19HktqIIXXXmTbtVkZ9PqJ/q67lsI97k0KiTMcfOqJ/G7buepVVFqGKjZlx6dHrSKAzppo4QoXdhfYB5kT/RlucpiTxmlE73CI4bUX079z9z05LgoU4nWHYe0r5OmYvPy5m56VA1tB5FiD6t9Sz9XNKw7qa/rzmqgXRvwWKLx4ZKefjtiq3pY8cMf5nSeJFgQKpXyuzGhD962r8IrOs+quaU01L7z//BnXRickv52DdnkEhfVlifD3EG1coUIm5yDyK6N/Rn9593vw/1Niob3T+829X3Tx7gUcmTvLe8OqWIq7P4gGNPDsKTG6rceQk+lfJuDJJx35LbeXVz0v//NuSdkk6SSMZjW2iRs5JENfH7DS7B1Evd+d56z//OkcenPiQtaNWWVPZ98+/LZ+eh3Gb3kcSagr7W2JEfaVK04gFBc6q+se9JvrX0NQm1WN6V224bjHnn3+TGUPPJyqEYsQXwicz4euY7BbZQ2JCgY1Hzor+Ivq32WQ8gmE/KYTl/pfwz7/JOwEfk0nM0Cw1YZf7yHVkZV7/IKJHgcXLXv9VEP17fpdKce0JGUz0HurTJvo3JNvoq7UGAd49cWA+x3Mdo8MXNIukKDBxtuuuOtG/TJ8jeo/aUMClmOe15ET/ymzcja04kgB7+LgyBtiJ65Oou0JZRY5s0gWq99wOIl8zTiz17YHUElo1A6J/nWjie+a+pUPdYLmWDj9xv2wfnjpvsBe9C4Sn5mSYMWk+cOtiATXMx55PdyX6V979Dj2pbj4kdT1MD5r0Q0KoJH77MKc294ZHklDKgtmmBcVUSSRgYnOYN53o3/rfT5omz5bCZFGb9bDSdRwk/U6LOeI4nrJ3Pe6gCO4LeuVLo8wKXde+rXnJNYPvOXWK0oBKeJb8NjrK5gYyPR1N8EQd0OrtOiSebAI0vnWZe1oZ8bz2tQi38BZ4Jio2T85VAx7zBIlFoWBciR1ynix2xcqxw8J1ld7wZ/dXYMpZV9AkCHG+IvqX0phT+tatOuDn3Klp3o6HmtyG5czQ+/DniJCuxbtLwML9TeXsZCDeX6fUtTDLg2qeM8MH3z1H0pwrHcPEfdY8ephFSM8ZHdLEpi2P0+Ej7mSHUHoFSLY916nrexkufjhue3T2GW633GscHQ7CUSkFozNXDLCdNJ5s9eQ3tb6mU1FxExIo9YW3mt8lBMwMf+wqaTxDw6SGX3tYA7BdIt3g0YM9sBF40UT5MpGff9QWqMWxgYD5OtIcjYOW8ooBQdcO9HXqDsbUAGSoIh3ctBRAE70mibifVEg9/8wuMeyv2mc5swOFRH6mD2neqFRrx/W9nzojwgIw+z9Je7jMQfTLjnYwkZ+jLJ7vkYvaC/aswzcqiPzcM3FCqySlFT8yXMrYjghAnuzPF25bc6P1TWFZJSI/LwlzXdIIooOxEdNT//j5UyrT2ineJgzWU2w4HkSMH0jI8rzPhclcuxBA5GfCOzEf9YwDwCgQ1vSPn99LssbTHKpDFRn5zZP+ATh4MXdNv44L25MqsghEfs7pOZnDYsQELVVCd//x8+l7BhVNvlWYYSw1EOpJnO+8hYJ5Phfm0+gmBhL5uey+06gTOQtMZHzU+cfPfw4MF70gFGPDofqrv1wDUM/ol11cOhemO1i/NCbyc7NS2GmPhsPgnyl88x8/N7znPkw+nYItq9NNp+0CcNy94ZhjAhdePr5kTknk55Ay0VAfDw4wCNc//Y+fjfRCF94/PIa7K5a/jC0CsEG56FhyKBfG+ht95SPyM2/xYGk2Nze0/yLplyTyc3hVfF+GeRps+B/6bHUiAIuftt6ziORCj7Wn/mJEfo4d/F0YvcUDn2g0iuKJ/Pyzqna3puoxWP0+7XFCibg+URvZQSacqA0SS948jPiDceNTihgfHP8v1jibyM9dltuaod51cGi5q5/JOgC3ZqytmO/yo8cEvcA3ARZ04/Tp3ZATAD33lMuMrXWQPjwTViKMUL213aT/8BaqUw8D49G/asLcuve3HjCjbZhDnM1eThD8WHUqhsjP+/9UuHTyd4L8Vb7F8oZbuDl1nOftCy1UG41iVuUWxdSekC6pPFlomyPLWXrfCNQlTit9pD2QsEDTmXeWgAZ9flNZlx3gHT1vxx9nI2iIsrYZMxbDjR3XV5uLTTBf5JLIs9YHu+Wczy5WRqOlIP+90zMheFa0xZGpwgteUd4q4li+DfT6LZcFjzcB95wIj/qxIUjh9d1IV30Mcrq0JD9JymCq2rynvewiOG9eQnrNR+jvUh6IzvnASb/zNi98ENn2WD6abI/CvR3e9EGBnqi9V+LICzFWlDUxjSMc1YRnS/tucDF6w89mKhdxywE09nnTtDZ+Gy0YYqtrX5rhNMU9s4oHX9Uuteuet36hhHhuN90xJBhGbslLHrTqR8F4zz8HMwhIInXiksTJD23H5fi6ej8z4OOp+zuNvwSBOjnziez2PUgZnTQtX+zDZz9JWMarCNjePvU0QlISCUsT9xylqfGikGoZ+Zf9EKQwb6R0/wEYN2Ze7N/uRTLfSZfaJgKq0wRdqOYQwY1DLm/G3+7Bg2VP9ExfHYamMzZ9+2VTQNJCIp8soRsVBJ64u9QQcFpdIchLQRT1CtmHGEup8FPjJbtaVS7gjpkr83qVCdtpks79T15gwLQ77Xw5UX9Mzrp6XQTdwsI9pkep8SC/ZJr/f7xQEmOd9e/9yqTHvVvp1DOkd+y8x15CwMEUsxWWVREid2cMLd6lwcDTZBVSHQLQe5ZC+P/vVz++uKUstCCpxkJjRy4BPfU5DzJPieDjc7/8/71fWRZyECwjhGBMSsv43/uVdZbJIQqVpzh5rpviVhoBHYapzp7uE8GIMe6MMD96LGrm2nliIAqbLr+v/Hu/WomZYXc5WoCmdE8dfB4QUArFnom3iqCAeLej6nkGbNLha6TafxRsFjbH/r1fTbNQM4800ICn0LOQoLsE/HNOnn9Pqgh+F4uiFC05gKQUAl6ig5LgyX+Za5S1Evip2A9xCBeB1QXS1vO3CVj8czV34LUIZtyKtD9My4iN4e2zwVbSEPKSO+xQcBWkHXN7rcPeAL+F5LvPeBFwy7fW+yCbMNqyx2f+ZWLCx3QgqpwpA7zGtRVR89UQfLt9oLbvGSzciP0+FEXAhrjp3W43Kezad4KsbokVaUU0lE+dkwPn2te3fho8heekrxM8GXrBsG+K8zk38Xtb36os7F1Ro/CnfLWvjQnjvzcyFqdIwXFq89KO5lp49bm0qXN8ENQ0W2zW5YJR6rXS0MHrhjh+87LUfLsonjUnPSzooQl6SsGEFaF6aP5VmREzOgrjD9f/TqSF4IegJz09nheBQLEw7dyqA54UBxmmlxQwnmLhk3lLPVy0H3ppLDoOXVoGuRHSSWhtkxuqaRCPfZwlTx+MXIEFp0Zvt4YYCCpVsgllrYe0YuUTy9xT0K5jY7OyUg/XOlvyhb7XwcOfJZzOS67AT7bV63s9DzOHEwZjThUC9+MMm3LGtxiekOJ+jz0Wb8ryzW2b+aFebUMnXwU9PjpaNB/+Rw+ePrU4gJ8tge3Xbmb85hssi2ShO5UUjtnVwr0TP+3QITyicDh9ue1H4lSl4EV11NuvM19GEQC67yXP7Si9Qed2T+cirRAkfFw+Q6bLCsJT1soiSbRo+5NFIvWRNFToN77RvhcB58lU0ppURjGWQbiG/HMITpOjduVPRaQuG3lnN0SKjywMNJQzuCHALs3yPWU8/Fo0/PNhehgLxWbGD/aGYLsApWXoqBR6Cg9FjjmQYwUJDfNzLWFYoHlQmJaUCPs125+ckx7ClfBPKu19IRh/UX9U7o4Msq7x+f/RoMC7uiXbcs3iwKMsWP+vfpRwocjuhGU/ip8Qimt+FoKeSbXnaZhl0HOwyquYlxJV3/x3cO8BaRCpqNj5Vz869SJfyTyjB2OjbSS/NYfgxvbJ2w8VZHCDrif5X/0owGz/jbflsnCMz0zwX/2oxfBUdbZiJ9IsD1a3VYdgd2SCw5y0DMYf+8rkf4YGf8zYHrEzVoDEk0wX/tWPioWLpq8ZtKBv6phadXEIbh0eDe2Tk8G+Y/3Vg59oMXvP80c/1pXAwiVo8F/9yKCf6mBY8hNi/gwKac0IwU0zU/cCVRk8eyj4z8WG/Vhfyt3BFHcM9r9SlfhXPxKubz7dPCMIZYaHVsviQzCZ+bZUqLAM0l6PtXrlegBHW10SnoqrwdoZ6YdWJqVg+oJw9OjxSoh34WnXCg9BEsmSNsNgGUx6o/KQQZoRRU8HHNS/rA7601bSTSmPwYz/PoZ8aofHLED5yZM4X6n6J0dPSaOt30x0qwQTnm+SdaSv1wBmTXcu87ly8GqX3dNt0QvxM8fqnHyJ34Os6odUJQU0IJE/I+/Ghpo2ueMPDmqBnw+50O+HlTAyykvXpDYMZ0d+L7W5EMcj9Ztw7gzR53GHG27cYsTxChF1pwsaoHK0/4pkWxXQL9KI9+W8hRCJt5qNi8R8pcsfU0Ntgk5fTwsmBQnh61TnoP5nxkA2shHYuL8GWGnzjHxZpoCLRkfk7MRttHTbSMiS9oaL+14cqN6Qg5bzD9lq7AHPW4us7eOrAcFfjBpZy9OQ7mR6wFUoG7tHfpEOCyWjRWO3RXOtC7x2dNUVDUoE4atxaXQU1UAq/RrVu+ZAW+s+qdLbdnCcHhteD2sH+Z5XMRyNTpCRliD7XrUME63yOj++LYaX95Nv/eieQradqoznd+7jsGGhpfjzQBQOtNrZSRLB/WYBx2QWjMHX54enkKwPLO8KXWiRncRjDpdZ27+EoxLL8p+lH/bocOkoGq79UHNJUjxDYaWFz9iLLl8gXIE40q3mKxYTuP/3dnOFexgSLD86dCpzoknT0GNRsq9t/Xe9pkOVVGAs3CLvghgBGA5G3Dagfo80Z0Mf7Lci6rvbUt+IqWI2abzBwMOdtuxnct5G2ZLwtCe5eZM7AvgqWpQUjcYxKZ6LM8MnDLN3pJLOWCujp0TptsrpzTbv79k/L5IrQoA6r7doUTSMbVHqr/COYcnTSQEJe2J858iTpoXKOP30vcxJ2p22F48uTt+OOgaBATcD/vVvRBVY7W2LHMFNQdmU+2fDkCelxNTRTRlNcrYvvz/zt41zolCyy1QdsrtOlv7r3/CvfyUVHjSIN/e+5bM0CcPKIH2CnrIytldzLP/r3/hyUt5keEQTvj4S2JJ99whyp9P+i6PtRX62qoR2nTCMd5wN0dhVQsIZhYETXuRIYE9jv2upA3Gstjr/+jfGmlzjKNWeodrTfbzZysT5xp5TXmhRwo1OV0d/OUrM8ihnUXt3ApRSfv75178Ro2kME3w1mGd9p5lCPAw98/y0K3yUUIL+WWe76V5MPvmhzsnGADprOMX/9W9Q83j0HhYSQ12hmurPnMTxby4vMx9RwvA6DZ6XwbSoGGDst/TBEGblVTUe6OXCWGujzfTzp2D18LKEKk0YDk4cujiPiigreCde25UBB3go3MHJGExcLu7/8TEPEt99sBEtfgFh+il33CiJ49EXEnscrIhLVVITCycOYPrB1wJ7t03g83w3C9u1AjCvI1NIWBwEL/vq7cCeUOTxSRR7NqSIgtHnDGxKmHGXnHC/WMQM+Pr5BzwZi0AxRqHpm9tb2Hjvnl6pTRzPeEyMyS1plKtPSqR+cgjdAuoeJeWbgknxqJV6XDE8aLA87en+ATwhlffPGjGf0Ed9vjlvigSqLn3P8YNoyxkwUittC1qDIuHRLaUglXWJ26xyFijPfhKgEfbD7oQL160cboJU/N0tHDiEg2IfTbZs1dG65so+zY5SGFTzHvZNnYcPNw1GUzmLUPFUnVn6yRzc07i+54qFBYhuCw1NZKXAkvL+bPYjBZDe9ZN50XMVNl9LVdGMvYBTQWNmM2JdsDzSGsm7bQEVc+SNZyOqUD31bq+lSxloKG5QTRydRQG/R618mQ8wnvY4eeLHEFRp0Rs+do0PxvIFHlPdModXKnzpV409McZN8snWyRniOnqpBqffxeNKUb6Rd11x8qdtspuIAE6/erldUaGN21ciXgszuoNyC6VXZv00RjUK3bQn7teGRlii41ddsNu1uUGnKoK3TO3+7oycgOISTfh+zg1Up25qaE5/xKkLQV2uXuGoPriaKmLOh32BCSQk3/jRiOsTa8+8NrzLKBrRpvABBrOtQrGOKRT8rZP1mT8cSeJF/k4WLanpVv3qzJ4TQCdq/c5tNAQZfsPnLML+8KQ08zAN+wTa1146aSFB1Cc/Lj30lQF7DTRjsh7w4diaCvfGGVMQtjPf5YoPBEKwtAXT2luccP7ySUOYqA+uu+hrzI5/wh8HuJHx4kyt4VH/exbwlLnf8F//pO64clSo4igazrPn1AqEE/m/5n496xHcyg3/VprLiVx2lowpNVYwSK40869/0pT/TfWjzQFseNx1YIc7HHmUT176z/goOpH7DP/rnyxYbUp/OXkWrOlKEv/1T6pP55BNXuzCpB/z061s4ehQJJNCMJJFj53K6Fd2jLhyPsL19R47uNv+tOBf/6R42VJ1UV49gjzb7qFD4bhxzvv5wVtKqLiUZeQfQ4NOisFpRo8cIHtPty6JYjSs7hFZU2qzwNEWQgUJfThy0CoWf2VUwzGn54x11DttXjOn1j+IOUFsRfnFjwuxEFRxg5GLoxHmZgxD/9sbjmzHb/vYm2iip5LtBV+zITWtceVjaR3OEG+xOG38Kh4aDE0iyE73QuomD6Hvexg+tUZtjyFtlPLIGhi03VEbTM/IlDt9AYrpFp+oCiRA4PQjU5eHo0D+gC29QSkcpW7w6r8sJ/LtQ/PMnc/MQKfhcHPtmwuIp07NXPZ9AFvlfdTvYiYho+M5f89wKJKoDDKs7FdBno9JzTbkv9Vm8LeQm4YrtBekL+j/SgSCcvfMj6BZEH/iIuevcxd5xO5H/xX1QO3ezt3bmQrwfCnev8XmKrR7ZZO333kIK3P1+rl0i5C4Ib/wm8QTWs71B/QlRIKHXGDfWxdhbAihPHvihimMf9FOfp+fBmczXpw9278M4sMPdWw2K/GAf0NndmcpJq6t4nshUagI/njadH8GJFeJhv/qtQFrSr9vLJe/wqhnM8eYzivI5M998rmmD/RGWoYxUh9q61NxkaMOv9k6F51qfwyPQsOmmg7Pwr5GtcMlqaEgwXmWFHjCgGspgHdzRQicLYdS7tRZYYS5tma4mhcqbrVcaJeZgaeyVbHvUlyg/cHFa4r2F4Aksdmk6zQHyjpTt78J4IU2W6oyi1o3mCQbnnxXMA3qFbxGKWLiSDJjG33wLS9Sf+ebesMmhIsXdguOkpugHrNGCYvZBbDWrOtdrv0IJHFMlwUn5YCQohZGARJQGXMw/qMaPyYtc0isDFvilMfRZ4kbnlDo2JtOmTwF6qvgdz9QEkiOCNcvrRP1Yha5r/X50fp8CtP4JVv8b0x0zuj6NeA34y9N/voesgeEExkDpIAniN1wdp80THs9HY1f5MWw2GV6fR9HTP1SHSZy4ib890faoP75W1Dvlmx6XiUFDnb0gcd6ZYm/4hVHS3mQOa3KlTzlPDKlnZ38SBsMX7sWggXoRyH7z2et8V9SMC3mfqwuWQFcbns8p9PhwlS9R56mXa6o83no65fl21CZsV40lTMAldsXQhcMpEG9pnBv6YoymDC1Ocj3seHyTdNEr68X8UXRb4PzRmGwz+fghgBrF3hqTUTeKZQGk4Tc9rfZqpCc//aO2ywztlk3kPzkuIJXvidwj1ZGAKsuLzfs1sFmqPUjBXoZ+BYdz5P/QR0OPPul8j36IF7a89iTPd8TCV9/hOoz3YHfc1kzxx5Z4JbAhtr3GzIQ0Upzf1lcC7b2O46X3dyHDZmxn8xUvJGm5Yts1fV78CLhv595HY1YfEO6jJJKFuSWhD60hOjA4LeSPFsZUlT9fqhsp98HE9T/O6UwEQMiHW8dgot60TM4JeevsCz45wv8udGrBybj3MsejAtt3HZuP/s9r6EZi87KDnc8uHnLigTgKHpKHdXLsVMA64bV9e+TejAtOnROomBF7eTFD7cmq/3w5rjbXPjJ+7BYZHZAtWoS2zVss9I4eGEwqfBxbLwZOJjkF4gWLqoJv6lvrN3xR71C7qiCjAS4UbKfyS1tFtuvO8dtlFkDiTqft2H+SXDSohgzzhOEZ7dP+Nyg8MfGtF6lX2wPwICDi/nA3wVk+1X+YcyXgAyvQs/aGZpgNtNA8qAHPUb7VjBUz0Vi39eVPPPvyTDxS3zskcQqNh2++aVQuRAqxOWXzCMzgbHn1ysxZTOgt6TKz2C+g5WUirHOVqbAUHUgi+vwV3S1deyKed2L/ufNGR3zXuOqnYA7J7kljLE8rfu9pxZmR68py21VQQzf9ZddeVMw2ZihIvsqGDY06I8w094GKfJezlALKlSokvAVzDJDTZ4T3aoJXnCONFct5r8JyE6p1P/xnwJQL70/QvneCjhctJ71zrLgyhPXbyguCd7mz2OyrnmA9pjmioLEBJC08n+TLOfB9oqG7+vh8iBa5Fc9WCaMZKfc73qf1MAqX49GoapAYv7/Sr8y8Q5IdCxkW3zlMVv+WEgGyEBCStRfascjeJsgtSX+6wQm36/8U8sbBqVBWRc+846Den+73JUgUXTYPtkhFK4IhcOvfopMCKD30IltSxEjHG36W2vPdhf6G9l0In++gfboAcl4HUkk8RjsntZSAJnK8mMdxwTwLEWyz+oPU+wQ2RmXfB8HG1kcrxJsR0BduDewXeUoOkjMU752V4QrzxtvkyXxo8n77b2ZkqeRMPSnMGkkATipeq2izAeB8HUglq1NHAfZCPJ7qZWA01JOuvotHyrzXV2/eM0a+wZVfEcaHoKZh9ObPfU90P55cG9UuxgyXIjgfrakBORa+rN+27yo0eujUl5vg3SS41cMMpNBckXxxdZSBxAOJU3ZN4oi9W3NBJEpZShNMdyjReQB/sTdochtO5wedNCuD02Dp7brYqM3qsHkkFh7bJYITheqZXQsqsDDlYtyN6e4MaRzcTiEyxENNX7NirpngkOvX1X9CWeUCrpEZ88jjN3TdWxSEschXas4VC2QEzUi1n9ntDsR/+fpA9WibLAvXekPvFiLPIar5srzQujf49Qj9fc4fFHS0GCdZcO+Uznmfg7n0e5z3EtDtlxYH9i0bNl+gTyJZMEC4bzIOnV8qE1JHchYWXoiXrNgShb/iwEWF8z9tOrqfi8PDAvpe8YYhjD+/WNFa05pJHib5NomKYHnpF1ilCszcqrxS98RcMW+lN6QGooC6FMKuu8R8xYJT8jrZlzlIDtQfCLNzhi6NRjzp+kO4598OY+j/7kjZdaaI5d1IdQObCfJpH/ArU8dUVb/nUH1a2xqf/7q4XTQ4rci+z1wLzSS7q+/CwbJPxUqdi6GktY0zaKCWVT3Pb1Dz6MEyWJvz0pqusCggq0qZ74YyFpcfEOrT8CQnHvBNVAMX3kuan6dW8BNquAMq+GH8HWhpvusTjS0GR2SvvvuEnSS6dX3L9zBqxsOqnrqhUCvZ7/s8nYFf/z6FcCZ/gJj8bldZn8X5tFu9hnOXoTcNqRMj6yEhXkh/iDbajALFqtkWRmDzuuUmWQPfKHL5rHSWIw/9E3m/aJdE0ELXJURUDBCh0yyq1XfjUHermLcr+MNkATun57lkQK9kFxG95gzUFkgs0rxYC86BHBStXtJwZEsp/tB0Tehxnnf46wDb0D4nXhS12dTVDdP+DvyUhBIglmenX7Pjz0zGmb+12VR+7TYy8y94SB4OOKtLvH8mn6cenpx/BTy0P4KKsiWhbutMnqDcTyYvF3dSKOnggOOL97IPY8BBcOWBsXaYRiMv62wZ78xVnKJLZG9k4V4jiNHRga5sU4sTYFlUQ27vrhsyHA9gGiJhQ8P9wyB+m1jm6yfpzA7u3I2oUAWRo/4MP45zIMFzMe/tXBqoQelzgUBh0ewKB//+svuaxh3Wbtix2iM6lLUUVXNspDALy77yYkHvek/e7yL1EW2h3YWAllpcDO6eZ5TtwekIt5b1+4zRuLRuCPeKQvbpU8mgup4kGonySiSwgB5piq21T9mQfQER9Sj6efgIGF+suiAMU4/sQ3oGpAF346HO6SHiDzA3f+35JYRdko1/4jcnwv9pCJUL9KbwcJNY/cnkzEx/+d47JuShXRm1tDNIF5098x0mbthgoUNctU3JfPBl6m1/JfqYzirtW+pjdkYOVoPEL6syALtyXX5W995kQvdjifIm6ESrRfneeNCYKrtflJG6YqeMlyU2XzGqEfFuxr/nywMbo4O59zgQ46NsYiX38xxY/iA4JWrxdBMeJ6bsFSJAo7kwRrsxsikwyD8ZJO4nsfPVLz4woeDL8ck3j8+jcm0PebbsaVQXKMvfEq5A8VVhisEiPFJNP07LWrkwHfZ79uJ60S+8grkybpjhVd3TV4wVz6GhZt7GTnKenHcRnk487Ix8ig4qKZ9koL35gsVZPFHMOamjMqIgzXWka7B9b5ymM39+NPGZRhJdLO5yR7oYRQFX+fDrxqwoKepohQohMYnVp3JFm3wYdxfnSP+lRB2Sn7SfoTo98/Y6WXmjIMhk2cSCrTRovnyWmiQII590nw5F2WBXIRvHouVVWDyczHY+dAUWgx/PnC3zwH08Fn6k0Uif7bU0594dhL084L+1jP44zexZX6Pl1WwKSstvLA1gy4hg9Kct0KAyzXDcf5pMHAV+zMlP74O7zuWznnaR6DuJzbNRqwG569HTGRPz+Gx+Dcs01/a8Rt3XskZug78sc/pGMNHH9CnZ+7k8i8BMhYmPTXnKqj3KOpLOjMIhaya89s+TnBo0Hf8Np03jGnVlJRRiSPZQp209jdtbNvVtb0h4wmH58KyDb/2w/Qnkeg5tMYGzcDcnP1GYOL9+zjNzs+21Tql+NAKMch+RKZi8jYQItZfBQaQ90N3+yF/5bd2qM7YkOFJKQwe5SdiuiQF8DEJnV0ahyAavhESjnG8C5tqp84sRPfBqeVUgxY+B1SftOUPPSQM2Roj7wa6uLEj+BpvvsxRJHO19eW3SYBIAakq6pxe2BI+3RNvb4/qQutLVati0N4kJnvsMyeKxjiFKt+VQjeLwiPK+Y9gyeD0M0albmiYIiHJyrHHacefT1diRIFw4p29Si4XMosG0OzclcN6yYtd7HPpIMuewEZm8QLOv92RpMm0R8LaREnUd1Hoqz0SStnAjRbnv9ssyijhR0kjp2sHc+AkRjPc3uyATjpy6YQSe+RxfF7aMULU23Kwuvry4PUf9L9Yvx9D1m/P819W54HcVstXO9kWmNw3+0a8mhi/7eAH2/eicLiYa/9hfl5UXXvf+KkMUES0u0/QvBCSdx/9IY+sgZYDHeeMW4nxkUXzw1tRUDfcqpld4EWLySoq0hoN1Ol3uUT4Xgzk+22n5l/mAWts/5WRHnt0o2rf9BkQBY/O1emJNj7kveGX4RKnhScWo598fFAGivwabh8aXHAxk7LVbsweKWjI7bkWROH+lqe2bi0/pgvabnte0cFjBS41KnLlEPPfKc/E6GIsr5pfC1qyxwCx1jOl90Qhi/VGycB9AXz319rvj94JpLOqsFe5WAlOPU9qFvoa0Pdw+Ib5jj0Kk3iXcTWIQbCiVe7o0BFcJPlCUmKijyHXYmhLm6rgekz0kqLgc6webhahjSLu7zxvmPNNIfD+OjwaTCqMDqX3aYP+6KNx+R3mU3tr4M9aU3nn+V4koWPS5ifG33Cfj3spLwd8dHIneDbF0SnbwkBozoiYPxrRxOkphKjz3SvcO4Rtnv+9lvF3xcFmlf/CHeSwRtF7wJ1TCp9bSZZmNGpijovyREp1LVyayWgJmR5Fhgd3LGkmTUHvvPHCM2l7WAwBK8oWa6gPq3waJOOFxhN+J2Qs6uDZoVCP+63vUOl3Qz5fkyNo66n1DIb4wLuly7H2lsHQtjT+9P5bAqbL5QXGztQD41plcOb9SYwIo7nkHd2AtxUF5B931OPaCf7wfcX+sDD9+gK7ai4sk8fIO5hXgsbp04MnAp4DR3L7hZ9dGqho/2Cp7e958Bz7K9a6JIrj++hV+pWUkWFkaDMqxx0i5w2f/Qp6Brzr3n251y/gXLqR2nlJHSDEi94tvfq6rcOyQYGfhw8OPn4+1hJyGxQ///peRuS9MVHRc7L57khSU6v1au0AnMp/WnQ1XQAZjRfS778n3tuykupM78TAq+v+u4I0HSCpTpJva+SODpxfb3DJcsM0L+r7CHHjRWkxnTvJnDiaY2hx92ki3DRj/VnYiTBR6MZkpueO0+xisewV3GDt3HZ/dZIDOzM/CzWr8uAPmoigY1mpwBE1Zl453QJ35IMHSYh6dcbvt6V0uaFh3MDo3kNOdBbdO/aVyNEV47WfE3Wy4aF3t1GwWyNYfW7LdTrljp7qJ7/V2HDDFjOP3pu3XGgqV8yyOyyE9gp6Zc9V8uCvd2KCkW0tNLlepXYxdUeG5huWglrccFcma0mLhQdfjb2/9zpcDL/m0DUfliqEkpgXZqwtlbAz0KIwd9odCUFX6ZYVuQEnfwafnOTBtbHjFeWSknhn5NSTy0dK4JpiF3vT/iJ4rKS/2nDWHRuOrZ9aFSaOh9tMka6RF8k1HUnKLkujAfePqGdsjyFT8MvHi7tJYGZJYI10cMfOx4wOabTcEBPwe1/qEz6cbH1Zc11TFpm1WdUPM1SA04UV4XeJzjhnmH3w1AV39LDHtQuC3PDfUOiaRDs/7k+Q1A9nl0davo9fasmqAK1dhY/IZWKCEOmrPV7u6P+734HKkQviVwb/3kTi/YX2BSPlmgJuui3tOxdYDXto2l7q8pajonBASeEVd+zrubJP7AQPpJVlrJRIC+KCz4O7ND+VkHtyTm/oVw3wZ3PeiROrx4i3CmtUOu7Iw5jT0OjIBoJ5F0QyOIRxdqw0KNpVGUsP0oTt8amFVGvFnsEJxHFDPsZr6+5o4sA3qc1+BCbqC6RsZaVQimrHC/hUsTwx+w3FjzpA6u3k5rBODAul8Wy7fhkJ6dWaSpU8+NGOd7iyRgqv9hxv/EEjha3Nc3LfzjQABe9JeR3pHmwS5RkgdTZFvVwFnQefTcEl5XKq1RkHOHUmjHR3/TweIdn4ZefbCNfdSHz3fuknfscu2o8HzmI608kyOiUXoFpS3n/5QAjU7b/wiqXfF5lC5uKF9jbDudVmS0XSIdzz4YmYq0g5alPd5kgWeYx7X1Eg391bUNpq+GflUBJw7fNJFWCpgBeym/0hESWQKC9Oyqh3GW8F3aNoOmsIHkcezb18LYpHM17cunmXByN+miXr1F4FG93rBiyHi2H0tOmiULUXzh0GihPK/EDCVdZgeWZCbSCqX26PFTVcrN+Y15EKAX7rS4LcjkUQ254087nWCz1HmIU+51LC4DGlrRdtxPPX7HP4CsOftgoWxvoArTh40154KFK2EAws0rR8p4l6qrBrL+hIYdrOxYWhmwuLrA4iCRMZts8Wvtt4/xCSW81nCKX5QNh2Mit4TdTX15wl79oDwpY3P+spc6BE39+Ae5HkeNfid3IoRzpUvXe60tWSC+rMmT/YRrxQ3XRyglOSAlj5o39nrXJgVFF08yNbavTv2ksqI5EDqvMaBS88sqG3+txs2rAXup0uLOrKpYDkHy8PO6pwIdXPd1OPy2nRPz7+wbBRPtjNxXJ/9EmDBO9ItipifIY98XxUvhTgf1J+VjiVG5Uu5F+6dp8Br3OO3b9yuQhEKmBmQ+8h3DbW6nIc9cLuCQqXhmsUUPz94zTzIx60ZtNK/vvifx2ddzzV7xfAyd5CVrL3yN7jiEQoRCKqmxWJbBK6ZrKSSpJQZiFbZBxkpULRV4REJC2bpPyu319eL47zOp/n3vfn837OeS5seP+5VQF7Msk/HY6IaFcmwWeZteIT73xxgHPXwWZ3SriW6PYk/5IQvtrNHnz3DwcGqdQV15eWgYNTBrYkhsJzl8BrXv/5Ymjw7FHtE5SQHtpduh0gjCdObB3+IM+FQt/S3su5VUDkUeZom8hTOHtv3fHEMKmenJ9naTwp4ViCkgAhSQRtii66ZHjykHL+u0KxVgmjaklkoopx6HJOxaVnhBQvTNuT/JYCNnmILcsZouhsOPO97t5eXCCO7HkZWw0DnXJe0vtuY/KLvSMFpPwZVAtnxh9Rweu0S3RcTOKoc3z9/m82fjQRqljR3FMLdp9aEtN/5ODJRIo+x35frPgTxcPSRwZK+fZnTf+TwPsWRWya+vy4RD4sRFVUB6fijqXGtRVggqH/ffsNX2xNT61+WE0PnvoferTpFPHaf+Kfm0yE0MBHg/K6dj2Ets64Mo+VoCN1rHhOnh8K1tcWPWOlwpvuMRz/SLwf7jK/9kiaDV8dKNowLmsAq2mm5Ke0lXiO3EPsdbY3vl9szji0pg6e/Hkqp12cIP6l/tG9EkdQbJwqtpemEfIMf1D4v67BB++kNIxPXsRnd9+ltWlZwGQNDEwpRINpgfiTE96O2E/tRvH4WhM0bF3iK5qqQy0a9jynzdtYFjbwynAzDfdWf1d3GA2Dza0uH2JWBNSe0RurOvEEej0IIMFVghEmTQnjMaGorpzf0PXnCGY08CqLkvhNZUg+FxIjBMxBWbuGqy/CENUBvaHMR1hZcKWi0CwYFR79WbwXIIrEArXPD3Z/0IszCllSjaBH8ymxSE8Sv5FP2n8wTBej71vn/k79YNRnPJ4hcpQaQ793pgmR+H1hEXC3wGtLr7Fq6MQ1Er/76POaTtcW4WOOp6aTHKT4tfGm2S0yjD+e4Xq5mx/tm9dcAw/uAnf1AuUfJH6vZSzTnZEtxHeKN4XpJIORleVc9K5XVNgT7tSvQ+LX7ub8omU0BfxZlAyJIvFLr53z6IFePj58ft+xQDgYCesfPmXLUGLHE9HuYhK/SiHDvG6naKG55OveHX6N8N+9Bz8fYPuTUVYpkWCs0DiiNJFHid9DL55zJvHbZ++X+r6MEYYKl+/u8FtxYPlVenA2HlKsN9tNyt96SqRuwJ8S3X72Ruzw+3BUMOPKDVags8z5P79hPUMdxeYZWL8p8/2MUDDmGm8E9gRSYp+r6foOv2qinrTMXWzwi/l48Q6/mgvrMraON/Dzl8/JHoKk6715UqDRnRJVld8s5ZH4pVaSMBn7wwFn9qXV7vBrkyjqbXUkGhtUbleeFgjGHkH7gyJ2lAgPWCb/kfj9VzsXNyfPBel3Pr3d4XeG7KHT/YZjeOuJVVQ6fzC+P1v2H/V5SnwlYy18lsQvDcVtJzl3HnhV+Hf3Dr9CGtryZNJE+D34/QM9H2l9yDabHAYo8Jm9xZ9/JH7n/KoOHE/bCybRySG9JH4HnVxn4nnSYO4l7NpLive5QpZoe5UKWQ5ZBVWT+P11gWvImpcfzphoW2qT+FX+r7tEaC4Lgj3JdluS6hE0XHnls0KGvHYSR3qGJDBB64B19zw/3HGw0ech8XvmgF/+Pp18cChqdr3wLwjJLHcvvE+mR87O4eO2VIpoMznnRiwUgumKxblmEr+7GguZrRweQ8iP6uy940GoX33NqklrQc/+gOZsjKoCelG+uX55jhVMspPi7UsboD61eJzLpQJqujabkqZCcYG8oajzkio6OXOP1hKc4KUNV+ytl4fhJQ+90SJFI/x80EHzWLMGEvJ7Vy4+CcKD7QJRHg4mqOkRRf1TLho6Q0IbXA85wJ0AUx2dhCYQ7n0ydX22FtKGu3OdYlNhGWcFKlZvQGiKYPn2uzDgW45zVFe+jBmGFwgzl59AvWJdhM/kc5QRu1f2LTgac3dRmH1wdUVOyl/7eL5KY4+AF0NdtSYE7Vm6s3rfA94Rb7af+9iO731vFegbRCCrJMHZPcIIyYBH4fyu/haCiGt2cpEwtoY9CJWJjoRnhEMvJQ63Y90edX5/0TBsrRCPW3y+Gz97HeSMzBRF/lf759wWOSFOxeN4IMmfVbniHbPOt6FSIWVG3tEwzD1a7VAtJYD6vhqKDWICKHWXM/RUxT5ID9BjuULyZ0WR36O9Bq34r6PYNNEqDPW996RoVAngq5KfJoMkfx5cxLhSHUEIrD1UpEHy5557JczZD5pxpfUksZUUP3nxG8e9gwI40Mb4I5/kz13dJ8rEdEQhlLRdv03yZ/rwEFMvqWdYJyggdJNUj35Wi4mSowB2PLKR+0Dy52QuS9PetxKwR2e1YcefW53uhmvvq0Mip6o/y5EwZGXSZmAyFMDCH4eddvzZa/7iqbexMsBVK/p/fx4bDDOlDq9E0+ieh/2mpOs1TplfUCfVT51TvOPPT9pD/9XJywO7W37djj/TljE6pt8oRu03ReyuJmFYHzFvsSgpgKITEY0MJH9+4S63t8lLEW7fin+0489JF8KqRHZl4uTIpcw4ozCU9O3jHGMUwJIj1MrpJH9WXvo1EWqgDAu7VmV2/Dnl/J6INmEDpLC7MmdoGIapTJKbFOICWKB9d0OF5M/mD32oC3lVYeXZqeYakj8HnsgLSVW4B1Q2NZbWumGo4Mzrx0vgR9l/SiHpJH/+evj30cJ5NRC132JxIPlz6TmGXwE5pXC0UL00WScMKb2/HSUDQeyh6O3UUBbHilXBO93rGtB8z3/8HcmfWavqZQ3O18GT+aeXbpmT1n/oi2h8Ki8mJORtmPNIolWTqfDlm5qgUjHRqEXyZ+F7I9rBPAhKU5cb6v9exp7vEvJrs6Jot/jEeUJCATlFEpjuWuuCkG4DRTLJn1M9KOskRTuAX/Q1NFeEYi4nOcNE/15YLDyR0lengEoDP4qPusgDs+m5hagT9bBgokjbOdYD1PKiHT++RqGo4vfSS55WeE6i4OHPowQIubpPX5LNBYx9ut9zejSARqOHs0Z+H9T9/Txyj5yINQ2RdwjXXfBoZ1RzIm0UyPrQD2gTA0D6oP/7TZI/HzO2eWLxfAC8W6QfRpwrAUWC6e59j0ugpqxe503YZRB3kn6zpHEbfZ/92ZcXXQ7FwznjJYkDeMcZ6u4pXkPmJ+PTzw/44bPeyJ8cNLJIjI1dzJczgojn1l+p5H2A7LSrVItVP35/bK+gcS4SJyMixBJPH8HUpwaPfhxbb9n/QItdQ0kWmTWljH6+D4clL7Ow38592CGZH6yTS0TB1Eblo0sSWDhEGcIiK4oh9d9ab0uIQ1bQRmDD2QQY0mC5ePLHK1Ra9Li87ktE4mAIy20WSQxwY7Cy6hBArUFL/f16cqCzPlnO6pAGEc3Dk1fIX2I253TQzxQi5i669iX/kMGVT6PGEt/3IZ1LfEv1NQXwG8Y9avl3QCb/19OEjB4Mq964VhpHxEmpk+/UkqVxRdnhuOtDfmw++PbSnkQVyHxunsH3OQsiKOe4L9V0YuuiVbbgVSJall6waF6WxlZjIWbGegGU8L1zoU9JA1wOL/js9K8C86uoN2zacenQJ8ryWFL9Ty6VPh2URv87e8rdAgSR9XW+yN5lbdh/v6Nwp3+1rfB9xnylCRtMZyzvxRBxYcXhGGFUGv0MZ+e4RYQwoNeQZa4EYMxJ4sNO/4o6j45tybgG+2SyyNWjiUiwqDjzeVgaD7Yl/Pk0K4SPe0Sm6aoPwK19Wnd2+lcpDuk87YcLkI29OOZRJBG/f9FPDuuXRqt43tzBFmF8XDql4n7dEP6+28rc6V+9Hc36yW8ujonc9wJFiUTSfkGi69GMNO7R8NxtVSuC7xn39v7xMgINmsNJ6ipPQFiCz6eTvgj+ylZlToUTkZKLp9UoSRpDXR4KkqWJYuDuaGKHsTHENQwkqZ2vALNE89V/DPXA0HbSNDeUiNwf/2xeLJdBc7KOuIBBMbxpGkIVZXUYTNLHq6ue7fRvf7ZkdbbDrGyvbQlp/SenKo4aPpLArc9e6LYtgRm0lEG57KaQSSPDcouuGtIOXb43T9EL8vb+kQRSfgK7qWzILhUUzRBLLBuQRdKPQgK2j0Djisd5bucaMJ80eyM0MgDhqh3xndfCkUzsuMK568pQK3dZ8P0+Bax8XfxTNMYASgVZ5KrKa0Fm37812pohoOujDHU3uYq3PiVFSX45jV15Oq0O9+2Am644ObvZB1oUvfziDeqgrav2fl/6CNyvu+h5RzIen6j/d32h0w9HWES+8mteAXlWMoMnpUTYXDlv3PfxKTiqCklZ2I6B7+w/G3PRp8B8yEjRNvYpTL6jnrp4IwSIpsK/Nl4+wCz12/9cyypATYDWUYZvGCOdY/tTxlNQgfoCeVFbCL61Z+23+SGFQX/VjZ94HwETpEwrGLCAMPXqoKrFd9goctitmSwW33+OG26rtcf34vciAvrokDFLKL6sXAHvM4SM/k4JBZs5a82JA+9Q8u+vDzq6UdgaHGdQWSmOXd4fjz0YEsFS/SifqDBleJMzLt1IFwutfLGfr+gN4dfjyQcFkqOQaNsawXhfGaOo14uCUwQx08jf7tYRLRjWqjKhfJ4MKzFo6T/zFhnLF3+tX4tChfiaYv1RZdwK/d4yPSCADZE8UXdm9WBPKqFVkf8mjArWOr9RfYMrdHdyAxOjsKLGMpGk4kjtsbG6h1cQoy36c3r3GULfnMHyzvzoiebfl25n+jDowp2RElJ+YuzSnheNyqj1Qpn8s5MgYnWN7eurh8CfTjdgZ36UImU2fqvwBc5F3VkWS4hCss4TfZIdyniBnJv+Sp0gRjQFHo6nNIXeFSLlgY85ICpEGcl8oAMLXbIfdZHyWzokC/T2K2OMguG1nfmRBG+KbenlI/D0ywmyeJaHYPOCSFl9qgl5l/mMblzbqd+Wjm5cGVkP0bDvzI8yblns/nrJEqJjKhd25kePP4d9HcQyFE9vWQomxevIDHD8nVdGJXVhu8BlIWxUeDucpnoM5oXa550tCiHM1Oznl4tCOM1RpNIcH4WsC5t53/4pY/09qpCsS8KY+N8u1fglaxh33HXV82IxHBTg8CqUqAB1YfI0I1L+geLTZ16vKmPHeT9xtQVhlKJtf6FSehyUdk9y/kp5DJ2YbPPhfSu0DsmVi5PyS7ZYzohUqKCupuvTF8Ei6CowbSaccAJWTX7KyVSUgrvedblU015w+fxr/X5UFOZe5Gx7RqaIX22yHvreEMM9SjKmal52sBGyqMD6+gnw77bdz6v2FvZox9t/W4zCYr01g9jxA3g+/TTfrK0Eyr5+P1ex5gCMTFIM0yEVYL0aFfL54TA81l+53ORxBck4k1O6ug+C948eiaEL4nj/ZaSxkpsNPL93Q/D3k0rQImp/LZkZg0vdV6yUxK5hTMkHYxx1xUNjHfe2w83gwQLFindqMATu878vVlUJbwL3Tr6Y/gSjB78vH3W7iY6Dq9+5NK6gowGRWzYuGHyUMe3B/jigeRV0cl9dFQQ/ddtg1voMMs7VTFNqreCenl9TvdQK+mfa5cNb/YGFz3ibluIRXo/PXvD5WAnpxt+JE+/G8VhjU1mgbhq+s024FyceiRm7I0PAiAYzJXxsfzQcg2MDpSxJib5Q94T15Wv5MZyoOPKcXCMWWWfPVjBS2KFOLTPbg13ceDC2ZGDtgTxuFGb9WQq7AJQci6v+pz9gr+43vnr1GCQkTN76FKyKJt4T377nS+LN6rWI4iMHICVyanOyIhx2z6euCDGOYv8hsyy+fpLPz7WYdmgr4WZhktjKGTFsYcPZ4d/GMJWxeiRRKAaIZF/UJY+9RwE/j4urrDGov009OB2njmmC4++sP4hi30yVioDUEWCmy1Zy5k2AN7dsW9vF/8Nrv+ppuv9GI5Fsup1gqIa79gWvvtUWxX66LpalVStg3EtDuXN+YyvQ3bIvaRATQNJpnSoGWcNTTi54qCOBrSpu5/xGcdwryQz545Dw4hfZncE0oHnd+fZ59ABu8k3fn6MhXW+01HVyWg2k43+XunN+Q/pvpYNnoB3McT3x2Dm/ofFU53UYVy/2LCRwfmSIQQXfEu+uOQ38+m8kduf8Rixn/N3ypw5gD66xO+c30j5ONl4k7UdKfTm7/rDEINlfgt7+cU00n/2pa7BLCHUu13xN2jwND7sYc3fOb4z5EBnatarxO8ulMSeOGHR8ykr1+IsWjv6Yiw0ZF8AjX41ao/jPgsILajYZj2zoJE/yVLQzxBTvvQLneGNw4/cwW6ecDh4c7u4SD9+HrCcn+ENbnYDOLGBIqygXLCPKGa8/qgHFB/OrhntjsL4ta46wpYPj+R2xz6d4sTaNvIuH4AK5Z8meGfE+BHOjW/KGmZ2wvnp++5NKDHakd1/T1NFHNTWbNts+Ljz25pG2GrcbWAreUnJPzIPXAg5PH0wOAP8eaQ5YiEbBMM1t+4caeEvslm6CGydubP28d0HmHFCkRrecoyqAS/fk6XVODUOftYjYI6FY1G9Kp5fxtsDSnxe2uRe4MTcu99BJ2vPA/H41v9GuEKSS7g7pX5gAssseR23VInFg7KfbQuNhsKP62druQQ39VpPZJQQ3YNNfNQ12Loae9Ip1maQp6DaW+mB3IRYJ/GbX5Snc0E6N45N3ijR4OX/81L91BX6dpZVR2lsMZJuhoqEvZ4Hfsp+JUz0XX+geSGM+nYSHllKOSCV6gvIJiat7y6+BSoH7r0OMheBhNu3D1TYPGuFFamYTHXCx1PwdQ2MXPKsfsr5WfB62KAeeXjKtQFZVnRsRq1Xw5GNA/nOlKXzobS/XwnkLa87RWlRoxiC99+fVhA0J0Np4GmL25gQccVy7e/egL0ZYjSfPmX5CtgxDly8SCUipny+xFeSKk3P3zF6686HgYZvrPQtCKOvAEPW9xR1YR81WlpsnsYvq8bduWhJfsz1fa/YIg/hU7B8rTglMmlv7JkJpCV3fKF8etXCFTHOu/4RnP6JZ7+AfCuFYJLsVXqRlsB8zxEv5iXoi+FN0iN14yBbatzJUahd84AfbjJxBzzjm9je87N+Iwdb4/KvMC/tR6dft3p+HRVCFuNWAno5QNz5yzTA4EOTfpGsNCX1AXoOnt57/iyH9HtKWMyiiDY9L350vQqjpbM5l7n8Wqk8LP5MxDgV9G8a+peVh3PSmor5I8o1JsqGn5r3KGO/9473sY0FUuXXaj+yuCxxidyCfZLwCRK6QP2dI/kBLfZApdxcp/kXHo8oMNcym7VNmMeLHeYjOt+o6B5TMR37unJ9MMWSwlCYfQA4Jl3gNKtL15vXWlc9rouzBjnWlV7xIOJZ+0W/xPBBYBux3zk9yNWWO3Qvpwld3HrjuoY1FS7cJvbFcXRTw5Un2nuJEhfOP2H/zecPLhKvXds5Pumv4dcviU2wPT5uwZojFfLYlo6wJffQISnP7kMSGMZ4f3vHm+4CIdBKNKcc1YE6YITfMd8Dylb7uUuZY5BV0r/KSNUQm02Wyo5cZ8NLGbmFdLT+w1R47WRacCN9PSzhXkDWACJ92pAQ7qX7VZ1LNUUZocIHxsIECOV6/MRfc3kd6blyP3yP4IRkKNy1Cdhn3wtZhsSNzpPhSeRrNQ69MsPU/870eWrMt8dKe/XK+gfA+auPOlkAqmJxiumF8fQge85ZuKsrHYn0322DJOime9o89lfg3vbRo8ra1uiDYyJNp+2Z2AxynNE8djyT55+SN2Z6GGCTGj/p2Bh9DQb3GHD7vWb1dr+yGA8gvQdyI/Bmy3DQw0y474RY9BecDiLLRj66iwu8fIpfem6FoJuMFVQoJSIhm22JfDIa+E43Ma3tuQrfjyOH9n2eBzKt+PJLWEQl3yt/4v7GGhRu3NFJmWTHa0ujBUuxVeHXmfmTUYgYUWjgNkNN/A+vchOzE6RLMLQs8Ls2Qg6U+x67Jz1gBIUYlkW4kHsis5i80hsnBfw8b/GbYFiFbaNdTetZe8KGRyHiT/RqGw/+NrI8ch3Zbq+3kzhpMqaBvHL5fBRu3mfr1eKegWPqA90nyaBj//ZzvpF80LGjyz79qpcURE5rEihOWmMjsTNU84YuSMWf4FpU/QZNLdOncSzeoCXaWvV3nCgOU/zX/K2bBtuCsysklMTTIurdVfcEd0kqSNB4XTwJZosLj++8lkLiLy07bXglMnLRCmO/y4+ZWYGodpwXSKo/NKDC5AOXsx3Gfxo8g+C3rqu4zNci1dmfkUtUD1q1K8dQEXlSpkx8+cNIOr948AjE8PtCMk0yVWeNApl7cuFmrAMQBW6MbBwAYdfi9byzzoM5hUasrrqdRxlkyXfpUAJgoHSf3WxsFsjdfn736pggVtl4lB0P04VXpg2SrVm78ZSOQ9PqmE+5zVu2e/hUCqjQlZgE9w0AmvbuPq1sRJptWL6/7HQB9/rrcj3FcmB9YxvBg1RW7uA9NNwSFw93nOezv2YbAkvxbXviaItTHmPhV3jUAfSm+rzocnCiv3DpgY+uBIc/U/Gq2iXBvz+ygYEk/+Ej/GKXhVILc3eWnl2cMYeup4quvnhyYzJjh4Pn0AjqWpm/NGkaDordOqIFQF9A+Oml0VlcJXv1dC9Y7ZQSFZHfvkF1nQ/Oh+XMMjD74H3NZAH98LFyi9rokzfoU9H8cF93nqwRa6lHys+TGYPxOTDg8lBUDLCQDHzT54vVHb65avboKymvBP+vULbHm2az8ySglMC86EZfVagLCk0p0w76MeHrMdyDogj+OXjm75yZrAowlUT0yrmhAfXGygSgtZTA58Dr58k9TCP/TrvjGigaHv7KxjQsGIrHnbM8tmySQMheceZvTi6mn82253RQh5POdZWljc8iNl2VP2yBHuvVluzfdQbhpcSWT914K9FYur/A9G0KygRPPjhZpgqCC8f3l2xZA6C3jOZaw2XJS9B2Znn8IVlzUzTdxTwXhpnq67+VjpH1X7lNHRk60U5q9+lvXEoiyZ6ix7k9LoA7NV6bqS2gopqleWHID7m2u1WrcmMKei8edtJQJYKlgU6U7fQL0V8blKZbZ4HWrwftz+8IwfVeK8SJbGnx6TDEVy/cFGe02W3OkiKhvUqtKH3oKLAMFF51TyCDNZ8k6Ti0BDzKWRdUzZUBXeatCQ8o33Dw3Ezy1kQ/8tLu4r60lg+2TL2v5f0/CVIfiiOi2F5KZmRqkH9XG25NNwnfpFtFnflmkLqQXM8VcyRgP9OOe8dRvb+cdIIZLaM/ltQogZ+5+13WtBtzzKFfKCsYhwWX5Pg5GgIl7VJt3JREGVs2f7imkxIGCi+THfppgfQbVnaulPqDQ3j+pTz4GBI3pG2851cFnZfZAdYEtyO5XHkv34EXG4HeTFPcnW1oSY3opfp2HoZEOAx3lD0D2aTKmd4YHc5c8N95XA/QcXWPK6JDGwCsUFsyqBiiz1cX+QTgMikNu1EdMjsDke+VnZGdVSfsRm/YPbcrwOTnXWCNJAmXEvk/+Jj+CxQthlcc2omDQ0l/xP7H30ErjfPNqoDQK+qjn3f6uCQZml6lLO8WRODBY/6vPClvXWuz478WDaw7R6OHmOyAbtTUa69yPrcPHT9iHaEI+dULWZWZxNElhnf/bcRw/Vb9bzKdKgWsnNP2KCYMweXj4ywF6OfRZiA1uRi0IkLXSZjsphjePaD7HJnvkjTJMf9lyA75ypN4uPjEAuQRZXY0MWbRUXE6z/qANcqsfcwfiRFFfzuq4cNUpvNQxreRz6Ra8IMZp2eAL0LcvNvZqlcEBhSevRuV0Icjq1UR+mghpn83iyzlEwBzHREtrlTsQR+cxaLfYBgNN3l2Px6Uxgy3zP6tHevBiTEybmyiM+RYh6q19TnhWvd5c6tddaFMy92lOqAL9ig1/pi9S6EPnfrpZUh+oOhM9ei2EkIVezGr4hQsObVfV0j3OgiwX6i178bNIprw/fvqJJCpEVPCEMx+AgcTLsRT/BPBYrsDdzOduWKVgmN3kkgMN9OLm/Pa1mNuh9jtWQhITvO6dmeEyAB4rd4ke7n246OT+L7HTHfPLHYmyrA9AT9ciLH6pExXsDuskz4vgQVbX+EV+Q+hbCt81UMuDIzTzUYUV5/G8Peci14WHMMue7OPK8AZzlyXOOH/ajwPvphN8HhpAy5X6ybp2blyVdn8ylHMB7ZlO7n/VnwdyV66FfkwYRuKk29YJeimYlMg+mmN9BFR2fUilU+fFXb5/Lxb3e6HizBhTDUMBcFLtHte+NoEbJhQR+/1tUf9cR/PVR+K4sRaR25a/C6YGl7YPKvtg5Eaip9V2ISTp0ej+wSnc6C4eT9iwgbRdLmy3pYKB6scHt0BVfSigkWvKCI/GXVGVgTSThSAs9qf8qd0XrBCWEy2ruQHEKx9M4LgkPHoh7j4n6gueFNuURw8Folb8X4Yj64Vwa1nqXHPuPDoxqgUbmnWi0w/DGqvv3fhT8zrn30VvcFvsXDb/8Bgm74mb8j6ohZiLXmKB3/+Drim2JTHXANgVrK6Lr4JJdbltNOQI4sjrz+fCeQ2Rdmzr0vN3JsDMTuWR3P4O9P2p5KxI62MpqfTYevsEUNbf2baW34NTZbPc75ZZ4JWXph434RLkra+Z5O15Bz1RRrHMF47hZPTN9K93FSHz84VqGUNppJm4XHvshgrWK3izpm9Hw/cGlaLvu4dA1vv4OMchSxxQ1Yo8lqcErOfMpT1/i2Op7oCqzbA+enO0TXAqJkHjTSUF4/q3UJyqcZTByRIF2/cGf8tRhhjPzZ+m82LIaJNzmEz5IKZqKFgc4E0D5jv1lsO0b4DApMdSqGiJqde6jQj8KqAm6BfbWSKGfpZbbo6VJpgfIf8zWzgdPjwSNAui6gPH7ZhUJxVLVLjGnZJoqwLeTP6F0jfEcJdTIEOn8hEcfG4e8FkiE6Yr/rzsMn8BOqMC39q4LNHn7A1bjz4VoF/66Cl6QQxfu0l4VL23RBp2T1Pz/dnQU50ccfrLc3j1MFPkP3JLbL2uKkN/QBUe6pOxMOqL4Q9/x1u7ua0x/HfjojzvAzD69m1P5uNGyO++e8bvtQWyDpzYGOpWhRSK63O0zGJ41bVyecz2ODbIJGca7csD4wBTZqOTpfBsIut3SbIFbkhtsN93VgMHcfsq2mFRfLjZWG2dfgJZ7FZFjwkWQP2dmSQ1DVcsfdj5cddJC0zq/86UtagGh130nudliuJ8PM9486A9fvydERMmUgSz6qYvs0YqkLtrpnfoy1FUCJOLYSfXgJULFE96DoriKb5/t0L4HfEf9dqCsvgj8J75qC2o1Ia3xOu7pXZboF3okQ9r+erwoPnYZbkVEUyrW9b+z/A06gz/8XsiXQIRe0PuxD7oxQ26vIGLyUeQGAeMFcWaYMaj8efLL1EUriHoKWoR0PshY76hVBlwj2zIkLu8xRDGg5Wu+8ywQuETG+ukLqzIdxxlZ5NCnhJZ7cksAnKyHupRkS8HA9mPglTtw5hKw+Pxs5uARCXnD6y6fJhB58Hm78mOq6YhP5u/n8Xol2NxjxsqwLnxiNiE0Tjmm2ruVZA9B+0qv3U8swNgvY2abljcGn7mrdOcVwzHL4lmI0uLFZDmeqF++cwUHp1/SlF93R+yWA26O9I98SI/e1HSoVCom+MesZkKwG+ZZM8xsBrKuH2HtIQ+I5XJnzMita34+IaHfvN4G1Ko7VV/kBMIvE+5z1Nn50N3lOiBuS810GmsESHpMACSkdaEehonoHpkST9p5wveb939J20lMdvYnGlFUxsjqHX2ewZ4gwxZM//CUh+Irkz3J0Xbo6CiEZHljilsKJ0k3HVgRGbLKDuhW+zAm9/dlucTBk08a2dz6Ppg5cMLZS/DM0iY+jffpKYI1BH/hOpjJbFnqWjbOlQcyRrsDPeqXIMLwmZpEWmvIOXbAtlSDAEnB0++qTokAXO365voNkXRv6QgLYZRGf0oHVl1Qm5Aavng2tOCXuCUHOeA3aT1lyPut9svCxMrRgOEShE0IFfjrtJVw1gJcbnf4elAufwtk1a3BzZffzzxVYSAgtrJc+2ZMuDNSm2c0S2CM2OWm5n7tbElLnFfU9g9GBfePbRu1wnNcEZMnY+AClMfX59ZkQE15YHVZomdzysd+RjLoY8nMkc4+fVyYby/8kXi7za4NiGy+zQXKf/AtZwFaVnI0Ze58u2aKMbNaNgRkg1wftNRorv5IeTtFz6bodsE0YSn1PdYSde7a+NXpJ8sRDppFfv8FsVdP96qiNAYIefWsbbLugVwMrRy+9yNanAcyZKKpCMga5pbRVOrLFDE7RrkDxLDOtjbzEw0xrejzeelm4vg5t/R86zjeZDfaRznR07A0n3efMp8cpDxUJLSg1wcF8KeNUz/PozD2ePJH3Uew/wZjZEUgiuGhD3k81w6g+76riqOF+WAijr4TmWmOBKWaM7z+5oj8Ul5a2JTKaQvDh72CypGwVQ794SRM2jz4G2PhOR+WFJ4JhUsJoF3zui8UPtzFOtdTVzkdMpBRHICD7TXY5RxSf7Fn2fQcpFyUf+4HPxkeXI1el4C4wzffKIossSTK93UhhMVYKJ44oapwHOU/S+XcmngNFag92y2ogJ8CVvb/a5dCtU9m5K6P1phhuGlCHW+Knj76cbUX0Iv2gVvrxmHEpAgYxoXKygLUulxhLNUipgvPeO156UVBtsbXy92rgYC38f0nK0B1Je9dyyYzxXJ2LoIQ330IGx81+D5A2HsXnL+WOdmjUkDPtkTGTWg4LNQ84XmHWqkrscIEuwhvgv7si56wVDxVFOR5WnIPCdRrtcVgI81hfeoBNfC/oG3JQ/tR3HhovWn9Tt2+L48jY+e2xNFs/rbb70jwto6IdOgxgeZrEf9iC31YOpwdD+7wRg+K5RLDTCux8gJ3hsiM/XontQTTiEeCu+TRzDqwn24/E2pefxrNWgJybw4FvEcbtVbezJWGWC5yUwZ7HEBDR8ua38PaZS1aPZhIihg0pfTsTmVpPtNifPvT1fa4SpbZH11lyuq2B9Xb0kzhPjA1/ZXqHehdCvb+/hMJpiocvTmaCbChvbeeu/vbXBAzXV6pdMDc627T3wl4wcyOue7paMSqBxhzFprzIkd4pyOsqZJ0HPR3Og+UxuodgslaCV7oCDLw1LyV/vgpxjdm9+fRHBw/ePIqg/pq+/V7IqOmxCXeZ7mfC/CRqZjs+o1DyQ0716T9BSAXYt7thLPC6P6y+rnCnLiOPBphrfx3F0AFpHzPbNNECe/dP/gFQ/Uz7gzdXJRALwdGGNS7wtjyY33mdacMnimRM62gTkHzJjw4R3vBsizVpD7FUmqp0apQnpSAKTzfJv2aYhgvwvTBXlaBRweXCP+sX8IS/dVnSKcauG/xj+mAhEe2Br9T22FQRDsOLny/YdFUE27aOh7hBIeP02Z3CJbAGbtqrWn2ivAytVvPuayB4atNVrqCQhC2f1vj04mi2JYlCTDxJoKnmfTGgnfLgLhmqS+QL4ikC9zC9MI8cCV2hytAA1B+Myu6y9lL4Yx/kLQ66WOjZQHv+m+fQz0k+XZNtx3YKD5l8xwgAceHBMqiDguCMF0Q29rdcSRJspdo31GE2UuxoiTFZSBXP5Y+fl2JxSaG1nW8vHAf0Sll7O+glDaIpKqoiqBDmKj6XoOOijk9SJoXLsCXOe/TPPzZGPj1fsJOd4eeIubwtEjTxBM9EP3RktJ4qbIvw6tWT3kvsc5ZVhQCaufU+8c5HiClrpFP9g9PZA15GBpvZcgFMykCvack8Lgy/dFg+/oY+XxVvkw5mpwO/tFSlnkKTIXeS+3s5LW01ZkyT9YCJ78nq87RpTBD4XWWY/eHMD8vsscEiE1AEufTJr+Qxz6U/yVQes8tqYEc7K85QHOk/tUl+qU0TwraTNb7gBO+/1qbZythRyzOeKHgA5kXH4X4D7qifoGub2lqVxAydLZxJ0kijc8xDkVjxliwSdd3Q75p/DFpsQjyuUFHoym9s/INEOKf/R2eafOgmeLQ26trzOkHv7IIa7sgRzgevlqej0EymvQyFf0o8s3z2G7eh/8bB+YalJwFiXCd9PstosGBs191icUXfHTt7iUuLVGWJ8IS3DvH0BR99RSpqky5Kc6VOEVWYa3f50Q5dsbDqpBu528XtyArXPOm4ES1VCgcKBU6dojOOq4WObp4IVueqyuYvxmQDnzmPFdvzROqghzzxD27Pw/Jb6sRi9gt5YYiOMthscpXW5hzb7o83BLK1dMCAS7qghDKr9bmu+d2V1fsaL3ZYJLNd45Ej7rrGhIuxWBZEgh5+1GX1TwIFJSEplhV/XP4d/XJXC6S2Y3+/Rmy2FRRk63rWSQevHzraJGIeTWHiknfvNFMpfdz3poyMBNZAx9T4lg9yzXTP1LGnRps7v6ZOYW/G5VU3F/kg/Swbf3lL73RUtMmr4ZRQXmVRGXbV8IYThP7fCzIXq8t76S2D6eCRbG8GWq9SF0MXXuyR/zJe2nllXbwijhqDzr3ceUwigpQf1i8iwrfgl9OB7vmQsPo1dpp31yYTtuOSf4gy9WhB6+2vmGEggGC9tbtcL4hkpoqciVHaNODRq+PpcHCqeOSWiQnttpH/hUvUnxCjyF4eqvKWGcYXO65YIIPuNy731E4ESRPNcAGpdCMLehZ3Sxug305/QZf4z6ol130a6TM5SQN0rNYKwrilnPJo7onOLBBuGq+4cJj+DmM5/t0+1JQHYipPYqKf7n2Bt6snVKeM+sM64gIYaDtiH+gXZ8eC172j/RsRTeTURyZDwJhWB82M9Giqf9LFk/s5sKptboNc/IiiPDtY8m2scFUPDFqMdLu3Jo+uhfz7XiiJX1a9PnR3xxoZehLFuKCnKLWi6pmkgg5/B3NS5JIXxBQdcSL10J7nsO3aUViMOIVXnvfFK8bHtE0F5zKjiyT2kh85wkRjitakxUC6OzePrVouIq2C0RPR/McRvJbKxOHB/2xVbOMC1FDSpoHHksxPZaCrWe3nc3YRbFPvqL9QHiNZAtL7zHcCoH6XS5Bo12/h74Ga+xiy1UIFLvy8G/KYOUs9UH5gLFUMy24ZNtYS1Y0B261d1cgJ98GLoFqfwwl1L8FuHnX713ar0GSX9UcL3+S0e2mCh+L4m7kyb+FA5EN/3N6irBTW6b4lpbUvyDv9EaphQQysLkI84jisz79zfXM0mS9hGT44lh9ZCi315Fs78SfXKjFmaZvbElg3zVItcY+AMtXTlrXWFX86R9QaAV/jnrUa4i/QwcLjn8l2Zdi4yDNxkfqfujk72ornagMSYwNTefuRUDR1ekQ08MmOPsVJ7Rdlgz9Jie7Ki7W4e+VvtO1nXexjyJH2XTEzeRV6zsy5erEeBeSsVUWBQCH0v+oNGLKvhu0LdQx1OCQxvzv/eGhuKPhw3RVI/N0enzJftsEr8188e/0RZwgiiz2h/RZ17Qts+xmT3rEfK7SD7NIb0raK0l1kUOCOOkdd7Vvca/W04aZP8MvL3e4khn8OQJiV/LKLFMsblijDJb0orTDkYyDSEH9yJm3H82mN2OxK+1clcdZ9mmnpLqSKYfiV+D+CxdjmdFyE/4HT5JR4oPyx/n6tpuEe4Tfc1D4tf7HuFD3S5auG2m//Yxid/eFH6WgwqF2Nfc6bbBF4yEEvptq0gq5M9jTrYg8SukfDSi/z+SD7UpXmwj8Xuugjm8xSAfj7FoIj9PMCpMbArVXqZEYhhfezmJ38+JU8JqZ1nBo5n89w6/HUtvu1uWHuDWWoC5OW8wCp5ZdqR/S4n7/Sx4/5H45RDZf5royg6mnmC6w++vVoHFX1eycYPzTYINKX6yd9CU8JoSa3gWm3b4de4tCcomcILLd7b/81tk2Ti993gGlutolgyR4gkB9/adnaFEFVp/ph1+LQ4tE46f4oGPh+xyd/itleke/eJyA8/U7i/T3BuMFacU/PXXKdFgkffCDr/B/8RWOu34IPerMnGHX+2vzvTNp6PR8VFW41NSfM/fl/SRu6lQ/EgU7WkSv/85pBeyHBcAn+RnZ3f4DQyyXic3JvmiyRkqImk9Q86U2VJIUKEC9Q92dRK/Q1N/jqmIC8H+w9ftdvjNTwhnHuAigiQWmkuR4s17uzSE9KmQeWw56RGJ36cnu6bHyoRBWDv1VyGJ3+vHdx3uYk0D00NflbpJ8ZNRd8e2TlFhZRPf7xgSv+3U9JIuPKJQPOFUF0ji9/J0Y5DbeBa4kJeuVoqT3g9CZxmj/lBhLW3r/NcNGUz/oFs12iMGNkTzKx4kfg95HZ1b1siHuXfPh62XgrB1JuCr/8PtFsf9o19K11WQTNGNJ7RHFNhcVZnaSfxSv/r6ov3QY6h2Yvr6eOf1PWn+ZUCHBt20rX7M7hXFqpQXVqO7xaGhmzGv6nI9bP3rP0IXXQHkSQVBj9kvo2TPj78CckbIznBwqLPCFcT5NVaKTCwg8/ivW4nizyBFif2Td3UNfLAbU1ww8kdRnwVlZ8vDwMYjNbSaGgOeOrbqnLJHwPV8b9+98GbIIL/5Nqy8FigGGJc/eafC5ZQ/H7bfpYGd0W7N1agI0Kpr7ogaDUSOVPlLYh+q4PVii4T/1HNkIHypLXCPRuYgFyPKEBfk1/LwDib5cy8988eb5QpAttciaKPsHChe0hc9NNmOic3poey8ERhzvXxlc8QQyWozchiFd2EMp9yINDULnp3tfhhH8mddaWrZn+btGFrJfGyNPQyJgegZy8GPlDJOOSXvJfAinQee1+KEiadbfhYkf251lzXb492Gn811X+D+MBRU5+4urd+HTVSvsrcnRZBT8LRzSIQIDOw2li0g+fPq4TtvSoxaMSyeM4lFMQwnv0ZCznkBtPmv+nMoyZ/TGDy3K+XEIVfjP/N6kj+3OQYdqytqxhl/VykhtTDMdT+g8ndBADMPrr/KIflz9T0GLzJOGbB79ml5x59TWd5Fx8o/w+wE85GXKqT6y5gMDSYFSPtU9khBkj+XHPIYFqNVgPInidd3/DnwkYbNBZE65LGMlq4m5bfb+2LpH4MghrP4HNzx5/1xv35/jVCCSMvxpB1/Xr3B8tgsuhLX8xXNt9XDkDbb4ri+gCBqPKrJ2fHnrQT7c5/XVMAwOerTjj9r8fD+ssouxtkax0sFmmEYID5meFVDEGvemBIlSf5M+GpbO+GlDjV+ivR6JH/uvT77mZEvEwmynMuO2mFo6TEeaHZcEOnePNhXRfLnL78ykupmNOHzoPXeHX/WfyB88sUFIzzLX9/aqxuGwpvLlEd8BfGAxf3zmiR/NrWfGjQ+qQMNTrSnxkj+LHnmc+eVPffg42Med6JeGM4rNEYE5QoiL4fFsVKSP3uGlrrIT+vBYw3R9QMkf/6XFs55Pq0UJBb6COWkeI2EaP2jIYLYeCnM57O7FIZ6TFGZZeoDu3JO8xWSP8e5F4QwONXBRBNr0Zobqf5h0YM5N4Uwq/nizNVwGexoE9ra8+UAMJXt3jpB8mfWEs9H5RwItwr6+OvfX0ayK8wCA7M8eDt46SlzqTIevcXeb37iAJBbJv88+KUWHtEpKcVzdEDozOeuPp/LmPuUsdsulRvzNSeWKG+IogbD571Srwwg3KnA4obcU5iyJDMdYHwBXM/I0lusotFuMf6tUT8BJd/uKrV1dYbHdwTPeBu6Q/Vcb+rrxHrgJvP4ynGmH0oravNeigRhmNaHR/M0TvCJrl979Ug0pBrluCUZuMLMcsVM0HojbKZxlK3fHgAf0mObVr4EwtgjHe5ul0JUoV+mI2M4qDj5FlNx3MBBMpdu+lPVQEt7LkczeQCbHwlK0HNew+LD0bJXE3wxbTHIINxWEp3/JsmlxWlDX3T0exMvb2jKnJW0te7Hh3XHCBFHIzGDX+5T2oQpvld9XpUez4g+3YmfbQw58OCDF51WfmFwbOTJV4HzfSjc1j8zlUbEVG0GngptRcwVEF6QiJLE/6z/3e7yF4cY7cQnh1SuwQd4qL269AozBd1NvO2JSOyrKevWlsCxPqOy9A1R3JVKmc7ErgxfBR+MSYbcgI4w24z91C8xgPPen8QgIrYGXVY6vV8We49Y/bWoFEGvlZcvF3TVYE+ynNJaeDpwXXAounK/B00/5Dp98SXipIFO6aNMGdL9KuhgRbcIhnet3fTfrw3FcddXd/pXcH+yw7uhEy/TVt8f9CfVn6Pj6Lwig1HtnvRtEqIYV+plEMmhD60+5mI7/atZNf3nu062I0++7BJdIBEVnmbq/5WWxb03uUR2+leD4gHfTicbQPtHbqmd/tX0vfvH4v414W+tCalnpPoJV95+jPaTRcKlpsCd/lXrmYJwcRojIKiw9+30r85vGlLZHqvBbDvTRmIIEeduME2+bZVF/2Ha5X1BYqhFlmvFQzSG9a4fN3f6V8PMpx2/ny7ApaGF9LhQIjp+Hxed3iuH9beU5p3JxfEWmFCM/z4MZcPHr+70rxhs7noIf1VFv37jtgdhpPzEvwLR3nKY+tzRpy5THOs+RQ5k+ZjDcuHQTHxTKXRw61NnrxRCWmJ+R/MVIiYd4OoTE9+P/zoskxrEJPD9XV+Rwt9H4VzK8l8xnXKQkVSVOk5eDyyUPY2upPwmxtmHsghyeNTqInfpNwmcsGo3jSq2BLF1WWXTiQo4LfzfTFtLOxzMmYnOyyatj4LSESYzBfxB6ORVb5VC6pLFpzLfrCBaVm0riK8KepkGyM3JeoFSkNu82oG0/nLXi0eXZdA9Q0NXZk0BOZzPHp6btIL2DPLhiy7VIGr4flb/FYmXD6qbFx9HINkG25fczzRIbxiyfTFHGJ+NvmGl57OGFDX/jxbpNSA1PHL97cgQDGZFZG7tj0fWJpOGO38u4O/35MMHZE4Dz+rU+75DAUBWWZfj5VYLUl/9THLlR0GXNudwaBMRtyRofr8FT6A1vkTt3UmE5AT1dzJPfWDu6tvu+aZ6UOGTzVVnGIP9uVwTibN1UOihKHemiPT9gipBM+ZQyOZLsJytysJVWlfjfoMaoCh44hPDP4ztjm5+5F0pyGt6I3fkbzAuHRe/tpUtiPWXGs029Qyhh/b97UOVJiBc+yH9+dI7jOqp0y2fjsGFy69VLonaYUwI+4sY8z3IW7PWnJrLimnxG/9VOV2CibOEuGmjd7jRKScdIheF+q9ObW1nKeJB3mTO3XrSyGLHMUmZogLPtfivVGxHwyeCzk9xgyHMyeUd+eEbha1vsyU07ith7rE1r1fr4jiqBxaBo/qQ2+fw+rNCErhTucdGzb1FtmcU5x96RyErZ8iaTq4yUg+TeR+aF8Neg1Z2IeWDsJ3w10SfNw3+UjdMsmm+QX/rO3tLA6KQ7Hrv22P8KjivVvr6U4kYPvAeXzxMuk6aI9SROcLpUPzeQ+eHax+yvu75bUOKb40vD0+0VcG17Tv/yd4QQ+El78hW5SOgMM16a2d+1DP3pku37AW2l9erfA2OQmKIsJxPnwra23cb7MyP7gSW1lW+twQeje/WO/OjH226Qe+MO1AnyMW+MDQKKyaO6zMdUMVxM4YGBn0x/OX1y5qd2xoUNx02d+ZHbJf5KeI9m3C//IU8uogo7ClveDParYoevdF6O/MjKTuO2Cnb40D+pundzvyowyzlj+BYGdJSsKfQRkVh0/rXwVBnNayh2iNGNSxK4lT7hkX6CbhM/vGvlWABpN81eSYjq44Vynt4DsVGYX7SA7PWBTUMtwwTzs8URZuewwzBg/Zgy3pXN1SkCNL82ObLuCvg2Dn7uJCkKORO+Of7i0wD+RmcrnMaieJk+l3/on2OsMG+j09K/BH0PBdve/ymFdK5gq0drpFeL+G/R9RK1ZFs1OH0wooIktlVVcQYnYaD6W7ZKF0CqSGLrQwHeiGT8KAuPzcKcz+28rq+0MSlt3pHf/0QRXnNw+re+gSI2N879lqqDC4uelgNKb+F0X1vr8y/IOV3djT1eK2LqT9FGsfXJPEJld5wbDEB6l6c6CtWKIeqCkJh3Y1hOPV1emPAinT/Lxtf6xUVgrksvUvHtdjxZDpv56vWs3C6smRyX30FBA8GdMZzjMOdv67jETUJOCTLGH35YgCa1vKdGv59DDQCHh3bzg8DpVbXuJfjFfBay+SZ6OEpmNcLVq1USkGF42/oXMQ94SOBfr88fyhscbHeVhkPgPZ9EzInLlRDgtH4IVPaz9ClRGWovY0wxRb0gq69Da6r529GRgUCw72z04J6+Xj90E3lEqdaMCb7lNM2PI5HRWOabbZvYOpum83MXiJKXungUC2iREUV3olTuw+DVLGfTVCBD8QED0aEKY4hs0rjykONWIzPq4pweGWLucwJBUev8qJK8r6j0+bDegPx90Lb1s7DXQWmgVDnD6iYWSvRfCgG9ffbjbpWAYrLNWVPt0jj/wCJRloHeJwcmnc81t8XwGUr2Ztkk+wVkWOvyqYiIyFkk11fe5dZUWRvSpKVHHtVopCspDIrRCopv6ff/+d1nvPcz33f+773HjZeTSY9WQ2ITlnySeQLg7qglJ5GukmM5x4Pbn0ZheGlGwfdnsgiy3XpsneJwuilEvWYmOw08EnXOgr9jISYMt8BessJVLQzYmWmj8bwa570V74oYT6lqHl9jxB6X+B6QvzSBCKjKiz57sbDYrzJ4IzoOJ7Tvr/buxeFRGmntviClLB3Zt+1mzRCOHa0cmer2wL4VDuZi8lugC/DnY0Pqa+RS/PJbhN5NM4dK3r+DI8j144ZDaOVIO53Kwl42noOBqxVNp+1pYH52236j3HDKPD6jn44ZTTWqoQIWk4pY9Tl9vzhWAGcOXe7hLfOBnSGfwl5B2fCyS0x6WeHB/EX86Gr7w5E4zr9Bep34ifQKudKWnE6P2KIjTvrqD3MfF1xNJO7DR37zTtfmnTixxf7n7jRRmN/xXSQbYUq7pRxVbGG86EZw+ljXUMOMJl7PO/IWjZ4t0UJVZ18hHdOHFLQYozGQsuhmiwRNTzOJcs2aMSLc9Hed0YHHIHoT9gvqsocUJMrlf02cxKFapxExNmi8Sz5azJeGnX0IXGWIv57GF/IWzzz6XKGP4Fn8hod88CWJ2RVLKseWKy6Q+Q4orFNyvTRbxYN3HBsTeVjP4SNf87ocvW4QMgLDnIhugLwc19LoE7vAQYSxR2/o9H4XPF+db2wJgrskqxtNLCjdKDlTvVDN5BaOCbJ5F4INSX3fZSmhoHxIBNl1J8odEl/BEtVGqinRX28p5UNLxRIUnwtdYfwsr3T/sNFQG0gS9Jt9QaG6KbOX/1AGM9VF5WHrqcJ4zTYPMzHgUu8jXOG0x7A/XWjUZO6BIInErZCzs3C6GBfzKPCCFQbiHKzCRIDkWHhcy+CSWD5xcrRGVZvCJZz6KjbKwWmfkHjmpJ5EJoOmIjWikNSAdN1y/cB2P/Gyim9CcBY4Wr9b7EoECNZP1X8tBTCdEVZrp5YhO6vAxdbbHPQfkrs1fI7Zcy9y8HQ+4eQt/bmpKriFciYXgue7ioFj4bH128mr8DTJ97751K7od/wxFWWN33QuGJ5e7XVE5Tk6z+4BVbifrMjsl6KDfBcakdeW3Ye/0t2jHw8kIEpxLs8/olRWP5456/PEiVSh8p9LHA1Bvu1olWpTz54a/iHAuup92jgcjnOWS4Rsw7NRw2/cMIsYUzN6adFwQi7YeVCQXAYpHJ4F+ACri8/D3S3z6H+RwneQ4TvO8fY+StVUwbPJ0TnJadzo9x9zeanTEbQ7sYiK7/fER7zTPFWrb5DmbJI3x2pGJwDadIjcqrYnZy4a5vAgTWSa69HrM+CUkC1STm7N0ipfnb4/HwGfzO2YRRRDNo7/61WVwc0fun6KX+THctaesxuOtmC7ZnskMM2/nA35npujdAUvs8eEdPcH4PrtycszYPUMFOTititnQ0r+WLJBzIc4OWspuPCWhC8Fdzof/DzDTaM0jCzU8Wgt8qT1i1fdZyOGiZ+H8uKPvYKPXnfnYCSWma1OeAqFFW2pzJqjmIDR6vrTUJ+nuDjt+uzNZBbZEZIhYkFM4dXQ8wtXWGqhdqvfi8cnEZOfnpGNow5N0kT0g4Q6uGodN/+pImTVn3kK5eZcPm1ULx7oztEsVRTLmpGAZdQi21zRC/mk3DBc+oYXHpRTKZlo41WWzN+ezcYkJrEg+EgtTd8inZ6wx0fA3bJ1/+wjjTigHRdqBtNDGZWWvZ179PFvbrJ8fAQOrSvos/Pa/WBm7smpKbP44CKaP7Uj332OJ0oLrlOiHdJiP25gnp4V5uKecSHGr/U6s/YuPuBTuuhpBS6RJB7yGRpstYEDMv/hbUxxSAlx1AT81cDlDSnjFg2ocCW7KLFPJ4rYEoaMvmfeTL4fm9BMxiE+9XmrzbJYtA4uKt32fAUDnPqSfz+tQ8r5AztQvoD4KfeHifX3Rsggi0lGwmjcFU/LcBIPwbDYwpH5h8ZoTcMnfG9stP2hDcwPzQwCNQ0Y9KKXVLhY9XdQfbwaaANDq8mN4hGyre/y1RFjdE7YF6T+tXvNp2CYQGalmCQ3ag4tlaTBuJ6WY0ng+ch1MSNhjEnHsOj7kXdiDiD02Sv6jd1GWHvixm5xq9Q8LnV/+LPwXSY+PLgXSfxItDZ3NbhNLHF1EHUMfA/h+1ex/6Ei/9WFVC4Ov5sPAH4nhRnTh7Mgvi4T8KOLqvge3RLfq6iEkezNbzWfFPQPuCoJ1ZZAblWKOvfVx6Q+bgx4o+1OQpKLBs7k27Al49Sv1PaBuAWsxo91/GXsK0ddqK7wRoO/WJ8K9RZi/xHf7Y9E38MSMm9Ssk1D9yljMUDx6PAM3WD4jpxNORz1ppPuG6otoXn0DxgNEAl0ksqxyV9kX1X8f6u3Hs476Di4PvCGYg8vTcqyp2AJ40l01mXHBfeWGrwNUrg1hdF3QfHXaA722OTrHIOwjMSgw8S9s/hjt/inZWaoMf3bSaugRFppqtoMVAfZ00cTq+cughvkHWTGN8Bj8nUkC+NIth/oZKJodeB9g0r/a4/9MijqemXct4cCx1l9XRkvSBr8YRZad4MzOWlLgaRSAPRVYogOyEdCJqxHDJVoEebN2c8R4rPYQM+zv702A9OXnPJcv01CTycDIE+CTLA8yGP3eqILgyP/4imekCH3D3vk1hO2CFP/KeIt/xBsMYRR+fy7A0Q0T/926YrA8Mdb5TD1wjxbXui/sx06Nnw39LfIAeUmzxtEBMTBtYPad52Mo9Caq6DifYlGVjyOkrVuKwH4cPKEhEDNBiX109pbOyEfMffiqb4h0PT8YbGj7Uvgcdupg78ZcCFVbc8eZ8BZIrnC2/KHERv6hGNOWEXtDuofV2uNBIG6FVaNoR6IX5mMUc9TgbMT957Wa16EnQ67pUIuR5A087ZdOc9N9SYLb8+8yYaTM7N51hyNkJW7tz073syYLidJZN07xTQyLdSml6mQt4nBqcejXtgLyleiaGKA28fP1m7FQMcPnvSl7FEBhxK2dXbeAxBfuDPD3pNCuTZrioLOuONYeeX42WVE+Dy3S+NrSXNmPWZ0UyVSxbOnhuRNF4ygiGZn/V3GkkxYYny6F6XD1pK4ZPH7kngyfzb5MKdQaRbrM2iuyQN3nVSCzdCjEFO7IsViSUxNk8c1GoR88Nvf233evKvQzplAWNt4yiGnzgjoOipBP09Joub7KYgZXyMku0aEcaGjGiT3/JHnQqTB+RdKTA6PtiYXzWN7btM7u67AkgX29chm2cE+Z/VdWKoidHW8ktmFlzBe+c/XLvDkQblF2hIsq7PY7+Zt0538UXg+u8+I7+4I/CsJ3NsXP6jGh5ldz/bNxilDYT7noakAbWNqaWiyiKmSsChK14RmLrGYFZfYA9ZlFKfiMW5oU1MOIKePwa7R0Rl/sTdhoSpbUGn8lW8J+V4i+5vMdCBZjhLoDsYHqIIJNk4B0lzLywuJPLAT9k0tZYOM2w3XAv7Rr+BtsWmmiZXB7H9d6i1gu0wnlBGtsWxs+AZvFTN7lQO5DU/LUoI+2/r1A0D2ooZmJj/cO39vv9Ae/d3wzOFCAgi/cC/SEuLpOThdeH8Wjj+5quApYA3CP0WsJ4inoY56/ccqR8UQMorpSNU3AKaUvuKLayZ0D63y0rrKht2yt1v5Z10BftWxpr9ClNAJKflW2bKiDzS5mfYr2lDJVfe74ePBLDJy6/xzHnAnXY1fXmpUNjYS13u+PAW2kXzP5D9lkW1SdbJwH1KEK5/61vBEz7UunnPeqlJH52+KPJta0VCiEDwu2yRCSDiLxVvvy2CatOWomcmVUEvquLRnQVeJB2zozUjNkbntyIyjXVx4Hv5la7rnzFoN92lOdYkhu1uzeaz31Qh9n3u02UvXqwojA44GWKGWgyR3S7LyWBMzXvQ7+JrCB+7qkSpcRTXY0Irb/CoQa2txm7cLx78dfqqyOkDZ5DzQ5/FIksaPDcORR+rYSAiK1+vZjuKUj7bs8eeqsEJqm4Gbx8eHBUijYu+ZYXmjRM9jxszgGlNyGmhewCIls9NxKaIYqo1X7lcoDokinBd3Sw5jFfu3n0pxGeLzMxCZ3vO3gIDw4wfy9sdQJcG5I1kolj9vcRLXE8Dbhx+cm1cnRufHVCZmB63x7dn6eJ7f2WB5JlI/smbdWB/tDnIOfgIZv398NlAQhOebhV0kDVyIVXLzzSvHAesYxHefnXnLphzsge3R9rhUpmXyLUsEVzofr0/VE4L1BaLFnmIObFsMOHRjIMj2haQ76tRvgfSH9W5FA0fI11nVnV0lwiu8zDvbGpow9aImdMBDnYcluMW5xd1RjsVEd4+z3yY2qHgG/vcg8amDolPMwVQ7pfg3/3eOlC94NSV9YEFzXZuKn9auYQ79EcC2p4WQHkH788+yhEkUrVulXaTwp9mLKdkZXXARZPvyPxBVuS9I1hYW+WKvUG+3TeZiiBN+tfCudg3SNRuZFFzkhe8lTv1xLtOQY71oQfni9jwy/v7OxXUbniU2u0nl1oxDPHqkE5HzGJ4qHrSkoApSr0dUpsw1QU1eVi727Ct+uHbMdpZAW9M7L3mW3i0FA7Nd0WkTc9jVnT2Ik+BOUxqaiR9uhYMVjeaqBOvaUD8QTe9Be1wrB8qqpYVLIXuV6aCltGLuOSws1dSmgpDLvrDKkJRiM8NK6pOewETJcljmZazaDDBGvc5tQxemLRr+GSt4H6eKeviEz2Yedbnx7XNftSg6c6cVb0MV4o9RSjciuCYAnU436NGmHSiedm0Ng61VbJVanH+sLTgS/t7NgieK0xsjQkdxuO+6h9edqqiov/VBqcMLbi3uc+nt4sw/7k8I+PmhYCuLO9RhZAlPP/xouyZFBNOQJJ5dfpm2+26G9I6UUFwzXn5DBnbGEzo1S18kjJFtT+/hx/5HYOWmPovdLLCuNjD/LPtvAxalarnfTeKghJ/tokCplGQii2dPSdpjO16V2n+NMpCm2GeteCqAG6GxwpzSQFWvPAakRVNgmF9a9OUlldATaMhU2pF8KTs5U8CSXJQN6/grTXGj3p7N/IOcmmiKZlEZ7ZXGrwUG/tP6MAI5HiTijzkI8R732X4cU8eyneDfOei+dH70+/pPXldHN//9tO2yU24qKd0kW//EHindb4NETFGNeqr49XECjAqcCLQzJwft7m4ST2CT2LQ9l03e+lskOXdxxNiMgBqnUZ37tAYY/7oPurbbQpwjdfzexA7P166kay6UWeE9qQ9tlP0uWBeMmvB9bkLfjIQ/X2/bYREf3QsFq4dg+sD+xg6X/EhpdC2UOK2CUZfUdDZF5wPH51XtMTqn0AxvULe114jNL5QWt1mowjVF+utAqP4sNrz9JVURnOU/5wRweNaCAWLGRa3PKrB0uDpF5sUIzwvcNd7yUIJ5qyomX8e5cN00+5FVSlL/BWffUXhXDGwRDkdd/97EVemd0I77YxQzCJpiMP2OAx/PeR7doAXdZwcTc8bnkWGoHEaV/1SiH+gOPr+ZS3GK+4czNgzxK0de13dDmUgpVq7bmnJi8zixqnvPayQa255QkGpHFwf3GkjEu/A4f9ierZ4jZCNl/NOyw9lEGjdtdDo4sGPj5iiD0WdxwT3Bo5u0UpIe8aaXJUziE2Wt4JWn5zG4bESl7aHquDw1tfUp5cXk2sESkOybZFXU82Ji6UapILV/P/avcJ8dnH5l/Wn0LjM6NpRKhUwLWU+0awhiKVRuqeLdWxx1rEwX5rsPkx+2L/e1PIG9Rguv7qVboPDydKVMmHaMGx27dTux822OLa41j8lF1HDq1zQiqMWXgibEUPwDHKFzJx15nYBuYysHpahAHBi8lwX7DEFe9oustzqIJSQbvOwDa0F81dsRxiT5jFc9SXTa1V3iP/rr/SqLRbdKeaW3z8PgOPfY3rPHLXHxl0pxnLqemCdi59TYfiIOr8WV2XK2lGJ2O77o9xO7HvDHmjo5AtfqUU2vw/nQrr30Zk84UZ45TbTVGQzDP7DIXR8gQ4wNMDD+YnYF4aeMF54HSCIKmIW/F9n5XFrLW5d3cwD6hwX9/VsDYG7y0GfUx/OIY+ACo/UbV3ot/IgIbOgQ6NjbPdcWFZUIyh2aPwuhkLEt8kHAgeHoF7ZrXvN1A7zTzSWGtTJgaelY4KghxCGLUhobVoJYDGj6xUSh3iY2H1glXzrOXws+FD+KMuesD8+m9g7Jwxts79v/aESQJPKTzE0+2RwElbOPphKhUaDTx/ZKgYhpPy/y0Wi9mh/4Ro9z8ZR2PbiqPYb5MNSxttTJDXyuDtl/J217iZULdOcCFLrhzvvFj30j9lj+C/GmHg1MXDc2ZrXfciHmZ1VrE7ax9G2z/pVZNQdiA251e1/vgeeS74bZJCwR56s9TjdcTG4EygDqjN8uKA9fbLtEGCGybeNAYs8cKGQn6L/0wERw4Xm80L2qGZyaNPKUxxYLYkev6Dgx7jII/elNtXxRr8n6xJjIVR30CS1arXCSweei9aHCPVsuU2MCEiAf9UKGMrzI/raNO+e0UIL18aS7bBiMC2yci/NegS71pzigoz2mH/ypNTqugTkiARcKHLhR0/NJr+GVh08hXdJ9j6VQsdX64Wu1SIgjgzdmKGwR65M07iIYUnYXg3a9C3kx2vhVyO/8ejjIOft4YNGFUDkU2/i7e2IAQc8WNW27VBxZ8VQ1pWwYHq8q+uZ5Uc1XjNhz7iT6KuSskbfVAXBnWjnd6kcR69SJv+csMNiXmazNiJpkFvN0VZhFcDnzprzLWunse5XwR9u3vtQ7JF/zbilCZ3VvwpozNph0IFGXg0yaUCs/cunLYBBL4q+JwkYowPtBVFX7VogoeTsiePswlg6mmD+Nlv0vs3c2fFNBuyTF/lv0Qvh0KHhSEYLE/y0Jyz9I/Ah1Msf/pZtNYghJ4q3epoJ88fslX9xkDDQdOssrWuLY3/BZ+dPN4wxviImT/thHfxgqq4d3h7GzFEqX36Vi/jz9OotmSgtWLd5w3PEkArfjZ3mK/tqiamMtKd03j6CMaOw+WWpMaSkX5SmbrWCUuE4G19db7jSVSuftW0NfW8fjOmm+KD/pBa/1E49NGiZ5RHfm0TvYqcnGh7OOJbJGunkGomUbaokm/5hELag9X6z9zzSq/PLng5thlrzWMV6oWk0qjW7vynXhER8SZeObTRjfM0j6fqXV2AbipeenLgJTUmmplzHG0Cv3+rL2YguWLLNbdofo46KX/MXqLsdoZJ25/NQjgha8ZaFi2uKYt1e2m2xDGdgoh43I47ohKaf0JK74oRs+z7QjRWrw7Bu0me3Y1TIrp9P0fNkQ9XBCP4TFA6H/D6vewVfOwDts576jbhibd+3F/oS/JB/LezyfXtBvH97yOaFGBMqx/6+Ak5JQFNeLShA1wGyxZ4/Hxa4Yr7evavJcYdgcNrMSGmOwBdNcasSYZ9ZVN19foMjAyq1Oe/kDSEQPVlluJ/viu0m5Xdi2rihftwyxi+cFyeyH1WnrAvilUu8M68SskDFa7OMZrUVfrL7NVmlu6K3wm7xNi8PrEhdUq9M5MWQ3PWMtnhRPNA+0uO5lwtbP71l13ybweRrsrVihisqCm7MS8ryQOcYlvBs82JLxm59sK8kCiYqzDxpLoC+VHWG986PwXPTUon2uivOmU+VnAzjgfD1621rTnzY+VCTd5NfBoNrUzLe+BWDAEPOuZe9tRAeOHSsMs4VXT4tw7UuHkg8HGoQM8+HTCPWheopcpjo0zy3Jl4GrmtWVcGCZRDLv9ivGuGKcufOvsll5YUh7Qn46MmP9k+6OkN3FDCR/WIW5VIFdJ+xiMwXvQ0T32vH40NckeVSnXujDy/Us70+8PyAABrXk0xzOimhvym3Nn9hNVz6btBHJ+6A6RZHzYt8XDGx/OlS7Dwv5Ms03aknnHco7FbjP75SxksU3cXy5x9AgTqL0RXye0hFn1ej4+GKxR9P7tzW4gOdj8wNJI6CGHz2/M/v6qpoXNvopXDgIdza+MN8Yf99nHx/TtvbwRWZPF4uSETwQa5aUEYYjRC+CPpe+MNIDcfizPZzutTBhXMS5CncjThhbKt6h8IVf372R5MmfjhzZcne1EYEx2hotSyi1HH7eJWXb88j+LBa89hrCNGo7G9vhbUbzg2NeuSGMcD2fMX03BlpzPi5MMbCrYZD/GGvN/gfA13E5FX06Eazl90DlfFuyHPuxT69JRWY0BQ14dY9iCZbImwtFHo41hImGGbXAEZTWon/ZQ8gnfXMZv9tA8yzHvgor3AR9AyLDjnHXICw/Vc/pqs74dh+QQp/9iZ41N9iaUoyjK7zRxM/GPgjURrFvf3kgZglccrssWw4dOs9sTJnMcMgjvRWhp5WOB42Gkj7dBjTTTJJC17WoMeH230KHfeRZV7ysSxLEGT+/fH6eUkCpMVQPDALewz3jnDuil6vgFe7Xeip64FnGPYUrlKeAtLbkRJKpUewceBqVKgIPX57fUe/P8sdXoy8eMLKVQ5bF2w927p8MLyKyLN0/yFof3D1rvIPUjSqKlQKTZ1SjXfJnhrvDQd6LhuWw65lhPOda6Flmw9OUJ3yEV+mh/ac5zImkwLoF/5gVcDqZ9utD3ODB2mvg5e29o8c5VIgdxL47781H1TrkRHh9dhTpUkNr9QBPmSra/pL0kiO7TLTtmXymVBzXKZA7WExVJNw9+jP+GD7B02aznekcDyHuoh/iAcFfBl7pRv34weOcfPdH9lAvH2Is6+rEOwU5uhd5wj5q/4miEWQQntyjfTBBR50F77d4shPh0m3yEP42/Lgh9Tu/Cu/fDBJ4bs/P0uo/1nkJMU3Upi94KWp78mLlqWfYv/wMmJ2cLLZTEch3ORq0BGOvAv5x55w2BPiecp7ks35yUDnPybrg394MTfzYl4TAwvW+MjQpxaXQFo0bfalMzdB1JDP0IRQ/3SMh1hHEBlYlTIxzOXwYX9wULM6KTtu7C8TORlXDh33b+6kDyWDVpAi2elpH7zTdYTu5DAZ1DvfPkpkQvB50UiO6u+cOFvMkE3mVgUdRpOjNn0hsEOsSCw+5YN6yqPmJrLkcM1oypabQwC/9Uwd91vgRjLuy8NPT92HR8yszlQp59FPpjim5q0P5mhWyPo8JIf1OKn93RsCqBwvesrlKw8Sle5wtN2uherm47VuDLEoNpKneIYQr8W5JnuakgKeCNb+fDMhiLRtd4pE3PjwVsIVDl6qOjj0SLip++BNzFBtUSkaI8yf+99VnwZQgGpD5SptoxDBh1PkLMf5kfLg/T9iIY8gkLf4/bupPDxzIenXwx4fTM0zlGHepACi9EL8onYEv5JVfrc5JojMJ+1tTL7Ugx/zQ4HnjSW4zGNJ9JnKF9sjW51Hj26qLn98kJhWIoOkZxNUtr7xYS/pM7h2vgEK8i8onHpahXm1hnfJWH0xmp/GeIZMEPSOkWyf3DqAxPwhSrwNEqiScSHPpqQRvq07JZ0wf4hrli9dNvc8UOeTEx+npAH0Xv2c2uJ2EYIe2gSOXjiNkpfcEzdrmuGaZ8/hzymPkTTJvHk+0h/Pv3NroFWzQ+dLdQnVchHwMGf85OF2JYzZYWoLM22D/XLZxFpXG1CbxnvsVsNNfNaVqpD4OBODB478eq0YDON7ala8vT4Q1q9Oznj4MfypTLzSeqgKw5Iym+9Gh+DGyFTf03un8edtDltNAr9JEownXggwQLl6qZP6bXdYbxgxTsytQNvDmT4TioHYrh5csPWFGyfqnE4++0uKf627r2vHv2/b/65WZo/Ar5BvIxvHajl+zR+p/EaIJ4pZOXrhKANq3VysePVWAE/KON/jJvqpuh8KvTkI/K7wxQ/HPy1DmnFQ+kYWiGrkROrmh/bavEdsTH+p8mGIXmLflzlyYJJ7HV9E4DcxXvsEl2wpyhy5nWnOFojrhoLhK2Ok2H16kOkQgd9nt1kEg57uh5iQX7K/CfxS+JFZF2oX4+l1+aFzzIEoxV+WRRpBis4JXTfpCfxmbux7581HB57b6o/+8Vud97ng/vcC3Pdc0/Q9SyCmGrVn2XwjxSzWNWUDAr86ksvlU7yMcIyN3uofv29bO6jexdzD/HTGew6sgWhfOJIeyU+GSeQxx//xu5bcmVPHwALFv1/S/ePX++S0x2HrLNy+/OS6N6H+/jLlq6tBZBjylvHgP35v1dLfOEvKDgLxDEf/8Uu/ZZ6+73Ia6nbqnvBnD8SJIqrIiGEy3Dc29nnPmB9hidLl63dOWNalK/nHr7DiSv7hy1G48ehQTw4HYXySkzg9ZMjRq2Ppv0MEfnWC6UoNF7iBrD988B+/EdMSGpLVZhhOJXFYiSsQtXaVyoQqybFJoVS3h8Dv0AORFM/PPLAv73fLUwK/LcMPj3IeCIf2h2J7Vwnxc/reJv575HjFNk3jE4Ff+/ez6SVOfFBWURrFQ+DX2uDSKMv+dEhR6lot5ibU80PsZmsHBRL7vfxsSuCXceSqw6U5flh68KRVnMCv44fD6m5vcoCiYp9/hwhh/hhlBVUVUqKLO8eTAwR+Gz5RJh6JEYQqZDx0kcDv8iizWqNsMRz4JRJw73MAEnWzVUkzfW/THrvN/rhQBj10vuovX+eHT0kzUfcJ/H5J/Dn9RaUSbIlIA7yM/n3f/dpZUfy4FEOWt7l7AI0STWuL+cRg/WyzUFpxI6TcGiEtKqqFX3zvLXqYQ5FnJ67WwF4X+3uP5Y04XwRb5rNGK34GIEX57bRjZTOQqiDz+Eo93GAYGZkh8cV7EXV+nWm24Kg5mVknHQGlXxP8xAxVoLdZdI3drA12jyuVdeQ8hkHWL7V/PFNBUf8Ap11JBsRStanekwuGnbSJ8DE/LzzKrn79tdRjeEHsXxv2qQtFlvIjmkOj0GVW+dzlI044/VguJZ3gzxtzXgy7baLQtPyx0TbFGTzrPn+1e9+JCoeTF/IpriHblpVa63t1jB9+lURCOC/smB4m107fbLuRbKWcS/DnC1q6JLxGnbjzNdPQgSYM11+sUEkY8WNOuV4Bv50gXm6XFEhnYYJFDdrfDgR/bntgePWedwfKpRsYZwiEoZrhC4krvofQf8s1w+YdH2rce+8be50Pthimv0YS/FmJzTGpV7cdu/143U8LhqH96aL3Dc3cKFQhftqB4M9d+wNvcnwThB0yd7Jhgj8fy7N13q16imuPe6RuiYWh92xSMREfD+4qRcg2Evz5sEXbKd14UZDM++XmRfDn9JQ4phnZFuQ8BRbChPh1uuuuarI8ePzGKQl+gj8vmDrxuPpKwvjbX6v//PnJj2zil8INSHQ9S0xZMozgC8NZZ8J48MbdNdd//mwnxJO3wS8DJAd1/u/PREfw9NO4h2hp6Nj/WToMg97FKyd08eCK0T6Ff/786dhXf90UOfiCZ5b++fMxmzflFmXlaEZcLMcnT6inmHO5hpUXOzOOVn4g+LPq3MiN5B0FuHHEseGfPx96QVp4VuIOnj7j7hmlGIbTnA06F314cZyKumeA4M+z630T9E5KwDY3Av/8OTZaET06dbFwauM8w4kwnOs5Zdo2x4vU1mNFjQR/JrG9JzM/ogz7H91MlSX4c7bp56xB4rvwedeWXw7CcMhWv8xXgw8Z29NVjhD8+UWQY0s1qMLvwvQEOYI/fw50hfj4aihQurwuohmG0YJWTlk3+bAVHasO0wqhIrujbJqpGjw727JyiODP5nWf3ofbNICp8x0OEnfC/2W8LLKyzo+2uQsVh61F8PBikIzTbXU4pxwzm0/w57z5NpJuagRZz5LfXH2hKKUa2yF8iwHv/hUGBmNpJJn84nNJWw0SuKi3wwQeQ/ARifnTB7vBIOX+Hj9tGGbV7HQufVBGxT614jrLgxh927TOxloXiqPbiTwIddxfkPi+ozoA9oH66lV2UXido3aaO80BzWXCiXlCLkDli5817/9zhNfnB26T0jaB1eS+QNJHL0E8RHz8bI4vKgRO7eMZCoC6em2dXdFwsD96wZ65zgxYzLoVSHtbobpR+yJV7DDUUXdX0gpUARC1eoUr34ehwBDVWaogkKmNaq7Oicetld8Xkh8+hlgp2cCGlGH0W79ZwCuTgOrB93tH5X3Rf3fWtzpAEBPefv6ey6EArbq8289OekC9Dt4VsHiJzs0pScYaEbi+ZqX2dFQXc/4Yt/9wpsPPFwp+qOd9aSvCe6HHnEIhhzxRtsRjCHVmyaTI0sLR/vlod2ynHCrUxMvEuglh/ZnLs6TGApDPQiYp6RAPeUEkGmQ/nmN+vEVAtDkh/o0DO7mhMNIJdY3XUwrgln9GxAFyGbgaRut0dyoVuNgnA1OonqGrggCLlHc4qoVa2O9fO4qemQxBdoN8KNnMXdZdIw81EmrfmOpuArVTuvxafj8Gmgt50nqE4xwmXSxXE8NW8ctj1g/5cAl+fTuqfRyi6RkboqLuALOL3uPV1h409jV9et4rHMPP0lw2HhdDDfuUePUZPmxK65FoOARQJL1GM2iRB04lv17H23Ti1typWREfQv3RZ7pdPMVxfeyI1r/7q6CS0jXJTXUoO8vJ/u/+aqFzMrSS7Cm+0NfnT/QLR+PNQpIZAQnkFZVk/nd/pZGY0Ll3RgsuP3N9+O/+KmxR3j7zXD0OredXsgaEI93LhpY/6xKY2vSio9CFH/cTqbJhqw48vOh/9N/91TKJVneeRwkuLLaGrgaFY3dK2M2Dw5KYeErfzbuQH51z5yM/8+hD4vfbI//ur7LFkmiS3U5geoYZk2BYOB5fZOURc5FCoVv8t/pn+fGWTXTrQuxJqPJ+pkHbVAX9afuPZxN+p0107drr/8JxRTYhUpxIGnnc9T19WQnrg86rDze+ngbunLb7rLz3gc47KdvxVyP8XGokCrsWjv2W/eradNL4SY8u4YW2AD6udEn9JmgMl24IOXtp18IjVcanB550wp8XwzJyBeGYml0h8pRDFgMmOG3+Es7Lji8f3XxqZwJpSf9RywY9hCyvghb2nQE4L0WtmnQyHPNz6GS0tYRxtuxCnI20OCq0PzvGXmQM7UOyvTR1dVBASv7KsXcYPgi8bexK/Q9TawwpqWs0kVIraTpMj4pwjlg7EZRqCQbBDndWxh8BZxi1w6V9Y/BR6CUFy7l4fDRdOKZO7I2lTlzJB0etYck2y2Ra2AeepKoMvl2uB+4P9SQPfSdBQuoX35uAMHxB3J+9TyUSvE2yrUrOhUGKbOmBx2Y2IKTeJ9sU3AzhBZcalb9NgWmIWlT+mwaY+9YwL/2wGVppBILjW6+AaLDue9mGTHS4764anN4AZIsq6wO8b1Dog4OExZsbqDojcs+bPhi7Wd+l0wodxttN1qnzv1XBvom1lMVDC5RusQT82hzDL1l9dz9MRmOQUq7eYV1LjI8XNjHQZcLatCqD8o8bqr75jXvEsUEwdLPnrrbeGNKBtsBnuUgM/2HinBNxDIcch56ESwojSUBwuskZGci//HmU1jgKJMY6xWa0RtG0V8Ju0D8SiaqipcUfymIbi8apumUBbNuXxLksB+DWG5WwdyQJ+HQ5igZXXuFuza3sZK9IzB90JfdPlMNqyfpc2TF+FDt4lNiDSxNK/K71ZXmlQfwBWnIH5RF08I5rSwyIxPbzV56R5snj2TeZ3j+j+bEjJrHto7wu/GV8HPnD5CYoBnmbZ7sNoUwTOdGrK5GYOv5ZuZZYAaMrBxMszQnxB5K/uQSfBG1XiaR/70eqH2g5Nh4OIGW1LgdNMKH+E/ku99oUcMRCIPbf+5HOr8GE9TojKFySdPn3fhSVJXs641Q3qv66fNAvNBKD+spEv147hq5kd8c6XvHhKXGHvqRtEwjrrj397/1o3/gpHo4rrdh0c/WlzzVCPbeTUzttFDFDhHI6IIoP3xFwzmQ0h2yd3ZZ/70e9vTSSvms12KMwrPElIhLNK9hIH1oo4TeqUp4fR/mwYl8GubKUJbwLH7H4936kYRpRHnxVDcWeFOkvRUci5UXhrnvnj+NjUo+Rf+9Hxo9alhkMz8Kdwe1tZ/1ScOpo31ujIXj0L0jZS4zETGRMruhQxrb8YpFUS1684hcloONhBV+PRsqJKZUDr43XjaTn7YDxv2vPxxPGf4/fp5cgmddoYirzCN4hHV9/43H0edgayLV7LVoJ9i7kF1VVBoFt+GrIYm4k6g1o3dSfV0XdB8a/WLp58dBMScfREluoLJcdvsdSDZwXBxdXJF/B6WmPfIvaSFTrzK1JXVHGaoYrzX1Sgkh57ntOprUtnKxKgVLy+zAwflTaNvEN7Hl+t/v+PBzZLCT2GCm1UE2QTMwnYLNtRWStW9b7IhBVvxInZq+F+7mz767ozMDzE/0iTBuJ+LFp2D8/MwBNHaW3H941hfr0r+/9jwcB06H/Euov1YJCE9fFm37zwBjl/Kw8KgnJrqcL6TvHwum8LN37VQEQdl3TKuiSPaw0/PikSVIPHPPZlQE7HwBKmNmGFxCMLBXZMsM7oYZvYcDN0Bf+HC2c4NbORaY+NqPcgkZY6I21FpiawfU5t9hf+9NR9rqSe5xxBLoc3FVIPkiL0xuozwVa8DPrM/UKlzdwL2UeZpKdRse0BvvPCjE4LEyVwWpsgdGu8f8Z+jDh918HUjqY2aDdaZT09LwrTLCbiek7T6FBPa/Xqlk0pirt6EKkNg5FKS3sPBBAi6uKf19YAtCVSgTMSIbClqHX1m/GSbxZccJ+YzIK7d9tVfHsKGL4E5n7Di18yDv044vaE31wV/v4q08rEp6X6gSOnZ1APBTckMAWjTxJ9BJqk6ro9iCzLXWBF3Pr3GmjiY2hVf+m/ZO6OLC1Lu4sFh9H4v7jOX8oojFcik2y85sqGqTOKe158aJPj5OuaogZfBZfXLu0nAxHsiqS72e8Rrpjp3beHiTETyQyZ/GoISlf3dPEXzyoaBvMdPLAGWAn33v8r39jws1duSZxGBdWRL2u0UTj2RfvLig9VUPFDaIILx8eLNSjkIy+ZQVnD1A1/+vfEBuytbYRHES7b6mCRXTRSFT5UEkpUB1rp5/x/evfcKPvyxPhswUaI8nL//o3ZIzKZ+zPdGJYf2XIIEM0zskJPJPR00DNpVOTY+rc6HfKXu/duD0wszWO/+vfyPoQMNxn+Qjpc/of7TBF40djBUt2CU1sVeWWoWrkwsfrDavuOQ7QrSqo8frOXej2Jnt6oNkYT/DFHo0hjOeryO/NA7Ja+HA7V42DmBNndVfP1js4gvXeEa1y5XuAzXEvNa8T5p2BqEQfazQ6Ei18stfQRrN3U2OuHOxYZMceNHLEGb5mJX1q98yH6Atat84l98ACx17ouEg01prcZv0dqoODylpxTh9Y0Plj1L6p1UtQK0eV0vy0AApLlwILJ4ZBPlLSfvx7FA7rHXSN1dZB6ghmW9/9rHj8O90F4zpXgl8bTR9jLoLo8h6ys5ZvoA4LMgK6o1GKJJLi19Ap9GbmOduayoY8k1Q3r7O6wUgq6ftytWLwaHrtdMB0FpaT9ZYCRSJx+Lw/XQSzNg5TErmq+vxQPbnbdnWU1BssD9D+0BcrBSpFv9zojnnQ8B4cCFKOwwmLT7WLEsHo8oA1gVZaA+RuH589QBYODk6sZdkkpdBZvVvn4rIIid2hNiMWd7FShqhp4GIkxPUM3JGj9YIale+4w3kODhi/7C23KYPVk6otzjErMNkRyv45uhty75FwO033wz6PJZKnTJehYYWV+CJvERYWFxmk6DeBWpK0G538PN44cXirZCEDkyJrek9zRqM9V4hObM6GqqvLcqSPlAHoEl1U/0Pw6nsegvW8p9+j/u+ZkUa5RIy/csDHo80JiVT3mt/bkqNGRuFtxwgJ6E538jyn7QKTkqX6PJ1zKMkb9sOSkDfV3YRzrEgTw97to4upY8TAqoMhr/z1ofuV0bce/YvQPqesobr2DsX93X4WKRPWhwoei0w6HZTaULQr3KVHXb4fcX025rC94J2ZIesFtEaMJe9fzmC2oPvaKnEMrq80lNcJ6qBL49+0kwr0ePlZpzhZyTmolC2rfvvYD15oPRArOTKFqaemnkrREvKzXJ4OPaKLZ8V0wjkf0KFBSZkD1Qk78LBNCpzmD4Ljn25cL/r9BoeFSky4DxLyv7px6b81XewXODwYxEyHS1ukT/4EOQDH6yrtf/2Ta2XtFn+1R7Hy56ciTpoYzB+Xz2xZ1sN2fS/tawM0OHF4/zsjYyd48T1Z7F//ZGTu1HgN5TCq8kSYRxHi9WBZPn2fAWaFz1r/65+8LZ1j9F7YBSqv92T965+Eq8S3XOJ6cdzYVYrzX/0aUh4PVU/iQqEO67/+SV+xv/que25Qs3hi9V//5H/HX3FoTTeiw7tz1m8J8ZXZxlZW907hU/JjvtaXqVBuUf/mg3EPmO64uPqvf/Lc3M2RUxcvYIOSdCgpXQze0GbMenDYEBtkHwTuaFBgWLl7gv0Zb0hPe00npZwANJ7VcV0fm+D5nvTuS8YYFDOP+Wu1ZIRhXasN1E2kyC2yYva6ywf+hLzYKHBPglKz1N/zSoNg+rwpg5g8Bvvv2hjLhBsjl6rreoU5MX4bPVtlJu4H/Xyqin3510FOhqw1KW4UuKPcZ8t0YzA1Qry1T9wUpbL2T02HEeFC5LjycrY/+IYvmbV0pUB7yMmni6HTcPn84fcbvNG4nrB68aCbERqXVl8aJSXGs4Xw87j2FWAaNL/7gisNnIVbunKvzMMNtddFbFcSsDVBkS25/SLakzdpuy/9UZVhWh2XPhkMm18Sb4xdSYO4jJ07NbyLQLRFlHEBzFEqYtow7bgNBmluXHP7ywUeZus6YhPR4Oi8wf4p/jbkKMN/FyNWQcTSp8X9YSWeF4vlbBj3wWzGocOOdefg/I6Kh5wwF+E8z+thlWuPXS+YC9QPbkBdUdrMo+4BuO3NJxVybhiiSB7wzFWdhc5bvzZN2cux6Zb40/qpBqA+6p8ZzjUPVHz/fYxki4Iwu5ReNtJoSE1ycD2TRYpSf1VYfjQp4/z17JfDVr4YmvJ+YVj+PcTnf7BwW3OGcGuP91WrTjBXRkFzI2qzrXpQ8a7fnyPY6TV6mI/FBU56lC5WVs4B0ZjbAtkNETS+yxdRbGkAZz8+J1c2osBr6YfGWfwJ+9OrPLGxdw4QZdvETtfxDngyY7STPiiC95k4+nMnTsKS6Ltv7rukOHerzoQmywBZAmiTKvM8wS/hoqpLwQzk1ybPbQtLQ/v3XdG9VgPIGpiMHD9AStiPOBwvvjHG5jsqmkkWfsBrxS3O+XsS8ol7PhsOyYB9Jc9W2buTYM+4VEEVT4KeL8f180PN8cy4bIXU/UCQe9Tvw/XiDai9nuJWSpAB78uhFwzSToGxXVQgyR4xJtIZcLxSOoun/9N46bMTCgmMTSq+rKOwftFVb/CeDPRb1+RS+ZyG/Pqxy29siTGll++w1JY1pntwD5sLhEM3TY/L8fqXIPXytENTsQykWlyY0/c0hPUv/SrEZfvQ60nfA4X7dujEL5mhezIShjyUYlVEe6Ffn7RF+L4MfNTV9qZLNgI+no8C9m+I8IUVWYlE/QVcYJiUUPWNhsgwlaFx3kbgun+M8V6rDMiaWhp/dzSG5B1tBs4Pe20O1zUYDqVdRLlnV+tks2NhOODplV/NuviZPPn1ryYZSHv7OuM5kwnU/R4sKFr50/bUWjaay8sJW78Jz4m3xwOr+mvDq3nNOCecn6bLLAukle53CyZNwIVrtUnz5u+2AZJ0xhSDS5iZptZLtpgIukurYmq3B1FtolN/rkAaKDncdd57mIJ3lZZ/QOyvtrjHy6f1xV3R1n7HzZfuOjiSdWi7NYwizzcLHQozRfhZbKRc62oG9peD7C11f7aJaXeWzq27IVvgWJeHcAo0H16scSqbxvCXepcO3BLAudXebkdmExgO7X5z1PV32zXJkmObzZexiGGUu7I3FZ5bKNby3JhHIqdGm8OhTlDsQ209YekGaorZnzMTF1SDvu3RGDr64J0IssM7AmkQzvVtJtN4EUcjWxYbrhP2ay1n0iyKc0B5OVar3Z8bGiess9TTQ9C0704S7Ynb4Cmdkn2/ehVXt+Me5aiXwM/BoP3ni7wxUduJbIDEFHiqXVMgwgTWK37Rvp8/h7/4Pf50H9pA71dhd75lDOKsqHcj98IwGpY/1yyKMwZRychdo2O5UHFy+lXBiUZ4/NPfyLxyBkoFJUTExq7BoRDVIHnVCKD8FBjC+JUCDXvNfLPl5XHlzGy/ZrsXlPaG850hnQY1t3OOJjvHYG70uErGYQtwufuB/uECJQrp/DUXTudAMd/t+j5hV0iu/LQXeGwKiE4fON4SS4/tsjpSnRb6cN7mzNUnCewY47pZOjsih/eLNpsd8kPA67vThbZPb0GtJdC/Z10GiZq+pd03UAUecgZO0hhWfLfPTmHNSB33bNcCYqYiINbz25iZ6AQQifbWfLESxvBtz9yJCnVgqmiU3TFjwfiLCnTtzdpY+r1Dr+VIHJTvcfgz740B0YOg4FiPo9i+2hoW/l4dHE3JfL++YsaLxo3nLtsbYHr7IGeDejKQW1vrCji9Bns+clZtelGcOOaypp2kAa0+jw5GWDIj5VyDgqq8ERputG5OP0oF1xW9Hzznh6GdkeM/ZjZRXPKkjGAV0QRT6k8zn/qZUN/zcKDDPlPs2TFi9tTOgIq34/Ya/QNAVBNzY6j1CGYphrFmfdIET8XIvT98TFh46Wfw1CVzvHinX079zU0QVi4q1NjpgNptVr5E1yM46v2VyqhZC6hV1RMyXBjxeAflrPeQJQotCvWRuWZB9EZ7ZmxOHShOHbVhZjuCiks3uXmLtOHWy4R1+jsMaDKdN/dU7hyO1+v0j+7cAbpvuY2DkzaYapDz+q+/CAqozfttPtCBhi6PnMV6ery09raGLNcaiRgCj/ol58LxbJX9JbqPCd/V6F0p2REUIz6SOlanCwpP9m89qKPDvhe+m8+JbDHvD797Cm0+MFE5joYv9+AciFwySRTAs1y9yb58+uBtSxwkSUWL+uJUb94r2iPts672z5YFUNMr8sueYgTbvf6bz5iWxnxz6QrqeV3Q+/LA5BrBf8oNWbsqLS5gpYPVNkNpIbQMIy1P5Btsv/bMP2OBF8KrP918+sgQUn+svzbXpMeeQ5bXjsZdwDnVU6LsfUXgP3h80jByFoclpwruvDTC8O9DcQ76lsATNKhw+u6yapbCX/td9ktYIzVygKeuBCYjnnF4rM0j3ZfqlrvVpmCuIN8T+ToIDF2+XFMqVgHXfe99e175o+NX+St3O0uA/dBnot7MRfzWxeOoHpQKLp9qjjIsp2DQpainvd5OwDvCbfOJiQv17rlwLpOWg6P129pnuSsYe2Bn8IV2D9Lo7CcrrB3AD9djSfuPO4COdWb1R/PbcOXWre2N9SbI2Vi93rE+Dplru1Xnz/rD/YCZy9TPg0Bk8+l5IUYGDB+PvKf6RRKJblg+3vLUgKykMdG/3WOglmbOOGUnAhOvV5NON1iASO9Nd6Z6apSqfvYicz+B+7OiayJbgXAwJ6v6JPsYiDx43TxHYYrhu+EK1jrKUPx15pi3DTdeeFkkF7AnginmcszBHyPhGv/5MkuWUaBrS+94u2GE9vI0FBda5MH8LT0pN+F/tt6P81mOlUczhjRfxqRESC7ScKRqfQVsuqonL8kb45zft6M52/KQ76n9xjOUA1nsL9jl1R9H0vqDX/9QpMGbE19ib1OPEPyh5T/zX4T8B/Pfbrodg8yxYIl2ag6cP39KLEBMDR+VSreJvc4EMc9Qc7qDQ6B3iVuzl8wYiX73nnf+egyIqPTL9PrYcXHzJ6esoCY+dv58I/tuFvA9KvJwNR+A/Pi9D/nzRkj0wIi8aFARzjMxhdoEsuPBeJX/brLq4PuHbM/2O+VA5PiZMpq1LqD0vDUt1GeE5YI71laPleD8ifyVTmZ2jDpwliKESh8fXTMJYWTNh47FkN8sLU9AJNtQ7WOREeYbKkVvdRwHzsEY3clyNmT4Odea9Pskuk5XRNX8LgCtJ9fdrgZXw47OwvJysBFOZFU9k/6qDOetD4rNSbLhTJE2v9gXQ6w+PXH2xFwRvFORd8iCizjqcZgi4ZwRRss2WMvLngDHP9JD+eWsqBGbL0+xYYyntP3++9xdAouKPpc+DtTi56+dypYHjTCH9kMcVasqZMZ195NQsyJJdQz56CVT3O7etpOvKIM/EenU3490YNgVW6uDYkbII++lqp8NwNBnuHxEhgUZR3a1G5bNcNlg1uVsSgVo2k6P7mQPYhP1m+bzOoaY71k5yu6rBqIyNldXN1nRamT6pIuqBZoHFy+98KyClfYxE5PzrzCL5fpHqcVTaJ96VCDzriqYV6y6vTzGhfJ/BYXjt8xxwPKMNxrWQCSTd4d2yxuceCyRyxVujev3xrPurplB+N5W3yxjn+qVCad93C42KNRK0kUU9AC6Ur6sNt6dwZyrjWoski6Qs0q04x0eAG0N+02l3xpAnIKqsPGwF16ze88veKIWDOxaCjVy51EloqVmWNQV3CNXSeWCU5FZfE2ePdITophkHb4/0cB4b0Gna4H1sNpdX3iB7iPyHBkNWChvR5uvulT6Ql34/fm4hrOBC+Q/YPlG8TUNJsiYAsLCm+C/H6qtibbD0DI5dNhTwwH4P4YdeLvrA1zNl5NmtdlQelZN0s9fCK91elyeeOoOv1WmCzK3h4DoXXJm87Nz6LIT1RoVrQNEXXf2U76kQu8PEgOH1r+2cbdd/RtUFwJqFDcEWWmHoPouNESr2+Fw6CHQuKUA04eGXku7cWMrmdqsqygXFu5KWGbOxIHlumYlX/Zz2B82T5SQbI/5o/4+KVdEIOxe6oj0H06UDsnL/Kt5BFNU07W/BadCsan1nGnVIKgs2VKxCNjjXJaWaJCSGHxsyVLmkubAv6u/DQLWJfBKyN3+CJmbcG7e502pRj/YfglIKpS0Rx6Pc8mXhcSheFNE+7/v7ChFPmFa+UAGs2aoLzotZsNikKjnfdse+D3FmbomZI/evTe2In+Lw1bxGwc6Zg7sL6QOf8urgHRsl4/Y5d6D3ozkLcO9DnjiEhY+xWOPxrWPPQPGJECn3Wz3kBwHbv+4vUiVqISra2zbURUFsJLo26um3woxmd3+5mz2aD/0IejJO0kgTZg2bzLmwESpJav/NlSw9WrIrANpMbBmrwbJ5z4CRj1qH1Nae3TUvvE7J0oKJA/wOuz6cGB5Nzv1XcL6c6OqblLZrhSsBVYGd7eKYMe06IUhmT06U8+vURLOGXwpXyq2bnEg36SpivCcOoZ8X47naCkHs+bttXtTF/H87Y0bnzbt8H8dnHc81l8bx+2d7GyyQpG9kouMkKzs7B9CZRaSuG1JUZktRDJDtuq+ZCXKKCVCUiEhUlbouT3/f17ndfk673Pe55wLYjVzfPoXeXjU4NAq+5QXT8Xmf9+XqYsmpwaGFznKIKfPgXeXczGuVgawKHx0wbSDd5bpihTA7mrE07+jvKhmemy4xkAfzfnTqQb8K+A0j8vNyLpG/Eb98mY4KV9sdvZy2yFFuHXH++uLVl68oTSy/pn2KPo08+UH9FTCwOcaPQ+eNjRlFdh2n3ZGuadOjSYcSqBkjX8WcgUwVFrm5/kkQ5xnzLtDyVoNT/LT6F5ZdSODSew6sY00H9RVr+aGS0OELJnxZS1RzKSN+ZDmexQbY97aVWo/htTmtbdKK/0YdkOxudLYHeXiDqvTHLcAQrjxj0CNPuLu1Oi7i10WKH28lNLYowbSKgoci0zeYYA33dxP5ZPAFmw6dZMtAF698Hgc4XICrCdO/ldZ7oV0t91a5RtrYam2FTSfjmDXxU4j3ss+aCXt1Gf1/TImhh7dmmwKgszgjp5Ibz1Eh+r3R8ibSXzfm7kgNIoLvAf5epQasTZ94XRJZTMKf+w4dvnsGZDV6bQ4l3SZtG9Jkh291wBjXF79l2PaoFG0WoVrVgcby5Ifn2/yAGH7WM7iKX4k+1O9UD7MizGDQt2x5F4Q7Pz8n2BMK8jwPKF6Pe2Jo77jkvGj2tB/w4SzpZ0aD7eeK/x17gXx7lld4/HEKGgvfSc59PM5OFe6HZd744N5s8uXBxjFwZXAlBkvJoBcae2fFAWY0HPoTyL9m2RwoCOcQtbn8FJCgGiQ54MT1Rk3V5YFgH+9rqT6AS+WPI6tNz7Ii097jcdkH90AhhBLCrcBhOP737ldvO+DLZ1GD7v2CYKHYSazViM32ibeuO9dLYRGUdMikptZkBSlJtY2/xQ6KVI33+/0PwefTylQFQbJWPKzpiXcqDh8OT9qjyhW0//gYLO8C1M9GtukDwK3Z2N9fG76YD8jZUeHvzAY3lP9dkuAB1c0ZKQo8yRQpGpozvZEPohdlG4t9amDyKPsTspXfdCbr6aM/LMwlD7Lz3uZw4NrVYmvG/mksQ2dvtZsFcDCtp9k/ssqmF112Jed6IOvIicPep7cC79i5d45CvNiurcjxmfKoP6/+XjG4iK4J/D0r+z+h2Ae5PB8g0Cq/06btNX0XlhLlC1jbOJFzrO31gaS5FA3LHL4P8sS8DIq+q6skkXaB+6UkYX7IBNqCd4niICj9cVd6M6H3QeFi6gMFDBy7q7ps80ykHlIrmjR54ZHaAp9Xwf4YBL3TwZaDVHIZKOa8efmRzZfNqMzNEq4NWLlxvrwEQi0ya5f37iL2TW+VhVnfJCbMvpOXr8ohDgFSraP8GMYdf75OlTGM76/6DqKSftRy+SXI1SPcGlMhbbc2Qc3w52HvZ6LAcUKU3qlswDujnz8buOqKq4WCAgOb1VDu2Yh+Xu+BuTKk/GaYPHBRf0JYe9EMdg0ZNBrTRJGo1Hf2lUGdRTc+7vlwIkaWNyOs5zvRCRvC5UucPLFPNYrU7aunKAXemLQbkMCHTWVqPZzq+K3TCPJxKJaOMW0Hrhyph1naZRCv3zwQY9yzYIUnaNARtN0WKnnFZGWOuLjIosuslVfDW8fq4Nt5tM9Cc9eoh2lftI9CmMsONjfXjPnDobW4XI3522BfvRT7Z8zJ3HDJLzkwlADXLLcsv7I1Y8OdSa60mfOY9gFtoAqAQJSLSdaxO07DwfkOSs3KQ7j63CNhma7Z0AV93VIrqEfpW9k6P3XW4G/f68OPCmsxO4HzBM8sv6g12FbNdUbCTm/d/Ht/1oPme9sr768VgJV+YWCrMfOIq3H1svA78eAu7zoBc1nQZx+d0tnMYUc7T4p1MRTn4G7Dm15eQLF0P6WgpDeFohrIlMl+j95wfDBz3cqRykxU/WSC7PlDaKCoaJZpzMB7K80j7T7PoT+8S25OWIgEqx3u53axQ6GVUddmPT5UXvCsoiRcok4eOtkIsP5FDisEHqs+3ARLB+xrXux0/98mSCzWPxPK+KH/hpVEw++OmVGZyRAhqY64gIR7TehyU7ptFBNIaR5yZxmHg9E15MVbNOmVLCWMTU337QHnzaVVz/1oMTm2bv/fv2XA5V1AsF3O+4DZ1HktdmJQJwoj92K8KOCRu6+sw7P9+C3pXvEoza0OGRtyr5KlwupWV2va87nQXH5rkdGn0j1UCZOH2ehhleHktiT3biRNvIZxa8SRux7+FN5zOY+FMkLJyzF3wbLCSH9+p16/HPqLwVTw6T32O7JXTyYza0SpDW3G6XvPsnnlXoA92fzfQ6fzAARXTbVlLFA7I95Y8pNTwO8mvaDUj0kf3ZzWi/lYsOnDrRhLn8fAlcaTNu+TwE2ct7np0cDUexQ8r2gIho4tv0+51o+L5qN5ax4q3Jg8zOrXwWvS8EjuyVIbCgcjqXjK6mPgbhAXP5La08LXmpLh16n8mFxPuuXPlsurFAIsPiWWwFNF2qNVcwcsdPvUU3ccCDyz4b1ExXogN/4D8tWKj+O3YtM8rnEjd8qZ6W51aug8eBJmRMMCfjtfBKzCCnftZV4bOMFHWAUVexQEYnHjt+qY9m8uFl/zUP7fjVk6xRVZdFnYMWKsdqLwUDMay6hqONngPdulha/wgSxLDY0/3YPP26Rt14QZayBe82r71k+5GKiSPiBvS9I37M4SSbRmw6+hZlnipjuxX3Td5f+nhPEv2TGu3+cr4UiK1PKs48foLXDmyA3+iCc8DST73+5opV046mYxKgkTk7u0gu148P0jqpVmeE64KaMeZf7tAzffrjhqfYnEGlmj+0vapYDsjN+zRqsZUT5fOaKlDxJ3Cd2zkJCsAHYrLPv6PlV4xGDMYtdf87iGDuXgXaXEfRvxblluThAuYnHatb8Ebym8oDn/pkmyDW/cdyxrA7FSunzzs2fQ8m03P3kG54o73fhXN6pEBg8G7PXx1IUnTcj4vAHER40KA8zBNejLaFl/WZNBtoa/vf8n2kGMmb6KDw3DIBl9RwWKXtPqKdiiq1PrIe4QdL6LVSGxBer9y7HhCPXqwcPasOPY20zP+/ShCCmvRXNTb5GAY6xcrOLlGeAZciagjG3BJNCZYM/qYViXouU9f5HpHXWid+U34QS6SZMpMlvFREbVEdNFkn8Jn2sYnoyV4ygbrHtsdMv/XCygs+LHb3z3nAH6PHjGRuboo6mRS1Nqpeue0j8Kv9gkXuKDzEt7HFqA3Uokul8Uyv0+Efk4Gtdu9vIg3fei2epqpDB0RdLkmEkfge6RZ78VSrC19IlPFf3hOLElcVL6lpUaJfTov6VxK+4ONOnPF9K0PL3/LBE4jcy3/Jo2NFCFDWfTBniIOUjDH4c9aPCgIN+0q4kfkc+llLNWNFCgv+E6Q6/NjaPrqau5qN4b/b1cK5Q7Bd807DMQo2aLdJ+V0j8Jmz381eWMELbt0zNHX5ton8blly+h684C/yYSPWQnZ0nexhMjbU8L798JvEb8vxSIszthnzR4//nd9DtpfIf52wkK7V8rMwdisUs/3yt6WlQwZG2e4ffkcUVjiYuNqC4Zhm+w6+b43/jX/yuY/1J8ShrnlDUtjVbbS6iQYdgKfsdfic7WmyzVTnghLDY9g6/ggICtymCY5FOOYMrlzcUZ/jdPJ1sadHEWNT5FYnfzMOXactsucD4yoTJDr+fQnpYxOZOYE7Ct32u/KF4TrjtYrIkHa4W2bhvk/iNv3NL/Eo4N/z8uvV6D4lflfEvTCsUBKiqZ2NoJOXDjlhHrz6nQ9l/x4K/k/iNLHyWGn2TF6be4msg8Wucyzk4R30DGitsztwTIs0flc4SSQIDWplHDstfEETvMJts9w/8MMvPwS62w+/W8/K5t3eg+88b88f7SN/fO6pRLoseX1BxcWQe34uCkw0Pw2cEQcso9OQmid8DvCrOv2QLIf73Vf/uHyFIqKmsa45bJYZ4GFUMfpDEYKUfvWf28sM5j6FpZxK/htELRpKHSmGQc+a0+mlSPRcCDyiKyCKZtJThXEw5cbyI2kE1TQJyBiQbXAUawMZrc2SxqQoSro8EpfFeROFLLyTTvhvgbie6MmUHB1A3M1oa4dSBkF3feIV8msAKWxWtqepg436Ha/btQNT7kc20S9wT5oJkj5X9FwLn5a7efTO+D9aoGU86zBFhudkgtjGrDkYTbamig9NgfHGrekYtHcLUH0VRGgSAleX1XxNj7sh7SJL7VE492GXWfiybIp0v7H7MHT0fi2qcIu8yBDzRavmdeiLJn/tWVQ3WbfnAj8ny1PUtT3gs7J4WPtmKdx8MKP2gi8TCBp9T2xw6qPYjx537LTUmfT7dneSAWqx5lNpDSVHwRCnFzdq8FbO95z0YmCOQEJDCOaAqjk9vGdOUiQjgTUWeWqp1RqB5LNogQ/LnNiKD5qGg58hC1lljvdPPPPQlKeuzALoGb3pdKeTFvoyTL5MP8cLvJoO7IiR/di58eHqfUQu+f9JK6yFGGn/89+cbQoIYx2r/T5Tkz2FyFWzmtUJwpSz2kDjJn7s//62oevQM6wMLT9geiNi5l5MqUxVGfsFOBReSPwftkoyU2iMKk3PVLTv+nLZZ8ylPpRkjhVMYd5Py5qkWGrP+wnjmRkLqPZI/Oz2Lqv2VKwEJ+Ofvjj9vf7rwOFu6Hh/1C3FJHozAtM8MMUyfhXFzd7/Ejj//vt3H1MQnDfF5q192/HnZyIs3NbkaJ8IPj/2Rj0BJtT3z507uRd/iwMc7/iwzPLqekikDDX6yV3f8Of8Z51eGimKcktBR1VOOwAOuX897T+/FE72Tu3f8OZnt6/JYkhzM9ZOt7vizrqHr+Lz6LfTc2/WoUy0C54TOUPARRHDD+PvvpyR/Xv7J/mRDXwGm3w+b7Piz0vFijkp1IzxKtiv14uEIvCEvzh+jKopZF24zBZP8+T+H8IYqaiUo3xfmvJvkzwH5VacmVm7BOKfolXgg5RuTI9X7RFH8h3PnH5I/P8g9f9qBqAx2co9E20j+7CBfFHU6phzCnG0GxPUjkKrk+GGjUTFMomN+b+AigJaHBU+YXVeFquCKrI8kf7bw11EZdaiH2Tsnh4inIpBOwXn48ycxPPBKqs4mURivuJa+fCypDt5BZbP2JH82J4rnpFIjpB9yUfjQfhFZMtxnW8Q58cMsbaTfkgQWUnbwfjVWBW+x52QcD2vhUUbxhhZTO/iYqs2pukWgdlAbv7aRARK+6Bk8JrwmfmsudLFJPAL728Ytuz7WgWSEop6I20vY7v1hveYdi1+vb0eu65LOze/NqajHbcGz9mJqT5gDCOc4Bxx43QBnTjOM7RnugzA+pvPnIgNR1dvuWUdrFJg3DlJs852HJJtGcl9VALLYq/se2D+DzdyR98HR/aCg6VgVIVEGS+0u94f5KmGaydNFQdAf6lgpofLqJdRNOVipxNMA1y177t5J68dQdeMzg2KXccvL/730wSBMetLT56nPjVqWs5IW1RIwMqcVw1d/Bu5c+aX5y6YPhci4ktT0o5Hbgtxl/pkBzjS1l+R9o0ft4UPHZVjntc63B0ea1YbDhWWP5Ez/Xpyc69ZRuklA80DVvaNlKriZZQn8pwQxibLQ+iE3P6QMFL1qGUuEfU5fye+uv0LmL80f0m0JmMfMIPrCVxI1657ah//lw4PXj5XPG0lBIr96+diFNHDjqLj3krEH7Z0m970JJCBZ5+6xWuUD+GpZrmddjhf3rEbun1ySheJ/048jFTKgtOFxvUBBF3a+lexb8yMgodIsJllCBsunDknn/OHBYMvvU4RKBXBd7zb3ms6BGdWfzuLYgeH84yXipPHzvG9m5P6VQb3Q6QBOTl48T/7Ab2CvCsn/VI7u3F+9MLGa73BpRYY/RtdLg0j1JNFZxr6TxULZBcOd+yu9ums0DMnq4Pu2enXn/oqFgbFOluEZevX6fu05R8q39V7s+XQQ5y4scO7cXxUx2O6LXdIEOoM733fur3SnZN1FnWvxrd1Le6ZQAia9/ChfHCuHya7KLX8DefHqqxD5/APaoOD6llzTpQhUj5vc/BDyAL36i6euXSDgpNDW+xoJeTTezu79lcmLrRKJF/ZO6IDYd8drO/dXUfN9Tr10OthapHHdP4KAdt4zkTKT8vgzST1e/ikvFhooN3Vk6IKU2Fn9BY4yYA9ziD44WgSctp8uXIsi4Pa/r8YTDxQw5N2f/3TGeDHx1/NACgN90M5sJr70r4D/NLJO3vzdAG0Gb+QmIgnYznc90dZYERfcOYdPtPHiiRA9rlr6o6BN5U0R0VMJHiF9Ib8aW2HhwmE59TukeszlnsWYKKH2vc5rfncEcIF91FY12xC2mMmLD7NWw1T5Ybfg3y/hQnpywyVDArJkBnOqsEvjV30zjl8KoqgktPu3TdxR+JogfTpc5zEsx9utPOjoB+610Wc0FAQ0VD+y506hOWldT7z5wqeP+GbRasEk0gIi+HSu0LnXQFQm1R05/newd6X9yQ/vJEzP/S7GmO2P3ls50Y+OnoD3C1eo1qW8YPbc6yLG4lq4b7qHzSttBLSj9x7nWAhHnU+Uekk5l+Fvy3vN3cVB0D2q8aI1UB8WGTyVC/41gYLIEwa9uY+wVn3fTWO4HsYSqZ/3n20GlsNfF/dan4HJVFk9+69JmPLO5p7tSgOs2So/GxAZwv9sr7a14DUMiH787v1WGJoby9yUZWdDfr29L4bY5UBOfOGS/NEjcC1bV1vuzzv8bPQmanAiDpOM35SsDVpj1YjM4/w+JvzTOuTsmk0DMZ/EFMlWQ0Ev46rXFaN3WLuc5c2kEYPCqcxRWvaHsEt/S9fPXhCHKzouVq1IQu3wcMnNrzFwUty49IbBIF6TriG/ezEGtTmaN+lqlVHS7XSuFBs/zsXdpu68rAyv7mV7jyUnQ8G0bI/e3BtMOD9hrHiONH4m9RDPH2VUW1coMbnIi8aP579Z1mnA+b11PzZprwPrKj35W80BtPzFrH+MND4Z9i6Tn1bFc6XRreNMvDjwlP0/d9L8Jw6P/CfzNh18mh7qJ+78/YUTY41keAyaP/94LXhBFc0NzCVNX/Dg/ZIx3oPiupBvSle9834Uco94aqL2JRZqNTo2RMSg3PEnbKXdaljsZnXPMZQH03wmrmfsMYBPD50Gd96P7FIT78abtePgbcl2v8gYLDYXKfaoU0e7S5HXd96P9HdPc0TQG8GlQtnonfejoCKdV1QXn2IO7feQ+4QYXMynV994roGDXh82hou58fGu+5I3/h4D8RD5pzvvRwEppgft/1agC7OXvF5sDIo1nz01On8IBZcm1Xbej6Iy61fE5k1BcmpSc+f9SOpLDPWuC7p4oUlU+lh8DDoS5ddt5A9jwoON3fnFe9BUasD4zaI5sEa9ipptfwCOHztGF+mq4A7PI13x5BjkHpx7PflUC1/sPn7ahGkPOrPejwk7ZQk/Hef7pUsewrV/oUqEly3AJilK3p4Yg2mLNFF2pYBir3btPqzAhU+Ct+XbZk+A28XPpV6pJfCT2lAgW70bFg+LW/tkxKDr+z0fBm5o4y/5U0ari3vwn9bDlX8G1hCcgPEm/mUQJH76mcWBN+AUZ69bWx6DhAt8RzYdtfDp803edRF+pB88q1hIbg1vmUPMVcwrgJogE915eQgOHpnSfscUjWkumTTPli2RLPKq9Dhtl5bGF97DC+xOQLlpUBV7vhJG/vtdsXJqDJLLg0abV5KxWJDsXKdBCNZG1q/05RmD9/aVYWptfzjgaxZfLlUFZ5Sy30fFTwJvbHIWT2syKvYJlX9WTwODi89kztr6QRuTqJzLI13Imj7tyeJXCy1qH2lU17+AW+Qs/dcfCMhO7cJI1wZbAn2DkTLe4FNuEh6Scx2nzvO2sW80gsGDwiLv0TGcWZDTwH/XSX4Vq1dpG42NAvd0Yn/SYtGlEjslS2UINy7onaryh4KMApFUpVE8kS7KSTploHDHpsyAtjUuPq1hHPtHhw/CxD3eOfBC2iWvk1pyPqCllPKj7tRHlPAhChFs4zDgNa0Ah6MRzgT5OYzH8+CP48KvfV8rwZJYjwdtXjgEtPmyrHOOYJpHr77hl1jMI1rqFepqYZjzDQrj2D0YrWQ8YmuhA89Fy3qtP0aDlt9EfKrDB6QX6u6+KEAaf++1514lOpg2N/Hj8wkupFUxWOdt1oec8eRYolQiTLF9nDQ/+B6z9x6glNzpZ7b4QhX8WQfLi0s56d5y4vyJh+x2rsZA7+RwrE4nBZpdKF64ZLzFc/PycnfZ4lD4lm2M1ZUjuPZ++XOCDScWBetIaSibgUfOnO1YTRo4BB8MdkzpR8HGn50EUt6VODHMLamLG8IN9V+7OJD7LUO0O7kl/B64QbvTvxEvM27dJNmN5z5ZMy6wxyH3puna3W+6uHgiPHenf+O1TXze6CkrWHkidXSnf8PJySu2yaEVmWi6Dh7ijMPijf9UrZv08J5r6sJO/0YS8/ixc7020Fm2xU7jkw0ShZ/UzjnV4F+5vEdRXHFIIRNNHL+vjxruSqPst9jQMXfmYJOSPZQJved6t3ELOvQ5pMTdLFGb0JvOxhOH7n3fspgrDfD5UbXob7WsWPegd7j7zkmgEL103S/lLjBNHmWtTKiF0+ndcS2k8efeqjVcfnwUbToYwr8/ZkFGGgWLs2TO8PGU7fHLu/Ngg+4sUl/uAPEfVFY0UnFYdcmMUCRnhIsbls/I6HZjXeHZ33HqrhBL3+w0bZMPR1bUZrWH+sFmNgJ8Z2Ox0fe8uN3WUbQae1shz8GCK8n7uyMc3KCWeJv/cdF9uMk4zqFgOQSuMeji1Ukaf7ekxKMyUxzluzfjpMKK3FrnNrqvuoGof/dGwYsC+KrrK2xtOQ4vuFz8Of1I60mMz6nEz1ZIaHOVEKec1TrLb/lobMYLJHwJslOPHwDja9ePE28nQeBBCa3DvwR0Nmm1+xkfhmGpy05XD2vCtUtX7llEnwPmhGccJvkP4ASKF90ImwaaMd++41K3kT+BpqB84xqca6LwCDfyBPbbB861B+6FBgO1zQcDD2HV7Nmi5ZVZyGa8cH78ajs0J3Uc4st+CS0RzGzWwu7wmm7XtPxWJqqYpo98SWiC5D7r+ETlSRzXeGPj+e4mxo/E9ibzk+bpjUIXmhIqNLvwZktk6BDknVpn6HULwtOFyk/+HP+MdV3VDzUPJyMLRfaBTTIvrKo2fh+TvUwMci9jDJiQAufrvYPCe72BeLpwsL11ApNvaPHDnjjMmxHdG2lhjNl3s1WHjtGi4LHySmKgNjROpxOyRt3B7I0kp8nSJ3ze2vvkxJF4TEvYcyNC8xjOvKauatigwhChnFNJOcaQrJrlsZHrB8bfDxYVDIzhE4POzl1U8RgAk/Ffnxhj4+zegW5GKnQ56vTmxpA5XHJ+NxhpHQyzbTn1Nvs/oon53QRb1niSn1OtvPp0DPP4F47wJlEiVTZZQ+ZFKyBcevpK8VEoHB3rWbDdGsLraqgjvTsetfVrmMyum2CSjt9vpn8UmGYGn/rU7YDKVu7VTv+ke9CJpoqjg6j6evnFECnfsufIGlPgcSw/w8b8zpkC66s3pOR+n4QR777/90/K0jx7ZMfQj+Ln9QVoWeJR7feVIXM/Uxw0ptwgf0iOGvJPaNQeuYC3etG9nf7JubY8x5rkTpxzPfCfJSnf8tv5LWeKGcp23LnlNkSGX3p/JMjVusH5MNPknf5JH6W/Bu2TDVjPqy3UScoz3zxGeOthjgZKVB5CX/4Rxyz5Fniu/wdyH1f5lHISgFo2K/rCQXfk/HfHsICU/5V6KECKwwID8G1dzuwW8ZHN4uqGnydob5DHSbckgfUBJ0LMeCNU6d/WucUej7JXLv56M2KB/a6C5VUZf4nNP7u2ThqfAv4Dgd6/ppKBjGftVqtKN9BcbBAapyXVo1Pl3H7OErP5DY+2x64TxzKmfnLI+sC7stNPzrFchbYVqt5jCYOQkZTisqwVj0yGuTe9Y07gIv8P6ZdGa0TR3uAbASu+UL7ZGCwomQrBM269GDoKajTa5KsicTjjlx9dsWCOhATHyDfWf4kDl18dIrSchgSV1qe9XWkwr2XQuytkEvzXXzozfr+Mwm9XtDtafDAPAuOSXk1phR7OcqM4GgjcxwN+swtfhzSHwevxytOgnTRRr//GAPOeuD0T5bdG7zO7x/keC8Aldp2xUOVw2MyfvWmolQXShu73Tsf/gBDF5oBHf0oxbL/bFKW2D/hcGN17dcwCUlKOWQ0IWOAt6Qn9hNL/MKw0tceKZwkMe74OMY++BOFa39NBE/2kc2teffVZc3ilP8rLM3oHxXkWQqQmGmC3JtnpZf5JKH5qWnRbLBaI5/cUPJeLA9fZH/7PzKe1lj6bb1KNi+NmBa3Kg9NBCJ4zn9VUPsPTkIuMr9a8IEU56SUntRcQbitcuqX8jagPZMzBf1lxZnxAc5nCGww5V3UWSyegRd0GhHmkkOzl70ma6uNAdrBOa+riHNGAe7Tn9A8JvFZ28UlhhTsISuZ823j+CQj/ejibtNRBrvA0r9rP40BweS/rc3yOeC58nvOXuwJqT9oZypz0A//EIAaN+2NANheeuq4uDxPOqzUP+Y9Dy+cQKQfzWeIG742b4/+pouIfPaNByWBod2kY+fR3BAh5mtIU0wrQwnmNLe6YKbjW/NbY/fE78YauoBr5GU20/3Vs/EZoKLRu6Zt+eU1az52p8oMLFUC79ndO+aopCLvHTq0qfSfmRPq49vZqY4G9x+fPTRfBRU1FW5V7EOQqNDyy6xTAe9DumVWPGciZXYp+FzlDnGNIdJf01EXmgqZXMttRYCqec7ylrg/yYviq5xsVgE5uaPGxszmwtDc/flA6TZw/MG1K+1cfJ82vAtveGPBjaaIl7u+EiQQWkxYiqR7mj4Efp8yh5ZAQS9yTKeJZL7blrTRDFJv0eMuqGwdyqpX3B8QaoFD8W8F6twJc2ggeEoiygCSF/rj0mm9EifLaoTmJY3haiqltt2cCKBTG8DbpGyA/ZVnUR1SAdMYQRSYJS5Cc7masvvaVeM2R96Ay8TgqW5cJsCcmwYE3kkXX7jQhHY/8tgefIkhE1B5ln7SExj/D0vUqX4iPeEPUzCXN8e5z6v4/xckg2iZZ9C2jG13FKHe5PZEH71+yy+kRJ0C4d9m3m2GSmKFCMH0VboE31Vw5wl6nwKLZWlxn3SBWmbV+DMpVhcLM6BxaWiuYyL3EHJbwmTgQPKQmW2KJ5s33X3N/ugZLljoXmR+MYstTHakAPxHUfv/t4L3DltCS0eYWyviV+HrAsVZd/QTKBy/oFuWmwVeW7fWjqZPIv7FqoSPnBXFBth+7A88CYeu7p5pxl9bKicsSfDftMM2xhqFlKw04078+o3KYRvOt4LnyvbG4GLokzyxlCQG//E0a+ulAR9a65Oe2GyafULYl58sC2UtS+WrlP1CL/YveM/8HQOBM598nRkDjTc+jdFfVQXGVlXmgQxuSchU5DdQc8brhRDmf+BIKMoV41hR047Zwcen8/gGs9+7I4dtWgZFTC3F/zsZCzF8qy+3GBiCaDJzdVzYGvY6Wo6ajkSQu73y0doqGAHGzHAGdRaJqn80JXta96Lz94Pz7WH8wy5W4xUQ9CoSAWzfMVNSgJc46qGnLClrWYnm4zy4Ridfc40PeUCCNgHPnzwFvKPB/3cWn9hHIbuR3jlWzYIDAPF1VwDGoij29VsFGjn8odp2n9xNAv/unzB87hkPClRqB4qlhmFheo069oIBy6QQK8gfaMHP98n0OMjKEErElQZBE+sNXj1mVRsNUqfvdffs/QItA6x3K5xKYtnugW3b5CEwMxTeNK20TKVyqyeC2LDqEvXpW+T0BmLUkT479ewfaNlWhsSPSmGfyMveAhi4sxrJfZMreIv59LX+h5ZoCRud4CxksXwGeB2riPz3fAuE6v7J+rBS2nFZL3z+tC1U9XacntzaJlz6ZMv38rYxnR5U3LsenQQPn8tqsYz8Ix/GMieRJoaHF7DfaGD0wrPDDSYtN4i93uY92NuoIcS4bG7tvAhlHyu3Bly8h72uH3Cc7Kew/oyXXAfpQ3KXmPZTwl3hy80TPz3pN9DTuyK+4lQGnlgV43v59DtpLzhrhAlK4VkTu95fNAITvp1BM3d8gpprdp/jAqI0Nev3DFuLZ8FuFfqkw9zG43m22qPkiiSO7dLpubxmA6x7mowFF60T/J+vb+5/qINVn53//Km/BvzWCNzmXE2pLd31XdpdE5jtPMyvpDEH27hrXy6trxDEZ9pkXZ3VR9s3DpCiNu9CrlBOdoFeHeaYPnfSYpTDslXJ+Bem8PjFT6PjBbJXI1chaT8Gnj1S3rrIwdOZCm8mTS3QzHUgWGLLxN1oMyTzODglnGkOX+rPHPsN/iFd7R9mohg3wvuAeylGJfLjBQs/4iGYAWfyO2UpVKKBhAFlrfJYhLDJOKib/WiEKUt2S+WxjiAUSc6bmQffh39wpt76oIdROKz6g9UIUGkU+CLw/bA5pdaqUNGVrRNkyspQzRYbIe9L7sMm1AtDI1JoRjxtH18ItceQ3RRZZvdw80vmA7EWOeJf/gNa907WNJ+6b4yXxhSee4Q9gjle23nJtEqtuH+5fJ62D234fQ2WXQiGJozN/y0ccOpp6wvj8HHHiZ+b+PdkPIE2DuefYrWmUft31pzM8DYa4J/VlRG6iNv/JXB5zU/jx2/Z7S+ge4Bb9MC+nWwxLXF7fKQpmMUb/7d6+4x1o+Xfg6hJrNzq0XGXwDzcCCc44jzbOKLjHvnboNMmf26P3bt1Zeg8j+6/aCTqfg9pSBUrt3RfAVbD9Uh0TGdpPgl/bCg8mfXv1aW+ADoQLWl+82UGa/49etXzrlwRXmsObXO7WILf6nJ/25S+i9ww1J4gvEdl+ypHZk/xTTTvX/AvPOwjQ816VXrBAsqKPz+dSDoMkF8MbDzFqFPklxLHvGyum0+neUK2Oga8LV56I7hmEgGlN02O1ZtgS08nJSaMK3HsUPfWuUqLcI+aBsmhBdJleauqEZGgyfuPX+vQNFJNPchwUMMc0oyr7tFUVcD18wdIvmAIVVj+ZTOwWRUsm9pUv79Mg1Cwg5+iuAWjcfFyAPWbo2ikZ8DtVDcJ2FV1xFKXAQ1/EGA/t3oc3o9yTmLLSYWEipj2EuRfUyr66fp4wQwK95cUpcXVYo2v5s+83Ocpq/F4/c2w/7pPtuHTTKhuWjBiV+61J5xVjrkELIinf1++4vEsDfss/8DIgkuOUWpV9ZtRBpN7F2srNfgeemLWNnV9sg02bpWS1EjPsV0hyO8FwCMrXD3PRRZBjLOvcutiwPC45f4k7OpALrRoso1NPn8CrJ4rkdlfNMGBrwfOylCY8ojqer6ZAjgxB5M33fyli7vbYsRcv8mHxmlGWSFQ5MK2c2EV22gyZzhuqtZ45DF87Hob++ESGPSUtBruZVDA83ENnoqgALNvHMrq+uaP2lONyvZUZzv2t8vLp1ILwu5uMBXFkGPfe/2v2PjXMPlhhwpvwADRE7ThpXlQhh6XJTBSLGXKnN8dHKmrDq0qHx9d5yPDKyLsn5JoaWHb8vsysx0NYvnHLKUvyOTZWXbxxX9EMxWL+9Bm/0IauI04fJsj+EblusL7yJPnPCp2dfKV+CbxOpf9bmN2NZNLzslq3TbH4o0T6z1FtMJz7I3N/igz/kzWkDVbUwnqGywQnoTIwHhoNP+7wBtOOXi9kaDbBxV21oZS3tWHN4OSY0GNKJNP8d0T282HUFXwXPbVaDqpZE+s+T4ZQLSF7uKfWARtPrGyzJ9kB4f7ZWKk/PVp306+Hdl3XRyIN78oh4UrQGGFllSsfw/aCVv0mBW84Q95zd9fceeg8SV7p66UIeYVy+3a9ssbWSzTO8SJVsPDcg562cBLTrC3quPy9gblP5pv65g1cH8/tm3a2hgHZg1aU5dw48PDvpVePasHv7/vX3qxfkb5H3ai0vAWLV8pYxc60YciBS2yyJM+qUf/vuftUKMweEvQoFGmCpvevWQ669MM5Ph+DrKPucHB8NF9HOgg+9HDMdcZRo/oP5qZEFzZ8XPyWMiTsDFgJ0PVfWO2FrsaTdG+f2+OiFH/J7w/60JLPdqr3whKRpVyCiLuGie/z9qg5nwwHmaGRK+QsvWCVYBYRIuuC2k+/7NetVIWqfd9TFa5TY396J5m8FxWuaNxeTbubCF5Do1lOt15BWId+O2OMKwofCWRZN5ICgjv1xuVxSiy6fm4X/y42bLig94n6GMl/5Dknz5R3Q/YhRd1nfK6Y5+s7YFZwAAxDEzuu3qdABofSFUdzLhxpKxaU/ZMOXX40+bW6XSD5O7uscJ8rtsgpBJgPyEDjVGC1uB8F6s9s85+Y5cW413yfTe/kgNifS2PPXTrgsbK2VZCQK06M3nU4/loW5N4+jM24RIGv661+bHwSwhN7P2SX692Dgr65zv/IWuGHsHFmAK8rylW9zeHrPAhiJm20SSkUuMEVYXXTQwSTs/6bsQvJh0fD/rfPHnsKZ0Ic6LfZXLFLw4NxMUIODmjx+mpkU6BbA0GI6YMYPo823u3ZXQCZSQoGXrk1wK4y6KrBSPo+f7vn+PbJw+hrEbQpokDHqW3yJ8f2odDb+qjTgkWQfY6u1nu9AOICyX8QKFzRXfdQotg3edAUv70VW0eB+zSLAmxQChtyHJxDg4rhw5cgq970/5CrQEi0eskFObiqKtOeKIBv8vne1XYK5IjKUBFWOYAiauXREZ2lwChY0BVtX4xPo3y4H310QaaHQX6jtxRBMLg/4WwfycN2z18yvS+LEWOzEkm8FVDXdzD1eE0jmrPLzjmPuaCeQU+qfYgSFFLv91l7QIGxV7ryxO/IYY7GrEKgfyUkFWbEWnK3YYBRZksBlQvKZXD/LQtXAsnr4uyFH6jw4dCEutoteRxRd77u/6kK3OVlBu9ZdCNF8ZrRLiTNh2FRSSMGWdCmGu05V8GA+3sTlxe+yCHrt9W4EwyP4a3c8PjsSj9OHTbddXTODVPMB/n5PloBGdIzKNj1aGVEcjQwXNRA5sPO0lwyNTBs359H4/AOrdy8PT8RTsJCloyThKU/MPgGusSmH4LmtXQxal4zdLywYUZ1pxaEhp0EPr8YQYLDz8n7dr54t6W3li77KubMmYjW0TmAZ13h1fPaIphmflne1KAZ3guVucQKjqK7TOSXn6qNaHPlqnwByxN07b5J1ldyAixUuro+UgbC4y9BSuQGjZAdbuvmENsGVDy06xUDOnhqRl0te84DinWCC1kE6fBI9QSnwz9qZJi4F3HvmSfoKn4zr4hphQaWbhqRKU9MiQ6X63XThokXH2sEkxeIbMV3c0PdG4nh41b2I+JRcGRAYNNn8TnkGGfEdr32QRYDAZNyegmwCyhpke+kwhbxmdfBKb+J2r7NNkLJycByYmEllu05EHZJWuTc9kFh32tL140FwW4Pb9sTdkrcaO94R99Nga4X9vvfuHADHNRdx/ANQvi4w+XZe6Q8w4rU3i0BmFl7covjOTne8guR/E5Oi2JNnUXmDVmQj6yX2X8+hccup9ROpPrgWqm2dpGJMMwkligzl5Ijjb+TeHc5I8qSnSvr2LoDPfcSNBlDm+BOF48TbZoPer+6rSmaKwyEegKx9hc5dsYRp7Q9WbBGZe72tb358K4lMZP6dB24tCh8OZrsgwSTJFtKib3QuOzE+kubAoeVvvGzz7GR9iPyuiPtBaDAQbu13V0Fm70NzNzxPuhoUXGB4dleKLzjeCAwnQJ7JYuvJQRyInWIjM+SVxF4VZF/XJJ5CD+ND6ZuRPrgXPPPEmZvEbCisaaJX6bAylDHO5qre/Dz4AhtPn0J8Ne7Rb0+lAWgqLiHEOaDroZhDtQSoqD3TU4l15ESw4/9VpiM4MVfTwujLcrL4O0lvwfO993w7eCjccoAH+Rq7CqOpRSDS/w97sy9lHhrbW5XJY0Anjt5KGzb9BE8Tdez7/p9F3WcJHu8zvggVS3tNnurGFBFs+85ZUCFBkczFpZjhFB/PIhyKqwKcEEtMJj8EdKG1vy1dCb9vF7FEr67JWAwzLpSLY4KnbkcF/N49qLwzfUzyt3VoHfO9k8IbwN+1ZWw3eT2wbw3oa1ynWJQNe/aaGdHi8mg5OzNKoKVRl7fkvlqIPFXvMJAK2Ldy6JZtPdFAt2mshqBBybC2nxOftuNBcNMgZM9wqgrld5n5lMLagsDSW/OtuPJE83Uszd98Nz3E0mVz44BGQXFquGDN1q3zLR+WpUcwFyHn/afc+uA8L2yaLv3Ja6xRd4eSDHCpyO6VI+83eHJJ8+49lltWN+U2XLrPYIr3l+3bJ40wE9r8epowX58xsbOaN54HvfHqbgQ3GLw/MwDGUtDJ6Db/cOIeZUPXxyrZP5b+Az2N163flnXj82nr3g39FfgHMG83pSpCu3fOu/bHWEN5MfTpy0TPKD+2xOGL1cb4Ie+oez31BIwOet6iN3wLGYyhXCQHzQB7xIRk7JceuyR9xXvfzpHjFkc4lxpOQ3BnR2eHoLF4FzMPa3XFoh5GNttcZ0HWo5IjTBb/CDmXNZQ45pPI5qwCCoa7ieA0nt+6pTTDyGofz3+EjEQW1akbzHlskPLYHJSuwQVGhPJ465vfCBKCLgyeUqlgO6kjcWgVhHMRTkFqe/0P3/ePN/W8k+L+9Zi9x1/ChRg71RpkZ4mtnsqUR++ehMk1FuKmWoLIXFvKnX1WCBO1MxWPKWmArLXi3ydpPN11+62sCOH54ju7Bzbd/hy4G1YVmh0533IrE3YTJgg1b/6PH+fMxUU+5UebWckxxzhTLdjK4tE0eVzHm5V9+CvS4nN3ZA80D3rxjU1HohkvZqHOkSpIYm6ynormBwt71YxefL+Jq71X1NPEbkPB9QdGrsSb0P3pG2SMynfH8ex/bCQGtqDVFXZv5GjmaVXe6LiKvG4iOwB4lwh8G7/8uBxyoCB+1RKWqT6D0xVCru70UDeu3RvPlcK7Hts4DNuvEFcpzA9u1L/ENqFNIz5RlJgVq8gXGqUlN/Sa9KQogXBGKkXL39Q4C6uw7Ox7lvEicjJa7LRpWCyJ2K9czwcmN6sfFwaCUQuzcp/osx00LORH+2VQIl/v5vdljxMhv4+m0b/HasA87xgSYIc6fxWO9roMkwaP1+n7DgPPXRrkam+kKHCoTpDw6BX5Hg14urXAYYqKPQPvO5Ek4Aml/dL0JLy5hWlZRNf6cF1YzxD+Atpf7y2p13NkhJZtw7Z//Kvhs3Fh0EltBmYRq78+c4g6fscfUZdUsMIjayJzlF21Dhw5UNM4SoV7vKlSpkYfAxHNKdFhd7nIuPFe5u+XYG4aL9nbv48HaylNDhmxNHhnXxNg0FqGmyeMvgYeqgWROLspiIqH6D3007+w3RBqO1UbrIvcFMrvWP24cdjrGjwptWdcZMS92U4uz/JroM++qoeOmIZJsyTKzZMByKR71tx1w9FIFRJeLp9HtL60ODUfi6LDW9zHDh+dKwe/OJg74/wasxmqT02NnsWBwfQ+RGrEYwdOTYqnn0E8kWdB1SWpLD1MY3ZoHkTnKdIrBOvr8Og/RR25+nPY39x5sgUrw9eULANnfjjDNH7LVaEnSjQK/l3GN0hBN/OA6uUAfUYTjnN964mAx17Om4cupuBt0xPclF720CQZqx2UaAJOBS5zM3JN4A024ZGiHAZPm6JUdobF47meaz7dVuPo9olWb8sEr+i79/9ULJf0Hp8irzaHk/D8Sy72e7cEmTjtQviUQ9FgmqzmZ4aHwq/+c+baPuDKCdX/mScNYg4EajCFbzD70ZVUNR8MUooG7EPqYWidslzvlRKDtTOmtVzIvF7Uu6JXt6ND1oB64kMQSR+Z+4Wvu1qeYiSdQP/HaMJxZa9+WUMsf+IScMiV6xI/M7kni2bM57W2vQq/adG4levjzb/u3IR0vxhWPq+JxQX9d35FpcoUZj93W4k8WvoRPP2rsGcFn1Z+ZvbJH5jm9UYHQ0LUcLANEiDMxQnBPcopTtRodpJIfkuEr/7ZIN1bP8saglWmOXv8EsY1uO4sJaPaa5nLce5QtFVlyGhlHRu7yLwntgm8bttn0qxn/e3Vt4tc+0dfpND318iXLmHXr7B+z1I9bQs046+LqRGsr/jXDv8Rt0XOpKiuKp1JLxx/w6/clmt+wdcs7Hz48XmWO5QXMvYO/rQjQb7Lyi77vA76TXCumS8ofW+Mdl/h19u6othHQHXsapeuCOLJxTJ5ocob0jRojGdRt4OvxN/6Ay73be0Yubv3drh92pZaePbkFjMU7K9+J43FLs+Gbt8Z6RDb683FDv8Fj7HhzSHySBllcFgh99mmqCZBQYr/KWmVxvHH4pfT5/882cXPZ55OUvdReJX3LDjuGc3OZh6bSXt8Fsvdlvjz1YULPTNxA+S8h5vbAgZn+hxnKyKTYbEr53vpSOFppRA/59m6xKJ3wO/0nn+Ud4ASZXClBEh0vxJma9bFWfC/oJu+wISv670FztsyKghJmuY/TOJX6l+D7UDb+7Aovf8t3SJUJS7/t2q5Cc92p1pqH4XS4e8qvZrOSdpoOG/2dUkEr8WFvZgeaAQZOtuLTHv/P/niwq/UGST6FgztN5gxIr130UGdsVSwciRvkdzJH4P9A5zdR8qhY0xx7MHQkKRpfOt5GiPPBKuD9RM9A9pDXgoLofQs8LXZOG8uNF6UOyLv93VXgXCl1OuTApdxNpCH4tyZQPcUGT4ZJl+BFb0viYOBO6DWu+GOevjTaDVeNX9HHMdsCsnS0gQArFyV/dSF703EBJUpxwXnYFjt8R06Ul6uLx26Ww+id9ZSqUTa5l1EKEYyzMekgZ8x6cK12PTIfrzNAN42EDqd362OCEjfJV8dDBTtwG+/a2muzTdhsHpIxkjpN9z9gpTiKqFJy6mXzD6JkCHux65W6Z40IBh9B727CZP+Hfa6Dvtl1aceP9ApII+ErUpJc3ss7Qxz/FJRu3dBSLXvgaOVpEaLcavqYEfJKKgafVW0rR5KxbLVwjqsERg2viYKeGQBObFFymut1OhXBTXckvQb63R00/XdUn+3PIfewBZ8HPUzAm+Vb0vAglK7edQXRCLyT+0zbNRoqMJhcGvAQrwKP+1Gr/jzwGlFENGLejtP/NzvwQp3xno57wsgOb9P5TISf5curGWp0pFC1/SntYeJ/lzTKTcMlnVM2yhUbjGLRuBAT/PT2WaCKPaz5pKHpI/m9nPFFiWM4JmxaBDJ8mfGbUH+ddVm/ENF4NGi0wEkl1/dN42V5g0L62DGkj+vDkQm6ngyQI31yzLdvx5eSgqcXl/PZZ9kH97Ty4CDblrnXZJ7MUD6j/rl0j+HHzwlCrHHBtIB16u3fFngamH83NXqvGknv6CsiIpH5zixf9sL2q7cbPu+HN11pjdlUBOeOisF7Djzx59DxteVxajvmCauZ5KBOq199yU8BZBjV+GJXEkf5YwkPc0Xd0DmSuS4jv+zCLC6xYPtzDkzdPgBPUInFGts7AXF8U1az/OeyR/9iVUCfVH8EIt78X/+/P9q3cr7s8bYVVZwo9PhyPwd6WKcR2ZGGl8eh0Wkj8vOlV+uk8tANxqvyI2Sf6cElA3wr50C5TvBRiUAql++0LfTy1i6NpQnniZ5M8iXKVXxKKFYMFRUPAryZ/zuXYb3okqB925hUF3/Qj8qsCvriIrgUx6llZXSP7MmPL37TTfXmDLl2hQ3fHnpJL4y/b10EWj3Dv6XwROFHCRRcuLo+vAtKunDS3yKE3uD90nAnNay8kNJH+W9ISu2+QIFCxayX86LuIEp4+l3DY3GpLRJX4b3o3rRysPjc0LQ765csYYyZ8hxZv7O1M7zFjk+B+OjsA5vZGTgpeNkbB+4IZEzBst088tfw1H9gNdu4jC/N066OAopawOfAmafxSybgXEotmtGfnxFjd8EPfsR8MnbaBJkD/ZInkESrvSLbiqG4BC8+SeXTN9UHPogZ21YiCaFEc+LOWMAf6571Zmak7AnLVNqeEiBDRpM3QTD56Bb/MujzuEfqjdOnnBSroMtOoOHae7VglOduZ/xQKt4b/4U6/OVv6HqYoBQx9aGyBa5y/oXO/HwgUbkf0Sl7HA9Of+N45BGHAltfRnHDXylUcoe6SxwZv4P+dvBpwBJRPD8+9t+3DNiyH2rEE0slzpksnabYBVgT8755OWiN4N9NM0PUNa/OdpNbWcwuGcX4AJIaAX5xtSP2VmELDlqhxT5QtVTNKUOaOWSo1+Ttfgij0VjMt3bjy7mwgRWdLXPmy8Qn8KxgAVBwIKm2ZpjYMUpmney7Eao8ROh4N8v1jY4JJM8OyicRqo0HK8/MLUg5sq5kIzwQTU/qhO+/LeATQcmEwJvk+BnAHv31+y4ILQmKy/0n/S4XDFrsD9hV1Itv1nZTWAgP8DNoqR6nicLNp3PNXfHwfwa2WWlS1ky8jO6r6N7C2JQpfwJSUkJOOaSSpFdoWsyipkpHukSEJIkVGSjMgosvW7fH7/n3se5977eX0+r3M+T0KRYZ5DtyzqsjDUO+RDif7upqrg+ckLdntkei2zM6Bxf26HWmMzarLNYaK5QES+/5KjLnXIIYKskGtGGCXKWt43MPNVEEotTteUHLkHvMv0jQOEJiRe9cdUP4CIiGYv3kq0HESi5z9evpJIiR5x+48kuwmDs+evKfvAXNjqK4s/yfQClbAbRO4PJCL7N6+kV0PlUU7zvLpGOiWKzLYt3NMvCsaZMrzubQ/AxzxVypZQhQr/BDuzBRNRRfvefkkJBRRqXPGfXSElaq86LvDaVAIKgq8XegsUQs5fsQtHLhcgqDglrBtCnr9777/nYwpo7s4xiehqSgSjdyXNkBSEbZDcg/yLIVyF57iGqC5SjlFcqA4lohuMYwTqekXUUCp2bvU1Jbqfzz+VrCIDKm09y5daHgHLP766vL5C+Jh/IC0igoii9vyu7M5UQlrPsk7cfU+Jkh8E/3bJlQPtiabvRN5SYPJ/4uf6uwa6qMo7HoUT0VkRdmv2K8ooX3eYW528/jorwWaPu/KQOXeAK/R8OQhcIy2P1zTBOYZLToXpRMR9TvO8d4MyChAk3D38iRq9qfZ4MVqgAOW3kkaLv1YAG7NczImFt2Az+97Z2JiICDfsVoVDZFGtZjAk3GNAMW/edHAtyUPAj/YSQcancOp5dbJuSxdUFteYhHETkVtWW4U+uy0ivinnsZF+h8dl0R7YzagBS46x/l8PVML9M3H5vFIfYUHA8+iQfzzaYH+TnNvig5radCvb/DWBfo/sqxBPC3DQjWKau1YF/9p+Kw1nDYCjgN8ZjvgQ5Hro4kbaoeuwO3usiG3eAWIKD+jkfhEBXNOkT+GRerCqO7pnYHoQuAc/qnIPPwNOohxNd0c9BHznqBXKOAr1vwp9+VJ9USj3ZPHC3VpIPfU0tlSkDy3f+nqxrOkG2vOl4oilziUU/O5zxQAjDgUsKWYVifHC5Dkp97uGOvCf1Dp389JHNG374Nft0Rg00hynGhZxDPlOretaDP4mZV6vqTPrn8dPK+0iHX4SBGbPXjcIm3xEhQqc5nqHo1COedhkcN5hVMso0zi8nwa1Ob4uHfvCCmafLiTZPIkCs/UvdATDXnTQe/xjUAR5/FPh9a1/qij9WnPm2DUq1PT00iwhVgBc70g23IQEaJqV+rk504Oo7VVENIKiEO5Y3b7yJVXUqhqeYXOBEimtsVT4sIiAa8aX6dFPSeCqo8QUfbgbmdB+0xENj0KNl7tg5aYayrl5RNFPhBKdexOaJMgsAUHDJxR3p6XAbC599S+fTpTjpHL5Qyh5/ol2t3UxdRTvlHNcZpEClVHdpPYwlYbxsoO5ybbp8OlVyEHDZ28R6SqYb5Dnn39/V2BttwZiCvhdo0+iQJl82ROpEQfBr+DgO272bIhl1v0wY/Uape2ffGROjEL9gvcGnBk0UfHy83baUArUkeHnIP5ZARi6OG4bdt8HwsGZwt6wBvSvTUWLMYq8/lvuD5OktFBgnUeemiIFqpvtCi76rQRzXIzkSzUXKOvR0S1cGSooc0tTjIlC+Tal88fPHkYNN2cqp7/i0E3Lkj30TKqAC/kjPlL4AHqTT18NHDmCNj0UZdNjo5D9GttDt9d49PXDsfsPYnBoTHEuwFxCDS4rhB7njiuAZYJXD+uuCsiVOC/852oU6hG9/3NTSRvd0FDe08SDQzb31BevaGqA1lO/wq9uRYC7TJkq3NoIrMknEq2uRKHW/6JFaLu1kVpQPEc57h+JuZVZcfCcFtDuqqN5of8QamXLnxqptQHL1HDOwaQoJE8c8U6k1EEjl6jl6sZwaF+Nq/N+bTxUULOlDQg+hhaTAQ77Az2gsn7jkGx5FApefb1COq+Nar2GJr3zqVC/IpdRwO/DEGqQ3+u8WgJvv15df5/QBw8i/prriUUirbKhgqAzxxGOedeH63Tt+G8F6/a/bfTBY0ylsWdfObQPTij8DRoGeMc6nLWSgFLeWm4uVF5EjQn/TF/ilSChj31+75ljEDzov8HPXAE/s1u8ZBJHQYVyVNMlJQGF2E0VZVfeBsqTogxFOsfA5DXThfulfJCp58NnV1AFniyXPSPXvkOjKfsrnkUEI3JPxy3MX0Eah3Q9sccKuGMvLx67GIQ+vdXRZcmuA/z74XXN4WHkE5TSmEhxG3ETbvNMBkaiJJIEE05rnqTQnlRKJbkfDKoHU1UDzsOo8H21IypDKE1inStSJxbRzUulTO07hrr+lZnTRCyQxtmzzAZLKEFXyPhq4oAnFPnXuDh4DqIvk7dfSTrEIMLjS1wKwaZIMq3SlZ+FAkW5J++t+28fXHxgf+eYYwjcJtxk+845gN6eeD1PNRGNiOWSW0m52oiQNqb7cfMfCd9fsLigLQnEc4x9Io8iITb1nOvpk/1IO0Zd7btgDMLpGM1d/62LhKZOGZUpb5Ha36qdeZ8lB/mqWSuVU3FgsJnVxC3/CbmOjdRfYI5B8kfkz/Bq6CHcyT/VB9M3SUlNUatPbyjCGuOapf6fa2ASnJd/IPUDSu6oMfm4NwYlFXOJ4Sf0kDynZML05gYpxJnp9vSiClzPxLkkxCaB+NhqgPj1LrShpX2TQB6vfdiVkz7qCKoNUd/7zXqDNFS3W8jBTh2cnnDMrDEng+zy0E3TA20onprQFsYRg2pHUqvfgT6anyur/BS3TjqZYGK/8EwLIljGK0sz70Cdx9hfY8cm9MUrxM+bMwYpB9QYU7IbIJbQQ5YTeWukwB6LKwOM2jC+0S1mI5YOgfvlb98mVKLK/s84a64YlDOQwWmxaYBuZ9RM+xWukoI3GVglG3Qg8GqqBa4iE1zZnYKoxY8ivLRDhRNPDNJIunv+Ga0RimxfF2y7vkIaU2iWvXdOD/ZP9W+GaNyF09UGn25GV4EL85bfPfJ6EvQ/RoTQGyOmprdW+6yWScr7rHVf8eqD22zx1GbzfdilM3rt+pVm8PFLt5SRikHz5jSS5QUmSN56d4xt/xKpzObP3YnPBqBv1x70STwXMu60Odz61AVuw10PV79Ho3j1CMu5GiNUseZ8wXvhL6mly33zj5MR0O1dVJv1zwMafqEz05Z9kProwf3rHTGodcZ6qFrRCiVNO+nmpq+Qvo62fqUoN4KVvKKWTzcewH6N7od7bL9ATgNbcWh8FKJ7f3I+hfkEwt1nyZNJ6MbnK3+hWg2zgs5QxmrVywXQeaL/VvzQKLjfsq2QHoxDJLU/JsWFQUhSUrg1XlgMUEu5We+/k1CyJXz7a2ABOBjLROPCJ8DRt0PITyYLacb6bCjk3AZVhsqZNl4LyP7e8Nunai9SDm10HWcuhnTq3a6tST9htFp8RD71NehGqQo+XnkL/yW5Ot+1M4Y6h7/DD3LCEfXYq18S/PVg+sj7xprKKAp8L/w0dDAZMRgfDbc2Jv/PvSczOuMm8Jf+Xb+i+lcMBB9oyL/w90esjHy5Thbf0EG6lbwUSEAj4g3/qHk9kND3ZLU1sx+koTsOaSETrJDjde0M3x5PaL/EtET/agQd67BWYiZfnxVlAkaDJeYIF+xaH3ZxhlQyZHuaf1IcPh0/oHrykSsI9d+QPvT7K2Ld/dlIXj8WVYSkDHnNmiPtkonaLNMZ0vpicOHEaUVIaVjYG37SB6bVxeMu9gyjzxzaCnepY5HVEHODPZ85Gmk9zy1g9ZO0sbuzXcrtEIQ9MMx7I3kBLGaJTnwyg6hJW3WMny0WCcmvlBSYWiBCETRID06Rxn4N9vzx1oL6f9FsqUFBIMJN805gqw/p0LPIUrPEIt8gzfjqZQuUs+AUR60yRfqp4BvW3qlNvk9mjn6ruwz1TyYa/I16EfNlx0M3yONzRoR/Hn9nibqkiQ094ZOkIc+7MZLuehB+mbVddisChl2bc/gYu5CmB+PbYvL4vZMPm585WyFi2rW5/EcTpCPttw7RresDTamRKdv+KLCq5xtUTmxBzWAh1UceH8PeF/hl3Ao1mg1bXXk+Tno79Locd8sIbtg7yLLpxYDz0Wpe9KMGnZCVfq3GGototd+9Xwq3RvYXoqhTKn+Q7ow7NE6Im8LtIg9xFvc4wBfXH7qT6Iruhb7wGCDPr/hJ/YCzmA3y5WnNrr4xRurueLtOQzKH/74YdzFfiYdxwnfp5MFa2BryvfKOnfx9x1gibEdtUPDe2pJvqt9JrjoeJ+QkrcA04ErqaHEChN65edpTpQ0y27uyyuhiET5rrlwl5igSGmjP76QbJQVoS5WcuGwNRySf2F3uSIR1996Cx7G9oHHR3sRLPRYtJtxsjhO2RY1EAy7Fq99IYrEKH9VLbSCbJy/izdcboNxxfrf/xSHY/T1c6aA0uR+mhjz322ODhPIEuQbXv5PQyz/gePgo/Np1mvJ1bhLcWaBQFQ0ahSrxXScaOBJQ7+KgwO43ZxHxpc33DJ9WvJSqrYyBpz3sLyas9q8kQZX3SaVq/AQ0Fnbs/0PQRI2dgR8misyQb0e8W74JHVzJL4gMa3SB8Wdn8+z504Drw7etrzHTsOtrh/66yGP0ekqfe5A1FJa6GgJmHdTBS/KII9sFbRSf9tRg+YMbqtNxymoRWgCpOx/CeGfewrplv1SzWDdYe1zU9hpUhY8JhooiCtGIVZwx2vhkLRiY47z/8I+CM7IozBKNhrNErgcv5WOAgHvo98JqguSom7pG/UUMaDnpVAu8/dFiwOQ3NdVvMLQVwti+4gG9Q/FvOWg8gDBheDlT5Qd+kd6G6cI6KxjJ9mj9ofSEdOFlnflHI6C9yxmEeKSQkM2f0V1PzAEHX/Hjl2fwrd0f3nlPi8NrytDn+aWuIK6b8WPt5Vcg9HRz1OHVoevpWV61OXPQviJw0Mt8Bv9Znpfzt6simFTbG8mS87tyz59BI28YGl+H3FxVVwDC8p/KIn7y/BovJU9Y/cSnFnUmfzl9CEyE9I17yfllDagZ+Lo+AELPNQ9QTigCC+dVthhTCxj5x6fJPDiFp+a1UqM4qwWLu82+3CbnN5HZwOJ7Rx80Cq7nXMhXBF+LxYySZQsQKvs2vqw8hZ/szCB0kvPrHOT2bTu/Ggaq2oe4e6GrWt0tvVoRWkvtXti+s4Sucbqoj+GT+C7ZNtft/B4dq9vJb4FGhnlj9Xsg2PI/+VWrCO2un+afOlvBfGXY04JHE3gNLnVLWnJ+XR2vw3Z+qwXraEnSLdB6mcuskaQI94qG/AbHrWDkvPWemOfjeN4Iwp/NJCO4Pef2gZWcX0e98rxu0Rpg+T77YLVNEQSLL/bti7CGLjv+aHJ+8drNW30z5PxSGzO9YibnNzAjgbdO3wDFVz+MGESKYBZyUYlJ3AaETGSYntwYw5MiPQ6qkPPbHPN4Hzs5v16rkoU3suvQfKjClhufEuTJVxqyj9pAl7CK9DPV7/jAd9lqVuT8zr+m6Voi51fim2ThjzttiCBLtdvluQLgluX+pIQeha6YtjNtDKP446HFFu0h1nD7NGFvMDm/N91WYlqqexHB6vWg//1DoJYUmUFLaws41o49wXHf8MpdFOpyD23g/tu8Dm5yfiPP6VzeUzCEcBsg5esjjLi5fxy8d9gGCIPUrkGMY/ghjatV6upH4V30rF7h/SQQ2L+1anhzFIlSrFjryHsAtebxwTa/c0AMlHRXM2klKSRVivMl28OQRyVD42YSbBSOvaA+MYFKmANmSvZHI+07Cwp7pGyAaBlrVtNFh6xyzzyc23IBITeV4xR8aXD8tlSuWsk0eiP2/ciL8wWg2pTMLyFKRIm9Zw3prqujDyV1u7ubtZERUZnDQM0ROdmNlPCJLSAGkUD3ygdtqESm+NEv6W7UWfA2g29LFemTfsQsnYtGA1w0Nlu1NeDg231O4vEw8FMeHbIYCoerKHvwmFMkCBGs0vfpzOO15oaseVn3w9m2/Iufos+DPkk8k4lmCLSnHt22VFWD4tO2/nWbtqB9N4eL+9wCnvs/zajAHkpITXNumev2hJhrHa18aoNA9L/YMvyEBSWd+0VX4WsKI8hlpZSNAjpnngXQ++yD56P/WT0l92fmgsp9xeOfAXdtmebmJUU0shJBSVGgDZ68uXl7cTgYO+u8IACS5PxfN7Ul92f7V653JaT7oXE9N5vqpTjy5ehsk/ujCziKy3VflLfwT9kXcUDuz3357S/Kyf254ajkyeF/H6ExOiUoeuAAInK03pfR0IMRp+YQpvRNfMgP7UuN5P4c+cxT0IDcn9lr1MTm3D8AIZVfRT9aCtWGHUqRntCDeSYl79HNDTxFdiTTHLk/9yyorF0l9+cZ4T8rPx27AOclOSycI4VW1id+0EYdAaJZPRq13sBrfLg8aE/uz/2PT61t9+dRycSs3rdvgbD4Xv6rvRQqdsHLN4M+GClf8uyLW8dbCNS/myP3Z+5Tzbnb/VkLJ8DzYf0laKed0gjZJ4WM4ih81tkMgD+ghmI8bw1/P6yLsp/cn6dPd322JvfnC0C/kH//KWh3l1lXfpdEVYI6rVmbBlAiJ2LgW7iKV/UQ+idN7s9au079+1eeCe1hMZ4UnE4IZ9Y8peIqiSaTX6SW0xkB/1NGrrfXV/Dn2DQm35D78xZNcXwEuT83OWRExh2pRo1P8pyO7JFCCeMquaX0xmD7fdCx33IZL26l8YySTx8+VV1nYWi5D2/PPA+jm2xGjRkBa+uRoig461yfUKoJyAsUPfX6vIQPit3FTk3uz2YqXFRD5P5sJ0bPWLarGzX+MT0uVaqIfLtxTbFpRuA7Jayc8PsvnsWrVfabnRGYqs9YWJH7sxitp8v7iD7UKFMhg38jAtrc/fs+HbYCbYUUql2PV/A6HQqJZwuNoNXX87AZuT/ffYafFIv5girGN8UQvwWSnNS7n5N9EnCNbaKt57tJBPN3tUfzrMBMbfa5e0gBPJGVe2azMop8d+G7Vsn3QdEbg0FyC0EQ7N+Vu+klhgzTRoP5fBzhDkWaNFd6Aey13vPONHMC5XxoXWoJSYKXu0b1ZYWTUWOo630eKwskdnnfZGMQF/qt0P9LXq8Yjsh7TFE++Ing5If9782bkQBLz/UF1jb0s/Q2w/kQY/SIKsTtFUcEilFa0fSOq4Pnefs3sxc+Qc/tRHsB5wDwuKRIpc18CeyZTMKqmXCw71OB96u/PFBh3fp1v68OfNU6djm5+SPg1mYaf3RJQqOB1gan6zEgMmjx0b79jZ/Fb+4BsQW8m6gCzqEsCGZP3rf6zvMRWo3clw/MWiMC1eDLmcTDIDnH1uMmSgOu85nsEj9YAS+ld/vQkygYpEt8LsLVC/OnNC1MqywR8b+3HBy7DkFFu7b7ketUUBVm0P04UgB0fy/UtUACOJ/u8Wlq6IHFnC97D+6zQlZ6Tx2SllVBSPeyjc8F8n3kw7zZCLMIjMiz//3+KQlC3X0zDHd3Q1LF4weI3GsbE6V9F2+qQQ6x85qjCCWMizIyajJLwNwt13imtBSIoYp+HbinE4waxgnfRiyRVZbV5XExdeB2urkksUgBqQL0a2dNpWHGqjls+/xK2YNRpesYOY8VHL3WJEs0ot/l+Ge3BrzWSPEwIFGA3MVvDtvnVzQGrE3b51f6Hq+GL86/gi6muQS1h+T5T11zOcqgCTJdhznpQimA/ivfmuhnBYiM+R6zfX41eJxlaLzhOVg9kaewv26JfOUW3a9KkfsCU3GOmiIF8PqJ1Of9VgIS9xfT7fMr7yzjNOGIEsjTObYb522JNp4bqzWdPQyHt6iCpr/iIEWhx4CZSRW609x0ts+v3rz5eqf1hytqkHH+88zWEuVwP/XwasHDFP0q44MYHCT+FzaWLqEGAkdLzXjjCiDH2J5j15sK8v7efDKCxRLV+tfHhitpg3hH5NNbPOS7bPv4cwotDaD5L0/2p1sRlFRkOqVJvkRd+0Ju5ylZIurPS+9N3mhDBe/p/hHcP/xBEG53J/efMSl7hXL9h0BXR7+en96GJKl+yeGzLJBVs0TK3JA2qP3lk8sbx0EbzpX2ghIeeqWuEp0EH8PKwlCI+YkelBNyO5+h3gzFN1cGUWVpg9HrqGHBp1SgqrBPT+7bYQiDj5HjyyXgXDOy6vW8D3Wpp39+V3UCWan/3WKPtwdcx/lIqaV3pLjcu0Gtt/QhX5T3r6ZQOYjh2FjlS4aR1e8m/TpFT3AUfnd398xFsBPeVX7GQwmZeatI7G4/Bk3XdjnHClfAWL8bPW3+KLJfsarmPO8JIq2yP9Q3biP80oP3E87HUEkery1VCTcI1ayHtZdVQSZ7X4cn6xgaHFE3flTSiDwYSlhFz75CAqsRbHLkfdL6iPNL1/EgxO8o4JYvXAc6qx0sB091wZezZwzSDF0BzQ3l6hzwh+DD/023xNAAJ+75syun2KBpsIcqMPgsiDrQdV1a7gTqNHu6Dy8dkBAn38PFfn3oaqDx6Ly0gOc/xFyIdn/Gv33BpeZ8MgSEGAevUbB0ghCDdWig3CmknfxFWq/8EKyglpuKt2gg5UDIP3kPapg6lbWcdPcKEGmH05wy2yEz0PA1YxQBEW08WFaNpSB+8snq1S9UEMIbuJt/NxvkxBz5SmOaBNGnOEbPlrRBRbeS3gs+AhoRceu2fCADan2+zdfzKOFKc9BfRytOqPhbLCC3lAKP03flVum1Al17+uN8CQLSdlP1teqWBSN8yhMxH0o4sfss/9GfvKD/ne+bRXYGSPCFD7881Qx/8Xhbf0ECEnJ8dMK8Qw7ovspF3wmjhLLO2Z9rXwVByrY/ffv9kcHMTMtpXBMYFBun+vISEIGvJ4Ov5SBUtbbRxidSwgqjne32+6P/ak5Pbr8/uk7hm3XOtAGGMk/Sb7ERUNfyacb5UHnoSpjx0kinhCctREGmflGov2vCvP3+aC5X0cDjfiU8KOolaDASEItw5wyfhAKoVl4k2RVSQtDWEMVzUwngWnoWsf3+6GgsXZXn6gPYJUoxTaQkII07cEX0hwKIXx/fiK6mBDH9U752SArukE44b78/2mwIsO1MOY2OfBYQebJwCjU8LC9Peq4Io+uEzuXXlMAioaMqpCoDim4lkaEtjyDa+0FrpEMx0i714i4bPIU4d/v6DGUqgQb1fNy595TgHp8dZpEnB464afF43lIIYJK/aV5Zi+b/yM44D59CooS2mw6BypDTIeO1UkAJyk/u54hlywNy+6nod74c1jruRNtwv0LcnqmND6hPoZxAnvXHIcogVG3Ant9PDfKJSF0tUwHqzZ1vnf9aAXUesr33rNtQ0+iK8W5EQDgXEUljBjno59t4F1DKAEdrvP7MfpeHwLXlmKMMT4HN+vOXn3+70IqGxW7DGRdUJdrLzzdI7ucd7HSK9u9I0v3zzxguawDJyvkAp2wlHCB25ew68RHZ93q6fyWeBMlPsk7iNufhZ8rFU9Epmuj3vXBRGl5LaElcs6TOroLjtM77vr0ZQMV75kfz7M+gKNRZRZd+HSV7WolU051ATO8Zrl/UFoZ97lcVLAzqYa/l41PRAkOo3CH8+9yhWgRPrys8YHmOZGxSce8fHkWSt1tbB6n80HPKC8oUBrWwTDruciL6FcjQ0qyWdusg9fMaaukzbpBU9/QBiwAd5NPks574RwNukvdC771wB9vzP6xKo5pAV7p1l/C4O4pXuyTf6aINI7KnnggkzOIfCybhg1xr8Vl/bR0GxCKgl0Zgw2v+JegX3Ilu7fBCvirsZiX04iDJCY0KLdRgJvu37ULiIl7oZr2dYEICrMfO/o1mewntdJLWGVleSFvzzsItEwFQc/Fres5OBfPUhI/0bZQgGSd9/val2/AznTCMehDsvnTi6s97Xoj4b1Nq/+Y+aHzknrn3JQUExoVJTFHQgvzvlkKrmjQoZGO7yj7XAHnN/6kdvUlej62ZdqGZEEj+sFHZ84gC2rgjRdpKGKGZO+Bx82Y2nPgWp8UYVAfXW3mdaJO8UJdxlpbIfSFgqXn3ouo3BUQ5DPzQdmeBn8dmsm7szwXOhSupNN7VMPtD+bthAnl+l4DjVOL7oYrOivW3NiXIX6TlZ59hgwRfimrd1w/I/ZZ2c6utAgxe1ezhjvVCBPrySwwv9sMMv6KMXwolhB9bvR7nxwGp6bJeCx6FIPqDYnBBtghSPsvdXAv3QkPOCw/3eApDDCmbJvYPJdh1u2VpLXNB+MYAbS79QxDscYno0EyD6kVFLmKwFxpgCDlBIy4CwjF3VO47UgGn9gOF0VBe4J3Kj7QueQzPr/gWOOe5II/Nsi9Uvl6odVdzcTSVKHw7Uee6p5MKCvovMZXv2gel1zWDtyzK4Im8vkPr4l1030nyncdZL6T8GLfF3iQKAWyaXP8ZUIN/jNivP1GCIPHHn2o8uAIqXdT9LlCUIf/0p+s2zl5oXrlM/AyzOJzNcC1Xi6EG2wt5czk8+4Hi8epZlbYn8F/L8aVA3hqkul/8+Aa3F5I/c7lJvkUUiMKBtfb2tJDFcMXJk1UYxFw8fiTwVcKYY5xidxNC7x4X/kQOZxAxZVlFjcgDOa9nvE7+YIY4ezff0XdC0KOT8t7Sqwq05Xrie869Rtoy9TQ/k71Quq5tfPkLU9Cue7hkVNBDMly6Omv7UAbK/eYcvt2vhnTVisKtzrdITTIsqzvRGOXzHqEu83QlP988Yl7/1EbndNY3XDp1QZk4tmn3vAZUY8SeRAp0oegQdkar2ovoabzqKaJLFAo/XCxrY+SESt+RDPcs80Hi6fI96/kvYHn81rG31V3IsfmaZ01XKWIttnpmwVSBBrIIEsyhx9DiRvaETZwbKqNsYPh+vQbMrYzlpm4+hCZ1gia70Tm0hQvYS3HQDORpjUwf36eHTs9bHF0NM/hPjn0cfxu9Iaioxd1NoBjoeXkmjrzyQ9oFLm3Wt8i/j91M3x7rabwShU/t3l9JeA9eASUjaSIYlu2jSfQuAgPiamwYyY/8vN6fyXSfHSTf28e/FqeGX6e1g26t9eNVgcDkLpUI+x4dt+7FF8JQq5O/+pwfIiiIBr5q/Idf4XZpyz5PCW7T6UqNBybwr88r0xy+ngyz043FTFX5sHIwiebJsB9Ksp0sbaChBpxyKl8LeX/d8s3XX/fwDD7Mcu9WNl8G7OVOD4psyYNPhCsbcSN+qGL3UK6EMzV5f+1GfuBTwELwJUfTv/N4dsaLbi4V90Bx+qHd3cAcyLnswjn+xQ9Z9VhoNovQgCTlX9vNCxRwjO8IrTvvIn548YZ6onAe3Oc4Wdt6JQusq4/HO5PHj7gNbRbl04C81Ioq+w8KUJ/7TLqitIzfZSgnQ5rJB8/yP248TncAJ0CtjCevP50qXcjVZRcIMdt78hEo4Znm+ukvJmt4qwMW5/4+K4L4eQ0TvoFEEMQ9CJEa8kNEb+06DSla8F0pbXk7TR6Par9Hu27izQtHb8hFPoKjbqGrLV9C4DH18uDCgB8qESv4J7KHDt7qMEd6xFHBblqtNMnDOPidvmF82rQUhuqDJInyjmhybqj21Gc/lN2u99ichx6a+NZU38hSw5W1UT3/dgpITr0+1s1QAWtV/recdsWh+SlpcVry+MS85McjY/QgP8+VKvSdGrRaSpGaDRUk7NVy+H3+CXyZLPZ/SHsHVVmofMvuJV8/jU9oHlYyAs7klnOEPQ0s4r3D85epISyKOnGk9yl435wUEfx0H72oubdxptUP4dKZZn5dpIPa952Od2LoYP7mgk4vzS6oxhkOBmlWgYCDw3hoeQGqq2vhP0znj3BROWYSfhv417pUxYOmrHD77BVnxg0q0Cp3dn2eXg3eDE/e0ZEeI99pCqWaCT/EtvWjuHVaCYhqLaddvvWR+BklmgLS2OCOrIy54fAzwAlq758OeYLGP1aaDv88h2bbG53LWI0hY8RkSCxdF42elepSXZCC0+27LHut6uDV8yvVYs+qUXoqpf1F+otIoCN1YJzXC2n8OB40suSMaJy054WcKCHlwWIwnSYC3kjZZSrfZ6ixeoLvY+UdJHmm5bbm3TtIfvUkJ42nHRLPfKld6GeGghtPzcwo1IDKrlWNQKHHyCA4Snl/TAiSC2GX1msyR1YbYefSyPndMipdU3aYJVG/xT1xQN5wpuT4z7b7D1HOxnF/HvUgNL/00vKIGh95H7nPg3R8Gi90ibuzn9UfbxCmynmBnF8bwQr/iF/FqL/aiL1PLQjhxpv5blLtRcU+g0ecyPm9dX3YJud2P0lCIJ7Bn5zfyfcPPrQ2FiE69e7TpruCkLZZ4mOG6H+k1r/uCbbk/A4dkK2YMZkgHfV69E+NnN97XLS5UyqFaOMW48IUVxDq6rPjm1+gQiuP2JkROb+/2ScH7xrMkPynSnqyyPnFiagxOhrlowY/S38NjiDUWCyrnOJEjYyGAuVbyfn9zLZmeHxpnnSw2TJ3O78OFkf2XlrJRQ0C52y+cAYhlkyBuEeiNKiWxsFmi5xf364xemneRRL7Syvt7fwevPoxjHjtHiLc9Jd2I68n56vwUEc+DcpfquTczi+t7IhxotIyyepurfR2fv3HXkp3E9JRp/Xl+mjuIFRhKDdU5LILCQErYTu/3LO3eRZM1khrXxLOb+fXKDckuNn3FnrWINScxhOEiIEDVLelaNFrlTf3t/PruaRn3ea6SbrBcT9zO7/MwY9qPwRGI3uu45c/8QahWm6jU1OMdEjZ4BDldn6LJHVLdx3GoYsSjAbb+S1kvTg5y2CL1Ov1qmL4g1DJE6Olpd306NLoOE0rOb83Hj896t5GgT4TN+O38ys8na6xtBkBIWGTsb3k8RW6esQ7X+mR3IlxNllyfn3MfY3yLahQbIhW0wI5v87/knn+Ud0Gb9f8xAHBIDTS97N6WYwJlVC3Ozwg59eKJ+CdHY4GKVZ8Zv9Gzq9D3Gk1mZ5s4Jb99SNFPAgRnk/bPpyjR0Tiuycfo+kghgm2Mk7uQrbhP5fjyfl1DbMHG5l8yMnPXNgzE4iIWcq/kfAGKf/K4mqNMStoGG1+2h1NjfCO78tmyPkldPZztmk+gtufHM/JBAahoQM9kkPvFJA2a8rTka4+0ssmtb+B9KzIPV8oJ2boGcQrx2a1vq6Aw+cTr40KXkbZNZ7WJSoGSE2L7qtNii4SCyde7faTQEtRNTPHzOugeivRNWBPNdjkJIiLE/0Q94e3C630nsArrTruOO+MvNo6Zh+dpEdjrOHncsn5xRsrHV1JrYZjMVE8XwKTAP/4R/5qdAo48U0wgJsdSpBrYY0RNAbrXMPeVL0aGKt8Qhc28QqFjXy+M0D+nwfSGAMPWbujJJkxox/76MDw3bdjiW67EPEjJ3t6nTvwyxlP0X5vQvrh+cKl9OGIpVzC0iFNGxE+JCdX3Z3FN+56H9AkXEkapUvy6xePAIGXmfETVk1o8U6JgA5LKBJSnLQgaoojNbE0pdXX1BCdsfS30X+RxHq9YVWP3J9PKLL74i68RN9vX8h8IhGKGrU+BSB1AcTCo/PqFxsVuLJlGv7upkTs5b+XY8n9OV/nEWWfcSPSS5yckxYnj8847+P8Zx+qeLehREHuz7oa3x8coqZFOS0NVebk/swhK/8HV/ECrZxWvMEtRx7f6zueaiaEtIfflPGQ+3Nozq8imxJGNNbSe6KF3J/tNz7wrx6qR7+FGTQaZcnrf1Z98fh9IeQbmuxXQ+7PxwuG0xXdWZCJwNHH2/1Z4l7ElT/Sz8jXl8KHe/KhaNKjxmm3+H4Ub6JXs0Duz/4DP9X3zrAhYvLVqu3+nF5X9Gvm2hP0c/7IrIpSKEqfu+LB/2I/CgVj1u3+fOfwhZPX/DjQCeIR3+3+zJJRVNNRXoyMft60OqIaioop3iSLewoju4cbxTHk/vxFTNPTYpkLHeeXEtvuz6lUvC6xkIns7RouxKmHoqqOKmsHMRH024eC4x65P+8qVBLpCuVF1wwv7/Rn3qrC0rxfxmiS+sr018OhaC+Fjkk1ThQxTGxqs5D7szhf2Pc8mn0owet36Aa5P2e3Vw2wL2TCU3Y/g0dAXs+TkjNfG0XRmZG3V66S+3PINZ+bopGC6Lu/gMAYuT9n3ttjlB1RAsI9s72u+qGoNn+fuqqcOBrytrO9Ru7PK1k/Pk7w7UcxteI1h8j9eUDpYexVh2fgyKvSOXQ6FFlV8uAiFcSQUQCVi7sdLfQeeisbJCGMxOz/JNSQ+/P8Kr41iwKBtRY+Yan5Mqp4ddZGfosbFVeoXvnxmRnqqe4cHv4lhFw8Ve4Mk/vze1NP7imm1+BzPuP84UjyerY+nxS4aoK0IyJviUf1kBJdnmwaDUiju0PCir/uVkPGm4dUT/zegt60YlqmbzT6fmJS4UujC3LSq5+u+aqNTt6qPNkoqYvQtxRrzic1EPH1BNfuyfcwf63A/piSH1pNCS96xBEFLZHjtpZqTmhkJo1O45QgsiqepBspeAEd13a7ZRO74EzxyUu2Bx6DxmlNc7ob5XBp0Xxd1O8Y6nczaz9Xfhoa9X37+ptqgENwHXRudaGBQDthafGrSPjknHSPoz/qij76aC6GBk7yih9yS2JDtsxLF5N9z8I0q9HFT8ffo2w5huhzBpGIRbhDNo3ZAM3/fdPyK34B3+la/W/Xuz4SbRqtFt4pBDRUfc2Ivp3ouNrNr6l3iMjqjCJT+ZtDSEin6KzaTRoozrinc82BGuUZtqy9uHsFFNwO3Ohfa0cHyhh8VU8QEUEjFf8FpMg9QjHDdpgKesM0+X+zsKFU2Qs/502SwPcT+9vvTO9Q5pCl4OQFImrUVKV9e08GdT2SSbyQRwnxSbn9YdacqO1p2vqBpRTgitntJ53fijymlv4u+xIRsc1oxz8Tu27pHvKhhIu8oU95fvKiVFHMPzv8y9nxz40n/u+f+VN3/HNrqodLRhgl0MXvGp75KohSb2P+WWkA88/BdzD/bOXdsOOfA2i1Qq8kkp+PeRSjyW7C6G885p9/lWP+OUYd88/FrK93/LPvFI/G9vlV/EGK4j39okjlGeafL6lg/lmK49KOf9Ze5djxzxUeJtv+GQ5W6wm9NpVAbFmYf44ax/xz3VHMP6fwc+7450sP18W3z6/WnncdMENSSEkM7fhnvr1CO/5Z5jjmn8dVfuz452u1LNv+Gaq8gqaTVWRQ2x/MP5dVYv6Z+h7mn+9N/tnxzx7Br7b9M/zo7Vx0yZVDBcyvdvyzkxrmn2May3b885go245/zvaZ3vbPoB9o1eJxVx4VcUnv+Oe/Lph/Dv0bvOOf7fPUd/xzP3P4tn+GV0/TSKMFCmizCPPPGgOyO/6Z6SfmnxttbXf8c7B83rZ/BsvWlU6uJXmUuIr5Z/4szD+P1WH+WegZ5p9xwi+4baTfkVKSD0vvZtRA9/wx/yx5BPPP/3gx/+zY1bLjny2+am77ZyQ00r7tnxGfA+afOe9i/rnFAPPPvwUx/3zy8Ndt/4yI40N6uV9EEFM/5p83EjD/bPMU88/Ddph/Vl1g3fbP6M9M6rZ/hnoxzD8TDmP++aM45p+fvcT8MwEGtv0zjBa+zC4S40XxYZI7/lmAEfPP67N5O/455zbmn3Nk3PUsBn/ja17TNJr1z5NwJzD/nJqN+WeTa5h/JrDE7Pjn+a272/4ZXCiny8a+sKKxn5h/Lv6O+WdUjPlnIl5qxz/X5l3Y9s9gwtc5R4gVQFIpmH9+34f5ZwlLzD8TZF/s+Gcr16/pNhco4XWlyBMfFhE02Yz5Z0UZzD9X3RrZ8c8VrB92/LPaUqWCnwgl4FtxtwWZJdDsT8w/fyVi/vlAGuafG2W7dvyzmiLNtn8GRRGrXR6m0mjfBOaf14ow/8yfg/nnkdisHf9c0uRTq0+igIHu+KnUiIModhjzz27rOjv++Zsy5p99pzH/rNXK3kEbSgFMuuEnxD8roMt/MP+sxoX554oWzD8LKXju+OcbDc7b/hm84qhCin4rIUtVzD97l2L++UU45p976ct3/PP0QNO2f4ZHlAws9EyqSDED889Ch8/s+OcGHcw/p9ti/nnroda2fwaRXU6B5hJqKNMa889qGph/zpTB/DP3Fuafz3Dbb/tnkLB8uHRFUwONd2P+2dcR889a+Zh/DuCI2fHP8qYV2/4ZnxkapzR4TgtNimL+WZwa888MPzD/vFj7dcc/r0Qd2PbPEPxi4NR+bTzaI4n555GDmH825bq5459r8c07/rmCjmLKO58KLjAnGQf8Poz2emD++RXC/LNrNOaf+a/+3z8TJXuu07WTmprrHX7b6KNOGtUd/3yzGvPPzG2Yf24oxPwz/r+Vbf+MCmkubvtn1PEL88/acZh/9qDD/LO2MeafP9Tt2/bPqOmNxaX7pXzotB3mn1NXQ3b8M5M45p+JvJh/7t4jvu2f0Q8nr23/DHbdmH/eeIz5Zxs2zD+7imH+Wdvv7bZ/xiupmZZRSe5HB0Yw//yDBvPPtkKYf05XP7Djn4l+Fy1oIhbwZnW9loMllCi43WjHP/PZY/75P6HkHf/sewnzz43DrKf5WSigvmCOo+6/fej7Z8w/9xhg/pl2+tWOf5aPldjxzyx9izofN//h49DFpQVtSbRhhfnn5AjMP7M4Yf6ZGGaM+ee/Fw3LlLfws2JXvN9nyaEDoZh/xk9h/pl6CPPPFWEKO/55nl5g2z/j8zbOrT29oYgY2DH/HPgf5p8t+jD/LG/Hs+OfK/5pXZ3e3MAHEHmSpxdVkF0d5p9T+jD/bFSI+WfJitM7/jlYiIfjm/UG3lECv9/BTh09G8b8c/8o5p8zGDD/nJ6B+We1ONOqT3HreFHfFIeFZ1ooRBjzz8kOmH9+zYv5ZwIb5p8b1mi2/TM+SmV3/ACjNmoU7dnxzyK8mH8OfYb55zOCmH+uenV/2z/jQ6q+bftn5FyG+efOesKOfw7nw/xzVTbmnw3NtITarq/g72Tlyd07p4d+s3ze8c/RSZh/Ttrc3PHPQyK9O/55cWJz2z/jJy8o6L3i1UdX9z7c8c97RTD/3H4e88+2y9Q7/tlIS3rbP+MLH/bdm/hsgLK8Mf9MHYn553uvMP88Hxi+45+T2ju2/TM+Ptl064+TEWI6gPlnfwrMP58sxfxzTgnmn32Zy7f9M943vHyEopz8+RrMP/PyYv55rAbzzyyFmH8mjvXnyiR0kzx4jlKvhlmh3luYf/5iiPln2TjMP49zYP5ZLZJz2z8j3x4x895/JxE1p8iOfz6qhPnnmf8w/0wXhvlnpszCbf+MNJ4FT/tU7YXFdMw/288y7fjnqnzMPyf4YP6ZNd9+2z8jE6/Rbf8M6j8w/5yQgflnvgrMP4+LYf5ZyMU5vTNugvSU83C86l8xpOSD+eeYDd4d//xrbHnHP2u1PN/xzzhqLo01sx94gy/L6SETrEieGvPP97wx/9ybhvlnK3PuHf+cY9v+POziDP6YkZgb/6Q4yu7D/LMtwvzzRybMPydlJe3455GsgZos0xk85fLfbf+Moqww/3xKGPPPLZWw459Z/jDt+OecQkouAauf+PeCGR1SbofQY2qjHf8sPID55zkDzD8TdJd3/HMOq8y2f8a35C99+OOthSQ+Yf65gw7zzyQ85p9HgnV2/DORPjyWWmUK7zXOGt7eqY0SwzH//DsP8884Bcw/CxEFd/wz7pvHi57wSTxDj32spLseCiBh/lnJHvPP856Yf67IKtrxz0I/hefzH03gvTVPqNGt66O2J5h/Li/H/LO1Cuaf4wMw/1wrzmF95fk4Hg2XVeBuGSG1KMw/F5hg/rls5cCOfz4s1rbjn4WOaW37Z3zhN+eXE+KmaAJh/nnXgYYd/3xDH/PP19vVdvzzrKrh3eobY/iVmo8bNCRzVLaJ+ed5dcw/X5nD/LPBBOafW5nVSr+pfsdfE5/d9s+oKQbzz+JBmH8O6cH8c/91zD8TGzQLOulG8SZ5ldv+GTGZYP65whrzzzWGmH82K7qx45+1/Ve2/TO+EV5s+2cUqIT55wdPMf+cMoX5Z89rmH/G3Tu47Z/xouMR2o6Hj6LSvZh/DvqG+WceIcw/n8UN7fhn3Gjctn8mzdGMbvtnNFCH+ed0+//7Z8f3O/6Z4IL555zcoG3/jE7if237Z6TVjPnn/STMPz/8hPlnoyXMP5s9qNj2z+jZR6WTbBe0QdXnyY5//qeK+WdSLOafnxlg/pkY573tn9HVv1rb/hm6hTD/rOwckELkH4XZmvCxKO5o6Ei42cJNHQMjTv95HU+nhlrFsxzLtZow5ZL5vuuEPzpI+jbepfINfO3Hjp2Z84Cc5bPfHk+7A/F8/p4b0X/wRrPemRc2pcCts1dQmNMTJFILJx5t++fjTuM0NyTRfKlwZL6dCTTWru3StKSFN2L8nzgDtIG6OUfm41dX0Hhcy8Py8ivkqMfoX/uuBr5qV1kdDpuCkW/c77Mb1FABrdZ70k1g5uWea4/u+8DT96fxnrnDoO0YM/JXQgEIS4sH/jWYwKTIctQnRmrguyDldrrPCq5YHda7duwCLKcJyPKtDwCR7uWMRaciCBVyLxZ9NQXJHpNH9PFUQH32u3HOZVsI6FN6KF8WBKyTrX78HX1ANG0TUL+qCPK9AS4mt8xg5NvdIKp/lEDT5sLbo24P76n03vutXQaGw7Va/ly9YCXnZNR2TxFql4rv0vuZQxdriXefMyVsKesJyi+ehAMlAl22okTIMm/21Kh6D77cxq61+YowUuM0YuxjAdwiz7UoiyigRWq+XLXsFNwMOphsaBoFf1PV47QOtECrN2O9RJkiVNkb+LIkWgJJmFmM0Efe75zgLpCrcgEzyQE5vH8MHE/T6vy0vwZSLmmw32tQBO5jDlZLblbAKTzKyvf9H/5Lsy3bvlungUU+/KlSRhywnPx4cbXOEBGmrnxYrVWEG0ofktv3WkO+6PncBz838W15+jH8591B8rTkiGxjPOyu/GARdr8OySfm3jLkUALJxTNZuQPWMBb6qVbvzjp+9Vc++02T/0C8QbuFZiIBaPRmZLTT2tC89yvjkVwF2JD3Nvh2zgZGYgMDAuNW8d4nNs2NZb0A92ntjD/LdQg58lL/zLNeVGFga0B7VA1CS801K7yOAi48k2BnuIKv6vlUODJ/BoiVH1+dk7gJbucnSt2LhhDxlPF/jKmiaORO82s3DmtI2mjqk/Zax5sW1R/6U+cNdAa9Ao9aksj9Vq1C6MYocuuscRK87A6L9Ewn++3I881cnElJGCeZAwOzhZsfxBfQCK6J3gLhY7+HU6wmUHtZ/cSz61Eo57IHdTqtAxi9vXakMUAATTt4pOvcDoGW5cxrzIfToN/3ZkZZyTQykY2vzNYpgI13gQyOD3zRBtt/NG+pbNC74sM3IdIa0clsMH8bdUBG5uc2X+9bQDGcYZm/k9tQkrlvjcB4F1J43qH34IoVMqIP37A8dBfV5wz15B6uAb1TFy1tHw2DvJWcpMzHcLBMxQer4COhv/RkCPssLbC03vPLUFEBOZqhVr3G8xAhFCl8nHoICHe83KzXDsGKlqpWsuAxWFmkYXsyTgciWxFHJW7zwlPO5ao3El6QvP7jX9ChQSDO/VCvj2Ml905d+aZjxhDc5hD2/CoPPPL9XvilWxn2WC/WueaEQKOOhwvpx2cg9F0KaJ5XRDk9f26VmeChPYeOjzqWCy71n1Wds9QBR8e5wNjBSLB+9vvj0QP90PizqPTXCQlkdfXs3f6HOlA7h5TWjnLCm0gDlsY6feBNbzKql7oC4Xi+AI5/H0Gbx/tS3DlpRDxWH0r8pgM5TBT+sz0cIBCFHLwJJiBA+47vmU4iBN48aSjq/gFG3opx6bMeQHT9HnP613RhiPr+7kg7DtioeK+KV7GEv/gXf4Yqk6Bhr/GykGMXED8LR3BwH0D2PPSRXJJ64JlRPfyjdS+oOSkEuVLYwIcTVhw++slgw9NH0G19CzjDpBudDVKIWz6UK/2HHsQ7+/7bFN4LCwasIYP/2cLNrVZlnb47oOLyIE937SUQw0SEE7yk0N6WX/SWdUdA95zB1WRPdtAcFvji22kHMxoSb2i80mGc9mVKXPZTCA4XdOLglkKtCmkC+x/oQ4CV8TxrJhtU1D0deaHsAPflDFt71zIhxPBhTduAExLqzfywFSCJXNNHL/wpN4CP+2yzJ6pYwdpvppTm7kl4nxckfSHxLrQwHGYoMKxGSe6WXwtppNCJBYmkj08NYddV6sXypyygRRH3px3nDMpyomdvMueAnZtbL3GqGXUVyv5nnSCKRP++TvQXNoYcDpHgg/TMcEOXve+bGgHGWF43ztjlQgSN1CqBthvlOEaPJg8poK5g+YdMo4bAZF5vHc7BAsRY4VePjrnA64wTf9kK8yBXsJFZKKoPaWd/DEge3w/ye8bvvKi0ANzLyQ+2eqzgOO8SLn3FBeYjzQ7wvHkAHtKaAxZRX1CS8mBu5ntLRHDqvOJqbAfE9HBV86wpkqgMvcsGz3/gdbabUehpAejXv+M9NzeK5MNK67NKbGAlRKU56kMw3JNeCFfP10LWyeP+zT0BUCKiejGrqQBuE2ZwLSkTqKhPyE0nOAnqg0ql2aZuIhHd2Bctvu7IzfmE84+9/GDZ4ck3RV0MJkWfK97d/YlIZmttHfrN6Fs0A01exVv04OUV6lYNci+ivF0yZpuGzP+m/l2Yr4VDdjPXX85/gvB9G48d7QOgK3TYm6k9GLTyHjiKs7PBSo/OXfyvg+DrY1a96KMLeT8+Hth6/REaG7LYB09JAk576pr5s2NAuPT27N4qJqgVWWxLYaCF8JoDc5KLQaA1m15iyvMRVsQ66kZobVBOWLjqSQNNEPLsO+TrJAAig2eVA/9JQm2xMselsSjI8HUssuPsBbr9SS8/L1giloNstC71KmDP3kklQP6ebbvT/KbiVOCX8i1/9msJYDat60bf0APZpzRM/1OxIvfURensvyoQeoahz+cyL9w75nXqfpUGtAjvmd2kvQXOYb/i0pi6obigMsJ21RKNFOR+/nPmEJjpaso1MvHCp88GMoEy2vBmRIEk8yEFPD5ftmXZ3Qm2sfx6LTRWKMf7naPH7CE48lS8yOgND7ArbvEpienB0reZGxlZ6WBIn3/Oy5acR4HN7zmjlmg+9+iuB21q4DbcHeIUxAM+K4YRd7gMwFmf5x2Dezbc2mtftGfuFajdyR4Sf2OJVvCrJ09Uq0PtesDPJg4e+Dt8npa8nyTfP6xD2LlyIFbx8jpn/XNYTDyqPfbAEkkyacQsvtQAJlY3w4FibmgZWGi4tm4KIuKPokvXc6Hxx/UzYZdKAFfzfWrqEnk9j0vfKcxqgmzFW+mRg9zwiNNCROaXBex53G9/eOQByNzTcE2H0yj8CB/tVQdLpJZWf1JF6TDcohLozCnmAqO0Byq0C1bQX3YhYuZ1ASgU+/039rYC9ac0atrttkRGN79foW/AwznhF61UTFxQeurqrt7/bOA89/IplYdFoD18m2lJ6iVaFDl1YrcMef3c5/DGGQBdYu5TUoqc8PMzzuDZ1FEQePLF0/7mQ/AZHOpdy2hDhP7+OkcDCyRZ8aiXx18bYtrOhk3/4QI55u+mnvhjIPApf7LD5zE4snyytnbsQZODiWPyE2bIV19aNCULDznu3868P8QP15hlJeIXbYGTdNwXWZQCz0Xfl/r1fSjJX+4uP/EkMjr9KT1r7igQW/nffGF/Q8q56E0h4OkEkrzUr3DB5ZBOMTtdkzWMcuRrtTkPekKoBsWaLzEQTDqYbBQ+myDhx9oSVl3nwf7aNxGxwxXkfWt9nu7dUaQdUlfadcAL6M5MUytfSkICigsqPFE+iLFIwXXpuS4M3BdzDw+qggu7q/NcWMbQ6zO9gePFjUhSyojeWPwVOqnar+th4omCGzl+087eQv889gaGEmvhpRM0JDh3gd2hLkEfXVd4hg9j/LzhB8E49Wtf9Lnhv0RhuQsB4uDP6u3d/+IsCP0ayk352wnayvEpde8cUE5UREN0jAEQe10Z6N7Tw8MBCtK++Vn8kln4VvDTEKDPvyHGxdwJ+RK6z2J0TqF5V2bQTVWFkoTKDwpnBGBopmzY6wA/+BoetEsZvgIvoo48Es5oB5aIcdzVRAIiTBL8bl6UhI14w26FTT5gvJOfsqUnBY/db+v/vpQEG0MnR2wet8HezVP0nKIEhNutfiBYXQZCPeU0+RV4YTFnzCRwXg5eUmS3RireASMn/75C3VZINAm6lneQgIiVVone4rJAGPx+JGKJB+5OV9s8KleEfvndp90nMuDFxAGfMudm4JjgSpoTJ6CKuIeLUeuyYEZT78rCwQtHvf5EfN6vCgG13lKn7t6D6Z+Jixb/XoL0aghxUIiAkv6RfAI/ygFTjejGPmVemOW5MkGf8L+Ozjue6++L4/bOTvYmhGRrOMgO2TubUGR+SdKHyG6RkJAVkb3DkZWUWUaFUEmSSKmU/D5+/78e53Hf93Of577OPefx+KhBqD7X5uWye8BJG9ynYdAGzNG9IZacLpjv+TH80duDsCjTatlsyg1unz/ZX1o/CiNvI2bdKIog7ePncKW7deDuzBBozuSCnHbpf3Iuy8F7ge+ufwO5oeskK8MdYv5Z2VP3+ohzCTifXB74+70QKG4XDJpQuuDS5IevNMQ648VEfdn3DG4YoNc6un9OE4bOLCdwt5bCtaK/X3PfuGMG2berHzacsX6KMS793SEYNDfpkm3jhpeQ+ml/xnGQXRp9tcZeDsoNDtx7nEpx/4lAZvk3zjgSlLVBUyIPOzGBbX+mueFMusqrOl0dIFxNpxg99xByhpzTohqa8UNQf1oEUT+1fSax+4gCVCjGvH/SxQ0lq32/56n1gOMw772AZ1XA7Vyv7cHVjSYk/P/cPjphgvmpZiN2RXBJff5jNY8PNq35voYm6EO1fn4OOUsNHNO8QfPccgAXQy7/7uh2QcEsxdS8CClY2SIxTFQXgWxC8NR1Xz2g63lhW6VRC/+4f79Q3BzBo2cUWqsM3fDstWNqVMZmQCh1WAk8PKweQXf+7lq/GYQnPSA39KgDO8EixxKjcZwio1v5quQAf5+aLKaxBsDCVc/aSGcLLO20dq+q8ILsCdeuQ831cBa64Wjba6RI7zfgTvRBap5Tw5afEtHPTn97oSUIkwLvPYvy1oaNrJoJLdJWcGDOWzovMI1m+Qd5nik2YxXN1zNlVa24IvvkRKLfWbSp6TMLSUhEV1JJEr3cJuBZ8BpJjOkGToYHyhzLmhgxmFQb2uIBjkK8e0sXeYHeonKl4hU3JMzyDlwm9QIBpq4d/pgueDDbTDH40RPTBacl4qY1IF/gEXtnDyUUzi799y3kifo0q7bhbPwliDOakJj8+hgqTVyM5cZ8MH9wNXGUXgwyjzBkxInygYJw8KwCHwPE8mzG044lgX0B4TSyPIavRbwduvk+2Hm1OW1zgw8SElzLaoq5wQtsGw0PckPDtuGMbOVN4E+zIHMdRXjx66XrhQIfJJzyvd+/nx/mhGUZ1Zs5gXeMv8C7RgCSWZaEJf7ehoFLaqLdX9pAeDjl78RNH1z6mp5SqCIIhCc1Z03KOEGMn+vepX0iQBX4mZ3V/C4I5R75R9wQaC+77OOTRlz/BFNv7zlBMJJh/5DNxwXxR9slyPPFQXXP1IqNxT2gFTrQ9cCnAQoH2U4ppfqg7ZGictJ5QfB+kZL/NIsLtuyFBpt5pMBP3Ol93XYhnIk8J3HvaTWYJDjsz4z3wZcwfdDTQQgWD3OOOwpyw8c4eozLkIG8gNU4+tIS+FXb9kf2wH1IAYfHWwQfdLHsk7L8KATcND8e0Ldww81Xzr9GE+RgdDnqlbt5Gdy/XfJJSfk2NFLklJNE+CBdgwZ/AUEYjH2N96AbDzwaHymm0JWHlP9yTdr/lsMPb2oFs2FXtCEr8h0M8MFfd9fpqA+LEPP65sdznLxA1tCqf5ZKEULPWLmy3K8E7ni53ze27uK8j6/lw7M+qD9PyMkfEQHNEVeJnte80D6oH9qASiBY+Y2mt7QaUqXfv9OiqEQPMRXqCicf9MhzeOX1WBSiInnSq5z4IPGiw/hWqgpMfObjf7VdAyeUi0kneJpQdUbGa47ZB2lOvBP0jhcFx9U92l0JgrClyVn/k04NGHy+d0pb1IHPsSvmX/oQN6+FSRWe8sW5c/GLNi57YWjS8qXtljjkJb4nP8CpAp3zBhLxJfUQMvg7cPNsD/LtUQx7N+WDRllHC1M09YDQNaKu+Oy5OqeO2Zs15uOg+is1omemAVg3zzy70v4UXSq0EnLJDNHrzUhP3YobeNyNkEv7YoOdQv31P846wJ+0iLLzk02gPLNt9YZjBGs+GR+XOhuKjBdYA6r5CBiTlmAWuz8UfdpvVP4lOwaXug83tdq2wwDzh0m5phG8lZeh7T70EC/M/hp9VFSF3wuY5rhkz+HbRMfqxaEoFDdi5DnwvhFUaR1Sn14tg7A9BfwsJ/xQq4hsIPDTCcjh5HtCNc8PQQeXj62lkEKUslxdHOVZuMLal5/PVwreH8gI6d2BKPilq0znKzeQPN87rqxHDuVcaasM5jfVi+4onOxzIoAJefvrHl/ieTv2T26lIxBHJGZcTu9hAw8JJ2cGHV5wD7EppCdfVxdYd4inC02B1xfPnxg4VgI7+bYNT74S4xeIy6yV7qi7RNL9omgh1sss+dQGfCQweFaML7InDcoJymcE6org/bbsGcbZQMzPqGL9aEIB/e1JK19a9kFWx8HqNg9ykE3K3fnmngWnswWC7/YWwOmeS1eX54j66Efbkf4UIDh428/+8T64KyjXpmdNDWztJmw/afLAQHpgsC40H068Zaw0eBuIaxrJH42ZKSGlxYUtyZUTrhRzknwro4d8xjWlGesCuDEgfGU97g5ovRXQaSSux6VGvfFiMCUwnLrPtLCHC7Knbp1TX2GCUtq2e9ySxUBYLvQ55nAL8DeLSsru/PZkqwknLRXI64m+lHzGBUaMor8ecLDC0gvqcOc/9yGaT+ujzUQKcJhwPT4zHYj/ZAdyg0qogHG+MOvqPW4oD2X84a3CDoWqVt8KBx/A6/THQaKTEeA0jc8l3wTi0e3RP9R21EDpO3pk8BoP/LMRnx+24QCTJwFmH/Iewg2mTkPlk4542a2yLvYV8feaDhjpkKeBerYt5u1rvNDR5nvF5yIndP5dluJUq4awDicZC7orSBqYwChM1IdQx57YekIDEU2UlydL+EC+YUZpJpMbeEmueWgU1ICjeFn1bdpbqPL0hOqTl4Goej6NrIGXDvx3bMy+hfODvIBb3p1nvJBp3HVehL4OHEv/TDBP5SFraIS00JNAor+Kk4n3poGACssMYRMhML6b9vVPCD9EnDRk+hxaDyZDpuR+tcVotD0a5EobhBrXnQ+NPN1UZ2hDUfFpCRAZZtIKs+WBXvaanzKvGoCeMm48r60cHzTc9FT9EYibtMYHSlrlgKTH/fFhlnJ13h3SipR8CbANDDET528CIdHsHG3/GqSrmjbb88MPz3zm1NXoNwDrsVjX2872KEzG+/P2Fy14HlvMVXC2BW5Ephs7ljfgn290+SFfQvDOWN4B0i1PbKw6H5J/+j8sDGcV9DEXgXCDi7H4uQP2Lqu8ogtuxKWsrt9pdbdwWtjz8Y7JLdwY8pF/rB+AxpFlzJJ2nthkwXC5Mb4RPhZ1SlkKlKNH/mZuYkwERjbcK66PMMaimUGu9Tl+iPPPKki6Soas+2SX18jPwvpeCzL6vDJ0r5QJfrs7z0xhbXWgkhfXCkqNeY3IYf1SeDBJdol6f9S00RqRX1ajSoZHK6XI/PTkPw+ifs1h8yGPFxsy981wBmjzQrZMallvy1oHjetTl31EfkVvMsq14X2ktam91kQZhgR2ZrUij50OD7vzv+42cwFPqlKmijIJmr5dlwgn8jtcJvjoj2IJnn37gCt1d/75m1KUmjoF5uSYqb0n8ns0l2s+35ccN7m8ptaJ/Jq2meqF6xWhoc+7lEn2MMzfFPus50+Bf5sVpVyI/KZl9VEvWVIj//CcyS6/+2srUq/9vIcHMjJvRHCEoYtAcdMGMyU+F1j3Sybym25uL1hVRo8L5reP7vJbN72uX5aYiw9bCvwZiOthtlAjvR9Mie8Trr6bJ/Irf106GVaY0CDF+P/8FoU9UfrhlIkBYha1SpxhaCqlfcaKlgofnHrydJffesNOjhYOVhSnsojY5XdSym32nf8NpPIRu2TFRfzeZI2frSVUuERYsd3l92D2ql2mCjuy5In+2+XX9SLvHbLgy3gS0znyuMNwLtXV85QNNYrX7nF6TuRX2k2QrtyGA80F5o12+eVfn2AWXbFAL48P+114w/Dv3hcXkiRo8Je1m9s/Ir/Z/J4SyRGcyKLwb3Afkd+/WnMMm2QEyPjDStdM1Ld9cY/++ZgG2a6YB38i8rvJnHQzOo0bU3g7B4HIL1cv68sVypswwWtzNlcgDDXEh8okCHT4oDn+1aHz/DBDIXnHbYoX+XzY2USJ/JpxdlSsvMiBqeEx09r9YVjtGt4sd5sW/33fx55hLAQLhtEPIpb4UTgrzOHvLr85Ck7fZIvAn/TquYHP/yHJ+cqG1tifHU6FRg9fTknA5P7y0bNCvMhRN/nRicjvTORnA4kjxDx3cOmM2hni/hcHSisIyyKJI43JSkyF+mHnYAeV6+K4JiDZ5MLXBGMZW6/XWqrBxeF10HXuC5iAPRLXP+li3y3qciV7e1R7Xrb+eq8mPj31gVvApwXWbnYqWFE0gMWLPpfMO4HIcSaTYY+YJ6Ci7Ily9/9wauZU3tjsfvS1oHewX+mA4Xjty823G2As1IoiOvg6jO/5W7Okmg6K3JWXyHUDsEX8wre5GTcwuyTBeTqrEbb7696UL3bja8PlFb3Qy/i7UGj8Fp8nxsonqsUT/fMH+2m93zY8mClsevrGtif0+7hej1jowt7GIcXPNFGo0e17+h+7JtJIC7hxvqCET6s6+xPtsWOck0JjMuESJF1PdrUy7cIe+xUPOsZIHLG6undURQxNrd2pyoX5oF68r4HiNz1KMYs2yRD9M7ko3dEjQY/RT72nzkosEjU+DSbcnudDj41Vr+Qibujw5hpIOsKNe57r3hUm+udPXPfP7DfoxN6IbmoPUaJelXHhpgA/vt+m3xEh+ueb4WTspvUC2Kcbe0SM6J+1v249rK5sR0JNsYWNdCRW/zaWLFcRJF5OafLORP98nIrnkuQ+EYwyru3c9c+rEnVv85VbkT8xmZ6JqCe81Tm8fE4QTX0cr+US/TP34bsN3/LEsURq88+uf3ZUO1+bKdWIf4UFOSQORmJzK3cMw7wg5tPGi+/65+6If3taeKSwmOLXu13/vDDqyX0tqQaHTqnP/DhEjE8h8SXEQQgFy/hrd/2z91PmPykZMlgwLZu6659tRfe+p3tYirzHNFW0lSLxpel8qPdHIfRnr2Pa9c9vku58n0mQw1JD0p+7/nmW1mX2i1o25i48qexTjUSJpQgyHoIwFrEvfG8j+ufD+5YebenIY5zra6Nd/9zs28lepWaA0xp7rl04FoljwnK8MSoiOFGSzxBM9M+RKaeaqykVUfFRuBMT0T+HTFWentvMBjlHkeQ4iMTlrMQotWERTJfx6PtB9M8TenZn7TuUkBBSKdJN9M+ZPUWXzsRUQMMt61ExnUh8b21+zGBaFBmK90zoOvMB3KO0PHlDBVnaHt5+Q/TP4SEaytP2jZD10GGy4zTx/JxwejX/VhT/k5NssI4XhOqBawO1Emq43F6+bEf0z9NRolnXKBE0g5zlp3ouoCmb63Kn2F7MHKaJ8l8XByenMp73hiqo7/+YhP1+Pdx8eX9LnaEHWqJVV1RcI7FTs5tXw0AXSbYS9WoJg+q+X7hcrOO1cHHPW/P+Nw3AfkteW9j1KchVfbb65X0Zy6a2o34fd8Ps6pMUlLM2aJ3VfO1ZuD06LDoFSA82QZ8V7cy+V8NQSLknNCQqEC8y2Lb3dl2Ccz9fkP3jCUWyG8NkviqA/IOp+4vt2uEI2+uJ4OgRiD3sUB0pXg6rw04Fr3iqYJPcw1me/xzS2f9Qr0q9CHHdB6sUuZpA/8vA3ZzrI2hz1uDsS9FEXCo7NyF1MAh7di4Ne+pwAqNajaRZjThqxB+L4Wk8Czem149+sx5GqrG9Cao60WhbTO38pV0Xm//zKMv/QAsR2z9sZVi+dEQJhkSdrI+Ah2YeSRnnhlB6e0BTMY2ALqfUhKbLlfG5qTPwnuaHhJJr1vc5eXE/3/3nnTPxYNv7jvTu7+dYadY6lW5DQI1yKpEnvhJI8q7CLuIPD3zj7a/4YiCJgnJqFTPnr8PnKxW5T+mfIbvQwv6xQGJ8/70z9UrS2HxoaeC3HDccKLeUXliXxZFLS7VR8rcg52htI19hP4quSAz/8icgSbFeTJK4DGp8+SOZ9YMLjAcvfiRUyaOY5TNTr49ZUDu86iSGveikPlsmRoxveiPxVt4fGVQ0exSwdy83PCdYnBsVUkYmQRW93fer7B8WX3qduzA8yeDGgyACrr0gNb88LosPtNv1d9+vFrxOUNMlqaH1wdqfu+9XVxPoGmTp2nHyiu/7ZyEEHCF7cuHZ24NIOJa1d/f9KkZKQOLy+lEcvpfzaff9SvyOrJuIUz0ez35qxxBGQLmUqUOll+VwpJC0808g0T8vLB+6J62BJEMvSI86l8C0sFHa1H/FmCJfunj1PAH5V/9N1Ikfwk8XEoe+ZXDDEB9DhNCcJlZ4nrq6+36VULV4aohGE0dvH75xLpKApU8+R8ksHEKhK8fiDrVxgzR0tfTeOo719/x0VtmJvN+0iz44XQK0V9+ev3qJgOxj7w3niuWRYua7u+YMN6ywnwwi09VBA5ZHHU/PPYSShAyHtO9NkPVtVG4uioDhCdfibQwVUGuR6ZVFNzdwXHjJUU+rhwPR3mSRz6rA+/fQf9+au2Ag8JicWg4BbWMOtscYKWL16c6r/jl8YPv0jK1Kpj4eMCctPcZSAySMx1yDvz+FmutJTRf1CUho9N+rzCaF2mdM2b/Ji8C/57nfrWP1cKhP6kyEZi0kitluFveOgA7LTDsVGfE8kGvtyykyRZLJtfQnPsPqIly5q0ZRZnjtlGYyjVsdeIlQ5MjxjoPQdM+jz94JqPV5SZQ+8xwev5gZXalngWXBNRS/Jb0wvHWwhL60Hp73cLB6XX8NRdtCxuyrEUhbQa6dkJUICSnjR5lKg3C+aPZJV6AOhpt4KhXutAB/Riud9sobuKtc4Hr4VSP4M1A+HvFrhQ+BC2tCVmfx3xVxbbv3CTC2bZ1rs9kErN8V20eFJ3F2JKW7E69izkrt+MR2OGbaUaXJsrGCkT7hySSbHBLYPl88pKcFGZrHNeR+jKOV9till3OxqHppvOzXSyskufyw5t4wAwgE97m6ZFLhwk9RBZKfYWCpm+qVbDCOpQWZ3gyHY1DQZ+8ldbsjWBG6dNzfjh/Uj5+MrN6UwG7J12Vp72Pg5xuDBzd1XyKNRx3p3QsxOCfe8ZemXgnXBvzzJFl5oaLqM2VfohIWVWR6zyQlQXuh7DPtlTHUXJgzVAiJwbU4pkmuH0qoceprqdEFbmD+c27RvOEwdlxt+PyX+gZsNtOSvjg6ikYXGXVOEOMLmg5vkJ5RwV/Jil2zDNxga3nO3Y14/n1F3rjLvEgHYZP7OvF+Q2hGQV8nERGDpjB6NXhVBQN8dSVMnnDBj3RdnoNixzHyA03Nbv+o36Dj9Fz9U7wh2ezYFBmDLjtNrA8GVPGllXmuYxgXvE+xunlrny5WHnd6uds/emMefzfuZA9SDEj0+EfF4JKrRKlHgxqao8ON3f5RmJ3n3khaA7R5Jxu92z864Kj5nOJCG1pzfvqvgBCD3uw0aluPD6M4oXHrVSknlOopSN78cwKTRg+17faPzNxNDtr9eYi8tzwPaV+OQY+PZ09PfzmCsDKputs/ahRw/Cn6xQR59d8d3e0f5RpnUe45fxyDKkWkTsTFYICkwm/rQ8cwJOkH073SfZCcsv/E2Jopnpt5fmm5pxh8T/dOr9FUA6tl5XGxpBjUdl0dXGhTR9luwzNGu/2j3l8x4afNca3jy4jUbv+oMEyR8LQTzlqIkPbEE+PrM1yyfQBYNEfDdEyeAwL/Wst3L1tg1PT8A69rZSCSqMeXqTYAx/eLWfncisHw4/umRm9q4MtxT4Ofa/sg4hDJzx1dKzy4hnFG58rh/Lhvu5n0GMjetzteXxGDnXbcWn8d1fG5OjnPb2FeKO3vUygitUKloP9MlU0fwk0Bmei+xElgc1jUGGeIRlXTDKr2DXMkSR6SmKXu76g9Fnpsle0UDrnpVV8OrYKo9Y2Hm6dnQDkzaLp1MwnrO3eC+3T/w5mXtZvD+Ya48LLlFaXGOZy+dzKuQrIa3NZuT1yKWwDR60m3ubqS0LdWoGJe7TowRLTK+Nn4487leTnnyuOoInTWk9m/Hso2XlOp/H4Hi/TLtO8/I5ROUDjT03RDfffzl1Ey3nhdRD/iv6wb8DqFu5ttqxnyoajEe3oG473lDuPODaJ/j9GusonGgGIzzctfqeHVOTI7RXMl7PcrHFqsPgdzxwqFrylOY/Uxkb1FEIdr/dsyoxpWOOcbSj+zQwOj6SWe4/bcSPjg6aAu5wPt75I/N5x+g4fLOwQINrHEOoKKj93RAEsZT9nPxnFBaWDAoO+gIjbXPfOgzo8A6XBf5t97X6Pa3iEd/XeXcU5WX7voOHH/eyPJDC/vA4qfF17bmGliPk35kNWbaDCWmIu7Zj+FKQ1PBy7wxeKIQfJjrzJN9KC99XneggPak2795m7VQafg5MsdkvFgP/56wfTgBPKPHiCX2BOLJF8WKILnNVF17dJemhd7oXKWg93WxRAPV9ifaNBMgXppsifOt16gppi83F3WWCRQ28RYJmshw3nRhSvWe0GNsVPysNJJfPhjxWam7jqcOXEw2DFlBKcd1voIRP2UytwrTonjuDD/vvF9PzuAtkW0G6k5DummUe/Ob9Svzli1SAzgzyor+lU2ol7I+NfdD8fR8EJw3u78xrlnL/KnT1viw9+ServzG2PKXpdb7LtwIejJwSN7Y9Hxm6uKVYs2xjJFrO7Obwj7qhqFDFkjSP1jo/LJhMabb1VDTtXhKml+5SWOWPyPPKZjtkAH5b4pTrNls0LGpIlci6IdMmdMcIxvZcMYnYCkmKs5UrsOpbNyxaLg2vvbjFW6eGlOLvpDPQtIMKu+HshxQIesizf8U+4C9zk9lqor9dBWMxDbSYyfcFy1KbFWDx9nk0d8qmWGIKUcMz8SJzxUZGOcyJQPTpVnkTKxF8Q+UlhSScZikepJQomcAUr/OdVOQsMEIquF32PVXBANW099tL4H75pUlzUmR+Djs0jwXb6MzCshYrbbenidae7hIXZmaFR1G4i0d8Ul0hze2pICePNohl3efBIISejs1Uf8fYX2i1eWm6BLaPHSKWUWqP39YGsg1RUtqwa2Cp8UwvV3PoJW5rMgweZ8bq9/DObz+5yOn7dEl2IecTHy5Y7ndxMrZ5a88Hk5QXaxthgU013ezL1YAO47ZdT2O1fw+9pj269x4Vga9+VU6rGjKB16P9csOgTbB9vZje4VA8dFsZKb4R9hutt32FjyDk65UhVWbF2FV9M77hEGnvgwpCisJ1AIx3JV/xaP3odYhvY18+RlMJ8MD51N7YEzxr1HeDKfgoUAA6uVoBsGs9B8PLSdAYzm6a/fXWmB1rtWcfFKC/iZa8zaczwNaVUvDyXxEr97/YwzVRkFTBSJ/ROePIJdYr/phlyD8MV5pUc/jOfxq07t/aPHkjDnzm3pvyReyOzMPRGTuaE+EBrAEDAnibqvBl8KCnnD9+NFL3u65vCALPDCvlh0mRcQijIzxDnGapXJE9TQemy6qiNQA7XWbhFuT7uBbLzEXqP1t5hDGHpkoRWH+X4MNyOPnkA5pomqpi0KsL8/fjohyxD7gjM8tvL8QaToYEnh6AyqLvT27aEg5hOVV3HvHxniL8uykQF6CrgfkTp2c9IUa/ZNvIyyCobyhKxG6wNvkK717hUbljhkrqLYfP72BCY8fqvFnUAOLUzaTRkXLHEzoO25QmUY1D94tmqzPYkH1FBTiikOO1drGU7eMEIJ/7/fGXbIoDIo5e2wmi2G/5N7vjs/2aRr0fJQ7yXyu248mdzVf1D8xRBojKIREYzjTmQglWohJffdAbueDf9/fjL5Y1ulLd0Iclfp8FEzx2HzidhJU38TVNVg3CK9Twr5d3ioVSudMeVESe7u/CTHvXzHuqQ+zJWUdjcn6tcy7F/sTTmJbh/vZLtOksCJxyLxcvWumLtqkrQ7P5ki8Ee3Z6EJyXZAoI+ov3Jdn/DCwxSVF2g8BN7tqP96Z7fKdcMdu8V+8ShmXQGHwJzo8wfd0PJrjn4hUU/ephYgyW6Gqgz1DVnL2+pyx+R+bfl74klLslipzgQ42uJIiJltBk27O5rZbHH4qz/i29hrM9QeZauovvVHnbma9p+D4WlkDA30/raYBJT4M7tLeQBeezUJzFLHoey3SqeeEHMk2J3X67n8W11qVGKNXdYHbZnOPgphToUvzRRDJ668hBa7FOcN9TjUzryb5h1jgYKZvAeeGvxSZyxrvBmw6YsfTFqC+SWuwd9M1yEMmwZleg3Sn8KxaHs7P/rhqinOkTlHjVn9UV9MZjpK6DyDt1262ob6r0MFo+7Qnv8WoGztqRP9p0R0vLWp0dvpgySmdrEJzxc7ZmVbXMn0AlH7UsB3NsEbECz08kac0kcQ7Fho1BnTRbk2l3YRXqL/1KCa5anlwx5195kwpQg0GFxO01e/Dfy0brln4j6DNldrQOWPByhR6LpIruEDtVdfCaXOmGHQi36LUT4zyCif1rnywB3XE689s+RaB8uc95OM00/hSKbvmaC5EXDny22s8TPFNrJJbq7pHEinXf1Pcq4J7E/xf6bhXYC8Ldaip4cvwxuWdepUsljQuGxtOeWz3mH3SY2xis0QHHdOHz1MrItpDdQq/yrOg2ocuAUNekEFjf96WaknmJIopnvpUQH14zxN4SZZiJRQ06s67A2PZvw2KB/MAWE85PyepP1IMr0t0/XgOGik0c3GN7LBfqxgwjADICy6Gy8buYOGBucGGb4FF92poSBGVTBNZ5KPY9GF/l4Ng+5tFshWNw6+5mgJhq7y+roK5yDGSd2iJG8GCMUpH8PJD8EIkoc7i+vC8xjzIXNivr1C5eU/WmQHwXxNWR8aguHionemz+/XkC/OGBaYKA8arplc9pJ68D1xKpa2ihn0E78kcxxzhotGH6JfiYRDVWg8s/ezSSA58Ohfh548uLhMHCF81YOjqX1SIXuZgWY7aelfuBu8XjQxjIuLhJZfjK+69r6EtTB7M53T8iAheYC26ZM+LDnKyEY/ZYStR5M0pqaeUJz5SupaCAE+FTY2va8ehoCRqVoIkYeli1qlKaSGIL2TvH9Dfg9Yrr/TmtvvDWcqdVIVS2Igy/po67p4H1QPrOVoxssDJ9e94Qr1E6B93LlY3Iceyr6v3fTa8YVM3rLUmclY4I1ZyLHmaYLmD3PTf3LlgXAnTz451wh0FBtpzM/QAvusg1HdhB901WJoHG08yI5lKTgvE/NfimEQW7E8sC9zaXYImkCBVOdPluPUIHy2/n64TQCcWvuUoHAkESYtVpvailuQhJLHQp1XATKnRw+aLp0E5uef67ObKIDiPcuBne5A8KrGRw1nk6Gv8o+Za/YAaqyXZzKfPgQS8zKLVyNMQZWa34Hcmgwk1jm0W6WDwaXGeac3PxWGA++xVTe9RLmb5qKq/mpwdMzk4waXOehzaNBwRpEAo8QbHaqMEJgRNq+i6r4GxxyeNeWXT2Mnx76zZ/+Kopxn72OFvJPg3aaqG8dABt+Df6ZnQiho1L2Lyua+AVG1jOSZqQvYUxqg21PkDvo/H7KJyHiAKX0c9/qZ7Y5UOZ/KrKDzcPH6/iftETfA6ZG5terRj8jqB3yh56KRpofVov6eC3C+l/9AJsOPesLS0SwicfBX5ID8dvxtmNb+KeZZ+hkDUjwymP8VwXV2QwJH2Fl43kwTRr5uhykjQZauSYJo+yFdo/WxBbqnfY38xrKOkXstjptdHMAqxUgHZacR/HCsk/PjuC1+yVis4PIsxcbDv62KVRvhcMI1Q6ayGZDtfx81T3oJbnv/bXymHA365TKiH5mYIKpDqpYgog2L8EXUWjQAeq+KObwhmwYS0k/c198pA/NK4uMLMlagqpFfZOXADotDfnbaFzlh7EZlm9BrH/DRYn9Ip/wGSFqVg+6bs6GGhJkNV5QOuPyJ+VNTJwqf6L2bbBwBXvRqGijJXYDXhBufHr97BS7fMt5R/lFAjZPir8NI1UCcJfHbvUfC4BFV7rDUbABff6sKb2rHwMKd82+zJKZAg+eGTOdtCew86CBl81odpKeL67IXhWCw/TSTBZkpRKxIyjfVxkPoyzE9n+1xILFdY1RplkYXlhbL2W/qkP4vuf3TOSEoiEr470SEBRgRYnq8P6VApIfQnmD3F5AffVmNRusA2h4Mf3BVUANGJCX+xv8WBO/CBAljeht4Etpv9ZHjBlzNuICB9iOgwdmwVsF5APuvrM2qtGvAxJ5a1oBAQfhxlj0+NsMeFixe9TY0pQGr3X7PxZ6nQDBxnbpyTQpp/hMqVQzTBKOcz5EbxQIgP1w7LC7sRPT94ra9thlw5Xraz0+bj0GOSpOqiVIKRdNLz8noa8H7hJyoCU1+KBbRnZqecAGLVeaEvt+ZwBYZI/L6Vi1IOD0I9zoviRzZiyuGssehzeLhY8omXhC3Ib15LscN2Nb2b45l34Er5NLnO2Occe6Lm0RUpgQW5Y/RXVDUhvTJzI+CZDwgbX2zbsbNAw7HUZM+PJILP/O1eFVNGjBf8GZFbLcEPm9k3drQ0gGfXG1Pem4uWOHbLyMi5QV8eRJCT/zzgSaNRnh8pRdNaX2T2tNFifWyyD+6AF3YmgztznzHAX6aeUc+LJ+Gu3GS/3W034MBSeFfT2hGkUBv13bIVw5VV9iNFBR0gdArKrmwZx+UjB0sqC73AdaZoJ5b7IVwteH3ot2VSex0tbN6eEII5H481pfpNgLH6n1VjoWccL2+ZauMwReCLvn+4tUoAsVuXYrp6FmsNtRMXhIl1r0PBjWmzPUgP9X8653GzY6t9aNMs8Rzb6t4KajgQAlQafRE35heQMGL2R8F71kCyR2t5A9R5+FvUwtDUpQW1t8/q7+oQ4ADMkUVCmIlsKBlIWYd+xEd47Z2ikuuw0iB/shR8cv4/IJpWbnxOSxo4miQb7WFAFnO+JXr94FhpFMrMHMZ+1PeOBQd68XV9sCfURv9yKjVmz6rfgYrivwkqH0LkXeSgSBc1wRuTEzDzV8ngNdboVwjPgR+cQUz/ZkNh7mtv9/HxQWA/1L5wnCXOsgZ+zV6pmkDWQJZYF838fxbPYqJXxAHGr7cujJxa/Am4P1ncuygqHj6ZMXNDfV9QtcO6V4Oh9Svn2woOcdhTuD+4gc5c8w32h6pC1YB9tY7X5gV9gOr087PDkd56BbRyvtx8jIE/uCcusf+EuQ2C2ftDppi/oEkxu0mBfhFiHcQ+ywKfHQZ+3nlAErEAkYVpJJB/rGD+bXWMfhupC5fYm+KplM/PogmK8JVJrYA7XER6KNLy9vDexy2a2W7ss7dANFb45fE6UdBw4xcokbYFAMYc1h/5ipBzpht0FysCPxV3JzeUdID6dhXHzbNbsHpP2ruwnRDYDr/6FWEhClW34iaqCBTBrrfYmEWliJgESxM4Xf+BPFeyPF1OZQFo5WkghFmT6E/3jg7m9EUO9W26G93KINJueOPcC4RsI3IUF+vPQmSm71Ob1juQseet1a8K92g7Ub1b37zJKo+0bFajFKBpslNlq4xYSiSJt2ftGkGmhQquqTn82Hu07K2dP0jiFRSyVvtO4mZvyoqOk6pAmncPfuwy8LA62MZep3NEkrOpUcL+hRAhly6VYZfBXi/a/hy6tpJFJy/E7BkpQY97/bs/XVAGO6XPfmoLmcN7LLZocp2RVCc73/47D93VH777UKX80nsP508xO10GAypuYJsnwrBctBpc0cTWzAVnmT0MSgBbS+1l/PD1dg8vLYnbccEX0q66+k9PgKqDUup1tZC0KdvcX3ezx4yLy5PKauVgqrunQ4SmcdIUIjt/S50EgMEubJbfx4BHSEqa61uQfDw5Izlu+wIAbxN3D1SD2A6hzOlPGcAl9ozwz8/MkbCTIF3R406cIaEmQf2CcESg1RJRJYTlH/Q8OTlqIDobY2Qf85j2H/5gNJwvRHm/zKJOkB7FNTzWY+1aIkB6yNj4yJdJ4jlKMw/RFkJE7H0a82tkzjFfmYs4+YpND1y6IF8pA50mnkY/X2/od5/IbFtu9gd7HpKxey5q+HIBwsyOD+DczGztl783pBDldXLMfQfZOf7r4n1muO0eg/l3YpwYLzU4ed0oRoeaHNJsiUvYE7qIPsL9bPQkBmiNtZxBYVJ5j/NP/8POSSv9NkccIFLpofYShnqgcQuce4o63v84LX0Wf5+J951c/5Rd7cLf1znDjPxDMLuM/s3fozcxWh26Zm8/U1QwDbbXHhqBF46RTALh7mB/E9Bng9kQZDZsc/1xX9ioHhoVHh1Vgn0v8asaVr4gVHiEmnv9yHQV6MKNHpnR/QFKoJyt/VgRU2HnNKKGYyoLEu9OZY77Da2GIPdL0Drzpsq0T1D0Gnr3vPVnJjXnz4sMaxVBKNa40QxP3Gwv7t+fMNeFI6c9wkld0sA8V/V9ikZz4GOZrG0LtMFNRiHpnbs9oNJ2WDGNq0oKO5ZjmMklYfpK8u2VW+uA73q4nvOsgFY3og6Uyjlgp1fM1kE1w9A9fhsefCAMDDSprwhf6gEtWVmP/bV3oLUNqZj4Rr9wCv/wc9AxQXz7UTiEjSkobFnbkGvRhhIZpL3eeochp7zjmMxl7NBW/p2T4hjLyS+ejPAKuuCa0ab8XoT0jDGyQfqM8IgONdzooMPYNB1Y/2pVR7opyu9Ydl+DBFcBZYL4i4o+I1xw95fBiK1P9YPUotAwkGhSrkNTfjjfG7fElsBWN9mSm7TboN/qoLuDnwuSHLx3NSoqCzEF02CiZIITF91avlrow1MPM3Fm5FFYCjmcLYksw42HvDIiLG5YMIpa7nPa7Kg0ezsWugtAjqW1cGNbbow6pNDvvOhBOhUHBe7PxeCbOj59RlqF6yeNouPHjkI64kXNoIKiPkkxC/mm6ABKH+9PbLnZBn0r7abBQR44MSi7z6NTWf0FVg2UfCRAyvK97W9syLw01Fzv3/8Cchluf6Vpbkcho8+dg4+XYqKh2lSfk05o3Qmm0UHySGIlcjUObpPFPxJDi20fjWG//oLtvmFKoH7zr0o09ZmXKj6Iqo164yd3o1CWpSHgCaw8Z+wjii8Ur7zI1nUFL5Hukr56FSD9yue3niebvRNZjov0uGEzPxsXY+/yQP39c8iGSziYNraH8NmZQb5vhKHfobVgAQIfsuyH8BZq6LvvS3E/Xw6HFIUvh9WejSX1nRkYIZz0evDVVNw576Sp1NTC0UNFdUjmyOYnkIbJHLUHUdKPmfIX9YGjdQBQUkTWrj2VEf4/qo1OBCYjHRf1cFLxosLn+TGkcb60yGGNnv4lhN/KkgvAGr0a5QyNx1wKP/huN61QCjW0hGR26qHZ1KWeWS5r1Hwk/cjLT8v/Gq3L8bTJwbN7wH5RkgkvgtSmt/oc4TIKhEF4wst8FczXrVefBrLrllWbig2Y+5c8mmV9Racd60/VD8cip0tRUuPjt1CgpSFOe/hRtAWdvxiG90NBMKVZro4TaQ8V7jI0OMBR0v/rgzlSEAMofmSzHEpoBtMuS2d5gXZ8pMWZNFdUHrxSOvdZU/UH5tjHi/ShEwP5RVfFVoIp2hn6H203mE0CZfE9hPg6YuA3Hurj4GTPaM9eNQHO9MXBg1kifec5ZkzlS5icPL0sVOD0uzwfflPKHgmQ2bJQzFR5scwQ+f/q+aeD7q4VFxMieeDES6Bk2pzwlA/l9GmRrxnNm/9fX6VOw3khPiy84Z2/25imbUy3wdJ/Iay4zr4IeAqT1wwQQicj0VVXFsTg4+GwjNjiZnwiv3HfcbPbUBzOaDZ/qYPln7nLN4UEgTzLS3NB0lCIHEpOa0jQQp+3Rjr9d+5CxqOQQpfg1pAVyvJQTXNB/u1yN8dVBAExRe3iwU3hYDwNKP+fNBBCBZXmXnUcg/uV2mxzns1gNYVSzWmVB9UDXtRfCJSEIy2z3R89STed91sQhsi8vDW+XraZHARHHifYzfcVw38AsMqD+J9MKfnA0QR76HIaQfDuAVhsHJWK9C8pgg3j7TOfZW5Dw8/O5SfF7sPvGVL/erRPhhO4Tx5dx/xO6Eb3vuLgJbL1a4LW8oQO++eSbNUBlLPrGLypW6D4umaiYQIH+R2LTvbFCgEpQ0v6Z/Ti8Ix47Y3PJ5qIKUjoCNSUAETDZZPmGXcUIvqgGVhoA8x3zYtXVkQgvXyvux6Yr0TFXU34f3YEfD42VOk5FgF2apcJ0OpcnFjI/ehrp8PSt/V27qtLQxzOeyN5B5iQEq959cPTXWgl2g+p0xfA13mJByudJU4sW6vE+DmgyG3ny/KRgtDnXREWiSjOEh9Hyr4eVIDHCgs6Xi8a2H890Gqa/xNaBrspJ5N7YMBjaFo1iwC+ZSrLuanJGC27NNxq8uaoN1Ufi6otw4ytqsazg0hspz411fm4IuCHhN+dyNZoTHt/vSczSHwrewe5+DXgOaiyBfrIg1wvuvNRfTrwfqInqcPEnyxn3GIVH/pKOgLSpjx6+0B0yNknK3U+uCtelEs0rkRZBx0ky5lPcWAramN/tuGmKY98F5J2R2yzxTyecW54t2GoPc3NT0h54oYdQhXMwRVPbI2Jx/BhkWZpHeGIdhlQp1LRxWGBpeNLBoUCGjhl2tvyWEBKZk321h728DAezyMqX0Ei/dmUNwbfogf3LOeKD+uRK8QuQYFjnBMHth68bw4EZe5aKosIhtgniD4Vyq1DJrcEf31/PDrT3KVizRGUDIVJ6tWIgmhpt3RFyRYwHf0lkF/5lnwsBt7tI+3FOyfnPLv6A7EqdU2vxI6PjC1V79z5CcFUDZ8Mb5w/U3H3rWsNxN9BIi3cuUQ8LkP7yu9C6w7ApHE8ESgzCcWaNZskTd7LQpgdeCTqP0v9b+u8wN7mFIhSMHgZ86REjAOEb106Wsg5ptSSwj57agfvWH/QBeEoZhL+R95ExVkJk473VdKB5ZPSvc0aoogXYi/12CGqFc7ytj1lgKuv+gvEBkSBJ/S7p5DTXTwlXHS8u/PLJCXEOJ50l0AjeLzLD5zxPVE6SVJR1OAaOr5Q3sWBaF6M7bFQ4QZ6vyoI0Q68iDm3b+FseB82KEXqVyYDURbvrzX1N8ogBBx8riBvxDgweq4bSE2OCaSajHzuAA8LrXq7o+5A08PPeJ2IeoTJGNSLEUoIXzts/2ebSE49k0ht5mVAwSkFFiuFxVDXSdr1mmbW9AtL2JiRlx//ztb6cfhlPCAe4VlLkcY2Ht8mjUpuODI3H2JE/GlQLiXtXVzKAWuralSGk8H4prgfuYTI5QADBcOkJiJwH/WIlwVP3hgLooti9K3HDa8pl+eehIBiTdUyGTeBKL55BtLMwUqEI2cduLnFoU5jwNqwYv80CtydqTdqBKuKUt50V5zxG87hXEPXwUi889ShcAaKjDfOUzXsy4K4anqJ7xXBUFC/A93x+1quJijUe3LegWfp+Wp2uzOSwd+UDCmoQaf7opfk1NicPfCwwIJX2F4QPsftxBtLYj6STf37LmF04mtRwvHA1Fu4rd6+3/UYJVV/ZmpSRxqzYsUrCeIdcmNym3piDqi73ow//ZNHva2Jf+u6Q1E0zgT+b0b1FCiW4hfNCRhM6/z+ykVMUgcdTll9qUeRlUaRJ83FWPrjBXJCm0QzuXNe708sKHO7fsw6UaxPPwdLz3y/ZswXEt9BlGOjXChyEvZqL0cnb1N7lDuC0JvPhbTGUox4Kyi2jzxnR5q/ZJUhRplIY3bLe9UcRPEfvNOPmZZg8aBQ94bO344e8tHmOegISgYrFxv9XVHNgqBsJeuxlC2ejZp42ELPKR/KrByrQFpiqxbFmJC8EKqbyOThjPW3qxNrFCMxhENxRMCnWowcmlvR6R5B3z8kEOmfbER7TODxzMab+H9sTTlpIZ0/Cog9fuF6nlk6DawF+oLxFATLSo2gQbQNYsLbeMrR/lvN1ruxEbgF/vxJ+25xsh5RcTpOJFfD/8m9UFRViSs3vPUvH0WwvcOmibdLcO/4zcCp1TDkGCWd+/7F36cKzl04tk/CpBKuXNZJ2Fe/apRjfwOkd/lI3Wc3J9LUWNr5MG3Xb3g7wOuB1gxo2+kbOyVKPRYctzjJ/nVMTZcEMBN5PefTOxIQvt9fE0Cat8ow5CE94WGJd9ORzqHkvlvdWFIq/Tp/zJHhWQxLxIKifxSTGge41UoQSbS2+mWnGE4ZyNKWB6nwOt/U9n5iPzav3wtHt5Ohx2hWwp/iPw2C5I5FOgUYVyv4pDd3jBcW1+4TRFNgQuhCbdYiPzaJ7vOBQgzI8NTrbpdfvfMfLpX+eMe7hM5bj7PEYYaniczT32jQN/Hz48YEvnt54l58EaIDSeesNjv8uvm3k77Ni4Xx9PZc932EeOXk6fFiFDiVT+Xw7v88n5yza1l5cDiqhHmXX7/BxrTjzZ4nByadzzV/xfHJUpWsrLKtUf2jjg2IRkRZSVkZ5PQtSMKSZJVZkbZKxxkN0iihMyGfCOkaPjdfv+/Hueeez7v1/s83+/3ebfnrRf32Ux05mpN9mELxsx4qfAvIZTI/3iZdiabF459yblhRcGOV+yZjhjGl8LtVbO0XR6pyPVATzWAPRjf5O+PihymxJHLlcs7JnwQ5/nD7et3TlzlP1BE6V4Oohqf87k9ovH8pUM92RzByKZUxOklswed3BeuHOLgh0mP06XGHw4j11DkYJvRQ7grqqkpWWGOQdQS3Ee5glFMGUoEy/ZgztWHej3f+GFVySnFe5mAw9y/W9puV4HvQPkRThoiMBqI74ST9M/M0kwDdvag7Pg1zcU3AjBYwJFe5MyLcKQkmrCvBnLCHUdZqdNAQ6b7S+HhYCQzOX2rtXMvLm28WjZrFAS82Hr+wgwfysm1toqH1oK7JbuG+3g2GB0mD+gUDkaTH/dCyu9T4QN+tsc06iIQ3aZ1TSRWADX0mQ+d/68O3jw8oN4oWwgPyUWCcpeDsMOSqlya+Xv78FY6e/19GSiW4jP8nMyHUizT0Q9tGsAxdn3yv2NlkLmyO+jiyWAkcu3TyYzmQ/VV2rz13zRwdS6jupBXDFnmmgVTCxvhXfoLioKCKjg0OGPRw3IZFw7GVBk46OF+HcW8ly7nMbmz/OSSvwFa31w74VTWDK05j1nGlupAZW3k5dRuP0yRq/HvSrWDcKWJ9BrpSLQ1PR0gZnwM7eDICrt5O0TGypd0ZteDxO3PVX+8U+DsESpO+6KbUE3frpYrdwmFrnQSX/tfBIFkjeRXUvXg+dCvKmzxCWYM5EU2X47Gb7tUrD1EnHHPDakbadnCUPpJiel3uyh2B8022t1wgV/JX77az3ahZNi1D/l7I5Cg56jeOquBVvWa13Yb74PGMapdOmnrasvjZ1RyhIhQLae7m+dkF/Y7phs70ofhasj8PomTfLgpwH+Pz14AisUX+dNYmZEwu/+Xo/M1WH50IjzXpxP/huqb3OQPQ0LgI4lAv0O4Gmh60/Y9L0QOyvjHJfNivNXk1yiOm7Aufv5ar14H2kzweJ4QCEOyxPrZhubDmOG/buRI5IGh1T0ZHGsCOL/uSTmckAnbu2xdfpe3oTJfr1SGWBim/BdeSMZLQOFRB9nGRB74GpJ5Qu+qKI76brtf3MkBask45inZFjS4qmYhRNIPL4e4qcuS9G+VJPg2eUDV3InHzU8SrYnbXx4334OVqUzyIaEGLFzMFFORDEMH6+nM02EE5NFCtxVnXijRLs77xieD0826N8f9C8HApv1EW3w1Tuo49y9Lh2HT00yVhCcEVP7+VT52jheEr/gH6t2Qw9IEq08r4iUwfmas1KKkFB8zFsrxyodhRRjr58qDPEj++GDZvDcfXKEKuJG0rYBX/jg1UH16ADeMKe5bSWThhVkP72ilMBS70qx73pcHk7wpegZo+OHQqei3B5yPImFiBPjuV0B/vi16delhldc3G0bVMAzZa2zWPsODii/fFTTW8sPXbmfZuZcq2FyckSJr8wjsXD5nDpLfBf5hOz45CEOuTzolfpq8+Gwo+ZiIkwCM7Ig9rgA1zDh0M0GOphoYuS7A1asVwGXhsSqsFYbdT886Z97iRdkUt3Lu/YKwUjcgm2qmjmVjLUuHXGvAmXFhlmjbAP0qWRy7PcNQWMhNeGmVD21eLDzgPisM7bemZJxva2BkW+x0fk8tmAy37u6mRag6X/SLq+8yzqSEdwplMOKyoyAwmkgDyxtTvws66ng7l3YzjL8e5D+JzZ2g64aPWQ93+PaTvu/sVteneRV06DYurLGkg5eSLTW2Z/WQbW8nmRcpj78u4t+31QbgutZxjXL7aHSkeDR5ONURexOukBNCz+GSCtPD2StOqDk/cJtifxNU0JAFU9QOwcIniTGrbD90Vnu3i/AiCLp8dHR/ixIRV3IdWGrMkeFVtwJFbyv0Dmif3xc3DDmnu8r285fDrHvLRaLKQ7jPHao2vS8Eb1WHNVdkX4Uzx3+fS6quB5t4meCGG8PIz3frHo9MAj4UfNg7Ku+HS89G/CqCBKDNz2gzh0MBT3Ud3nxq6AWJ/O13+S2GMP/NjWsmmpHIUOuo3jaqh64dG/jDhQHMMqL+08j7T02VK++yovNlSPh9VbbI6wW2PtojRZlKxFWjN91xXXLoc8xWJs5dEKiSh6YpTPhxrIRSUtLxKhyNINek/PEMr3JbBMWcIiKh7AL7HmMhrHPLH6uj4ofs0MFImj0yWNy83/nuuxQ4ceRt8I19T9GumY9VyoeI6k4mDtQrR7DXdTHYfpAXbtuElnRXymPnuvoac80tuJqWKr+S349NUwLe+71I+g7v86XqYsjMZPn6bDUvHL4Xvn5ERxml3jA1REdnwcUWvfovrT0oc8mszeYiEatyaD1MxsRwcCfkqsYUL2iwnJNsOAQocGKVftAiD8jYtl5dte1C9QdG08K+RJS65dbt6i2Op9K2tZ7v5QO39e0VyXUNnP7Byf6J6T5IfHl7uYyyDRXf6PMl+pPyMcvfPcUvgQbuPCzG8nyQOPO+a+e0NraEuFdvhhXCtpu8Q7p1HerCvbKDQUQs3a5t+bMqgXa5TZ33Xfkgj7GIDVt18S8h8MjOYjEEdWt153kVoXdU6+UvIUQUfhZ1i25YEqdvgLvPfT5QL7GKXiYcR/NXmS/pTj4AtZFR+iR3VWy8aM4sEEZEh1MHCWKuUsjLI5rRP80HUt93Wj/EGWKvzjPN/U3l0Mu5T/kO6XcCBFciXl0hYpdWXJQ4mTTe6dXz9jvID7sJJxeufz2BrYH48CDPQ7DXSrzjtNUI0q2NZGERpHwuDWjoMEgj+SxjwnMdfjiwqzRlTcAEP/0WdLmoUwUy3oxtNI+7QLh7WEbuHmn9uJYJt3HI4m9rTtu/9IKwNr12q83eFKf/XqGVDakGbZf8FvbtAQhToFW7Zkiqfxa1jI62EBIHHeJtpcVBcoJaib3ABF+ry/XS19TA9nnKEafeYQi2fdv4JOUKftprTEVbqYUMSncmw/T3AeGtpFpIiiU+X3bMWhqrBaY2GscLu17Dj80Xe1mtryKv8f3XGuQ+mEHGmUQ3ehbN60pNJ4V88dU+1cG3n+uA8k/t7mq/CZj8vcU7HhSGem/67uw6FgXLtplniqzDMOD1V5p6c1v8VN8n23SpGSTrXBpV1t5BWClE5483gKZgw5x0dTPo2/BdukoqYqu31qxsQzpkrXuqXUprgN+qx1YHeMYxda+jhMX4dbS0F871OXAJlyVq0vYLcoNadUPK3C81XGU9UMzqpQ3lFKxBW+uvsfBs3935iRjM57mnz61nSVr/0yYGeswwsKflZOnCt/aBu4075HEh4Evfc1dH/zXaiujwL8tFYX65iUt2pCJyWNc8JkoKQcyv2jTT0zKY9Xt5dL9JNKxadYlNaY9i/F0J+8GAKCTKXZUWr5bFrwekjGo+84NdzEvOz3KAYoSYhB2RaxA7yl4wuDSClCK37yRdjEL1H/57AhLlcM26IEf2NR989HMi9+LSwhj6K32ZF1Mhs5B+j6PKSzwRH9+eGBSFKXVeTyny5NHIMMbnZwwftN2dbF+Q18OgtvqoH6a34GbPxVN33F+gM/0espHAKPQZmVGpIlfA7PWyBMtTfFBS/WnN9ZIh8mlLXnOQvgOHzPdzfKseQLkFXQ76S6T/eyLPNbddAUfOb8aGsJPW/4Zs4mrNSXT+KeX67kAOOErKnrhp1I1W2x50/pej8OdUoejXCEWMcrr5unOEF2J07vRd2zTFixrVJ3ZdyocIKyMCR2ArOjz+MuQbEYVSI3EpXbZK6LTn77ugaF7od/r1J53pFEbO/W4huN2H1hh6Sb+VSmzPH9L8LzIKsws4KaotjuIw1V3CjyO8YHd5co+KlCVuS49YKFgXwknZktJL4eqo8b7g+KeYKKxSEnySa6OMH6MvvrQa4IGwN3uWGI2tUPTij02X48VgRt6xs0JfBY4G6jd2EqNw8jNj0oNOFXxOXimcYskD2hnD/LpeZ5D+bZSc2NFS0Ozxvn7tWQfkR/6qsrkaRer7wr69FMfwU1VyWd4TAgwd3n2jPsYGqUJy7V+JlsF0JuV5tWODoH8rPPRjThQ6GGnfOj6nhpnGxlus3TyQqrLReaTIDtMc5IZzWSvAZHrg45LkCFz94JVvURWFJlN3K1OWVPCNUmBzn5QAzFNo56SftUNvuxQo3vMQyBSOSNsljsOJm9/tvz8jYkez+A4TlTZWhfGL+Qatq5WqHuyR9TmP6ntfiZOzV8Gn91PvA3WnYJyuX5j5WyKG8A0H5KcH4cZhqc3qu2YYV04+F6AcgvcjriTUXaiC27pc52/5z8H4NZenpdHXcMUuTfC4SxyoO93We1gehN8pvM+EXHDANI6fi1q766DD805Z0PY86M4ysw1/QMhaVWRLJ3bBK/HFAXdjUl8tyXlzWCcHjq2wncy51wj1h+LO8r+bQi5V97gt6jQ8xH7UM94kEvvFexSS6PaDnfvScS7Qxtdnl2mXuHzgl0U6N7PsJD7jbnBYVojFEGnqmwdNLJCWTueKsS8zvDezSelkYUOz5lcUJ+bcICfVTOy4yzt8dZLn4hfzGFRP/a4HUTqY7k34sP2IHwprI/4+twSUqpIMmpK8DNLD3hu/mCaQpueYw7eJaHTIXCwnbCsh4ab8Q8cWXmCr5fuq/vg4ttksbPVpR8FHKd3g11ZvkBtCGhLYSPF1ySXUJ9TwYUZEe8oHHrh2OGV/DLkJZtJlODyuiQfK9YKuQvExDFdUzv6zNwYdamkku9bU0Iz8xdGdizyQ7ZGppxZqjsZ7P61c+JwEJRoPkh7efIVSnEbbb+lIeoZElkyCOk6/zm5L3CJA3Vg1syHNaaTO3Kn/yJoKrAKeKpWJw+jYJHoxgj4GfTqmzx1tU8exjgXiRV8CpPPqS8ZknMHOvn3N9Y03SZxnd9ZWYBDnilMEChhicFWz/OjRYA1kVuriXS/ihikBunxhXjvMHZP06LHKAOr9pVMOp7twTa0sdJAxBgl7uZ/K6Gsixy++idcah4Gz96r++zEH9FxrHOvdyoSOJ0HDfZa1GKPaX7vNHIO8S/KW7BJaaLVDJrOvkQuORi588cx2RCYuQc1XWXfhDRdbG02zCS4cjzsSS6qnz7v15gFZbdzITFTnIOeETX4O6zpHJ3R5KapdqpILsX/ihrSS66BBW1Si7yCp/rHziw6aOnhsc+K1Gwc79G/qh7wUcUEHmqTFDu98GB/QyrBO6oFf9DuXx4RjUOp25sFfl3WxN+N0vPM8K0Sm1u169+UCLhXsu9Hcdg+C1T4F338zDMmukg5j36PxzVU6tzgdXfz59YCdH/VBgGqNcyY1brg5eXJSkaUAnvL1UFpZjsPd5ns3g7pjsOly5N6tF0bINiFg1ZrCBm4dyreSD7ojLQXlbKl6IbQefOVMYzYNb6/pfwoWJvULQ3+GSBYdVCdfcFXz/dHO9nw8fJTCBw0i9/84LlYM19/65cR0zoGL0+BAiEo8nnm6UPVR4hKG3WFJ2C+tiTR/dadpKIlosnCw5M7uYviu+rvG1fUj3M64bPvS4i5WEMiaBs5HAf+5viy5/ReRQGfdsc1pjRWfhnpLbUuA861qi0vsEqi5XmZfjukGd5Xdh50n+2Ha98PuNmYPpAliIT/PUwAWFQUGN443wT1FaXcG+TmMen94o+jDTfx5r6L3BGcMVnV76MZlf2u/Rn4g2lfKABWHHDX+kLiaIChQx3NiFi8oT79slEtEpW4aX692Z3TwHGmetdsDT2dNM50iJVCb6ORtreMKw/8VHSd0zWDa17AflqS4DIYnOV8XaOHMl1/7Y2uYgOh0NHQk4Dj+Djdd6zl+HqbOq2iqrbxHaoL7zwKVWEyhYrFIZ9DFdF9v+/u/D0CqC+PVPttTGKXqk35T9iIUTjIWzQ5NYUCNx8oX8lj0+VFZWiOgi8S+36mGCgcgK/yrOGWRNZ7/XlLxtt4fQqcfihWJvEPprYk2qf2k+M0XJi+LkM577CpEzkcMYBCx6LhP1R6TP1wLnuQLgc3k68kFv8bRPqHQ9DBdLM4YJ1y4sqKHnhVMgyEsDHCoRujxnxBH5Git0ImNDYNyhw6Lvzqj6BK/WMBJH4sd4wLpLZ/1sT/QXCdigB7WlWTenzRxxtKbyWI3AojA6f5urJJqGCPlI09Fk/TDcTPyabsMsGO74ey6DB3o+PWfnBVyRYvOnky54ijg1iTPcI3vReVJVylOUv6rKuJe1WqGWHpc+aCgGw0Y/JUycNtxx5RstS9T4zHgxzbCoT3ZiKt3rM++JekzFgzPnMk1Qt67p/zOeuyDF2VRtx6NeSGHldOX2H3xoGqc99Lo/Dl0dJG+TMEQi2tExsxH3MbYUhQdvK25FxpSEhIcTvvgEu8og5RKAjytKY9/stAEpU+kfw8xxeJoAfHvmU8nUWZ6uYG2iQKY7+w99eqJL/bwv/h2z/MajLbd+DV3dBAuxjXdJN9Dyn/7rIkM0QQDohJXH5wiB9NvQeXm4v6o8lhNqS8/GQQHKVqvxY/Chp/ndIleLIp9FWvtEzdDK1O6d5NhZBAwuaHy+U4Apgt9Nm95cgMoNw3aPl6eBHIH7tlvPDGY4rZ0ns79JBI66y+MUpBDAp3dT2WdQLx00OLuc65U2BprfpITOActCq8K2AITkE1ZiS2p4zxKPWvX8fz0p71kbt+4tOEljNK6dv11YCrkyW1nVfJ8BMJd8pvn4BQyrE4YpyrbYorvlwj3v1x4rWVHV+xNDC5VfWNfvHob2EbUrpyP/ALpAr4tntVlyHA5lrNhzBedsp9yO9VYY+n1p85yQlwQWsrpdSbHAQ0zWO5p0H2DcbPUqdruAdL2xCsVaj0MkV8rCDPlVnj37+a6GXspHAsXb6t71wCC9PRDahxz4Jus4X1mVzRcoOvmOuMXDfqBvZ+fdVCBpvR0YtVpE3ho7kTZNu2L8//Zc32TnYVTGjEVn566QJXPObFbDc7ws4y2/W/pfuCxp6ieWROAstm7v2s9XYFlX7JSWekMEHllynLeCKFDDpOVirUMlJ5hDqG/cxgGykNTGlhPwsjY1KIUnRME3JmZ8nn8HohSt+NVWxSA4BtMe1BeDUyErgmmJHLAezWlcY0zVqB+4gTEsPtA44VZuursKXBQqX68XS8FxHeWOqkaADHfd3unrrODVrWU6RVnO5D5IpIhahsAFr0Wu/w2J6Dj1kbLsy/SMGzsVq4dog5ilseTTTvY4MN1/qTnNx2hW1++b34lBJ7HlhsG9I/DjDPzi4N90kBWuHH5h58GjD5szX8fdxB0XjfS3PvuDOdG9eabg8LhvFA+0xvGUZD69rUgfFMamr5p+1Xf0YRWA8nPx5hZwe7c8+FTlm6wbKjoV7dDBOryD68I5UMgFbs6sZdVBgjRZXbri1qwoE/97LMHM4gFlp71aPQE97Dbvz9okb7Li2Ohmjy9QEBHnXOqMiDsuB2sZqsDclYBt8luMELyz7ULNLQ+EFNcGXD4aizkqXpdEmVohGMP7fkP+crAWFKs5IddekDRxsobHsoAjF2SgfdafYHmwUi86bN4mDqY9rVB0QTZFpYlz0TJgCulVVx2hz5QS2vtG/elBV2HS8NBnv7w09iR5SZDIhy6teeBXlUzEg/+HYpSlgXmD0+TL381gPsTDdIvTfeCURMH4xQhEGgrHfvTTyWBMC/P4kjeIFbl5ViyuUgD0TRtXVTPCGb4BZnSfu4CntVfVi/7gmDwODGL4+51ENHe2OBqGUWGQxYtxiVHSf1cK2f91knwyUtgN0vcVrPpmCJT8w8B1jeqhfquKSAS2Lxv+dEkklXcabShZcVPiovxW6omsPrHYg82/FJjE2L4TFd7Ca4XHVUsLk+FaY8f9Uqpc/gmzsJRWdYBSnnMa1TnT0OM9ZTk7nVG5JEyfHPhUBi0+F3X+8aYBj8kKOZiuT5iVMt2R54Iqc/21cpTh9pCforwt/PXydD32aZ5nEIihCdWRjXRZYK/ZqdU8/UvOPFpMXjuZyFIBVCwJWwmg9X4p83CP2fwWYTuW/4dL1BPOKOZYayCvOptvHf2fUPpqxt8DSGDeL7TmYxWYwjlm1K/jCydRcUTBJbLm1WYOtr3ujehDq6lUm5UFk3BcPV6Dr6KgM30qE7vaiJ09A81sBRTQD+V6C6zr/oQJbb7dnyFD1CnDM+o75oEdZHl1BFWRaDSX9CoLbIEfVHayQw3DuA/ND2+O2dGTXM1ZnD3ijvUpfdoHpN9B2QvKmIGF9mxY8bx55tagBH6UbrMblH4objrJL28Jrw50c/0jjcMFEXTmiJm3gIx9mgL2Tl5VP9g2fWuUxbIrqfpKSUJwWmnHzNbu04AuWR4tdnPKDj4w196TOANqFPY3YwPFEX1cbWCW8tHYVMkcE9FjyDM5U40rbwwBRqHDqvDd68Cr2ykzv3t10B8Laoz2SNBWneWp61DjkI+nMu+TC8ITymYlv50W4DohbFvhZTXwWb0qF+pwysgZDd81KAWx+FbMcFtqAxZDmoqjGcEII1c6wm2WoO/v3bG0/ZUGAhOuVV6ehjya0VVlTLFcHhwJc38nQqsfV7MH47jh7ESOwveGlvwq1mQ8bmUDoKs8cqncABm9t3T8+o4glJ7K55NiKvCDFnjdGEaHxzNYfdlHXWAY15JJuZyt4HDze2V1bdOIMs27S2bEkUyvftjpg/UILeaU4WNyAuyZUTFjheOwKDcbCSycgc2Lhj5tCXWAFn4pD/dRxGsGnS3axNWhyXG626DJ3mgh1HMdHzACVIN6ur3lWWD+jmm39aC59DhLfPV+YfCmOFRxR5OrwHXd/nF7v7LDanlgneynrjA7Yvaua1OeWBwQMjosHU95h8W2IoVEsY59iz7xYOakCl3Tqif7RAw9F/8e63HFXJNbIliDPdglsEk7OpaDw5v6h1LXuJDZqvzV78d1oIZiSDy4Xp2eNv7Laq4yh2Cdh38dtDzPiQXJfs407xEYtZh+/OzEpg5P5foc18ThK/cn2noYgPxVp+Ho3mewPLwjMSzoQIwVUoMfZ84jmQD3r9PU4uA1Eq2cZ75Cfh0+HnKPkUO8Ly3x6d0yAuOpU3R1dEUge7HA1MqCdNIFrU7QsLfEtVDBtviHwgiVVxUfmchOfZ/2tzRlvUB5cIkD9OdYujq3Kv6C+ewY6hsKvHnKcg87cR4SyQYPH9PugTKq+O4rGRrZng0bLPWBO6dKQaVzl+PGq0+YrK5OH9lXSqQsQofBwthMAwWcv3E74uPO3dTGusGQgvTX5oTP4qhskD0Qlv+EioUKgRrGfZgabB2nelyH4ocT2H9880bixR71o3elWEiUciA4149ONl4CwQuj4HSXqY1AecAOPOfoio+CwblDo2fzXkE4LJ9cCGcQwvUqRcuPXmtD7ffU7old72GjuPHxU1J9Ulhkioz3zkN2nond8wlWWDaiJvz9fp+3J46qsbmcAnM6n/oF7C8hpAfSrH0nmaofiUt4/MdaQiYNq49oiUKe8K96s1S5eD1mjdDxk40iHvJlywfGAV9X9MpZl0TJHulEWlWIAPTexVEPbYE4brwG/lT4+qQltM5zSqdBO7KslJ6TSOwfFnemMbRBNUbxIO/5JH6wOTHrwZLAqC7cf84maw21MlIn9TgSAOdI80m41QvwahBfn+xtAlKnRrScTgsB4XiRrE95QIw8HPDxaZaH0xUpL7m8mZA6X0ewyDKFyAcEp7iKEeKT8lx/ZqlHFSYmxaLpgrAj54Qmh7ZE2DIbBywIJQFYQG/n/YaDQBtKs+XzoMm6CB+3dLthRxIqEx78HsKwFGqI241b0zAOtLTwEgiF8p1r0fYfXwC7SbZfGO7TPBqsPQRag15+J7+gZ5WXQAuv3BOP8BmDmpPW79JctwDw3vLLFlljyH9Zra93/OTSMw+83O0Tx42Vi99oqIXgL6AhvVJSwsI/ZOcpXOoAN69MqDXOVMBEd5ZW+XJJI703WLKOa8AfylP1lCN84Pv7vZa84zTEGe6yW9GKIKN6LUkBSUS3395/J78zEnMz/xCl/1NAc6dU3pSkMUPFDc4p9peWYPsyp2YML4SUFY3fJr9tgpNMmcHRz8aIy2vcAzTLiWwtNmu7Nfmh+hjZLdCDtuA65/NVVnBB/CleUaFINOJcjktfSIHTqKwg8G7zUJFGPqpc1l8gw9s0jdVxrTsIGPit99D0XIYhUu3Y+8NItmPguGLySeQEKdKW1V6FLY/i/z6uMIPrg2OatLKpP0tl65QS6QSvNO2juxyGsGmIM1q50OGuGo6w8gwowp1fx8bMzGKwAFFSZWZbAfwZtfrl5N8BD10MwTKrnGs2GFz+9rngGQSbu8YVLnwTYMTo78HE3iOXvratnwO/I2n4sqaq0C921hgWmcKTa4oc0qJXYCZ7K1jHrkBQG21d9+4oDlKJv3c6y4dDk93G71d+1YFDym8mtbt59BhqGF37Q1/kDoAfd0ZHnh/nakkSTcUld3Y356aCwBhrl1PMLAWGLp8R5V5FnBs9pc9X30HBrC4q7dNdaLePKfivbxALL7H5r4ntxBNvQQ0Pn2sg0r5oxHCZ4fB2MzSoWmvIxxzMaWesfKFfiFj/xlLYcifXaDdOKoCPtryEh4B3nDwTvvh1bUX0PRmbCgp2hqtRNSJ+28bANWrR/Z3ztLC2ZYca550Jgy36O8s8AmDzRs/zuXtewFyl7pkvbTsUV1xfalVQRrquN/yNMUKg+ybyzvmoYLAf8Vai1MuAeyijNIi0p5Bruwa2VqMA84oG76s0RWCv2qZrfu2+cHlUGVaDK0s7Lpgw3AsJBVyfo9uNhYNwvLzd8xwwAHz+e5LWEmIweg6Ydihmg+OvRVjq1FVgB4jIfGt8AwgcP6XRaXaD6Fe705/5nNAYn/xp66sIzBTuayb2ccHPM+lt7MkVMAsM+lQa9hdiGZnHP1h1QP5K2cFFLkc0OHF/HP7jSPA+OrR9zYhfuAiaL2PZVYHpfMTrIfV8oEpvWbg2lYnSETyH7A76IAm9Il5q6JiECO258qXBH44KSRt5ZCsCXKztkJ9bfeB8RTfuUzVVnhwvWnPXQYHlEr9vhLpJwY3lDlLfbb44VTsqBzfXh2I2X2q87JqEchK1uxcSK0F+rockch9Dqhe7l7V2iEGhWozI4eDBCD3DFMbPVEPZufa3UXbSmDN9p07w1QBuG/pxvntckDCZz8uWS5xGGtjpHDbJQj7Nsqb57eOw64308nvj5XBvUqdt9cdnLGeLo/LY80e32jZydlcFIeSQ363q7ME4ePzn26HfY3A4ENVx7XWCjhGNnbcL6gUm/QsXRPf2qOT+9N+IWEJuH6tUiRYQAiKM8UGFH4ZQ372cSfxY4/gzvP3qNHVhBr+ZYUXv9pjlQHVN3ULcSivvRcfvSQEhRSDs7tLTCDqdv8erekqWLawSjXgfoK/6e5TrA3bYQeH14dcaSlQqvpy4HWXCHT8V5/U994UvsxfilDkqoEnFjfn/jgM4tLczqZeKOn/PtONiyWIwWpDpMM5SmnoqnrvxfLUFKR26d8oPV8LGX/eZ+T9HsbEqSyzYC5nJKvudRh9QQ0vxm5rPrnHC1spNu8bXMxJ5xjf3OnMOhgN/Vb3ce9rJPPYjiE4WMPV+o4X2Re94C/ffGuJiR1u3hZ4pNYbALzjvCxywfVgyTBaft96AgkrZ2d/3LbCdJcULmo2D8zbO9yV/pqI90XtsjTrfKBia8KP2N4E5x6clGDSnMTQWYmUAL0mnJjnTOVbbMJs1YHw3YKhWOMygVGeOcg/JNs29bkWhCnEB8winkBpsowHbY0mxpz4VAksTtAx9MvM300UGK45+NA5SAGjiVVsXvUFED/uvDV7pQtOfAxuqu11xtY1c8X2NC0w8TxgfWUPOagYaUxczaLDUhZbb+Y2IkjWcDV5L3dCrLDj/EaPG+YfyDn9mewwLDzTv1MxIQQhmm/21+uxwtcVVhsxgyRgf3lCJ4euE3p38yYqJ7sh0fR2xa5nh+D+7z/DW7N8ELfn3dvvPnzAtRGfW9V9E4JlvPa6DyII0Nq0ySe44cxP2U1hD264n/fp1zV3XsCIhCdS4oIwxfOR4/GFO5BqIeDe/6EV5DZWc7SvuOFwVuPcmW/cQFU1F52SwwuCC1FZ5qxHQHRFwrKZPg9W/nbcv+3dDKIHxcRXIt3QpNSxSnSGGzI5tVoPKfHBc/NZD0kqKXBr+EH8ZX0fHoopOkY41kPjtW0D7gg3JATtUdygIYBj+GKB/zgfSDyNGF2OkAFFR8rkdrEiuPVFod62qwr4x/yWYi67oUNQr4kaNwHY7/Y/OJPMDxqc+2mmN+VAUF3lbfhOCUgLXH8RyFUCDMEuYUohbtgx/UA5QIkA94d4/UWsBWByeF1t0EsRmuR0vqiOlEHDlarcU2y3wYL125HxADdcWD1QFGFBgI7IlpH6Y4KgZSmm1LV4FApfxwqSFVVCrsrSI/cuRzwZ/3Zd2ccN9WWknn7wJYCmEWuKnLwQ+Py9k6F29hi8OTQYNKVSBU92L88fZs/FlZrsxDxvN6RNp7RxKyDAf1HenNEiwmBn1Nqt/EENxgwPzmkVVUOaXPptbeaHmO5e8h+Thxva+KlXNHkRQFQ7mdB/QQRsxSP4g2+rwxp9p2QYfS1cf/BZRJavEfP+eq93MZC+72HeNf9gHhhOn28wIx4B/Si57AcvNeBCXBizUEgdNI0v6LeOIeZUl36mUXZH4tdw1v0j7JD54aD8WoMsLHy8uJ0rrgFL0qsdjz/Uwwe6JeK7gG6kdnkd4DrhgR14f7Ai5SAUC3S3siXxQ3saJau0mRZU5Kipdks2winPSrcopwHs37vLPzPLEG//R2NVYHsOFFfP5tf7nscAnnFmQVk3OPDT+XJ8RhP8qFbeK1k1hKqp3uNWTT5ITfRP0S86h2uvD+w9YBWNAeKM5qelnaGhJP563OZjoBCPSHQdGsa1z2kVdHOVGMCqX+UVWYnxCVb8XJzhyCrI5Og1kIozx5y2A4VqwatWv0Im4QFEqS5Vepz1Qs+AQ84Chw2h2C6J9vWQKOj29LEuOrAAm90DruzHXtDQKD4cx1EKEYtPXMLafFEs+71yvgAP+PxqtR+V21J7dbGBpalqo30G2OSvno+EeK5tJVGXEsigLmK99dgX1SONKSiI9KDO3Te+dUMIjrJp7Wea31bLXaNldfmdDHY6GyPSSsXwUd34EfGLL3a4Lzf37yUDz+g69LXlAzelloWmp3th2Mg6/uFiOtyYU5FzfVgIewwzWCre+OJVWvf5m1GUcCZM57LlAA+EeFaPtYxSg6je5rWuqSw48krr41zHfVhM72YpnPTFlGVRhc4wCpApWc0so+AFBTnR/plzDPBEoGDqqkc+dBhvUc375MPX7PW84Hck/VHH+J6XFJD4t2vndz0vRHJwfitxZoLjJ0e1nl8oAIFUKyElUt8+XM8l703Sv+EvC1d8TgHCaw3z7Z58cMTw4sADB1ZgqXUJ2OtUDK5P6WmdTG9BuJkm7X8TvujAd4H8zCIFQPEHaj1Vfkg9TXvimC077DjV5hx3eAC2HEE7dl1JEG8fWh9P0rewPaAm+0EB/eQCU1JCAiDgb+EXaMUFJgsL/tdsKuB6Rwxz5sNQUPa8P8RI0nP0cTQtHqCEQt4tJXsxQeAIv6KnYsEN+wwm3Z5aPQKG5etNBzdscH/y5rz7W18cdd1XmStCCZtF9Zfk9YVIccUVDgrzgA7ua78qWg0PfY3vUHHH4VyMlHchSZ/P5BbEaUQJ+Qziq1kXhMGYQ05pupYXxBcy4ktKa+DSs4SlYOZbqNRoetpi3BebdOyVpZUogdv5AQ/jcxFg+jxzQZ+eH/SHLjYFCNaBiOURFq25PIx/dPCVTp8vVt2zn7zYTgnnHl1gPrx9BOoZNtU/BQrAEkfLrGVxPeS9MkzvayvCCzI0fQRKPyS0GaY7fP2jRhneq5n0Sw7UgmW7cwX4gSc4/naaYCPoXnvyJ7u3HB82mpfWW/rhjN/uGCWD3RAXS+sjyM4PYt2urU10wpCcOTt1LawJCL69NXslqrHUP3L1A703RtpQfj+ZrwcBSSbOrPXOGH+037oo0BT4j7g/khNtgZlIh7E083o8F5lB+0DRHwuFD6uqBOqhgkZbm316DMrNf7l0etgI3pUU6uyEtYH1NfvuhjsNKGXPe6ah5xZ6OnyrnJ++iazJlR8/xkdgov5+uuKSEDzn+Rt1BmrAqLd3tYG9HDVLP25xhoZil8TDaMoyI2w6rG+dS/Kv0JXcZaoiVmRrkPrF3+IFrY8s2piyH+AeR8HGPAhGHwWpH3wavDhzXS2eU29L7aPquaXAWz/UvttqPnxI8q9yHneWwKdSnI/9phynEozqrVJnXUvoMeW5JZMVyb8q+f1NrJXb7Un0E1l+JP8a7LqtytxSgtbJP8Nn9gUjWe3dqYO9O+3qnR+esZP8e9eBdrKBnAoLXquPlJH8q2TGvl9bqhjnKrtdfnIFY77mxF/TSEpkWBhOOknyr8LVh1eGxqhRgFn2YifJvy9YqcPbNQuxbkkRD7MHY8fYbZ76yxSoafSn8xHJv7zL23wK5xjQ14N8659/K/iG+trX7qHOVoCREQcp/maXDfUIBbq4Ejj+kvx78myYPdGZCRPs1A3++XfyPvu3lSu52Ms6knjqn96P1dDhOQUuLD1o/eff9vTfwbkOrBjwi+n//g1tbpjntMjE2MGj5aMkfYhdx6FzixQ4pKdH98+/fRHijha27PhfonX+P//OaHVPfHRKxZutEpVHOYNR6vZXP/UfFKh0htLzn395P1V/77HiQgdZeeI//16JdKRus4vG4cTsx40kPZHwhjryACWKXg6ksiP5l7DsVrrfghurmVvP/fOv44zXj1165ri/yo6SSKpnpkKL5W4hSlxP/49JkeTf6Jyf5nKCPNhMkWL1z79jBoH0wweJUDNUbCRC0veTP1fiUafEOMP1pAck/24cfbIwWcmLu36nrBST/Cv34Jd+L0MatNEsyfSR9B2fH0/+tiXFr+baiiH595kjlYgTOz9WFZ5vCCT5l7ajJshlKhvUTlZ8rxYk6RMv0Eb9okSPwJalzz+PwLNB5dqJfgH8oHfiihvJvxfz9T+tKxVCSsuTcfO1ICQGOX72v7/Tvio9/rHihxz0u9pwhPbzY4e0Al0Xyb8Hn8wNdOmWwSsxus9lpPp3fDjxcfjYXhy2MP/vAyc/jIkMm00cEES9m3QFNZeb4ObQ0xP7oqvAYLUwqIzpMub7fP7DLa6DvhNaoz1VzriqdWmjRP8kUvCvpl8TbAElIfpZ79o6yGybll7V8cfSiO+y502Og+5hkdHvKTHYnVWsyCp2Alkln764G94Gqg3JI2GP6iG9b+/6rHcKTB778W7ndRoMuh04+j0qAtVzq7ujJgJBQ1HqksC7GphhahPyn3uCX38t1he5RqNI+zkdihAnDOk28w4m8XN+9Nn3Nx9JYXe6QdDPygtQ+l6NX3emC5ecM0KZOCJQan/VxvZbLZwZisqj5SWHO4fZx0X37Ic6Qv/9OBI/a1VTiH016sKNUnqzTaYwnInu94hlPoyacVZ55W+EYJGwju7KrPj1+h+/kyR+bqU8Ysji3Yn111UGUCIMiTIH+iqaDmF6QmHuzgwfNH3PPR8SwYeJd/TEikj8TEmW8bJcpwN9kDVpv3QYEizuQp47N7LJ+yyEkvjZ7MHkTrW4IPJGjBs1kfiZiynArKGkDc8uO4nwKISheoOU3J9Vbmz/2v8sj8TPCr9bvMhYj+ARxvn1f/xM4H0VHSvZglLdhm+fyoVhh++UpuYMN6p3TxIJJH52MBkaF6CSwrtpSTf+8TMbn+IpT74GVHwSI1pLiu/wanrtLw0BLXuktf/xc+N1m+3PETJobDmd9I+fdXzoywyjq7EyRcZoRzEMS5ncLdS5CXgtKSHvHz/bzHZcWNiUw4iO6Nl//KxaxbZimluKb07YXio6GoYp5JNa8UoEjK4XJwqT+LnAc7x+2ksRPStkqNVI/Dz9anGBlisL7R+yrNuohOGzqKlAQwsCxn65e6iGxM8X2yWSGxaPYrCxBec/fj4fffrMgKcOPnjV2DGoSqpP8ybFCV8C6dxT5H6UxM89v4ijemeO4TbTPttJEj9TKM30XGG5C6fYOFyJamHY3dYREZRPwIx9RmYVJH6mPmHkLDmvhjur/D80SPwsoB3K6p5WAeVsQw6PSPpMvnh14xAC2ouE+yy4isDTM7J7DLPUkbCa13aFxM/MvAUhNI4NoJHCULLpEoZsJ/i0827yYOG8z2J8+BHQ5PT7zfJRAws8GX+fJvGzX4/rg0fMCI8cXxxuenMZpYz3cg9/YMef+iuN9BWyUDLjOGR0WgONmK5/1f5YD1f1pGSuMnfDk+mF3hc+l1E9hKbPKoUNOWLfr1Gk8kOGpiKXyDNN1BUoPpkq3gh1yn+PD9MOwAsPsox202gcL4sf0RlyQKvL5BWWzudxQkre3lvLFWernqY8v9YEV0JdPjPbD8FLn8aCp3xBaHZ88sHSXkf4NvVC5fuJaPyY1uiSpOmMoVXVi0E/HgOnGlPlj1vDQL3wKo1Kshx0ZyLO3tmpALUIvywb2nA0e+lVSsmcCv0JTn3UtrWQwumSdzR5GEePEISoWRPQTyxKLD7RF9fOOmiGWwpD7Icx8bQ4FTx1iPhG38sb7lMsCluaD+EfCXOHCONITPGRmk2bNkCqiSc1GVdpwdU0Yv6UFjPIvBroMfULgxrnys/c7i8wt3J4cS6NiFIHONmrVKRxNIRtVShKGFICj2f0+gviLE/SQ125BMidzFf5vvYM+1kv6HtbE7GD4VFln4oQhizKVmb85IdP65IZdEyy2Jx6b1I4JBUei1tkSux5ioE6Wb+uBRGR7J6vjJ2EGIb94flzspoPFJaZnq2qKmBBgYTMZngGZOqeKbmS04/v3PIdP/oS0eGNQsWDrCNYel1fu6qPD1wMHdP9JVSw73nK93/3V07F77u9m3vQpLom55U/Eas2RWzObxzBiXht6k4hfjBoLNeMZFZHZtkTAv/ur4R94Qn5mS488kFsbV8gKf/dhep/RMWwQXeG99/91eULTV/skjVxeZhd5N/9FVlwtlnc31YkRE6LtJDyn3k5+z7aTwwbGTID/91f3X/zMVxwrw6uaTK/+Hd/tWOgRWlpVocyswaPiSFEJN5kmRnpEMMz5xbWDgUJgM3ZNVN2oh5yvP9689/9VUCtrc2yXRHSPFjNiAslIr/Ke/55TnEcDBBeOr9LEHjci3dPbR1HED8d/+/+is14x433szxK3tLrvBdGxKs037mjvcXxYZiLT0OWIKQNzg9n+xhhxvTrxautFVCxX21P7kYxLLgUdrddIeKnOwwvBAQlMPWQVlKzgBCA1Wu+4i1j/DG+8Ufg2COwJ8qKWOxqggb2/sfOpPiljAW62Q7ieIrHm63iixDIv98wiCo1wZu54rIG01VQ+nd0sbO9C1oSF6MLcolIdUX2BJ2hFNZ19XAodohAZitf05EvpmjyRuF3EFcN9GS92GVENggbu9mMas+S1sPfxNKJ9SMo06ugemRTCnodbh7/NGOKKzrk4xedamGX4/gH9WfDoLlfYftiWQQSKRg/5i/sRe2ZSzsX83ghqZnyADWXOR5b8H9/MqMOJJ6/uTHydhRCTkVk/Za4itSues23f3nik69k4xpH7JDYtvLmhW4Aprk05nm51ENMia9+vuQEBBDzjoe2EvHU9t6tEfCAk6she7x7iMj3Uef1kUYfjJZ71bfU2gS/ekXzFWkmYeEi6/S1Dw3QZSQlbl/SBJkSNQRD+lBSveJMPtRkg7e3s96QZh2MNVb6xBweR8lLzn67eq8jkSwl/+2fYIz6TZ/wO5cAc5rvDbfVtFAqe/iWbrU+KH+eyHiy9hqZnzaoPpqPQar5F3KX+K2Q6PuzP8aIBag/fGxNyWcAl+M/x2ocLwFlkX3cvM5rjBkQFw0Rj8IZAYffO9nSGPI+nPWAmiic3qU+Q3FdDrMPcl+p2omGpSqVr4Kao+jAzvH2P98odOjKEVLKkUGH2nWvZz8E4d3qmZOBE+o4eMnm+YJUEoQ5XIiN+jSCG6673e97R2HVetDmsXxZ7P265qW7JAC0xv8x8chqY6XHX311jjTSftE0w3j0Ja4Z3easCCDl49YzYnZYDmPmU57PlguA6iz32vFqfeyx2xuZx5sBSXOux/5zfoFmZf1bp0j6qv0l4dcs5dDINnhMLFUADsw2R3bInsAQRsb0f+9H1w+97FWtHMC0tka5z8FRSLx0SNznhRym3Lyr+e/9SOHpWEP1GxMkvvjP/N/7kZmoatBrvW58R+lkXRwahau/DNXpNORxtWW1iUZdAHT4OE4xsZnjgac22//ej8yeHNp91aMVcz96FOyLiML8jqqXE33yeFzTTe3f+xHLkH7snKUFTje0vf73fsT1MfkXYbISlYMZr1NFRSGD3OKr0PMKaHdxnwDlOD/cHQ5KPZlxGj0OzvwxJRSBWM6jliNiiuiswMKuGxuFVsXZhh2rCpiumcBbmMUPMafjaIJfWaMVdZZqKF8JyLgeWKpkq4LqbOu4kKQoLHQn81shU8LFAfMbrDr8sOfKuH/JIRu8z3mYS0TwAVR8Fegse9kB+SeDzc8mRKHwn13GChWK2Clpare6wQdnHL5VxejYYU3BhVwULYdei9UOGo1BEBa+11CYH4VNLcjhPHAUX2QeM175jx8Mb7gqeqs7YKXm08nnIpWAim6mo7IjkLR/5MrSQBT6nDtj4PZcFRX+8jye2hSG8z6247GlDjg8bfWiVOoRBA/ZFzekjsP3fQs/h01Jfmef2hzk54HRBp1LFspM8O6Lcs+zjnPYeKxi5lBTFbwb9O+5yjwF7n3OUxF1ifgskSb68sUANH/OaTu+ZYZeJs1mO4VhKHfKJe7pVBXU3dVr4T8+B0lywfLVMtcxk31kn5OgBzDF7JOQPByK7nt4bslNBeCn6ukjpz1rQTB7UteAagGMmCm0VHYQrsUEDuzr6oSN2ILtyKhAVHW0nyeoFcJ21E3Zcsd6qGWcyescn0J3/+i2Uzup6EVlvp01SNpHd8cxy5dQgGyTyrTtgePoG+F3KqjIBxLKRiLCpCexKqll475SLOZ/qYk4+8wS88Uai4zjOaDqxzn7eaPxdheJrNDOTXcI96cdDj3/DrPN6oXadGOwY8FiwrkGUE24PHe+XRSUfe2Y9WU1MZp9yTeRNwxYB673NDJM4GrF60utQ9HYUblE5/5YFmdKCSXvE4VgX3xxPTnlCXwRVuUk+DMKynf7DRywfIPWi8YHWQ7EIFmM44HA/45iN4P4qboeQUjYUXpMPmSKUVVllrx3rwLDT5PBKdExpLJ6+Lt3JxoJjhobvCFHSX2YJuIWPam/hL/a3ui2wNbsJyz/5jf2ZN75Np/yCjv4Hv9u2hODKRFZz56iMmblqdIznRGAnORXQW2t1kgtoLr+b35DLWjzwEL8MIZaZh0nUsWgw4lAAct3Kjjoev//8xvfvj8t4qmxRbuFbcF/8xuHzolJP+UexDXRQ+HvaWJQKsGC9r24Kv4O90n9N79BcfOS58FRBzRb+uL0b36Dt9q8a8i0C8kjqB+7749B/Z/DIXYP1LDhPVX5QSIvbHp4Kz554YjBL1Ty/s1vXEuLFiw3rEUVgUMK2kwxGPf8RWWmsDoeJvKw/ZvfkJ64lTU64ISyFyK2/s1vvPJ6J7s2ZYgVTC7C4myk8xnnS0oeeg3c8kqVIv/LDduKl5/6PnHBr11WeY1OeXCS7dIXscw6IDPuDpXjiMFtTZPaX6ya+LK6MYWX/RBc74zQ4+pxxQ+hnHsEGe7Bs8yvCbRpPaC9orjtfyQGaTMeVtQJaaFnydrXbw3sQEUbsV1R7Y57MpQkmT3vQyXTQ9+j74ZhiYmZKvpPNP78WQOfyjWx6fQB5Z5WNthndXrv12JPdLYhMw4YLgDmFJnd3WfGYZb7nU04qb8QpFyPVbudQMKz/uZhXg548Hl6xnjSC6ML1hq1aIvg7+bVjVDraVia64utvR+JHbzR7rYhYtDByGn9/NJu/Mqxc2TqoA/yfnHsrNkpBhttAZPKojkoeBL0JkY7HrOSTFctZ4MwV8fKOa0JUFkuvu6XWDQ69a4aFbYVA02FCGu46ke4nD9wvsUuG8m+8458fq+CYgPsjL1/fFDo64MJNaVA7MDVS5NPioGZoT75VtIS1Cj6UM+kdMO7rmPhrON90OpvcftLqzdSjFTPuweXAdU5EdmLSg3g+3hLXkd2Dof3O0XVD9zEyKfbhIDEaPTJP7Lj+4kKritqL9xzM8G7uQVfpBZ9sdzjh8JBo1k8Hu4R7yKXiAw+s9HDz52xSsEyNbt/P2z0rwyr3BfAwbNUju+DXOGd3/JAd8cMnvOS5DlE+r7ql3q3UrRkcLg7OS8p7TAcFXRpbmM+iUk32GTlqZ2g3XeCp/zLe+TSjfLbliLtD/PcFCJyaki16PvbLoEDBrMpR1+etcIW9QrTUnYf+Jv9xXH52RRuZLZhNFksEk0+VmhoABaa+y7mr7PD7/El81vOdjhumRXKbRsA6ptJOZWC79Ai66WYFnUsrvqMWp4KUUelp3vJ3TvYoP1o/p6Bm45I+Vzb6cNKCAhVrPY/+jmOP13pWdj3xSJBt7F1w08DJyMekc/GHYQfBuY9ed+d8ccx2S//5ic39DtSmLRGUXvlsdstUvyUHPHbdXc0cZu3WfDf/GTNT9rLpyzd8EUKnf+/+cncBMPFp5TD6PGTIiGVJhbZTuV5bi5qYQbn0z1LHsywZWp01bPRE7+XVVB91IoGzVfNds2Rvej6lROe0caiPk0BpbatDhJthv13rjNCnmYUIx2tD4krXMb/zU8+t0v+c/BlIxJ2qi+708di4a1Tfd279JDR7ckYMZQBHpeK5Oe1+uLX3eYUZs/ioVh+xejHLgcU+iwuuUrS9/PE/lxCfRSaVWd56UsLRz+cm7L19MflW4ev3WBIBNoSJkvTlSa4v3QlrJ05Fn1MBppYvhqgWAhT5GfTvdAk1foxjxCI2rsuT1w5lQQqvC1oDoNAjDw1sk4Zi6f+6+j9bGyEFDdkJX5t7YLRixfsQ/uDsEaejIvr7nUQFm8p+pYwCnttU4NOHo/FnyL3Xs7VnkSHlzOn/QK31eqiU/IvB4cge3dsaqFrCqisZQ2yEydBIJBYsccgBpuGtkvURE1wxuCJFu3IL7VFviV++pZLmOFdprhSmQoPx283Gl6ag2cK7vRM2VexYykn+nrkaZQ7+7RuXY8JM/u89mhuXUYT9oHnf+jS4ILbo/dd5P/r4LzDsf7eOP7YI0kZ2R57Z2bnlpERmUkRslcyM7L3Dikq2ZtkZGUcZJSEjBD6IsneShn9nn7/39f7Os95Pq/PeZ1z7uvzA7DZT68w6ZsjrE3bFS2vm8hSAHscInzY5oyJ+/zhcyx6c6Ew7cvpDFDYXeC1cViF9193L86WliGt/sv3Nj0eopMWfldUfgtxbVScPxm+i3zvFIUemxqh6JklPTvCbbh9V/TwYdt72H0IZ5nlBsG82f9SV70put94bpKnswrKSQ/aPgjXwX22yJk3DPNAzKfEUPosHOzyb+EBNgJkeh3Z91Z4EQRVPo2tvwEla2rKkYruqCiw1bZdfA5yyKqTJp/agYyno7e0hS3QS7/R67nODOHhdu1jAezIuJak3KjOAaj8h6cnC2chhIZa56mgEMJQOCecG2dH/UYSM2OMvFDkgFckTKAHNYEqpecNbEGJr6Fvue4/sOzlu8szLQntPpIRhHABZCxFk/9T5ARZPs4LK8PGoMUr3Jm25Qb0sh8yiTNmQOmt/v2UQBFoP4ttWNq4ABP21/M+anKC+888mglnM3iQJrSg4+MNNVRcZRnbXwDbdiGNOkAU2h05tOdPicHPhebR5B/scDd1nVLT8w78Fa6N4Ff3B84cca2Gt+PQTq/25m21KGA16QLl+ySgz5rplXAZFoY9muwJntoA4a7Z9H8UwcBw5UcwF+UobFEcqkz8EgWqNjP5+gwpMPFUfntajRWm+XPd9HvsYf/T8PbmcigYWm4Wz+QOwtDp++GLWmLQXpdLVrYiCyeWby0v9jNCNpt5mvu2E7zq/6NloxMB9JvntrjoeyDmyWJ0bJEYkL4qbR/PuQTiiUexDvN0EPhfF+YnsyuoUaaxjVZFwYUEdjY4qQe9CZt0KUpxoCh9hC34qgS5PWfkdxPOgWlQtRtTgRvoa/0K16SJhfHDjjn5dCMU4bmruOsnDl0Y8pRlIRWg8rGcKPc/BZn30r4ZyHnAg6MtiWqfeNj9jvmV39GEQn5LlBOTSMBWAe/XljA12HuQlm8mjgeiI0zlhwOesBKH0ZWaSgSa4QnL4OI+HH9Pc4/5JID+PfbIr08DlJpXllyoFxXDXV1/Drh5A0e/2sohWzLYXJDkD0CjiKpfUCPXXAocwpY3dqc1ALP93+0LhSttjL8WHkzX3AevB44LkVdTYOyx4dlL1dMoxNMs+zkzO7TrF1UkJRuAEs1uoUDRjzbxkramukNfULLCxhS+SIVVOSoah+fz6KDS+uFWuQno+bF7aBdcBS0Tos+6+TzIakbH04/QF1TVP8j8YnwET3tY6c4eL6Lk8FdfP3uFIL3G6Fvm2npI79THjCEXSqgurqGqWYgG08rVfMPdDNirEf6cfmEV8bX7bxbJFoFhm9SSYXQWznMOPgjKGqCuyVMFL+hiwfKKZJL1DX2oFDiXzcqwjVi5rXoSP/ahKh4j6jv5H9HXHS5HFgJj9Du6tv43UR3aHrsvK3lQDS3XfXt78mfgvmeWnMSHYLi9TslNRxEKMmKZLOFGJLB59ZwXT7YBNJKqvruU6g7vSfIVE/9OATb+k+b+XylofDXJTfzlBqwRXO7smz8Pd2707iAhEXT09G1itrcLEHerrEhdmALMxMq2SCUWYYfKdzciLwLHw4SaoXI++DvqEOdx9TKU+rg28VYHgt7yNuXK1CQoVZtKtHhdRJZrCmEvQBwKQquOSe9wA7u43IHQL3XoP6w6qmOPgPvXc2zX2CcghL9A0jVIAM0W3uzgjZQGqm99P/mnuEC6RO+PMb8OPA39W2fBGAdrPkxq0T/HICQ7QSRZTQTNco68m1WRgs/rWfId8lyg+zjDc3VfH8JdjiZEvjwEGmD5kGo2ApavCgPb5YQRVcUC8UdHaWA2KQ3Ff8IJyqfwybNErkMh/0nRk5FUYI3suxFjOASza/1JjG2499V64EUyUhk44mIQqxnngJklnw0nbxNIFFbwGml8DDRC1mNEDe9BKayHLOZf/3NAFFvnkgy4USvM3//DDqSRoXKVDaag3jbpqpWVAW9tZboPljogpMxtxqJJAIUYX03ln5GF8jEzIhV8dsDvIBuO/mMOda5Wqg3hzyErf0Nw1K8GZk/w2pOy+dG0isaLjh9yYFodIek/wwY0omvDYax3oJj297yAYxa8a46ublC3RhpgcNoCy4eOZOoYRS8oQJFnabhiIAuYsu7+ftFuBUKBdY8uFeeA1snqQKBTHcL4zBjKfudF2D+334seK0DVd9nL9POMUC1ZZHjf0gaeTyT3ajPmweJ/+8Ytf7pRcvVhEFckOzpSU/jUJqMEyv6k76M+ngfaDr7uwfN2QDm1Zu8Ynw+nrM68/0z1CVGllUubsIihqtxreWZPZGBv0yQtxp4Oerv4xGK57OF03IewWsJCwOcNTnFJHEdYfqL6OXtJ0CMSmnpurgsRSXgFs6cZIOOHnIvwX0dwzdq4w2pSBDd3Dp+IZ35FORsdMTf+3kRVDEyKR8cayJJqf6fYggiJNSecPva1A1/xOt4S6xLosMtULi6cR+1fTQ8psTLQTz1+S0TZDvhWzS+xFAiinirnMQrNEHCOSAiuhRIo+OGkvL2wiOKMg1/cGH4M2UV1726pJYCcOJ1Y3KQzKmHQahhYxPE7eOeShlIRsPJbLtuNryDqNwcBLJndKMG5yzxroAfRfd/r1553Qo2PEHFmdBVypeXnDDKrAfEaoarzK58hbJ8kC/+RFwxkvJT5nOgL5AbxvyjW+UHQ6o04l5QOaKgtuFbv6sKRRdXE/Y4xyNkSmZ3HisIQXha1Y+JNEG1SWCV8RAZ6T7VJ2t1FUeemVUpQgj8o6FFUZJ8dA40H/E961vSRUqf98UgvDyydZu28/oUTJhllDXx9JOB1qFBvFlkkzB1HjV/BrV/0+k+u/5i4hqrcjoIKcySgvdtQY+ghFmhfdDSRa8hBoGTPmOTbRFDgbm2UrhuGpVB7KaIzughTrLSEPykBVW7nuEeG2EBrMFvq/A9F+CvlsCXO+ghCNha/Pib6BBlmIqbZP68hy+3m+dRCCaBo06Q+YsACsZfETguLCpSzXrHlskyHW54pHzdPPoJJ3ldXc2pdFKJ+Kqa6WQK6TjFLfLPCAkHUpstk9BXI8rE04sp+DltRLd9ZrryHiaczJnWndJGbLRwKdUkAz2DCVFA9Fk4wz3SiCbWgYKH6j9J/2fAogyUmffYtdHkZXy0+q4t8SW8H9AxKwCdJj0M8WnbgIp06Ln2gA/WmLfvRZ/LgzSY/SXdmMySMXD75idt30Dvlu5yakYBfi8zhe0Hs8G4rx27BTw9cty/W+IsUgFhqa+WvSxXAJUC21Eani7re0IRsrkiAhuzJxQe77DC67aCQetEA2B08WGx0i2AxZPJlObE9csmjIc7h0EUtRuyryX8lYC56ajjXjwMGtcejencMgUKMmsf1XgmsjXXlpS5VIaNNTPBlJl3kokTO93JPAhrlTV51b3JAQ9H4hS8V18HAuc/wT1IZeHRp8V2T7UCj/w2/4sLlb/n4dBnVSkKqiceOug8nDFcHYbNjb0DbPYNuuqoKyN8hp2Yu70N6SbLDWXd1UVWQ+aXn30RBhnzuFX4yN4SdSMiNWJqAoPMG+PRXglzK7E9Tu2E0S5DNhv9IAzUScXQ93r4M5JzScjKBvODLvmGN/8MUfK+dqHH7VoGtm9S0xcg4OipHXe4G1sgtZPpmaqEqqlRyWg8P4gHfEpXehRgjMJLfdflRVQ3TWsvB1rQzSPvKxtm4fktYWOvMfPnDFjqLGynVO68ix+2g4wYqX/gwtczp0lsNdCdifIsHc8jtZFCM5UEYXCHKufP9dTB8UvOjyajwQXt6y7fdLKKgLJdJuQnVQPYHHj2J6wuo2/jz+dnNdpTXlV9683QH6sy1kqf6zxP9VKPrYvUtRRg9Wg1F62rQzS3pf3JzCBj5NL//8bSCs0T3J0JPe0Devcel5SRCwLMbJ6a6owqTa8pmfuJusLkelaO9PQBYf7qEBWSC+Fr88nLP6IDoK89L5Ic/FVV00nBqIYh0TxPI6Y0HAvmHj4EBBAPQ8ojSV3bcHFlKvHjhRswHNskqiT0iXPBSbPv2c2YeEP7Lx5d4Jw78SPVuLib0g8PgU60WDkvUfteJM5yWDypONU0O9rDBl8lo9gJxYTAjuO3FaZoKKUNi1aS5fSCzqvc+2cIC5egSL1evCsIWlkJCfo0FyGfNwmXjREF1uJhbtiAdVjuNO6ll3gFz3u+/WbkWCGP96/VKogDYCBdayOWxAqbFkvwwThKqXzr3MC1kgseNR4z4Rt3QorsnQp5lgdrzv5XG7OLqW4nDiRvZYG7th+kPcRlw0rlm5X0uF8aaEqlC9zqAnotILLXUAomef1vWMSIAdEzH5+29sOD8EO8X/a48PBTrLuityYfVe23b5hItoBy1MCZUY4HcTE9/NfsiADfD9ikZONlBUGmm6Vs5wOyz9/08hkWw/yPjiCC6FlyTum7rtlqgRj8a5a/jAuC+tF07v8gObqNlJHi1l4HumoNzyG4JCIWZzXzvzYfS70OuI+8tkMte257noACEuBzPTrVxQGO90wu7hypwJi3p5X+PyuHFpIHD10Y7ZE1D0mr+2QJl/vhrzrooAEXq3qpX6jjhLVbvj5urGgzccKiVk6wE+3x9t7SEEvQo5tt60JIF8vJrvVkWLwBtob6lgylc0Dytff9IQx3sRKss5Jyq4OHSq9rF/kYk0Re+ZXhogag0PctZGwXh09D1vNFP3EC/9g1TqqcJSjeTKMreVMNXwqQlaZ63SAE181PE4P4ve2yEtT8vzG32jwbj8cHUehRF0JEmPE+Ko7tGVgthfS2VXTZ9KIObWpUTl58sufiw96Ik9DMJqmP3hKBRUluLd0EHLnC/QXpWr4HJijO+iOwTkuk/+Sjua4+wzHJ/Iy0lURiN26AjiygofOcoe9GkDMU6clNPa+pgXDq7JWx2FB1NJRiTT+vDwjfdxU4xC6g9hBvELSYojOrV6yBxdzBo9lEXN6oH1ooIl5TWSXRg+7qA480dCMtTej8U5gl4Ca5JFsbBaMV84nXKeAiksBcEJs01gGx2TXBWyjSaZ6Vw9khoRMkh3BcrOhpQ1wpn5KkSX6QaNWDLdCkPmUskXbQ0rILlthtD6gFvIeFqju3Pnsso++TxUtuxDSRgvwq2LuGeI9tW2QEZWXjd8n4vJtcRGNeudf4K6oSDY+f+PB9bJJmipmgjogYYL8WYsnsfFbNlz0pzYjlQ/t7bzy1hoVDZ93u3HOd728E8tyUKHFHO1zSVD+tnYciyvPheJheEeOZlpnyhgyvv0+v1YxNhXNH/hIe8A97j4RWY6Tgipd8U/qwSbNCl9FjTk5cNzt25qBabwQKf7XSM4l6nQWMR08+iLgTHbY40BhqOCCt0I4npFRsoqLumrE4zg1bgEG/zJSxgXkYHyWc/g0i/ScOq2Rag+/5gCIOrF5WkDBO9wgYliEUn/jEL5Pn1jm3jPNriTf1amloOTG326QQ7NIHiVlOe1TVHNPvVa6fWlA20Nb6pj42zgtO88/mTYV7QddUsfyuXD+dcn6TqmNXB1wv3SO30cfkvw415VNhgF897SeU8Fhhi8uI/RgrCY7IzzQyiRTBxuteAvqUKutqapRauOyKq/NDTy9JsUME+GHx1GgtpQkyvKkVEYMlD7+Vd7lJYYXnH9OZMMUjFaaw23nJEGJfTuqt8bBD84qr06SZ2OKMOmPK7YsA5+DOmk7ECplm2/nM6eQLpoiH00Za4+bdhtHxOwQaKPRiKZy85YHIns9ZHWQLK+RmVGKheQVvNId9kmjV68CT73DVbR7R2rXfdlocNrN74rl9o54TIX/iakUwX4Qnt7GYdfjWsFbnwcUtmoYbLeB+I3B1Re8tnS5I7rODV1nHsj7jgofdjauJ1KfA2Xz51O7AGirU7e6+wV6IJlYDSIldHVBLmdApHFvSXpK+UivGAZ7Z9HPlPGZif+q7x6VctlKZgYx8KNqBLSdLrJGqOqIogpbHpDiN07lryv2DmA78/gUEJ9rLgT3UqgsizDuSp5d8PTSEkHcRB7b3hiLYO2KdVmbjh8488UTMJUbjnM+IOHJdA5kXuGOF+PURrH2U0R3ShmR0ytzafu8jyS42yTBUWvdHDDlfVisJGCkXTPrkoCLR/l9y52QhCQzoX1cTeI+VklkE8a32081tK7dGaPjR33H1246YlSs4KwjvZsIF9vO1f5l5NYJxO4EW2OYAO7NxVKwZvocpi3fLTMnYwe0HuzN2zYYhBxurD+QEvIIn5nsxL1gy9Oa3G0nifkIFAtaA9fyXSKApnzuCvQGK3iRBH3AMk3nrtaIX2CcIoez/jOv8KnP47HgiLKgUMlhOPWuMu4hJIJ3xzSxtasPcXej8KwHSr0AP/OCy8c76aoVZ3D5RdgrXOM5TAuuq1H7w17ojmES+huiwnYMYY24xvTrXhnZaQIrpBiioPt76riYZB5KAHD9udYuDqejy3VueOlJKKedbyiGFxkuugu40LxC27IlaojhTTrtA0BKg8hLP9L2mjJYrg9uNMFa9Zd2RpbendfRoPTDgk7KjesYJH8lobhgYfHKqLJ7e+PAYXu1tzIWUFwFdgbVD4EZev/fYWQQ8RDB3SrmnIMkMhiV5AfDQBFJ07zAhnzoTvHQ6uPS15cNc1c59xxB2R/kczzSJCCAfDir+zV5kh/uDWm3QzUvBuJMcTv5AL3WNXCrtdcsC+2Gz++bA7KolbK+7JI4TMpEiGO3KsoM1/b7qikgJIxlIeDesUgOOnJ2z/eT4HrQfRjNW4/CXD+xwkXoSQ10Exz/eMDQD728k7hQrsno6nuN4tBuZUtbktjceAOafac2fUHYmWjdk2ehOCjNe7Wbp0LCTTdqQfd5+D84GGhdSJZWDw2IhTvjoB7pAclNwYc0dvQldVWh0Iod/WpLLAjx0MNNXuPz2kAZGjhpLGipdgSZeJ2uL9IS7GO/buZ3dk/GDwmvwNQugy7q/468UBAWEkmlMi52Fl89GEsF0VDJ8RDTcKvY1yMn+a3Rh3R3t9+3dInAlBOJKPzTKBE7Rf3bXOcGYAoYS/wQQ/q8HyyxMMl1gUSuiWtHk36Y4Ufpx6lzhMACPeDm27GVy452pqtf45E1hGfaH9EFkLzPpSdwVYHiMbUebJQlw+qcOoxUwpEcjYeJGdP80DD133M3+fY4XTYtV7srR1wPGsL/7JejaS8yAYMBt0R9i7PgxnBjCwcd/kjtZnXoiOzzkrq8QK0mcm2ImK6yF272ZyVEchSh7zeHHzAPf8bFTW5tWSA3fCxDt5MjF4WvvyW4sGO5TEyBI+lG+EK4MbtpTT5Yi+MoInO98D5RzWFr+hIkIqleE0JzjerU9Lx5QKnIME45ID9ZdNsHuZOrGBtBp1ddhzf8xyRWZG7RlXfkqDBWm+pLmNFWrNZrvGxKsD5LvEkX0kzZBUuEvg+fE16vQWkVG/dQ+tfP6R2iGnC1Y/YGheNByt8dBW3nA1g1I6e4Ky2BbgWw5hLp6vR5/bGPKt/jxGnV/H+lX+pKIypnVp0y8ByO7OJ7eQzCAUZ6k0XXOjEuL7jYH3fDkiNmiKm4nwR31+z5p6DnXQ/Pq8OBeO31dGWAffCHZENfIYf7z2HuTNyyiOPitFd5mDqoqu+qCDMIad515cCOPEt5p7dqptooBx+2IQOayL8YQ64/g1FGleP/WtBA2rWw92K/kgjF9zBuc1YjQv2ZTKjuOXJ6H7WeHdozbfjbEbsTh+nZeft5jXFSMN2nqtWRofFEL5pWXxCIMSBq7bPuhlhauixnbeqviIjLBIYh3H75XpNTILoSK0KJfKQcbng7CPTcPx+4lQZtLpQQUcvz2yvTt64QSopVnANwzH76D209JcxQL0lD/TrJADN56wvLksQUJEaLzeU4Lj1+2qIbPdbVLkmL/C9I/flvHfz3M3chE+ZoqKnxOXf5te/Gs+IdLrprW3xvFLaaqQOvGSApH+2Hv6j99E59X+Jz5ZiHui6epZXL6SqXn9kCch8oDUoH/8vvlL+jQ4hQqNDOX8n1+97wNdJdoZaOCG8JoFO+73fmW8/86bENWaKv/6x2/NiBAZZc85JNlnXPKP302BPUFjsxS0m/U90RGLyz+iZGt2IESRjW938nH8Tmle1Jw+pEFPVx7V/eNXwJ/DVV8nHHXJp1Wbs/kgvgwlVU4TQvTl8enZExy/UX/5Y5ZEzqPK3Pnhf/xaj761etFkgARW9MKesPog0oCmz8ROhIgSqXPcwfG73PXDWtiBAUmUnJz9x698m6gIRiAEwoLWpsiZfRDz6nSL6RABmrkif3iC47fRnETleioTok5I8u3D8cv0xex7DEMqSAop4TPh6jFsjPHG0USoSUrrfi2OXyq2e2OGjKxo2lRBTx7HL4a6pZx9KROKejFn9XDjqVqm/Oi2h0ElWuw670Z5odYpw6h3hRVdd7muxIDj13nQqYBFoQByXFttXU7uI+w80dZEIjmq8x+5bkwkBnWkCfYhRezIvn9nqRXH77vyF5T6pmUgU1ebxTRzH2Eehem3yG0pcvXLLEZcFAXqYdmUB0tUKK0+MeZmRRN4SeTPnLepglOyf1oS5v1Ru1h9cbffRYTk6L/UWVqh7lLlyLQPmihH6pTaNkEzzMu3kZTJvoaNUx/37lXeR+3tp8McTTVQVGAY8YZwOBJITWmyvWKKzodfVVCIawHe7uL5h4t14Ha+I8cqMhmKZObYqvZTgLIT++rvWAB6FuRvJi3xAGzxXS2/P6iEhu7aILfZt8jt5tOXqz7haPLHidaUrS0qEW5jYVgWgAzV2lP1tbKo7c1a+v4LR0j2SOm0/68TDQWkFiopByHmW3esHYLUUAiLErcT/qAiVxxVVmIxB5yU5PoLhofCQoDqB17NTmRUIMXqyRWAchhko7bfnkU5z3jpQp9xwVJi3JLdNh167Ox03RvnzwnaUWaZTh0oxR0/I/9aAGqPKDKt5WdDzHRkYk3cbOABdv63q1iQgQKcCcb5M43nry99yu2IJqpYK14fVx9JmiRTw4aqWMo1RnD+jF9CFF2hgEVZzhrFMjh/Vs4poczKbUUvjW6GtOPqMQ/e0jxXZUMtvz+uFeD8uf7+4EtuBS6EyP1kH+P8ueTEW+su/xuk2MTC/gg3Hgx9uoa4GRuSIdkXmsL5cwDjhFbfMC/adPzZ9M+f223SA+VZ6tFPMSnPMzoBqMpT+tRpFTb0+i+H1T9/vt5PaD4cKYge8vP835+Nbj7QIg6sRgmKfXmDWrh624SVLWk21Kv0uOSfP68xHp/Ui4ggUcqi+n/+LPKF3OxJSgkqCi+lttUIQCFty7rbfGxITcSt+RTOn41uhjG13BVDTvpxpf/8ecHjQQ0n/jNkc9vvWZRaAHLIH6ebpmBDOxVEEk9w/syac/0/f2UJJE3+S/CfP3/+ZBLUwaGMZl4HLamoBCATDak/BDxsiHs+9UAS588XWyaJixgvouIq89bXOH92x8vyTRZ9DnLkdXqGlwLQrCavB6MlK9Lhwfo+wfmz3gMb3aIVKXTb5PiMKc6fBzhJNr2yK+CYVqYiUQE3/tPb1zCARU/H27plJHggnjoxvfeXDJoo9JoZw/nz3Ns6IWWnevD80OCXph2ALIPWuGKSGRFlz7MDbQY+SLhXz/HgkSz63PBfsxzOnzHfxuR9GBAw+z5oajx+gHy1uUV+LnIhouMy66+8orAouXP6qeElxHbtDUEizp+BB7+ej6sLyvb6obXKH+WY4536OsgEnComSQP1oiAqNlh6zUYE3TJx2Aq70QifMi+Qdk+/g6APnF3ry2FI+9RqhZ+zPnL/U5C3cc0S7dMIKvGds0FEUe8m6ByboDzazlqmYABa2r9PPscLQYyigemWD22QTENYazxpGPqcfnZIPsQLNal7TfzB+fPfEINK3bdDoOHAmxdkXw5aCepnWcrKQaGoUeFTwAO0NsLzaUfmMcgIHrPkh7+CpsKsmfL4IWTcr1j/XCwW6fVNf3t72QO1e5hs0JAIgbJm8XaBsBrSIDVYJhJxg0Fja/42/UFEwnNLVMY+FC0lR3DHm+ug5Ks6JesGvxTFW3+ckxEXAjd+frWNiUDAT9YM+G09gOih0EchJwS1v/wqcW2HFyU//upzRogLkoNZOh7z8qDWlt/eTXfiwObe6Xu31vtR3JzDg1//+pMHfc48PsOHGnPf6el3scHGaIzSBUVhZFgy94rKNBVSz3yeDcb7gHY65u9vJIUgJYY7A4nrgoh+NFidd40F8mvq22pjRRGhWQetVEE6/OHdaIjLeIeWHA5iK6JCUI6V7phUogBKG1G5bpvHCreHGfxp4yWRZsa1DOaFTMjqXqT3e92NAuT1s7DRIUj00E63dVcA7U0un6ZoZANNjmWXAXEZlG+07fbv/Mq9pJr4wKgTWYnPE76KDEFuv5IqGkYEUIzKeqWdFxaw4XhcTLvyKHu9u+jf+dV+08p37b0WVBawqPc8IgRhd60NLL8IoN71D0v0nOyg//PJmaVyQAkLfFP/zq9U60nP7ai/Rh6hmXjS4SFoqa3cYmFcAMl+DzycW2QH/tO3vpHVXkbPX8mn/zu/Wht9zNCpWYgU0oojSkNDkHavbGLAoAD6QUGfM9LGAUYZ7BcdHqogvLqTZ//Ory5cy91k1eZBf0ufeXOF4OY/lbOn9LsAYpFxOqtfxwk7I6Z9h3fVkCbSSpCWrISPkQxu3eTF8Eew5tl8YAiaJaBtV0sQQM/qH2Exqbj/V7w7pEtdHZ3K/ZQg5VQFe85a+yenGmHkyy2tHP8QRCVz+OfeK0GUeqMxymuEG2IUm4nC9DXR26ivtTVvquFRy1pbZncnUDL3GZfj5t9y6PU1lVJelGNgh+z+8oJq95X7OdRaKO6X4Jk0slqYcPR7vkLQBxNSnqGWuHzRTk0hX3xJJBfNHP9ySAiOLEJ9vf7qoDurTk701q/Bp03rE/skjhfdrpju2EAUQm8kav9QAiozH2AnWEShzm1jgytCGZXSUgnXvKoDl3dHP0lfj0KqD6G/g0Y0iimOD+P7YY4CpRXaTV+YoB2HqsSsVjc0JOrqEaNcD2+FX78YeDIJPb/uOafzxSBbzOjDrW4PtFXPscwqG4x+WxEqV1aEoOsLzuoD/zWAgQsbv67xNOBpHBtpczWAz2cVMePIBrB9Qjx/L8UXTRhiNw8+5IJC5+MT25dVsLtGbCbIPI4sP0cMJs0koYE8J7ziDl/U0vdjwGidH+7p3VKvdNVBmIPjlMIhXfAVq7lfsz2Gon9o2LViItGBccx4R91NJCoqHeQ1QAbp1w+iX74SBfI0ny+/k/xBYt9A9uvlMfStZ3NK4VIYUiKNV66u5kFCXe8Nckc5IUrshVtYgATCTn0VaCaLBDnpiIVgxVHUppagypYYhtoHXwdRvJBAFVsTxT5JWGAgSDdJ05FDESq1GoRvE6HnZZue5/dhFPN7a/NXbBjC/n1ZovRFAs2aFrd9G2KD1/zGYemLikhh+E67GOsjUL3z2vrTxU/owo0nOd7xYcjtE8RLF0ogO/vVfVpGLDAt/8nuY1FBWj6qu//uj54cHH6wsxhAQY1PJstx+VuC32nfN0sgOV45vAUrLNzE/2H8MfoKIm5V9Pp3fzTEozWTVvQedYqn73LH/fte8fUBvi4JpHq0QRZcjwWto0rNGEItFM4UTnj5v2zgsiAIpbzchX7fzSrtweWbjEey9Q1KoO/BZ2L/3R9NmHQZVzzQQXu8NzExZ/KgfSyYsPZ2C/K3ZVZLwdVjCnXIyGYkkGYshvrf/dFwjMfZZT899HWoZuvf/ZGMdcDyCHqJ9O637fjg6mfj+2iOVyRQTA/WxHuXHaz0f4+nXjRAR7VvV6x1iyDtkfHmj3vsKFG6WLI1Bjf/kb/yV08kUKs3nm+mHwck7AtcjNkxRJhegmjneyXQ8OHc3SLeKlBWwktVw+VX+ZpbfNyXQC6q5jxSWxxgTb36XrLiOsJPmqPbTCoDzMsEo6mJdlAyvfCKB5dPdc74O2eVJLJzMml478MJ+USntTnibiCHz5vCglUVMNuTKJys1Qe205u/XoSFIYdo+o43GDFEyJiW557CDT7rRlpSd02QL9GuKNXHSvjGcf0Co9QwTJ6Lubm6HYYmCPaVI2cuo/vLRsyLxrzwlRV/ueqnKZoa5z/1zbcKYkZCfRfyxoHZce9Bi2Mw0uNMTOrpVQWptj7eURceaLvwUl3czgi9sk3F/q6sBgFhueXy79NwJz5YX5w7FikRT6mjL7aInaTr+d/Aq8jElnLPNdkH0ex4vuCuqQbycsbZ99/moI9qbfea3SPceru7dl4mGBn3BNMLRfkgB5eu1NwLUYgi0+cWS30NOI/YHlDKLYBUVs3peal2aJ3Jf1270w5WBx0ige2eSOiv6l9SglIg/Zq15fZfNcTSroZ8HZtBGjotL70vpSJWk9jnUTyhaIgR4wtqJDDRE2K8jtsPLa5UnEmId4eSsjMfPopMI79+nbd4MpGofcOmioLABKVlMp/LxaeHS0GGQz9zRYCZ+vnhToAL+HFu7XuaT6E5z1XmRukIhP2wkjbncxFhasdX1wr4gHSOOLhE5zKSCVr4M1sVCCqkyXvsFF9Qkt3VTObBcDQb3KTVJS+O1oxDufcsuGFoZ2xx/Lc60hD+qRPPHgELQovSfAYTKIfG8d4+VQTKKSYe+RYljXi+9I4ZTnGB48CkJBu/DqL7lC1uzRgHcePX2zt5PqOPDY0kvcfhCPNruNNSRQrNY+7uD8tzwdzF+TM7+/ooR46M8F//Rs+4vd5AwgiauMpn9YsoArmlR9zacpRGxN5NUf/6N8KE1/gyRK4jp90tTPpIKojrdg+/DR9CpB7fXiyR4OothB/ikcog4prC5H/9G8dBY6bO3iYIG/XK8V//Rve+/MeA833oQ10c3b/+Zzf6F649SzJo0ell5L/+jTatl09fNZiipN92kf/6NxIcZpvv4fYjsvu0PYdnItBs0A3FCzOyaI5x+5IyPjt4oLnlhD/myO4BZc6//g1fiZBTnXK1qEjcb9qKJgIFDJ8iKvshh2Zv/BfpO8MGBcIW7WGsd9CPbdJzgo5ZkFj70VnMRAVRJzGx2TNGoArJoXPdwgqI+FxFD08gC9wgO2D1b7dCvy97j8oV54CKYCXFw9LXMPt4ZV+FKQI1ajxbsjxSQPhW2ZFv5xmB+BtTD4OlDdowx3ujxpgH2Rcfiag864aJGae/c5IRyCi0N1ZWQQndKlHtMB44D0l5XfJS9HZoWvSxuEN8PuxZ32rInR0CMzoBGtgKR1TG8n9v5skgrr2kS3F2dLAySpbpImiPZjMj2uyJCiGr4gK5wu1xSHPg5C5lj0T0tk/IBV110Wtfy7/0W/TwQ7P5yi1SJ1S+9rOg2aQI8J0yRpVcvgJlquM1Y6lQpLS9YbfVrAlVJfPtnY7EyIriKKvc0g4ZGf7U8rEugfX1V78EE+aBRZx/ysQlEo2Gaz0UIbBDSs/OzrkmCaCbX9bmBo+C0XwYmaA4UwloSfhz+X9YhC2SwdN00jloikApldI8AXHRJunwxzsj8xHhaKZXsUjxh+PmFQqcXznN47a+K9DZXSR19WsXGO1fHTvV3ANUsyOGsSVOiG9poMFPqwrsdBRSgvZrgEjDq+Ct+DyioL8p3EaXhiZ5SXSrZCNQX//2ftwBL9JJ6/G9+ukG+rO9//SpqjsiGZpOXNKaQ3pzKjY/eOOQxq183qP7tmjNu+fqBwdmwNvcSnq3xQ5/GMjD1tocYM/q6t5u6yyq9Chb7SWNQEqEdcuvaTmA6kPKoT4dL6wTEKxxEuqhMFqSD9d0bSHLie4zx+J/6JLOyCEBB+79sH63WE75AnKhq2UNUeQEPP1v1Oqjxsj47FPJui03eH15QVj53QxiPNP0YfAgArdeJEVTbl1AbnnFfRuanHBnmu4NcjZDztpTsSo+3sB5/oncKPsU4k5sSHt7EoFC5GpIX50SQ3E8zgPpP9jhspfFeW3PO8h4lvONoLo/1DWcGtjZHUeOL4iI7/3rr77Q36DdJ4EmtjGTQmVYsBD29MA8tUETrWZ4sxTBUPXc59AC5w/XRVVP5+Djxi/YXlqdIYVk4l9JnFFjhRuhzwr0e+xRAv61jX/9k0OL5HoCeEOIMtsmRobo3/elW+pfrciisJKcX+L9jPDsSvU9j20nlGH/6ea//skd7WfTz317UPdUri0taSRS+jOqOJ1zCd0ilE10nacDgY1e6t/Mrig/Pyb2X//k5rF7rxBqQDciU78anopEi+tbaplflRCj1mO7qYRzQNW6NsZY4IZ2JhJJtGhigdCAGF+lwBQpaw/2VlBGIjlrm5q7QjgfMZvEXHtwChx5OTkuyXmg6JiZWy994qGHmMe6CtMELrryobzUkWjhTT1/a5ga2ige11AWxQNGyT8+nQOeKO8glhY7lQhUK9d88dX7gFmWW2fp3/eidYllr/RrID0acSZHuUXFconAQWF3bySq+Tv9iC0ZaHMpUtQfjoKWSsUfMZFI5NB/bqT8lwaaHZi8ScSz2kZYQd3xs/4+4rYU6li9mgK+uzK3r4dOQ89qyuK7pghkeeuLe7ePAZq1WM9mdl1ss6R0HvfC80O02aIWmJxU8CqruGEXPg/GpiFC4aXRyDJundNv4iraekbhcpGAF7nScx9Rb/ugetYWyp+0j+BdzYTmhYVFcBtungklNUPtZ1598vxkCEM06TJJi1SQ43stdycyGn05mxUatp0BSSl3hvDIV2GJOy4r/ls5Whv1ui5wKhtd6dGPFfmuj3YpLsWTTcagdsrSu80BwiByscnj+7lteOaH10BO1QeF13kyPmV9hEcNx5O/Jq+jIhG9v4ndr+FFFHnz+IsaWHkSUj5GMw9W0agpuSwMtLb9Y9vfhcEb0aVSj2ccaNQ1xirE2hBEilreJ2q6oUD+13feS8xBZjH5yZKjA1iOhz4/uGsPxmupJlbsXFCuqNpQGaeKnhiWByyROcKXezZGMdmzECLQZ2hRLoQwzawpzKNXUEnCaKOrEj+c35bJdH+vDhPOieOPLR0gc6VHjLTqP2i/S16d9lYRQtxKrtTKcAD+ORZ74x1OwM/zj361qArbgZlEfISecLMv7OZW8gwoHRRSZ3BeBEwOXZ2M1VJbp2Bs3OUFLrjSmldYjLQhwS+fh4PPF47sQz0HVr5AzhC909RdKcBQWobgbVJBmit60vqIA1pcVvB/39SHO+tFPczJgXDnE83wRMs4YNt2bMQrcPnzvTVbukwgPvlL3hy33l2tU1r2jTeCP8WtcmY+odDOXkKhQTIKOaI9l6LlLoJS/pmWSnpuSGDq/VaVxwJjxmcUn9beACdtxYVrvBEQ7f68GZs2CMmjz/6TzZcEzCO65L+6whB1jvzBqRF6iG23/NYzfQuCIs6FSI1HwXtxs9O25D1wcMX7fcahBMiEuBIH6kiAwMHmnx5zajhVNFH6nsgcKMPWeBiiY2G9pehz03w9cOGNDAVfkQAXHpEUhgcy4ETnPpSbSA6axnc8tdMtQc8Xv+evVALExf8lUQs0RUd6CqnMNuJQpcDOL06jCHUPFUsekRwqXrz+vGxb0Ao+NVQ8XlhMgsTzgpyUM03IIVzQ1XxeDBrbbKni9ZShnaKWIlrpU5t02vi5lQ5r4FsY9DL7gOORy6T3QV0fUjqwZaPQuACkd2dt0JAqzA7913ly77Ct9/b9MNbrtmBqHOArz5UKw9op9190j6Ih7Ofr+3nS4NB7ia+jQBvMQiwI+2bokDG9mB7Fph1wmr8an/N8BGl2x8lLrdMoJKbT2zpcEs12ufdoXpCDoZW4v/kdv9uouJ0NlqTsYXuJguTLXhqUTYYunU7HrV8M7dOBM3YQEZS2FM/tAn8M2jH9HlLozBkCv6+O9wBDEii4kvQYxnKcRj14fiCOh4+odVkSUEzY38uGd6LRwRBdjf0+L5iPUDl4PjMAtFyls1P5HO7aBv7W3FhGUlRt05TXK+C27MeHAy/LYE3GW5MuRxDNksa6TJu9gIjrf4yJB2wgMMrqx33vbbTtWXVEQt6PGMo5XuY29qN8M2HX/TJNhNc5TDBypx6JDp4SpLtXDvTnmta/PZkBimoqbceTAMg6YrHWeBQINdFtg6kF/DCHOQl8WKcLQi2vl8ZlPYHSfonGhWAaQrg4VL5sXIHG3KyLzh0W4BbJVWEp+7PtXS3rcYGoCupabVfi8XMFfzeiRDmuKcC4XpLCl8YgzMuY97DJApajNI2aPNuKq2zJGwoccjB3+oxLhGAIhCty3z87MQmYPEfDK5tnkRJ5eFgh5yWYZfWc7Ms4VCQ8pH9jWiAChL4MJlhsFKicyS4+ZJ4AjJkKloRzvQ3z029E/6YsYNbVC8WM9hTldpW1uvGlgeswwo63OAEGIhIbK7fHABNIKBdXfQqFkG2KMRXJQjKXdD01xaFioG+YWmGMPFju+nx1CUiB8JclkWE3RiDEOd2VhY8KYT663L3rIAtVN+Z3/7t5rAhqbi969ZXgtVeSnnl5GmyzLdRpXhsCjHemZrAaLaqKYrqsLisLs1v9og8p8YCAOSB9eEQZXIjH8CQn0+EuRw0pQ8V7wEyaVWskM6Ihhy1qlRMZkBGWiFFxJwBC2T28WGM1qBfk4FcieQ50JSMPH850gJLHB1V1PSwKke1nn22RgRjhz4xJksSgt6g2LT2pDiy5lCmXL2aBwES28PqdGigZ92Ohb+BEC2doXvZ5ykAC9uEZP30ymGX5KWNuqgXdTipcRdU58OylWpWBsx0SLVOvKgReJHSakqmWSwayUn2uHIVQAHfw6G2W/7QhEFMa90QjD0QLiO99iKhDVYw639N4hBBzfXNwfYc0TNpRNtHZUoEOnZ+uibUuZPlPeB7/lw8edxe0c0h7UHL0B2VlLmHE5/aGxtRHGo7yPG3O6ZyFnKwCrrHfenDXnneC1rsQHCwbpd6f/4TcVKuWHs5dREo+aXjnN6UhocDwqDqdDgiixe2zuAwgLZfNuvBcMeTtM7XpPB1HGEsNnuXHLMhyZ+M3/i9RcIifmV5cpIVPulIMzA/14VKA14ZPUgmQKUN0+NOvSPSKUSKRlAYaaiixP+NrAA6lSc/MJs4BO4mUQ72BGQR9Oisy0loGJIbP+prfz6OvvxWX8UM8UZKbeh5+pz9qt9he80ighSDXK+pa2oqoNWRLGrtaBmXjHrUOr74jBir2E4WFXHioIHKs4JILBz3xGVEvjRAq8x1qXX4KtwnerGbdKgQMwUnGw/hVdCv1xZfPz3pQMaV/F6tSD3IspnS+bHQddb1gEkS91ehUYlLHf8JlcM2pOzF37jOQrtvKY896QuO3e1cyue4D3+hOZWA0JbgIvq5dfKcB2qzPnKpOjOGZ4aCjatcYKIU0Hny9eRlkLmlxh3eag9JqjrEp67Lihyksk99lJfRLSrWNBz8AnHzd5HpIx8Cy4SDW5rU+CskZuivw+Dya9XiyIpRPAW8LVtNbgsWgTwo0uOOjgG/v0o0Q8lGwvF142WpdA+XkCnq8W5eG5DFmoY4RPDgS7Ri4VMQGl7I0jHeJk4EyW644v2oYMCHTnIjiKgoRCT8j8lkUhnLycxosCaDN7/oTC2U+6P+bQ/ziSRq4GUSe5cD7BDIHQ1nYeS3cc7TwtStGHDAVSf4fLhMCdTNZY0yzENj4l/JKCT0Fn50em6H9j5Dj7il9MwyX76Poy0cnDhOqiYeF7MQQ5Bt6hvysGESMeE0Mtb2AGPl1pWmF9zB76Z7n7sZVpKTvfPahlDi0eOc8VqMihVTHs0kTlRLwg/Yi+xX+XLgoxvyGf/wtuBi80OQO00akGiqKi2LiUNKvvOd/kxwYrhYUm+pKAZms+Q2MZz5svTYZjo5thtF0z9xFDh1EX5ZcPygpDo0R25R93yigss+Jb3VDBtjbJRO6WgqB3qDTvZiuAq74ptc4DusgGoYXTI8uicOJ6MCj5MYzUNr5FUP2UB6eYHrvhRCXwJZ7c1NHvCNqPC10aS7/GjIZN2aO5hOHjOrj+Bb7s3Bt2PQHl7AiPPRLGLqlVwa/HWTWaY+r0IH3ZLuVqS5qLKX78yZIHCpPSvJzRamBfsBbW9xVCWgJOAR7nlaA5pxD4o5KB+LC+3tjSEsPDdF5/hTQFwM96md8LhdowGFJBDNTfxlWugf2ZBcqodTqw8pN3HpNk66J5eDSQxi2bw/LFaXARtqzL8aKEdIWdzcWSVWAUYz7v+zHVWC//+Aj171h1H9+vm6wTA8p8QQlxGSchyM9jpKG19RgpF+W1ap4GULsDM7ZtFaDVfBAvunwODpQTGWWPcH5cFPaF92rerB4Ndx9PYAXdiiltdwJ9cCphC1P81wt4HnHJqxemUEy1E7iRvs3kWj8qWtz+R4oi77+zEXei8gyf7yGKPQSohPJCI2WrQWhCz7dXn9m0W2rtJ8UWk/ADj+7JTYpA7ikG/k7pnD7alJ83sPONBh+RzVmQ1kDq9lLU13fF5AA9eb7svQOxM+u8t9STjt6oenz2PqLFapIHZlffFOOQizTqum+FMPbltHJNMMhkAouUVl5bQnzdX60CtfcQKGTK9dNhh76RcPtHX5dhnMpmb31dB7wO+rGtYz9AdBQ37TllL+O9LYSuBcfGUCy/I3sws7ttqzNCQESNxnESF3zqjYkGG4HGX0u+fkRYrx+DB6umP97L/pgKhcUudpGH33cogJaf0ctr24ecGq8tED4Jx7CApNrpaP7oTFYj/aTujlS8sLnamcSgaWNh5b5EqTwlUnWUBCPCpyf0g1eTXkE02tzPTee9YFM9O8cUjxzFHL3mdofLD80rijo/BgnAlJat7Xr7xjgBZUCKbXEUyg8m/8gXuwdvLtdtftDHjcervKi+xcFIIP2+vfNUhLQsPn920ORFc4ZJH9x+5AFX15ddLqh0w1dpJeL5izMETbp66/1DX6IUR44PT5KCiTi7ie+f9mhhaU7yUE8D0JSf33qWO8AnunXWxeScOOJ57Q7tcoPVcLGtitx5JC2dPxRvIMLir4XchP9LQAunT3vcu4WSLJorz1oN0dDYtcvs87wA83808t7FhSwPNQ+ox/FC8p2rxWrPxTD9E+HDVq/WhBU1Ppz4dAcabwjFL3Wzw/Jhl+YIu9TgqNEe9RTLQH4knh86UZGGcjyxkXGlufDoyD3nSh5C/R6w/UxZys/dFKoimnbUIGyQYjYPqUwvF2GQ3zbl1AXcl0/MMYBUXDkRZWGW6DMoZIYoaf8sFwUGkhSehYEsX06hJ9EQNXZcm2Mvgpkl4UMFkpL0PuUt2zO/RZo70vmcNIAP3RlEpeKUFCDsvv0H+6bYiDhdS6dIbgawlY7rPimG5GJskpmCIclEv1tVBbIzgdxwxozEudo4KitBTP3Qhy6Ovrpgr7XQHI7RauJ8FtUpCLz5oufBSIN5LY+9hSFlr/RN2+v0QNvy+XhLE1JoJ0ZcSjUeg0pWaoKGe59aI3A2UTR+Q7CaJcIO6lstmm8vtK8vEgDe1x5/1XeEMWt38J+e2/qIMrw3ktdsk9ow6t2ZobDBlmKFiVEeWrDk7iySzebBaD/niCzWrUy+Mm8cbgt2ABD2bNp9ZgxVJKP/+3KRyPktWc4SC/ljGJev842n1RDno14H7x0LiIW68ahtMEG4HhK6jGnMYFc3Z+mty/HwNM4vIuLrcnwIOnUdtCGK9oyfLDHKJcE/l5Xsz8zNsDr7FzJJesZdK1YkOK6VROioqcYNhNvQMMnMmlNx/YomsJphmkrH+UWviCLf1IIZP4jlL+83oJSn/U30ndqiBtP8WziihUMCV5aLhY8DX7n6speZV2EtV2zyxS+d8G1bp38WWgn/D3s+SloaoMK2OILtIm1oL10+MN/ljttznsxMgWCF1A71VL+K9swiDt7ovVptgMizs8+EXnjiEL4+NzC+QlRSZewzKorNYS85+eK5WXE8Rd+6bvQQ6g7eTdRSdwBXWyiJwN1DkjJstvI9TIXYKXn3FQPSOBa595hSMWxYrD/5lz1zmOQusSg7NWCwMCgdV103gG13/PXmLrPDI2aRAdxk8TAc7Ux7yiUDIp0q9xqZDJB474/S/NEC2BOnGSezjggKuVgkRfGbDDE+zmL9w0JZOJ/Sx8JPg1PfnPgN0IuVO2UH1paNoEDAccJxaYDEn2bsj6ewgoxRBEFHhgyECCbjr/84iy4VJiW3bIqgIzdiAJmozqI73gcsP7HAVm6Y2Qu1rOClx7Z3zBncuBuMGJl0qGB2bM9sXyRxaBZ7tfYX1sFbfPtjg/IHZFJmhu9VQEriDp1OwaQUUBKbcqnmwTnYT0LK/+zuAz0DNVUl0+K4ETyG0kakyPaIu/TjMlkxe1vTX8ZTZwG5WM+ZtVGBuCTvG3c1fcS/HLkizSnn4C8TqLZygVHJESXFMWcygql+OoBFPNn4H/wrM87eJwV1nc8Fd4bB3DjJvpKRkbZI5usssqDbNmbiIYV5VZGka4ZGrbMrGQlK5v7INlFKBJSSVIkSYX0u7//P6/zOuc55/06n5SoFg0HHx44t8Dv3h9QBe9LpB92l53Bp9M08rrHvJDR5JrPpTA+0J9h7OHawQJJb9W2VQT5YU5dT1ievga6j59mOWB3D1c6h1J+n/BC+2Tm/D9xfDDCXuklq8sKMrHGCoObAjDwfn0gKaMWLuuHKlxTfIQ/tlRVvwR44cqRjvB5Z16QLeVyoedjgwvzqU/UJYVAbSbON1OyDiSCfAvfKzaguUWWjLSUF/rNvPqg2CAMOkYfYuIlOSFSTNxdikkETt/93P2qtR4U9G0CUr8gTggJ3LzQ6Y2anLPVc4FU6MoS1P+hjAMO0dvekxTkAc/L4UIEu0ZQJvQQLCK78Glp8va/8+dwLDbATSvwGPRzue+v3CcJK0PYWSipBCkdnZG1000Q1W9yNc2mD/cRKs/pppzGvyE26dysbvglYrnIINAEr/YICpg5i+McQ/Vu+bVmuDZb5sMg/gxjmvXORgldgpXho5kTwxHgH/kiaaWeiNf2MOvnnQ2HlK8aVI/Um0GMqZyjN+wFZgbQuWjwVeLn+DoRl+hyrI236fJv8MbHvhNPbsik45XPAYMTa4VAc9bslMK1UqjpjVg2ivVFp8dX340VGMLx47L2+88yg7pA2+P4izywtq7Kfvo5EWwudX735ymB2TMDLcIRRJw1qg/37ZAA1xFWx5WcDfLpssYfapNsSKtidIGZKwKeqbw9Nm1bDHH1WvPOjUSkklJ0v8P7SWNBscDhmzMb/FYe6g7Io4KPLivOOwMS4Gliu1af7AOgS2oP3O4hYt6nj3cKBukgveft6+5IeuBuKbAc7HinoS51pt6J5y48dV2NZCy6D1N50p8MW4noR1oK3lYigIEnmdfUjA4SLDaVjXOXNURGxbhsm3NgvbQ3jNhQAIcZ6YKsOoho/oNHmt2XAK6mir+03XdC5KHRqtm67xpHPnNV/ZUsAF5eTmMHjzy4zz2TfrWTiPbK1lbyFwhAOvLwQFQYPTxre6AeLPxTY3DgZtutoCKgyy/0WfLMgvdTR2Q3uoiYPu7RE+JCAOthkd18swzQ2n39pMXJ3xpMhaw+PN0l8JKcaz5zNBVYnc4Wnqact+qZCzGWkj/h42Xt6vYfgCTt8ebcTY39aQf76tkegt6VOf1nmbfgk6N2m24/EZ9HK6iPWVPOy7ywd3jvbsjgv2M3/HZbwzp2K9ncrRJmWA7YartcBSb3pSNXnxFx3fjjCUYzAjy4xBq//o8JvvXnXZljogbXXrmsy3bVIJpCQ2+o5oLfPkb0vhwmYmNg05CyDgGOOFYKVYUyg37aG0maahpY+xymq7tdA9l+zV/dDKLRaoW/7tJLIpboaHYoqFDm+Xlgh1ojC/B/IDUrexKAUHrHjVD0GMb/vJrXkkhFyczC3sFxynyCc5rintHCsO/ipRIPVrBmbWaSfLoDZuy+njMwrofkFVaTB79zsdtfkzTZS8Rha8dFtUO7IKGy39vmEAekUqkKP9xND6GcR+bM1xpgEN0rIweL8PFrd+f33BeRStj8xSDbN/JshFE2uZoTfAg136V7/2rMsura++Y3QfT+69xOb8pRLKLVisHkInJxvl8+8E0Sssm2nObMEmAuPXPgpfl+OBlqIUI61AJvLkhW9/JXI9MHXVtpSSLe2fUoaoTBANM4DHJuZ5njvj4+9jEJRryS948hObYVWqNsSZeTajGT81Sp46YjWtbdyW+/cA5OsNk9Nqi9iMcJu1xva3uBRA+42DW3gG6Nm+O3jAbk2W+tJV+RhtObRaeFU5JwkblMiXH6HJIvBKXaIgmPL4jctpIphOj53+n3d5fjneOpz4+cuopvvn7Xzd5vjAa68or2Lszg3ETUuqPCh/Qar2LynxGhcu3tXMe9UpSZenCe41ogCngm50S4SWF7YV+wZtIG+XPUcpkmsMOpV4quKhS/8jJS/kETJcgaE3bo7ZFAJC0bv9D0eEc+srJtIETxa7Layz1xkRpXqTu3dlP8chwLJ5ZXFePchIVZmQxl/f2BO98c2IkqWvPBVhS/BzVf0VER35G3VsRm7Sh+NR3mTi2IPkAyi0m/qWogUok+LeEWJCAXIYUTKH71pXmWMxqXySekdL9YU/zKLrXdNVG9jxnyvLaXlAJxpXpPcL4fAdvtv3MaUfzep2bOK6/5Tg7Yauv/v9/LDTulDn3Ox2HeITFDxUDM027AK+cp6xfesYqh+NUhv352Ufgn2f/R1a7/+w3YOcVd5HMPtUWvEnvlAtE1Yl6z0IWA4qfK3Xgpfo2POKfrnvxNbuz5fe7/fvnMzsinaaWjeHHsqLNsINo7q3P7UPLS+/Ta/u83/CD71EzuJlnuV83g//3GSmMkv0UiUsntOBksFYgLFjTNo9YEPL5XKv4ZxS+hb3+2z+w2OZF/Mf//fleSSGdSDkfgoj/pg6U4ZT7dEX1U5gT8nm8t+Yvi15Ft6QbzHmoU/UeV/H+/I+UP3qZTWWI5ddI2/wHKfcWzvpUwIODKQ/d/lRS/H0e4VJYqaPAaD+egDsWvb4fmd3stEkjkuXI4CwTiFNWsdrEcAddZyXGaFL8+zrkDMk6U+X7tqqOl+FW4QbpTeSAJBE7y5QxxB6J5quUiXTUtTnJkHr3pyQqDduNTC4M70JedScOI4vdoaVjf3Go2BB+qPKYrTNk/ucT0jBEDDvPxT88pcMClvsw/3kX0OPfrbLYHxa+SGYmJWu8+PCxIzQ6dCkAqSzZcnZnTIIkJHiSVccJR2srSnWlU+Hp4v2A2xW/gUkHzlGMZjHmR7UdUAjHmxgIj5kvjmjr9cjyrBPwKdPDfpcqFAgs/lohKLbC7Q5VQFlIFCU/Gb8U4XcHDMf1JfqgL7W3d7NLp5qhs8C9nRxsbyLQGRHtGtcLBQuGPtHy1oPM9TPaT2HUkELtPT5V4oPPCPvH6qos4vvvXtQxHD5ycF+cdoPg9bLxXPji4Hho0VmtbNhLgRHP153sRiRDkLaZn/focDjnOqzlOXYMqaQY9a8tCGJGzHWF9/QRvuft2jFDu2YWbg1PM4DS6hpDf2h7ZDT/JZa4RTIeRLsW2S++yL5i5qZ2Qed+JW/OxTWMjodi6R8XE4bwR5v2rovlivEpeCzoQE/9GFjb4hWqE3cMh6t/qtopWJyboNP7awRWCVKr1RneTd4D5cKC5qi8bBBYOF2nE70fRv99wl0w8cIZWDIl6dOApxp7rmBmCzAlbQ2u2Ivg70V42fn0n/DDSOpkS+ZdsbmPF8mA1FdR9mlaqNNrx4LF3XdGRIZgXzHoSfHlQPOCpzvXXdODfxE+nFMOAgrZjVypVsuGMrM6x0ow27KX1ytmIDkFS7eDZMHt+LImLVVBp3gkvShbPaYXuxnhuK9NGyAeeRJYlU8FmNLt5uPFIKGX/baG5fol8aC9aBSFUDCA5f/eSZg4LGjdENTueug/svewJu9jr0TFWec04KATbFxuWDOv5MOViei7p3C5oXe7J5zTZi273JOLEo4qhv9WgsvlyNTqeUxyK8KOc94blYav7fBh0Zi35GgMjFLC1jp2i5cS5kXe668VlcLN9qPgpqQRhvfHCL48QFAhYcYnP5sN087Vus4nd4Nf5n61P4z4UXZe82tVfAZZZfPtoZzPw3P3ZZhuXELSnb1V3S+LDSz+HrOje74HXg6MRl3x4cPKNkc3/+/PzLwc+TaaqYwWn7S8z6xA8kfRIPT2CDwNGDL8LUfqz5SixPI+fHzeP0jw/SOnPJkfjBnOssuBpP/tXO33Kfs48uWl9gw/F6R4FSVH6884U0+JbvwVQ3E27OIHSnz2uV23XVj8E8+O2PvoqIfg793teqDkvHmGXW7gowAaKf3TnMqSE8JVbglkepT/btK9rR1ysh5mt7ud77Snz3Haw44gTxsffdoqsinAC3WBf/4qSCNb3ZfqytdUDtd50ZKk4gtLARrNhajBq1vUAm8xfjcYTxxJ/J3PA41GaBCcGXuw2qjW9TenPsmoV7l3CXWC9IvjpUWMwpq+rCow/PYZ+1NEcR/klgYfuUbdcoSImmxDyFyabIMP55OIgdR8wT+7qKnQkYa/35elcX1fIWhDo2DptgiU2S46vzKRAwNdrYO1TM+ydO5UisDQInem8nd5Vt3BaXeCmzbtwXBVqddtbSUQSVXAxz+cwHM5v8xU90gwF6WICmuovwLXmwkr20YdwoJGeap2qHJK7rPray70xo8ETmbTvgrBO1TU8fR/c0/6MF0YNo5KKzd2p9hikNyYyhV7zw6CFUZGnUlzQGesYT5LRRtF7DFf42C7Cb+0d7tK2Q/j88cvmpYkw9BNPrKnrscQElTNWlcnfyQksimfsn6qA9sXtbLfw6zCloHiQ1e45miYSt1hzSEgVMuorazxDjgH+7v6vzNDyJX+z6ZcozmjnVShu3ITVokmLR58GkSuLinOimoSaUTOPow8exIUb52+6ydODWt2dctpve3BSft5EJTEZ4ouzvZ9v9KOtz5R7XTMJ87z9z9bwSKDBLpGXE+M7YF71q4HFwD7M9nMe3KOYAb1h0vdpknqxQLXCy72WhK5XVUOJhyVRs7ptmK1sJ8RcmnepO8qHaf/my4kD9+A2p+zp5xVPUS/Zi/HjIxJWnT1mX7MsgbODR31mx+jhU4hfVtA/Qeyldsz1VCiA3cmevSqmnch36+lN7lISzrbbL3J+kUCVK8EvPsXtggAVw0q5DhEs4KYT3/HvPjCLLntmzLfi4H8LTR0FlPwsDyvHtASu5JQFrZ1kBH0TW5JttBguHtU1qx4ohj0BZuwEtcdI86eXEJxFQnplOkebQQlsdX2ZHRnABEf+Xt6sMJLEXUmb5+3Sy+Dju1lud5kiLHhU63opmUT51wU6pdsk0ORDndvRM8ywoH6jaeceGQw4++sVzdkKSJAhsIw27oK97zrCQ+NIqKOpILwjUwJfmZDoJEtZoEboBlFy+CCmmp/nG+OqguuDnOw84sWgnU3ddiaMhI8tlwuGnkkgUT785D5GNpA8vvb+up089tAKRrJfr4bE/LPPdLkboTDoUK8DkYTpow0XWfeLo6hb2r2/e/eC861Lkqr3FDDybn1lzMcasKsnD9UNdsLVwDs/XsSQMIbp3XavpxyqMGnQ1C9wQS/JX9XUWQn3bD4PXjd6DDotlP+QuR8CWqd5n/BT3tudiaoH/YsajI50A/+R9wLX5Be2kgw57LC3LutoqQO8WdrcNTEMtvStTstK11Fc8fAL1sDj+NDER+5juyQ8uMW9T9RHG2mjSaRFsQZwsqrMuT02Bolpy3/fZIWjPXN5X5+fN3BazM+ebtNFktPontmFw1Dr/OmDVWsDCIYO9ZhJToDtrGFBtHwaPp7Oi9A2SkDxdyWPk0fPo0xu00XPxttY9EXVKYKrAV7YKOt/5p8GvX0OTouLDZDwo/m+2I968Bsr5T294IGNeuv9lwMLgUczZfi26QO4oZTt9IhtHAtlM7xuct9Bcx+BuQ3LAGwXlu8SqmSCuzZVH6O2DFCA2owFv9qCZ/PfewlrLzHTkmu3aVoUtrNJ9r9Zd6H8M7MFI9mfNbqZRqtEvTXBYEXnYzkhBBhrZJ03VV6iQ5nf6eJj4UhKX3Kg0eOCvKd8qhJpjCBcxyebeVceT043v9S5GQ3Un1WymtXGsEdArJb2azjOWrXoVK0ro1zsndcuL6hh5HeolmoOP25IZttO0iXA+Izx1szsCPbTvZtg7Q9HgaFNm4gxOaTSz7rxypUWTD4f5nhyTBx3T6c8yEpLAXc7rHCWf4FUDh/U2gcp+zmlPaYUq4CzJ8YCt7QI8OPJ8oZSizRuu4g3HJbOgObpIhd92+cY2Swa39JJWd/h8ZldHAo4vOZDLBGkg/3eYmwMLPLoKVqzOUzOAYY7hSpWOX2YN3Li4GpLOJr364WlHlbAhPcF6brM9LBKUL8y/kgRde9aiepJ5APJ1aQmT7kLCxZe1JBrKHnq265z8gq4l+rh3iCHXeBoEX7AxewwMnJxnKW6VAiDa0Wz/katSLfnlUZNSTj2VvdHDCop4GM8VzP8gRH2Vv25+3NZBYu0SMNdrUVQL7mTNTK9AnfUhIa35YSjzmsTr6KjCljOo7nl3bgH1DJPdOyNV0fRPyBLoisBeoYg65Z3oiB3hv1LeUI4rvhdl4sQV8DMDyS7AQ8WkIkqSnosrYEvnBVT7czLgE38uozMkSqoSRFoPxYVjtZYQj5+XQFLtAVTmeXZQIM1m9XQVxPz/zrIN2c8hPcv4zH8Qzvw+QHdB79wFHdpqpAxlUfL7plbbbJ7gfqtlRtTgxZmBJ7js5p7BJw/5Xf0WveD+rJ6/anL4RjEqTGTqXIY08WkHQ557ge5E50TyazHcDqOIPYntQq2qgV2N2uMwPv7fxbI7uGUvveT5OzAhdKdbI1XgtngT72B5qmzWthtOnT+ILkaXkYxSA/mj4Oh6Lh20ycSpvwVvF1Lb46ZibaiaaFiQKqICH3eaYZ1K9+vNe2phTSvfJPLnNPwUFRXwvFNGCapfEvKlb8IPt+estSsKKH3L6P9tScBNsIll/4TqoXNnWxauZ9nwfCPOYuHWB6+Ml2nHhFLR0b/XuuWOnekeeShJxmagu63ErJ2E2rgON0ganbPAbtKArXKeDsc+vlyZDmyHVrDB27zNJ1ChmcJipNHy8Ff+37X2/EScOK5G/yzdxqtmWpynsQm4rzOfVvpJ9ewplFkczNNAvqsItUV5s1wx781PzHFS9D4VPRsq+IUdltf4Gr/FoXMYV+3Fn6exPZTU+3Hl36Sk0SkHAh2x4BO9oHvWdJ5ODK13nLe+g3qkjZbKr0ikXT+r2uXKi/KZdk9lKT5rpE3FjgboaKGyl9tCs9KkWDrd2SYEf0kZrWEJ++xi8T24PrMl1JH0W/fguFQ6qZGrYDdRZO8g5j3JKNljT8a8ktaVJRNJvDydT7enEuRKKAtk+Zgr4rtHj1/1GzWNLQmyevetMo4sS58UbL4FjQz0RkuCr5COscpEdmTlPyv68YWD1SReclfwZhxU4OUljobFqOOGUIhIT4hiXDrvS0D+cYo1ogqZiQ6RuIwTZGFm6cqJpRJ+k46/NUodsaD3Raa+D3OpMylPAVIvANyUaHDKOA/IWRrTslv65MMVFXxa3b/QjwTNahbmpuPjGojW6nob8XXd6FtNfNfPGM/TlpWJ7XrUuYT+zpca1sF07cFhvSJtPCGt547zlYX38+66GruzIIgUY94Oo1OPFP+n2CeaiQuzDipzreqYNmCmFuQEh1c/DDMqfFaHwXU/2xpHboHFWum8EaoFrt7YlsI0pEofdtfp/KSCuZqXu1qt2CAI3E7Gk45GWGLPb/0g+o8OHGmfGCfmBQGCNTWfOWNxDy9T585DqhgnPkBgZ7rjHDFPyBgYeY4Xq3Q0Eo2KABX/kan2SePgWvCV/borkgsgb3eH1EZK8neCToezPCfnLQXnDLDt9/O7fn5thD846adJEuewr3OjFhPOsr8VyWlHl5XxgcPJd/M67NAqdk7EYYNc7wa18+5378ItIapDyd9Goaft2s2rvVFYHvlXanOF8pISLI3cirlgB77lMQSCUr/8zww5MdWDKNeh5pXPcehccIru0onEpk/3rltHiyPSn8TU+gr2OFlYv/dtPsWeN7mlZ1mfAm42NnY+HnNQCRrpuDWUji2J0R/vfrRAhMG+wz9JlghoDBhtE7+BE5elIq61VoG1c+9+S2r3oMsYU5kl3gAcjidCbRzvQp5clG/cYgdoqHa/PcJTXju5fefdkcZnLcijlzO/AgarwzHMnmL8WtknWW2cT5aHl7ecd7aGuXuiL94k5uB6XQsedwHiqAy5yfHJ78vkD9ysHrXq6ewnPTS8p1UN1AbtN0Q3LDG8j80TY7R1aC/FNdv614O+SHfdr6ReY9TAnfbhO4l46dCNdqUt+FYE+E8ou4vhIaxYg93BlvhCJ1Q9gUzP+Tql634bfwOexqIR69nx2HMYvTlG3EemMask+4pIQIL4U0blZU6kGkX9UyczQu4pOiI9xpm8UOS+NWTlPsiGV1LcfuuB340Dld2H5UA20r3v5uj+nheSQ9+OHtCZ88VLe3Zt+gWGdrtQYxCTfnlTAkrIUyXvUZFtSoMdKPLXH0fdXBrtnhUh3AJlsx+PZDqmMYHg7q5X4WjkMrA9O9U8YLGou3zrrw5Edi/4tK1gceR9p7pE07xIAh7krNvF/cbrEs+Z2wtS8mXlZaxf2fGh05qt3OThaCkyZh/xcECt/Vst/kSroFCm5z13qVxfB//7YOWOCV/5Jb3ZTNuVFIvCfGkEQRDZmeZoJvW6Bk4dPxEYBgog2pMhPIYGpny5NeJRCHp5KPEBq4DGGl/ebWsgBf0UrzYMmrtMD1N9Z2pWCSYqo3V3F0bwv6ybpZN/ijMi9Y/989MBk0zz4z8N8oFrFovsnumHLGvtDzl8Hg07DDLp5ny7sbhzY+zbfujsMpOKoNkoogupIxbAy5sIGuX6/Fshwt6V9YX7bsRC/kOCzXFhQ04QbV/m509ChsXvZ+wBqtgtMVNk6Dbu6Cc906WyV1XvP3fgB6V8i2Q2zJbUiFbY0EDqZKKKQp5CIol39k0sDKyg62eflODbuPE8ozUKby/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BQAAAACAAAAAHAAAqSQAAGYkAADyJAAAvCQAAPUIAAA=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BQAAAACAAAAAHAAAx3sAAMp7AAD9dwAA0nsAADgbAAA=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TuBETuJkTuFUTuN0zuBMzuJszuFczuN8LuBCLuJiLuFSLuNyruBKruJqruFaruN6buBGbuJmbuFWbuN27uBO7uJu7uFe7uN+HuBBHuJhHuFRHuNxnuBJnuJpnuFZnuN5XuBFXuJlXuFVXuN13uBN3uJt3uFd3uN9PuBDPuJjPuFTPuNzvuBLvuJrvuFbvuN7fuBHfuJnfuFXfuN3/uBP/uJv/uFf/gvsC8CADMTADMKgDMbgDMGQDMXQDMOwDMfwjMCIjMTIjMKojMbojMGYjMXYjMO4jMf4TMCETMTETMKkTMbkTMGUTMXUTMO0TMf0zMCMzMTMzMKszMbszMGczMXczMO8zMf8LMCCLMTCLMKiLMbiLMGSLMXSLMOyLMfyrMCKrMTKrMKqrMbqrMGarMXarMO6rMf6bMCGbMTGbMKmbMbmbMGWbMXWbMO2bMf27MCO7MTO7MKu7Mbu7MGe7MXe7MP/2Jf92J8DOJCDOJhDOJTDOJwjOJKjOJpjOJbjOJ4TOJGTOJlTOJXTOJ0zOJOzOJtzOJfzOJ8LuJCLuJhLuJTLuJwruJKruJpruJbruJ4buJGbuJlbuJXbuJ07uJO7uJt7uJf7uJ8HeJCHeJhHeJTHeJwneJKneJpneJbneJ4XeJGXeJlXeJXXeJ03eJO3eJt3eJf3eJ8P+JCP+JhP+JTP+Jwv+JKv+Jpv+Jbv+J4f+JGf+Jlf+JXf+J0/+JO/+Jt/+Jf/gnoDMCADMTCDMCiDMThDMCRDMTTDMCzDMTwjMCIjMTKjMCqjMTpjMCZjMTbjMC7jMT4TMCETMTGTMCmTMTlTMCVTMTXTMC3TMT0zMCMzMTOzMCuzMTtzMCdzMTfzMC/z8f8AccO8bA== 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AgAAAACAAABcJgAAbhYAAMAGAAA=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a/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_benchmark_sequential.xml b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_benchmark_sequential.xml new file mode 100755 index 00000000000..89e4023ed75 --- /dev/null +++ b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_benchmark_sequential.xml @@ -0,0 +1,206 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_fim.xml b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_fim.xml new file mode 100755 index 00000000000..fde93b3744a --- /dev/null +++ b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_fim.xml @@ -0,0 +1,85 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_sequential.xml b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_sequential.xml new file mode 100755 index 00000000000..a13c4e36912 --- /dev/null +++ b/inputFiles/thermoPoromechanics/ThermoPoroElastic_SinglePhase_ThermalDradient_smoke_sequential.xml @@ -0,0 +1,115 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/cmake/thirdparty/SetupGeosxThirdParty.cmake b/src/cmake/thirdparty/SetupGeosxThirdParty.cmake index d1043f59939..a13b8c77848 100644 --- a/src/cmake/thirdparty/SetupGeosxThirdParty.cmake +++ b/src/cmake/thirdparty/SetupGeosxThirdParty.cmake @@ -369,7 +369,6 @@ if(DEFINED FMT_DIR) APPEND PROPERTY INTERFACE_SYSTEM_INCLUDE_DIRECTORIES ${includeDirs}) - set(ENABLE_FMT ON CACHE BOOL "") set(thirdPartyLibs ${thirdPartyLibs} fmt::fmt-header-only ) @@ -377,6 +376,13 @@ else() mandatory_tpl_doesnt_exist("{fmt}" FMT_DIR) endif() +# set(ENABLE_FMT ON CACHE BOOL "") +# +# set(thirdPartyLibs ${thirdPartyLibs} fmt::fmt-header-only ) +#else() +# mandatory_tpl_doesnt_exist("{fmt}" FMT_DIR) +#endif() + ################################ # Umpire ################################ diff --git a/src/coreComponents/constitutive/capillaryPressure/capillaryPressureSelector.hpp b/src/coreComponents/constitutive/capillaryPressure/capillaryPressureSelector.hpp new file mode 100644 index 00000000000..b164f55aa16 --- /dev/null +++ b/src/coreComponents/constitutive/capillaryPressure/capillaryPressureSelector.hpp @@ -0,0 +1,59 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file capillaryPressureSelector.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_CAPILLARYPRESSURESELECTOR_HPP +#define GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_CAPILLARYPRESSURESELECTOR_HPP + +#include "constitutive/ConstitutivePassThruHandler.hpp" +#include "constitutive/capillaryPressure/BrooksCoreyCapillaryPressure.hpp" +#include "constitutive/capillaryPressure/JFunctionCapillaryPressure.hpp" +#include "constitutive/capillaryPressure/TableCapillaryPressure.hpp" +#include "constitutive/capillaryPressure/VanGenuchtenCapillaryPressure.hpp" + +namespace geos +{ + +namespace constitutive +{ + +template< typename LAMBDA > +void constitutiveUpdatePassThru( CapillaryPressureBase const & capPres, + LAMBDA && lambda ) +{ + ConstitutivePassThruHandler< BrooksCoreyCapillaryPressure, + JFunctionCapillaryPressure, + TableCapillaryPressure, + VanGenuchtenCapillaryPressure >::execute( capPres, std::forward< LAMBDA >( lambda ) ); +} + +template< typename LAMBDA > +void constitutiveUpdatePassThru( CapillaryPressureBase & capPres, + LAMBDA && lambda ) +{ + ConstitutivePassThruHandler< BrooksCoreyCapillaryPressure, + JFunctionCapillaryPressure, + TableCapillaryPressure, + VanGenuchtenCapillaryPressure >::execute( capPres, std::forward< LAMBDA >( lambda ) ); +} + +} // namespace constitutive + +} // namespace geos + +#endif //GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_CAPILLARYPRESSURESELECTOR_HPP diff --git a/src/coreComponents/constitutive/capillaryPressure/layouts.hpp b/src/coreComponents/constitutive/capillaryPressure/layouts.hpp new file mode 100644 index 00000000000..d4903b67c31 --- /dev/null +++ b/src/coreComponents/constitutive/capillaryPressure/layouts.hpp @@ -0,0 +1,60 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file layouts.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_LAYOUTS_HPP +#define GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_LAYOUTS_HPP + +#include "common/GeosxConfig.hpp" + +#include "LvArray/src/typeManipulation.hpp" +#include "RAJA/RAJA.hpp" + +namespace geos +{ +namespace constitutive +{ +namespace cappres +{ + +#if defined( GEOS_USE_DEVICE ) + +/// Constitutive model phase capillary pressure array layout +using LAYOUT_CAPPRES = RAJA::PERM_JKI; +/// Constitutive model phase capillary pressure saturation derivative array layout +using LAYOUT_CAPPRES_DS = RAJA::PERM_JKLI; + +#else + +/// Constitutive model phase capillary pressure array layout +using LAYOUT_CAPPRES = RAJA::PERM_IJK; +/// Constitutive model phase capillary pressure saturation derivative array layout +using LAYOUT_CAPPRES_DS = RAJA::PERM_IJKL; + +#endif + +/// Constitutive model phase capillary pressure unit stride dimension +static constexpr int USD_CAPPRES = LvArray::typeManipulation::getStrideOneDimension( LAYOUT_CAPPRES{} ); +/// Constitutive model phase capillary pressure saturation derivative unit stride dimension +static constexpr int USD_CAPPRES_DS = LvArray::typeManipulation::getStrideOneDimension( LAYOUT_CAPPRES_DS{} ); + +} // namespace relperm +} // namespace constitutive +} // namespace geos + +#endif //GEOS_CONSTITUTIVE_CAPILLARYPRESSURE_LAYOUTS_HPP diff --git a/src/coreComponents/constitutive/fluid/multifluid/CO2Brine/LogLevelsInfo.hpp b/src/coreComponents/constitutive/fluid/multifluid/CO2Brine/LogLevelsInfo.hpp new file mode 100644 index 00000000000..e976c64b633 --- /dev/null +++ b/src/coreComponents/constitutive/fluid/multifluid/CO2Brine/LogLevelsInfo.hpp @@ -0,0 +1,50 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file LogLevelsInfo.hpp + * This file contains common log level informations for CO2Brine + */ + +#ifndef GEOS_CONSTITUTIVE_FLUID_MULTIFLUID_CO2BRINE_LOGLEVELSINFO_HPP +#define GEOS_CONSTITUTIVE_FLUID_MULTIFLUID_CO2BRINE_LOGLEVELSINFO_HPP + +#include "common/DataTypes.hpp" + +namespace geos +{ + +namespace logInfo +{ +/** + * @name Common LogLevels info structures. They must comply with the `is_log_level_info` trait. + */ +///@{ + +struct PVT +{ + static constexpr int getMinLogLevel() { return 1; } + static constexpr std::string_view getDescription() { return "Output PVT table"; } +}; + +/// @cond DO_NOT_DOCUMENT +/// @endcond +///@} + +} + +} + +#endif // GEOS_CONSTITUTIVE_FLUID_MULTIFLUID_CO2BRINE_LOGLEVELSINFO_HPP diff --git a/src/coreComponents/constitutive/relativePermeability/layouts.hpp b/src/coreComponents/constitutive/relativePermeability/layouts.hpp new file mode 100644 index 00000000000..9343a7a36a6 --- /dev/null +++ b/src/coreComponents/constitutive/relativePermeability/layouts.hpp @@ -0,0 +1,60 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file layouts.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_RELATIVEPERMEABILITY_LAYOUTS_HPP +#define GEOS_CONSTITUTIVE_RELATIVEPERMEABILITY_LAYOUTS_HPP + +#include "common/GeosxConfig.hpp" + +#include "LvArray/src/typeManipulation.hpp" +#include "RAJA/RAJA.hpp" + +namespace geos +{ +namespace constitutive +{ +namespace relperm +{ + +#if defined( GEOS_USE_DEVICE ) + +/// Constitutive model phase relative permeability array layout +using LAYOUT_RELPERM = RAJA::PERM_JKI; +/// Constitutive model phase relative permeability saturation derivative array layout +using LAYOUT_RELPERM_DS = RAJA::PERM_JKLI; + +#else + +/// Constitutive model phase relative permeability array layout +using LAYOUT_RELPERM = RAJA::PERM_IJK; +/// Constitutive model phase relative permeability saturation derivative array layout +using LAYOUT_RELPERM_DS = RAJA::PERM_IJKL; + +#endif + +/// Constitutive model phase relative permeability unit stride dimension +static constexpr int USD_RELPERM = LvArray::typeManipulation::getStrideOneDimension( LAYOUT_RELPERM{} ); +/// Constitutive model phase relative permeability saturation derivative unit stride dimension +static constexpr int USD_RELPERM_DS = LvArray::typeManipulation::getStrideOneDimension( LAYOUT_RELPERM_DS{} ); + +} // namespace relperm +} // namespace constitutive +} // namespace geos + +#endif //GEOS_CONSTITUTIVE_RELATIVEPERMEABILITY_LAYOUTS_HPP diff --git a/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.cpp b/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.cpp new file mode 100644 index 00000000000..6952ec194cf --- /dev/null +++ b/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.cpp @@ -0,0 +1,117 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file PoreVolumeCompressibleSolid.cpp + */ + +#include "PoreVolumeCompressibleSolid.hpp" + +namespace geos +{ + +using namespace dataRepository; + +namespace constitutive +{ + + +PoreVolumeCompressibleSolid::PoreVolumeCompressibleSolid( string const & name, Group * const parent ): + ConstitutiveBase( name, parent ) +{ + registerWrapper( viewKeyStruct::compressibilityString(), &m_compressibility ). + setInputFlag( InputFlags::REQUIRED ). + setDescription( "Solid compressibility" ); + + registerWrapper( viewKeyStruct::referencePressureString(), &m_referencePressure ). + setInputFlag( InputFlags::REQUIRED ). + setDescription( "Reference pressure for fluid compressibility" ); + + registerWrapper( viewKeyStruct::poreVolumeMultiplierString(), &m_poreVolumeMultiplier ). + setDefaultValue( 1.0 ); + + registerWrapper( viewKeyStruct::dPVMult_dPresString(), &m_dPVMult_dPressure ); +} + +PoreVolumeCompressibleSolid::~PoreVolumeCompressibleSolid() = default; + +std::unique_ptr< ConstitutiveBase > +PoreVolumeCompressibleSolid::deliverClone( string const & name, + Group * const parent ) const +{ + std::unique_ptr< ConstitutiveBase > clone = ConstitutiveBase::deliverClone( name, parent ); + + PoreVolumeCompressibleSolid * const + newConstitutiveRelation = dynamic_cast< PoreVolumeCompressibleSolid * >(clone.get()); + + newConstitutiveRelation->m_poreVolumeRelation = this->m_poreVolumeRelation; + + return clone; +} + +void PoreVolumeCompressibleSolid::allocateConstitutiveData( dataRepository::Group & parent, + localIndex const numConstitutivePointsPerParentIndex ) +{ + ConstitutiveBase::allocateConstitutiveData( parent, numConstitutivePointsPerParentIndex ); + + this->resize( parent.size() ); + + m_poreVolumeMultiplier.resize( parent.size(), numConstitutivePointsPerParentIndex ); + m_dPVMult_dPressure.resize( parent.size(), numConstitutivePointsPerParentIndex ); + m_poreVolumeMultiplier.setValues< serialPolicy >( 1.0 ); +} + +void PoreVolumeCompressibleSolid::postInputInitialization() +{ + if( m_compressibility < 0.0 ) + { + GEOS_ERROR( getDataContext() << ": An invalid value of fluid bulk modulus (" << m_compressibility << ") is specified" ); + } + m_poreVolumeRelation.setCoefficients( m_referencePressure, 1.0, m_compressibility ); +} + +void PoreVolumeCompressibleSolid::stateUpdatePointPressure( real64 const & pres, + localIndex const k, + localIndex const q ) +{ + m_poreVolumeRelation.compute( pres, m_poreVolumeMultiplier[k][q], m_dPVMult_dPressure[k][q] ); +} + +void PoreVolumeCompressibleSolid::stateUpdateBatchPressure( arrayView1d< real64 const > const & pres, + arrayView1d< real64 const > const & dPres ) +{ + localIndex const numElems = m_poreVolumeMultiplier.size( 0 ); + localIndex const numQuad = m_poreVolumeMultiplier.size( 1 ); + + GEOS_ASSERT_EQ( pres.size(), numElems ); + GEOS_ASSERT_EQ( dPres.size(), numElems ); + + ExponentialRelation< real64, ExponentApproximationType::Linear > const relation = m_poreVolumeRelation; + + arrayView2d< real64 > const & pvmult = m_poreVolumeMultiplier; + arrayView2d< real64 > const & dPVMult_dPres = m_dPVMult_dPressure; + + forAll< parallelDevicePolicy<> >( numElems, [=] GEOS_HOST_DEVICE ( localIndex const k ) + { + for( localIndex q = 0; q < numQuad; ++q ) + { + relation.compute( pres[k] + dPres[k], pvmult[k][q], dPVMult_dPres[k][q] ); + } + } ); +} + +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoreVolumeCompressibleSolid, string const &, Group * const ) +} +} /* namespace geos */ diff --git a/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.hpp b/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.hpp new file mode 100644 index 00000000000..fa60f97d4ab --- /dev/null +++ b/src/coreComponents/constitutive/solid/Deprecated/PoreVolumeCompressibleSolid.hpp @@ -0,0 +1,86 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file PoreVolumeCompressibleSolid.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_SOLID_POREVOLUMECOMPRESSIBLESOLID_HPP_ +#define GEOS_CONSTITUTIVE_SOLID_POREVOLUMECOMPRESSIBLESOLID_HPP_ + +#include "constitutive/ConstitutiveBase.hpp" + +#include "constitutive/ExponentialRelation.hpp" + +namespace geos +{ +namespace constitutive +{ + + +class PoreVolumeCompressibleSolid : public ConstitutiveBase +{ +public: + PoreVolumeCompressibleSolid( string const & name, Group * const parent ); + + virtual ~PoreVolumeCompressibleSolid() override; + + std::unique_ptr< ConstitutiveBase > deliverClone( string const & name, + Group * const parent ) const override; + + virtual void allocateConstitutiveData( dataRepository::Group & parent, + localIndex const numConstitutivePointsPerParentIndex ) override; + + + static string catalogName() { return "PoreVolumeCompressibleSolid"; } + + virtual string getCatalogName() const override { return catalogName(); } + + virtual void stateUpdatePointPressure( real64 const & pres, + localIndex const k, + localIndex const q ) override final; + + virtual void stateUpdateBatchPressure( arrayView1d< real64 const > const & pres, + arrayView1d< real64 const > const & dPres ) override final; + + struct viewKeyStruct : public ConstitutiveBase::viewKeyStruct + { + static constexpr char const * compressibilityString() { return "compressibility"; } + static constexpr char const * referencePressureString() { return "referencePressure"; } + }; + +protected: + virtual void postInputInitialization() override; + +private: + + /// scalar compressibility parameter + real64 m_compressibility; + + /// reference pressure parameter + real64 m_referencePressure; + + array2d< real64 > m_poreVolumeMultiplier; + array2d< real64 > m_dPVMult_dPressure; + + ExponentialRelation< real64, ExponentApproximationType::Linear > m_poreVolumeRelation; +}; + +}/* namespace constitutive */ + +} /* namespace geos */ + + +#endif //GEOS_CONSTITUTIVE_SOLID_POREVOLUMECOMPRESSIBLESOLID_HPP_ diff --git a/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.cpp b/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.cpp new file mode 100644 index 00000000000..688140ec100 --- /dev/null +++ b/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.cpp @@ -0,0 +1,142 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +/** + * @file PoroElastic.cpp + */ + +#include "PoroElastic.hpp" + +#include "ElasticIsotropic.hpp" +#include "ElasticTransverseIsotropic.hpp" +#include "DruckerPrager.hpp" +#include "DruckerPragerExtended.hpp" +#include "ModifiedCamClay.hpp" +#include "DuvautLionsSolid.hpp" + +namespace geos +{ + +using namespace dataRepository; +namespace constitutive +{ + +template< typename BASE > +PoroElastic< BASE >::PoroElastic( string const & name, Group * const parent ): + BASE( name, parent ), + m_compressibility(), + m_referencePressure(), + m_biotCoefficient(), + m_poreVolumeMultiplier(), + m_dPVMult_dPressure(), + m_poreVolumeRelation() +{ + this->registerWrapper( viewKeyStruct::biotCoefficientString(), &m_biotCoefficient ). + setApplyDefaultValue( 1.0 ). + setInputFlag( InputFlags::OPTIONAL ). + setDescription( "Biot's coefficient" ); + + this->registerWrapper( viewKeyStruct::compressibilityString(), &m_compressibility ). + setApplyDefaultValue( 0.0 ). + setInputFlag( InputFlags::OPTIONAL ). + setDescription( "Pore volume compressibilty" ); + + this->registerWrapper( viewKeyStruct::referencePressureString(), &m_referencePressure ). + setApplyDefaultValue( 0 ). + setInputFlag( InputFlags::OPTIONAL ). + setDescription( "ReferencePressure" ); + + + this->registerWrapper( viewKeyStruct::poreVolumeMultiplierString(), &m_poreVolumeMultiplier ). + setApplyDefaultValue( 1.0 ). + setDescription( "" ); + + this->registerWrapper( viewKeyStruct::dPVMult_dPresString(), &m_dPVMult_dPressure ). + setApplyDefaultValue( -1 ). + setDescription( "" ); +} + +template< typename BASE > +PoroElastic< BASE >::~PoroElastic() +{} + +template< typename BASE > +void PoroElastic< BASE >::postInputInitialization() +{ + BASE::postInputInitialization(); + m_poreVolumeRelation.setCoefficients( m_referencePressure, 1.0, m_compressibility ); +} + +template< typename BASE > +std::unique_ptr< ConstitutiveBase > +PoroElastic< BASE >::deliverClone( string const & name, + dataRepository::Group * const parent ) const +{ + std::unique_ptr< ConstitutiveBase > clone = BASE::deliverClone( name, parent ); + PoroElastic< BASE > & castedClone = dynamic_cast< PoroElastic< BASE > & >( *clone ); + castedClone.m_poreVolumeRelation = m_poreVolumeRelation; + + return clone; +} + +template< typename BASE > +void PoroElastic< BASE >::allocateConstitutiveData( dataRepository::Group & parent, + localIndex const numConstitutivePointsPerParentIndex ) +{ + m_poreVolumeMultiplier.resize( 0, numConstitutivePointsPerParentIndex ); + m_dPVMult_dPressure.resize( 0, numConstitutivePointsPerParentIndex ); + BASE::allocateConstitutiveData( parent, numConstitutivePointsPerParentIndex ); +} + +template< typename BASE > +void PoroElastic< BASE >::stateUpdateBatchPressure( arrayView1d< real64 const > const & pres, + arrayView1d< real64 const > const & dPres ) +{ + localIndex const numElems = m_poreVolumeMultiplier.size( 0 ); + localIndex const numQuad = m_poreVolumeMultiplier.size( 1 ); + + GEOS_ASSERT_EQ( pres.size(), numElems ); + GEOS_ASSERT_EQ( dPres.size(), numElems ); + + ExponentialRelation< real64, ExponentApproximationType::Linear > const relation = m_poreVolumeRelation; + + arrayView2d< real64 > const & pvmult = m_poreVolumeMultiplier; + arrayView2d< real64 > const & dPVMult_dPres = m_dPVMult_dPressure; + + forAll< parallelDevicePolicy<> >( numElems, [=] GEOS_HOST_DEVICE ( localIndex const k ) + { + for( localIndex q = 0; q < numQuad; ++q ) + { + relation.compute( pres[k] + dPres[k], pvmult[k][q], dPVMult_dPres[k][q] ); + } + } ); +} + +typedef PoroElastic< ElasticIsotropic > PoroElasticIsotropic; +typedef PoroElastic< ElasticTransverseIsotropic > PoroElasticTransverseIsotropic; +typedef PoroElastic< DruckerPrager > PoroDruckerPrager; +typedef PoroElastic< DruckerPragerExtended > PoroDruckerPragerExtended; +typedef PoroElastic< ModifiedCamClay > PoroModifiedCamClay; + +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoroElasticIsotropic, string const &, Group * const ) +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoroElasticTransverseIsotropic, string const &, Group * const ) +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoroDruckerPrager, string const &, Group * const ) +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoroDruckerPragerExtended, string const &, Group * const ) +REGISTER_CATALOG_ENTRY( ConstitutiveBase, PoroModifiedCamClay, string const &, Group * const ) + + +} +} /* namespace geos */ diff --git a/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.hpp b/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.hpp new file mode 100644 index 00000000000..9d3c1e9a359 --- /dev/null +++ b/src/coreComponents/constitutive/solid/Deprecated/PoroElastic.hpp @@ -0,0 +1,209 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +/** + * @file PoroElastic.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_SOLID_POROELASTIC_HPP_ +#define GEOS_CONSTITUTIVE_SOLID_POROELASTIC_HPP_ + +#include "SolidBase.hpp" +#include "constitutive/ExponentialRelation.hpp" + +namespace geos +{ +namespace constitutive +{ + +/** + * @brief Provides kernel-callable constitutive update routines + * + * This class provides constitutive update routines for a porous solid. + * It is derived from a solid model (the template paramer UPDATE_BASE) + * allowing us to mix-and-match solid models. + * + * @tparam UPDATE_BASE A standard solid model providing stress-strain behavior + */ +template< typename UPDATE_BASE > +class PoroElasticUpdates : public UPDATE_BASE +{ +public: + + /** + * @brief Constructor + * @tparam PARAMS A variadic list of template parameters + * @param inputBiotCoefficient The Biot coefficient + * @param baseParams Constructor parameters passed from base class + */ + template< typename ... PARAMS > + PoroElasticUpdates( real64 const & inputBiotCoefficient, + PARAMS && ... baseParams ): + UPDATE_BASE( std::forward< PARAMS >( baseParams )... ), + m_biotCoefficient( inputBiotCoefficient ) + {} + + using UPDATE_BASE::getElasticStiffness; + using UPDATE_BASE::smallStrainNoStateUpdate; + using UPDATE_BASE::smallStrainUpdate; + using UPDATE_BASE::smallStrainNoStateUpdate_StressOnly; + using UPDATE_BASE::smallStrainUpdate_StressOnly; + using UPDATE_BASE::hypoUpdate; + using UPDATE_BASE::hyperUpdate; + using UPDATE_BASE::saveConvergedState; + + /** + * @brief Get Biot coefficient + * @return Biot coefficient + */ + GEOS_HOST_DEVICE + real64 getBiotCoefficient() const + { + return m_biotCoefficient; + } + +private: + real64 m_biotCoefficient; ///< Scalar Biot coefficient + +}; + + +/** + * @brief (Empty) porous base class deriving from solid base + */ +class PoroElasticBase : public SolidBase +{}; + +/** + * @brief Class to represent a porous solid + * @tparam BASE A standard solid model from which this class is derived + */ +template< typename BASE > +class PoroElastic : public BASE +{ +public: + + /// Alias for PoroElasticUpdates + using KernelWrapper = PoroElasticUpdates< typename BASE::KernelWrapper >; + + /** + * @brief Constructor + * @param name Object name + * @param parent Object's parent group + */ + PoroElastic( string const & name, dataRepository::Group * const parent ); + + /// Destructor + virtual ~PoroElastic() override; + + /** + * @brief Catalog name + * @return Static catalog string + */ + static string catalogName() { return string( "Poro" ) + BASE::m_catalogNameString; } + + /** + * @brief Get catalog name + * @return Catalog name string + */ + virtual string getCatalogName() const override { return catalogName(); } + + /// Post-process XML input + virtual void postInputInitialization() override; + + /** + * @brief Deliver a clone of this object + * @return Pointer to clone + * @param name Object name + * @param parent Object's parent group + */ + std::unique_ptr< ConstitutiveBase > + deliverClone( string const & name, + dataRepository::Group * const parent ) const override; + + /** + * @brief Allocate constitutive arrays + * @param parent Object's parent group (an element region) + * @param numConstitutivePointsPerParentIndex (number of quadrature points per element) + */ + virtual void allocateConstitutiveData( dataRepository::Group & parent, + localIndex const numConstitutivePointsPerParentIndex ) override; + + /** + * @brief Perform pore volume updates point-wise + * @param[in] pres Current pressure + * @param[in] k Element index + * @param[in] q Quadrature index + */ + inline virtual void + stateUpdatePointPressure( real64 const & pres, + localIndex const k, + localIndex const q ) override + { + m_poreVolumeRelation.compute( pres, m_poreVolumeMultiplier[k][q], m_dPVMult_dPressure[k][q] ); + } + + /** + * @brief Perform pore volume updates in batch model + * @param pres Pressure array view + * @param dPres Pressure derivative array view + */ + virtual void stateUpdateBatchPressure( arrayView1d< real64 const > const & pres, + arrayView1d< real64 const > const & dPres ) override final; + + /** + * Create a kernel update object and return it + * @return Kernel update object + */ + KernelWrapper createKernelUpdates() + { + return BASE::template createDerivedKernelUpdates< KernelWrapper >( m_biotCoefficient ); + } + + /// Data view keys + struct viewKeyStruct : public BASE::viewKeyStruct + { + static constexpr char const * compressibilityString() { return "compressibility"; } + static constexpr char const * referencePressureString() { return "referencePressure"; } + static constexpr char const * biotCoefficientString() { return "BiotCoefficient"; } + }; + + +protected: + /// scalar compressibility parameter + real64 m_compressibility; + + /// reference pressure parameter + real64 m_referencePressure; + + /// scalar Biot's coefficient + real64 m_biotCoefficient; + + /// Array of pore volume multipliers + array2d< real64 > m_poreVolumeMultiplier; + + /// Array of pore volume multiplier derivatives + array2d< real64 > m_dPVMult_dPressure; + + /// Pore volume relationship + ExponentialRelation< real64, ExponentApproximationType::Linear > m_poreVolumeRelation; + +}; + +} +} /* namespace geos */ + +#endif /* GEOS_CONSTITUTIVE_SOLID_POROELASTIC_HPP_ */ diff --git a/src/coreComponents/constitutive/solid/SolidModelDiscretizationOpsFullyAnisotroipic.hpp b/src/coreComponents/constitutive/solid/SolidModelDiscretizationOpsFullyAnisotroipic.hpp new file mode 100644 index 00000000000..6eefc6d686f --- /dev/null +++ b/src/coreComponents/constitutive/solid/SolidModelDiscretizationOpsFullyAnisotroipic.hpp @@ -0,0 +1,278 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file SolidModelDiscretizationOpsFullyAnisotroipic.hpp + */ + +#ifndef GEOS_CONSTITUTIVE_SOLID_SOLIDMODELDISCRETIAZTIONOPSFULLYANISOTROPIC_HPP_ +#define GEOS_CONSTITUTIVE_SOLID_SOLIDMODELDISCRETIAZTIONOPSFULLYANISOTROPIC_HPP_ + +#include "SolidModelDiscretizationOps.hpp" + +namespace geos +{ +namespace constitutive +{ + + +struct SolidModelDiscretizationOpsFullyAnisotroipic : public SolidModelDiscretizationOps // TODO: spelling error, + // convert to "General" anyway +{ + template< int NUM_SUPPORT_POINTS, + typename BASIS_GRADIENT > + GEOS_HOST_DEVICE + void BTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 ( &elementStiffness )[NUM_SUPPORT_POINTS*3][NUM_SUPPORT_POINTS*3] ); + + template< int NUM_SUPPORT_POINTS, + typename BASIS_GRADIENT > + GEOS_HOST_DEVICE + void upperBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 ( &elementStiffness )[NUM_SUPPORT_POINTS*3][NUM_SUPPORT_POINTS*3] ); + + template< int NUM_SUPPORT_POINTS, + typename BASIS_GRADIENT > + GEOS_HOST_DEVICE + void diagBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 ( &diagElementStiffness )[NUM_SUPPORT_POINTS*3] ); + + template< int NUM_SUPPORT_POINTS, + typename BASIS_GRADIENT > + GEOS_HOST_DEVICE + void diagRowSumBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 ( &diagSumElementStiffness )[NUM_SUPPORT_POINTS*3] ); + + GEOS_HOST_DEVICE + inline + void scaleParams( real64 const scale ) + { + LvArray::tensorOps::scale< 6, 6 >( m_c, scale ); + } + + + real64 m_c[6][6]; +}; + + +template< int NUM_SUPPORT_POINTS, + typename BASIS_GRADIENT > +GEOS_HOST_DEVICE +inline +void SolidModelDiscretizationOpsFullyAnisotroipic::BTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 (& elementStiffness)[NUM_SUPPORT_POINTS *3][NUM_SUPPORT_POINTS *3] ) +{ + for( int a=0; a +GEOS_HOST_DEVICE +inline +void SolidModelDiscretizationOpsFullyAnisotroipic::upperBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 (& elementStiffness)[NUM_SUPPORT_POINTS *3][NUM_SUPPORT_POINTS *3] ) +{ + for( int a=0; a +GEOS_HOST_DEVICE +inline +void SolidModelDiscretizationOpsFullyAnisotroipic::diagBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 (& diagElementStiffness)[NUM_SUPPORT_POINTS *3] ) +{ + for( int a=0; a +GEOS_HOST_DEVICE +inline +void SolidModelDiscretizationOpsFullyAnisotroipic::diagRowSumBTDB( BASIS_GRADIENT const & gradN, + real64 const & detJxW, + real64 ( & diagSumElementStiffness )[NUM_SUPPORT_POINTS*3] ) +{ + for( int a=0; a + GEOS_HOST_DEVICE + inline + constexpr static T linearCoordQuadrature0( localIndex const q ) + { + return q / numQuadraturePoints1D; + } + + /** + * @brief Calculates the xi1 coordinates from linear index of quadrature point + * @param q linear index of the support/quadrature point (0-3) + * @return i The i index in the xi0 direction (0,..5) + */ + template< typename T > + GEOS_HOST_DEVICE + inline + constexpr static T linearCoordQuadrature1( localIndex const q ) + { + return q % numQuadraturePoints1D; + } + + GEOS_HOST_DEVICE + inline + constexpr static real64 quadratureCoord( localIndex const idx ) + { + constexpr real64 a = 0.9324695142031521; + constexpr real64 b = 0.6612093864662645; + constexpr real64 c = 0.2386191860831969; + + switch( idx ) + { + case 0: return -a; + case 1: return -b; + case 2: return -c; + case 3: return c; + case 4: return b; + case 5: return a; + default: return -1.0; + } + } + + GEOS_HOST_DEVICE + inline + constexpr static real64 quadratureWeight( localIndex const idx ) + { + constexpr real64 wa = 0.1713244923791704; + constexpr real64 wb = 0.3607615730481386; + constexpr real64 wc = 0.2386191860831969; + + switch( idx ) + { + case 0: return wa; + case 1: return wb; + case 2: return wc; + case 3: return wc; + case 4: return wb; + case 5: return wa; + default: return -1.0; + } + } + + + /** + * @brief Calculate shape functions values at a single point. + * @param[in] coords The parent coordinates at which to evaluate the shape function value + * @param[out] N The shape function values. + */ + GEOS_HOST_DEVICE + static void calcN( real64 const (&coords)[2], + real64 ( &N )[numNodes] ); + + /** + * @brief Calculate shape functions values for each support point at a + * quadrature point. + * @param q Index of the quadrature point. + * @param N An array to pass back the shape function values for each support + * + */ + GEOS_HOST_DEVICE + static void calcN( localIndex const q, + real64 ( &N )[numNodes] ); + + /** + * @brief Calculate shape functions values for each support point at a + * quadrature point. + * @param q Index of the quadrature point. + * @param stack Variables allocated on the stack as filled by @ref setupStack. + * @param N An array to pass back the shape function values for each support + * point. + */ + GEOS_HOST_DEVICE + inline + static void calcN( localIndex const q, + StackVariables const & stack, + real64 ( &N )[numNodes] ); + + /** + * @brief Calculate shape bubble functions values at a given point in the parent space. + * @param pointCoord coordinates of the given point. + * @param N An array to pass back the shape function values. + */ + GEOS_HOST_DEVICE + GEOS_FORCE_INLINE + static void calcBubbleN( real64 const (&pointCoord)[2], + real64 (& N)[1] ) + { + LagrangeBasis1::TensorProduct2D::valueBubble( pointCoord, N ); + } + + /** + * @brief Calculate shape bubble functions values at a + * quadrature point. + * @param q Index of the quadrature point. + * @param N An array to pass back the shape function values. + */ + GEOS_HOST_DEVICE + inline + static void calcBubbleN( localIndex const q, + real64 (& N)[1] ) + { + localIndex const qi = linearCoordQuadrature0< localIndex >( q ); + localIndex const qj = linearCoordQuadrature1< localIndex >( q ); + + real64 const qCoords[2] = { quadratureCoord( qi ), + quadratureCoord( qj ) }; + + calcBubbleN( qCoords, N ); + } + + /** + * @brief Calculate the integration weights for a quadrature point. + * @param q Index of the quadrature point. + * @param X Array containing the coordinates of the support points. + * @return The product of the quadrature rule weight and the determinate of + * the parent/physical transformation matrix. + */ + GEOS_HOST_DEVICE + static real64 transformedQuadratureWeight( localIndex const q, + real64 const (&X)[numNodes][3] ); + + /** + * @brief Empty method, here for compatibility with methods that require a stabilization of the + * grad-grad bilinear form. + * @tparam NUMDOFSPERTRIALSUPPORTPOINT Number of degrees of freedom for each support point. + * @tparam UPPER If true only the upper triangular part of @p matrix is modified. + * @param stack Stack variables as filled by @ref setupStack. + * @param matrix The matrix that needs to be stabilized. + * @param scaleFactor Optional scaling of the stabilization matrix. + */ + template< localIndex NUMDOFSPERTRIALSUPPORTPOINT, bool UPPER > + GEOS_HOST_DEVICE + inline + static void addGradGradStabilization( StackVariables const & stack, + real64 ( &matrix ) + [maxSupportPoints * NUMDOFSPERTRIALSUPPORTPOINT] + [maxSupportPoints * NUMDOFSPERTRIALSUPPORTPOINT], + real64 const & scaleFactor ); + + /** + * @brief Calculate the node permutation between the parent element and the geometric element. + * Note: The optimal location for this calculation is yet to be determined. + * @param permutation An array to return the node permutation. + */ + GEOS_HOST_DEVICE + inline + static void getPermutation( int (& permutation)[numNodes] ) + { + permutation[0] = 0; + permutation[1] = 1; + permutation[2] = 3; + permutation[3] = 2; + } + +private: + /// The area of the element in the parent configuration. + constexpr static real64 parentArea = 4.0; + + /// The weight of each quadrature point. + //constexpr static real64 weight = parentArea / numQuadraturePoints; + + /// The scaling factor specifying the location of the quadrature points + /// relative to the origin and the outer extent of the element in the + /// parent space. + //constexpr static real64 quadratureFactor = 1.0 / 1.732050807568877293528; + + /** + * @brief Calculates the linear index for support points from ij + * coordinates. + * @param i The index in the xi0 direction (0,1) + * @param j The index in the xi1 direction (0,1) + * @return The linear index of the support/quadrature point (0-3) + */ + template< typename T > + GEOS_HOST_DEVICE + inline + constexpr static T linearMap( T const i, T const j ) + { + return i + 2 * j; + } + + /** + * @brief Calculate the parent coordinates for the xi0 direction, given the + * linear index of a support point. + * @param a The linear index of support point + * @return parent coordinate in the r direction. + */ + GEOS_HOST_DEVICE + inline + constexpr static real64 parentCoords0( localIndex const a ) + { + return -1.0 + 2.0 * (a & 1); + } + + /** + * @brief Calculate the parent coordinates for the xi1 direction, given the + * linear index of a support point. + * @param a The linear index of support point + * @return parent coordinate in the r direction. + */ + GEOS_HOST_DEVICE + inline + constexpr static real64 parentCoords1( localIndex const a ) + { + return -1.0 + ( a & 2 ); + } + + +}; + +/// @cond Doxygen_Suppress + +template< localIndex NUMDOFSPERTRIALSUPPORTPOINT, bool UPPER > +GEOS_HOST_DEVICE +inline +void H1_QuadrilateralFace_Lagrange1_GaussLegendre6:: + addGradGradStabilization( StackVariables const & stack, + real64 ( & matrix ) + [maxSupportPoints * NUMDOFSPERTRIALSUPPORTPOINT] + [maxSupportPoints * NUMDOFSPERTRIALSUPPORTPOINT], + real64 const & scaleFactor ) +{ + GEOS_UNUSED_VAR( stack ); + GEOS_UNUSED_VAR( matrix ); + GEOS_UNUSED_VAR( scaleFactor ); +} + +GEOS_HOST_DEVICE +inline +void +H1_QuadrilateralFace_Lagrange1_GaussLegendre6:: + calcN( real64 const (&coords)[2], + real64 (& N)[numNodes] ) +{ + for( localIndex a=0; a( q ); + localIndex const qj = linearCoordQuadrature1< localIndex >( q ); + for( localIndex a=0; a( q ); + localIndex const qj = linearCoordQuadrature1< localIndex >( q ); + + real64 const quadratureCoords[2] = { quadratureCoord( qi ), + quadratureCoord( qj ) }; + + real64 const psi0[2] = { 0.5*( 1.0 - quadratureCoords[0] ), + 0.5*( 1.0 + quadratureCoords[0] ) }; + real64 const psi1[2] = { 0.5*( 1.0 - quadratureCoords[1] ), + 0.5*( 1.0 + quadratureCoords[1] ) }; + constexpr real64 dpsi[2] = { -0.5, 0.5 }; + + for( int a=0; a<2; ++a ) + { + for( int b=0; b<2; ++b ) + { + real64 const dNdXi[2] = { dpsi[a] * psi1[b], + psi0[a] * dpsi[b] }; + + localIndex const nodeIndex = linearMap( a, b ); + + for( int i = 0; i < 3; ++i ) + { + for( int j = 0; j < 2; ++j ) + { + dXdXi[i][j] = dXdXi[i][j] + dNdXi[ j ] * X[nodeIndex][i]; + } + } + } + } + + real64 const detJ = pow( dXdXi[1][0] * dXdXi[2][1] - dXdXi[2][0] * dXdXi[1][1], 2.0 ) + + pow( dXdXi[2][0] * dXdXi[0][1] - dXdXi[0][0] * dXdXi[2][1], 2.0 ) + + pow( dXdXi[0][0] * dXdXi[1][1] - dXdXi[1][0] * dXdXi[0][1], 2.0 ); + + return sqrt( detJ ) * quadratureWeight( qi ) * quadratureWeight( qj ); +} + +/// @endcond + +} +} +#endif //GEOS_FINITEELEMENT_ELEMENTFORMULATIONS_H1QUADRILATERALFACELAGRANGE1GAUSSLEGENDRE6_HPP_ diff --git a/src/coreComponents/finiteElement/elementFormulations/H1_TriangleFace_Lagrange1_Gauss.hpp b/src/coreComponents/finiteElement/elementFormulations/H1_TriangleFace_Lagrange1_Gauss.hpp index 61a3086598b..6a29987c650 100644 --- a/src/coreComponents/finiteElement/elementFormulations/H1_TriangleFace_Lagrange1_Gauss.hpp +++ b/src/coreComponents/finiteElement/elementFormulations/H1_TriangleFace_Lagrange1_Gauss.hpp @@ -151,6 +151,18 @@ class H1_TriangleFace_Lagrange1_Gauss final : public FiniteElementBase StackVariables const & stack, real64 ( &N )[numNodes] ); + /** + * @brief Calculate shape functions gradients for each support point at a + * quadrature point. + * @param coords The parent coordinates at which to evaluate the shape function gradient (unused) + * @param gradN An array to pass back the shape function gradients for each support + * point. + */ + GEOS_HOST_DEVICE + inline + static void calcGradN( real64 const (&coords)[2], + real64 ( &gradN )[numNodes][2] ); + /** * @brief Calculate shape bubble functions values at a given point in the parent space. * @param pointCoord coordinates of the given point. @@ -410,6 +422,23 @@ calcN( localIndex const q, return calcN( q, N ); } +template< typename NUM_Q_POINTS > +GEOS_HOST_DEVICE +inline +void H1_TriangleFace_Lagrange1_Gauss< NUM_Q_POINTS >:: +calcGradN( real64 const (&coords)[2], + real64 (& gradN)[numNodes][2] ) +{ + GEOS_UNUSED_VAR( coords ); + + gradN[0][0] = -1.0; + gradN[0][1] = -1.0; + gradN[1][0] = 1.0; + gradN[1][1] = 0.0; + gradN[2][0] = 0.0; + gradN[2][1] = 1.0; +} + //************************************************************************************************* template< typename NUM_Q_POINTS > diff --git a/src/coreComponents/physicsSolvers/CMakeLists.txt b/src/coreComponents/physicsSolvers/CMakeLists.txt index 246fc46be5f..7c01600eda4 100644 --- a/src/coreComponents/physicsSolvers/CMakeLists.txt +++ b/src/coreComponents/physicsSolvers/CMakeLists.txt @@ -134,4 +134,4 @@ if (CMAKE_CXX_COMPILER_ID STREQUAL "GNU") target_link_options(physicsSolvers PUBLIC -Wl,--no-as-needed) endif() -install( TARGETS physicsSolvers LIBRARY DESTINATION ${CMAKE_INSTALL_PREFIX}/lib ) \ No newline at end of file +install( TARGETS physicsSolvers LIBRARY DESTINATION ${CMAKE_INSTALL_PREFIX}/lib ) diff --git a/src/coreComponents/physicsSolvers/solidMechanics/CMakeLists.txt b/src/coreComponents/physicsSolvers/solidMechanics/CMakeLists.txt index ced15c47ba5..bf8e61c58d0 100644 --- a/src/coreComponents/physicsSolvers/solidMechanics/CMakeLists.txt +++ b/src/coreComponents/physicsSolvers/solidMechanics/CMakeLists.txt @@ -45,6 +45,7 @@ set( solidMechanicsSolvers_headers contact/SolidMechanicsLagrangeContact.hpp contact/SolidMechanicsLagrangeContactBubbleStab.hpp contact/SolidMechanicsAugmentedLagrangianContact.hpp + contact/SolidMechanicsMortarContact.hpp contact/kernels/SolidMechanicsConformingContactKernelsBase.hpp contact/kernels/SolidMechanicsDisplacementJumpUpdateKernels.hpp contact/kernels/SolidMechanicsEFEMKernelsBase.hpp @@ -55,7 +56,8 @@ set( solidMechanicsSolvers_headers contact/kernels/SolidMechanicsALMKernels.hpp contact/kernels/SolidMechanicsConformingContactKernelsHelper.hpp contact/kernels/SolidMechanicsContactFaceBubbleKernels.hpp - contact/kernels/SolidMechanicsLagrangeContactKernels.hpp + contact/kernels/SolidMechanicsLagrangeContactKernels.hpp + contact/kernels/SolidMechanicsMortarContactKernels.hpp contact/LogLevelsInfo.hpp ) # Specify solver sources @@ -68,7 +70,8 @@ set( solidMechanicsSolvers_sources contact/SolidMechanicsEmbeddedFractures.cpp contact/SolidMechanicsLagrangeContact.cpp contact/SolidMechanicsLagrangeContactBubbleStab.cpp - contact/SolidMechanicsAugmentedLagrangianContact.cpp ) + contact/SolidMechanicsAugmentedLagrangianContact.cpp + contact/SolidMechanicsMortarContact.cpp ) #include( kernels/SolidMechanicsKernels.cmake) @@ -112,4 +115,4 @@ install( TARGETS solidMechanicsSolvers LIBRARY DESTINATION ${CMAKE_INSTALL_PREFI if( externalComponentDeps ) target_include_directories( solidMechanicsSolvers PUBLIC ${CMAKE_SOURCE_DIR}/externalComponents ) -endif() \ No newline at end of file +endif() diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/CMakeLists.txt b/src/coreComponents/physicsSolvers/solidMechanics/contact/CMakeLists.txt index 6d6457f7597..d7a31331209 100644 --- a/src/coreComponents/physicsSolvers/solidMechanics/contact/CMakeLists.txt +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/CMakeLists.txt @@ -8,6 +8,7 @@ set( solidMechanicsSolvers_headers contact/SolidMechanicsLagrangeContact.hpp contact/SolidMechanicsLagrangeContactBubbleStab.hpp contact/SolidMechanicsAugmentedLagrangianContact.hpp + contact/SolidMechanicsMortarContact.hpp contact/kernels/SolidMechanicsConformingContactKernelsBase.hpp contact/kernels/SolidMechanicsDisplacementJumpUpdateKernels.hpp contact/kernels/SolidMechanicsEFEMKernelsBase.hpp @@ -18,7 +19,8 @@ set( solidMechanicsSolvers_headers contact/kernels/SolidMechanicsALMKernels.hpp contact/kernels/SolidMechanicsConformingContactKernelsHelper.hpp contact/kernels/SolidMechanicsContactFaceBubbleKernels.hpp - contact/kernels/SolidMechanicsLagrangeContactKernels.hpp + contact/kernels/SolidMechanicsLagrangeContactKernels.hpp + conact/kernels/SolidMechanicsMortarContactKernels.hpp PARENT_SCOPE ) @@ -30,4 +32,5 @@ set( solidMechanicsSolvers_sources contact/SolidMechanicsLagrangeContact.cpp contact/SolidMechanicsLagrangeContactBubbleStab.cpp contact/SolidMechanicsAugmentedLagrangianContact.cpp - PARENT_SCOPE ) \ No newline at end of file + contact/SolidMechanicsMortarContact.cpp + PARENT_SCOPE ) diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/ContactSolverBase.cpp b/src/coreComponents/physicsSolvers/solidMechanics/contact/ContactSolverBase.cpp index 469aa255c3d..94fa4649363 100644 --- a/src/coreComponents/physicsSolvers/solidMechanics/contact/ContactSolverBase.cpp +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/ContactSolverBase.cpp @@ -27,6 +27,7 @@ #include "physicsSolvers/solidMechanics/SolidMechanicsLagrangianFEM.hpp" #include "common/GEOS_RAJA_Interface.hpp" #include "fieldSpecification/FieldSpecificationManager.hpp" +#include "physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.hpp" namespace geos { @@ -44,9 +45,6 @@ ContactSolverBase::ContactSolverBase( const string & name, this->getWrapper< string >( viewKeyStruct::surfaceGeneratorNameString() ). setInputFlag( dataRepository::InputFlags::FALSE ); - - addLogLevel< logInfo::ConfigurationStatistics >(); - addLogLevel< logInfo::ContactTolerance >(); } void ContactSolverBase::postInputInitialization() @@ -70,10 +68,15 @@ void ContactSolverBase::registerDataOnMesh( dataRepository::Group & meshBodies ) string const labels[3] = { "normal", "tangent1", "tangent2" }; string const labelsTangent[2] = { "tangent1", "tangent2" }; - forFractureRegionOnMeshTargets( meshBodies, [&] ( SurfaceElementRegion & fractureRegion ) + forDiscretizationOnMeshTargets( meshBodies, [&] ( string const &, + MeshLevel & mesh, + string_array const & ) { - fractureRegion.forElementSubRegions< SurfaceElementSubRegion >( [&]( SurfaceElementSubRegion & subRegion ) + ElementRegionManager & elemManager = mesh.getElemManager(); + + elemManager.forElementSubRegions< FaceElementSubRegion >( [&]( FaceElementSubRegion & subRegion ) { + subRegion.registerField< contact::dispJump >( getName() ). setDimLabels( 1, labels ). reference().resizeDimension< 1 >( 3 ); @@ -125,10 +128,14 @@ void ContactSolverBase::setFractureRegions( dataRepository::Group const & meshBo } ); // TODO remove once multiple regions are fully supported - GEOS_THROW_IF( m_fractureRegionNames.size() > 1, - GEOS_FMT( "{} {}: The number of fracture regions can not be more than one", - this->getCatalogName(), this->getName() ), - InputError ); + // Disable this check for mortar contact solver + if( m_fractureRegionNames.size() > 1 && !dynamic_cast< SolidMechanicsMortarContact * >( this ) ) + { + GEOS_THROW_IF( m_fractureRegionNames.size() > 1, + GEOS_FMT( "{} {}: The number of fracture regions can not be more than one", + this->getCatalogName(), this->getName() ), + InputError ); + } } void ContactSolverBase::computeFractureStateStatistics( MeshLevel const & mesh, @@ -200,21 +207,24 @@ void ContactSolverBase::computeFractureStateStatistics( MeshLevel const & mesh, void ContactSolverBase::outputConfigurationStatistics( DomainPartition const & domain ) const { - globalIndex numStick = 0; - globalIndex numNewSlip = 0; - globalIndex numSlip = 0; - globalIndex numOpen = 0; - - forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&]( string const &, - MeshLevel const & mesh, - string_array const & ) + if( getLogLevel() >=1 ) { - computeFractureStateStatistics( mesh, numStick, numNewSlip, numSlip, numOpen ); + globalIndex numStick = 0; + globalIndex numNewSlip = 0; + globalIndex numSlip = 0; + globalIndex numOpen = 0; + + forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&]( string const &, + MeshLevel const & mesh, + string_array const & ) + { + computeFractureStateStatistics( mesh, numStick, numNewSlip, numSlip, numOpen ); - GEOS_LOG_RANK_0( GEOS_FMT( " Number of element for each fracture state:" - " stick = {:12} | new slip = {:12} | slip = {:12} | open = {:12}", - numStick, numNewSlip, numSlip, numOpen ) ); - } ); + GEOS_LOG_RANK_0( GEOS_FMT( " Number of element for each fracture state:" + " stick: {:12} | new slip: {:12} | slip: {:12} | open: {:12}", + numStick, numNewSlip, numSlip, numOpen ) ); + } ); + } } real64 ContactSolverBase::explicitStep( real64 const & GEOS_UNUSED_PARAM( time_n ), diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.cpp b/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.cpp new file mode 100644 index 00000000000..0fc2f0944a2 --- /dev/null +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.cpp @@ -0,0 +1,2320 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/* + * SolidMechanicsMortarContact.cpp + */ + +#include "mesh/DomainPartition.hpp" +#include "SolidMechanicsMortarContact.hpp" + + +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsConformingContactKernelsBase.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsALMKernels.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsALMKernelsBase.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsALMSimultaneousKernels.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsDisplacementJumpUpdateKernels.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsContactFaceBubbleKernels.hpp" +#include "physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarContactKernels.hpp" +#include "physicsSolvers/solidMechanics/contact/LogLevelsInfo.hpp" +#include "physicsSolvers/solidMechanics/contact/ContactFields.hpp" +#include "physicsSolvers/LogLevelsInfo.hpp" +#include "constitutive/contact/FrictionSelector.hpp" +#include "mesh/utilities/ComputationalGeometry.hpp" +#include "denseLinearAlgebra/denseLASolvers.hpp" + +namespace geos +{ + +using namespace constitutive; +using namespace dataRepository; +using namespace fields; + +SolidMechanicsMortarContact::SolidMechanicsMortarContact( const string & name, + Group * const parent ): + ContactSolverBase( name, parent ) +{ + + m_faceTypeToMortarFiniteElements[ElementShape::Quadrilateral] = std::make_unique< finiteElement::H1_QuadrilateralFace_Lagrange1_GaussLegendre2 >(); + m_faceTypeToMortarFiniteElements[ElementShape::Triangle] = std::make_unique< finiteElement::H1_TriangleFace_Lagrange1_Gauss4 >(); + + registerWrapper( viewKeyStruct::masterString(), &m_masterName ). + setInputFlag( InputFlags::REQUIRED ). + setDescription( "Name of the master surface" ); + + registerWrapper( viewKeyStruct::slaveString(), &m_slaveName ). + setInputFlag( InputFlags::REQUIRED ). + setDescription( "Name of the slave surface" ); + +} + +SolidMechanicsMortarContact::~SolidMechanicsMortarContact() +{} + +void SolidMechanicsMortarContact::registerDataOnMesh( dataRepository::Group & meshBodies ) +{ + GEOS_MARK_FUNCTION; + ContactSolverBase::registerDataOnMesh( meshBodies ); + +} + +void SolidMechanicsMortarContact::registerMortarDataOnMesh( ) +{ + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + FaceElementSubRegion & subRegion = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + FaceManager & faceManager = mesh.getFaceManager(); + + // Register the total bubble displacement + faceManager.registerField< contact::totalBubbleDisplacement >( this->getName() ). + reference().resizeDimension< 1 >( 3 ); + + // Register the incremental bubble displacement + faceManager.registerField< contact::incrementalBubbleDisplacement >( this->getName() ). + reference().resizeDimension< 1 >( 3 ); + + // Register the rotation matrix + subRegion.registerField< contact::rotationMatrix >( this->getName() ). + reference().resizeDimension< 1, 2 >( 3, 3 ); + + subRegion.registerField< contact::deltaTraction >( getName() ). + reference().resizeDimension< 1 >( 3 ); + + subRegion.registerField< contact::targetIncrementalJump >( getName() ). + reference().resizeDimension< 1 >( 3 ); + +} + + +void SolidMechanicsMortarContact::setupDofs( DomainPartition const & domain, + DofManager & dofManager ) const +{ + GEOS_MARK_FUNCTION; + + SolidMechanicsLagrangianFEM::setupDofs( domain, dofManager ); + + map< std::pair< string, string >, string_array > meshTargets; + + // bubble and tractions are defined on the slave side only + string_array regions; + + MeshLevel & meshSlave = *m_mortarSide.at( MortarSide::Slave ).mesh; + ElementRegionManager const & elementRegionManager = meshSlave.getElemManager(); + elementRegionManager.forElementRegions< SurfaceElementRegion >( [&]( SurfaceElementRegion const & region ) + { + regions.emplace_back( region.getName() ); + } ); + + meshTargets[std::make_pair( m_meshSlaveName, meshSlave.getName())] = std::move( regions ); + + + dofManager.addField( contact::traction::key(), + FieldLocation::Elem, + 3, + meshTargets ); + + dofManager.addField( contact::totalBubbleDisplacement::key(), + FieldLocation::Face, + 3, + meshTargets ); + + + // Add coupling between bubble + dofManager.addCoupling( contact::totalBubbleDisplacement::key(), + contact::totalBubbleDisplacement::key(), + DofManager::Connector::Elem ); + + dofManager.addCoupling( contact::traction::key(), + contact::traction::key(), + DofManager::Connector::Elem ); + + dofManager.addCoupling( solidMechanics::totalDisplacement::key(), + contact::traction::key(), + DofManager::Connector::Elem, + meshTargets ); + + dofManager.addCoupling( contact::totalBubbleDisplacement::key(), + contact::traction::key(), + DofManager::Connector::Elem, + meshTargets ); + + //dofManager.addCoupling( solidMechanics::totalDisplacement::key(), + // contact::totalBubbleDisplacement::key(), + // DofManager::Connector::Elem, + // meshTargets ); +} + + +void SolidMechanicsMortarContact::setupSystem( DomainPartition & domain, + DofManager & dofManager, + CRSMatrix< real64, globalIndex > & localMatrix, + ParallelVector & rhs, + ParallelVector & solution, + bool const setSparsity ) +{ + + ElementShape shapes[2] = { ElementShape::Triangle, ElementShape::Quadrilateral }; + + setMortarSurfaces( domain ); + + registerMortarDataOnMesh(); + + createFaceTypeListMortar( MortarSide::Master ); + createFaceTypeListMortar( MortarSide::Slave ); + + // create list of bubbles for the slave side + this->createBubbleCellList(); + + // perform rough screen to find potential connections between master and slave faces + connectivityMapType connectivityMap; + getConnectivityMap( connectivityMap ); + + // preprocess mortar integration data + computeMortarInterpolation( connectivityMap ); + + // setup dofs for the problem + dofManager.setDomain( domain ); + setupDofs( domain, dofManager ); + dofManager.reorderByRank(); + + // Set the sparsity pattern without the Abu and Aub blocks. + SparsityPattern< globalIndex > patternDiag; + dofManager.setSparsityPattern( patternDiag ); + + // Manually define the sparsity pattern induced by the slave traction <-> master displacements coupling + // Get the original row lengths (diagonal blocks only) + array1d< localIndex > rowLengths( patternDiag.numRows() ); + for( localIndex localRow = 0; localRow < patternDiag.numRows(); ++localRow ) + { + rowLengths[localRow] = patternDiag.numNonZeros( localRow ); + } + + // Add the number of nonzeros induced by coupling + this->addBubbleCouplingNumNonzeros( dofManager, rowLengths.toView() ); + + for( auto slaveShape : shapes ) + { + for( auto masterShape : shapes ) + { + this->addMortarCouplingNumNonzeros( dofManager, + slaveShape, + masterShape, + connectivityMap, + rowLengths.toView()); + } + } + + + // Create a new pattern with enough capacity for coupled matrix + SparsityPattern< globalIndex > pattern; + pattern.resizeFromRowCapacities< parallelHostPolicy >( patternDiag.numRows(), patternDiag.numColumns(), rowLengths.data() ); + + // Copy the original nonzeros + for( localIndex localRow = 0; localRow < patternDiag.numRows(); ++localRow ) + { + globalIndex const * cols = patternDiag.getColumns( localRow ).dataIfContiguous(); + pattern.insertNonZeros( localRow, cols, cols + patternDiag.numNonZeros( localRow ) ); + } + + // Add the nonzeros from coupling + this->addBubbleCouplingSparsityPattern( dofManager, pattern.toView() ); + + for( auto slaveShape : shapes ) + { + for( auto masterShape : shapes ) + { + this->addMortarCouplingSparsityPattern( dofManager, + slaveShape, + masterShape, + pattern.toView() ); + } + } + + // // Finally, steal the pattern into a CRS matrix + localMatrix.assimilate< parallelDevicePolicy<> >( std::move( pattern ) ); + localMatrix.setName( this->getName() + "/localMatrix" ); + + rhs.setName( this->getName() + "/rhs" ); + rhs.create( dofManager.numLocalDofs(), MPI_COMM_GEOS ); + + solution.setName( this->getName() + "/solution" ); + solution.create( dofManager.numLocalDofs(), MPI_COMM_GEOS ); + + + //Write the matrix pattern to a file for debugging + // ParallelMatrix parallel_matrix; + // parallel_matrix.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + // parallel_matrix.write("mortar_sparsity_new.mtx"); + + computeRotationMatrices( ); + + //GEOS_ERROR("Interrupt"); + + ////////////////////////////////////////////////////////////////////////////////// + + GEOS_MARK_FUNCTION; + GEOS_UNUSED_VAR( setSparsity ); + +} + +void SolidMechanicsMortarContact::implicitStepSetup( real64 const & time_n, + real64 const & dt, + DomainPartition & domain ) +{ + + GEOS_MARK_FUNCTION; + SolidMechanicsLagrangianFEM::implicitStepSetup( time_n, dt, domain ); + + + +} + +void SolidMechanicsMortarContact::assembleSystem( real64 const time, + real64 const dt, + DomainPartition & domain, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) +{ + + GEOS_MARK_FUNCTION; + synchronizeFractureState( domain ); + + // ParallelMatrix parallel_matrix_0; + // parallel_matrix_0.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + // parallel_matrix_0.write("matrix_preMech.mtx"); + + SolidMechanicsLagrangianFEM::assembleSystem( time, + dt, + domain, + dofManager, + localMatrix, + localRhs ); + + assembleBubbles( dt, domain, dofManager, localMatrix, localRhs ); + + std::cout << "Assembling mortar matrices" << std::endl; + + assembleMortar( dt, dofManager, localMatrix, localRhs ); + + // ParallelMatrix parallel_matrix_3; + // parallel_matrix_3.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + // parallel_matrix_3.write("systemMatrix.mtx"); + +} + + +void SolidMechanicsMortarContact::assembleBubbles( real64 const dt, + DomainPartition & domain, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) +{ + + // Loop for assembling contributes of bubble elements (Abb, Abu, Aub) + forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const & meshName, + MeshLevel & mesh, + string_array const & regionNames ) + { + + if( meshName != m_meshSlaveName ) + { + return; + } + else + { + NodeManager const & nodeManager = mesh.getNodeManager(); + FaceManager const & faceManager = mesh.getFaceManager(); + + string const & dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + string const & bubbleDofKey = dofManager.getKey( contact::totalBubbleDisplacement::key() ); + + arrayView1d< globalIndex const > const dispDofNumber = nodeManager.getReference< globalIndex_array >( dispDofKey ); + arrayView1d< globalIndex const > const bubbleDofNumber = faceManager.getReference< globalIndex_array >( bubbleDofKey ); + + real64 const gravityVectorData[3] = LVARRAY_TENSOROPS_INIT_LOCAL_3( gravityVector() ); + + + solidMechanicsConformingContactKernels::FaceBubbleFactory kernelFactory( dispDofNumber, + bubbleDofNumber, + dofManager.rankOffset(), + localMatrix, + localRhs, + dt, + gravityVectorData ); + + real64 maxTraction = finiteElement:: + regionBasedKernelApplication + < parallelDevicePolicy< >, + ElasticIsotropic, + CellElementSubRegion >( mesh, + regionNames, + getDiscretizationName(), + SolidMechanicsLagrangianFEM::viewKeyStruct::solidMaterialNamesString(), + kernelFactory ); + + GEOS_UNUSED_VAR( maxTraction ); + + + } + + } ); + + // assembling interface bubble contribution: Abt, Atb, inactive Abb + assembleMortarBubbles< ElementShape::Triangle >( dofManager, localMatrix, localRhs ); + assembleMortarBubbles< ElementShape::Quadrilateral >( dofManager, localMatrix, localRhs ); + +} + + +template< ElementShape shape > +void SolidMechanicsMortarContact::assembleMortarBubbles( DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) +{ + + arrayView1d< localIndex const > elementList = m_faceTypeToElementList.at( MortarSide::Slave ).at( shape ); + + if( elementList.size() == 0 ) + return; + + using FEType = typename selectFE< shape >::type; + localIndex constexpr numQuadraturePoints = FEType::numQuadraturePoints; + localIndex constexpr numNodesPerElem = FEType::numNodes; + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + NodeManager const & nodeManager = mesh.getNodeManager(); + FaceManager const & faceManager = mesh.getFaceManager(); + FaceElementSubRegion const & surfRegion = m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + arrayView2d< localIndex const > const elemsToFaces = surfRegion.faceList().toViewConst(); + + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const coords = nodeManager.referencePosition(); + ArrayOfArraysView< localIndex const > const faceToNodeMap = faceManager.nodeList().toViewConst(); + + + globalIndex const rankOffset = dofManager.rankOffset(); + string const bubbleDofKey = dofManager.getKey( contact::totalBubbleDisplacement::key() ); + string const tractionDofKey = dofManager.getKey( contact::traction::key() ); + + arrayView2d< real64 const > const traction = surfRegion.getField< fields::contact::traction >().toViewConst(); + arrayView2d< real64 const > const bubbleDisplacement = faceManager.getField< fields::contact::totalBubbleDisplacement >().toViewConst(); + arrayView3d< real64 const > const rotationMatrix = surfRegion.getField< fields::contact::rotationMatrix >().toViewConst(); + + arrayView1d< globalIndex const > const bubbleDofNumber = faceManager.getReference< globalIndex_array >( bubbleDofKey ); + arrayView1d< globalIndex const > const tractionDofNumber = surfRegion.getReference< globalIndex_array >( tractionDofKey ); + + int permutation[numNodesPerElem]; + FEType::getPermutation( permutation ); + + forAll< parallelDevicePolicy<> >( elementList.size(), [=] ( localIndex const kk ) + { + localIndex const k = elementList[kk]; + localIndex const kf0 = elemsToFaces[k][0]; + localIndex const kf1 = elemsToFaces[k][1]; + + globalIndex bDof1[3], bDof2[3], tDof[3]; + real64 bLoc[3], tLoc[3]; + for( localIndex i=0; i<3; ++i ) + { + bDof1[i] = bubbleDofNumber[kf0]+i; + bDof2[i] = bubbleDofNumber[kf1]+i; + tDof[i] = tractionDofNumber[k]+i; + bLoc[i] = bubbleDisplacement[kf0][i]; + tLoc[i] = traction[k][i]; + } + + real64 X[numNodesPerElem][3]; + + for( localIndex a=0; a( RtAtb, R, localAtb ); + LvArray::tensorOps::copy< 3, 3 >( localAtb, RtAtb ); + LvArray::tensorOps::transpose< 3, 3 >( localAbt, localAtb ); + LvArray::tensorOps::Ri_eq_AijBj< 3, 3 >( rhsB, localAbt, tLoc ); + LvArray::tensorOps::Ri_eq_AijBj< 3, 3 >( rhsT, localAtb, bLoc ); + + // assemble matrix and rhs contribution of Abt + for( localIndex i = 0; i < 3; ++i ) + { + localIndex const localRow = LvArray::integerConversion< localIndex >( bDof1[i] - rankOffset ); + if( localRow >= 0 && localRow < localMatrix.numRows() ) + { + localMatrix.addToRow< parallelHostAtomic >( localRow, + tDof, + localAbt[i], + 3 ); + RAJA::atomicAdd( parallelHostAtomic{}, &localRhs[localRow], rhsB[i] ); + } + } + + // assemble matrix and rhs contribution of Atb + for( localIndex i = 0; i < 3; ++i ) + { + localIndex const localRow = LvArray::integerConversion< localIndex >( tDof[i] - rankOffset ); + if( localRow >= 0 && localRow < localMatrix.numRows() ) + { + localMatrix.addToRow< parallelHostAtomic >( localRow, + bDof1, + localAtb[i], + 3 ); + RAJA::atomicAdd( parallelHostAtomic{}, &localRhs[localRow], rhsT[i] ); + } + } + + real64 diagVal[1]; + globalIndex colDof[1]; + diagVal[0] = 1.0; + + // assemble diagonal contribution of inactive bubbles (dirichlet bcs) + for( localIndex i = 0; i < 3; ++i ) + { + localIndex const localRow = LvArray::integerConversion< localIndex >( bDof2[i] - rankOffset ); + if( localRow >= 0 && localRow < localMatrix.numRows() ) + { + colDof[0] = bDof2[i]; + localMatrix.addToRow< parallelHostAtomic >( localRow, + colDof, + diagVal, + 1 ); + } + } + + + } ); + +} + + +void SolidMechanicsMortarContact::assembleMortar( real64 const dt, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) +{ + // Call the templated version of assembleMortar with the appropriate element shapes + assembleMortar< ElementShape::Triangle, ElementShape::Triangle >( dt, dofManager, localMatrix, localRhs ); + assembleMortar< ElementShape::Triangle, ElementShape::Quadrilateral >( dt, dofManager, localMatrix, localRhs ); + assembleMortar< ElementShape::Quadrilateral, ElementShape::Triangle >( dt, dofManager, localMatrix, localRhs ); + assembleMortar< ElementShape::Quadrilateral, ElementShape::Quadrilateral >( dt, dofManager, localMatrix, localRhs ); +} + +template< ElementShape shpS, ElementShape shpM > +void SolidMechanicsMortarContact::assembleMortar( real64 const dt, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) +{ + + if( m_triCellsDet.find( std::make_pair( shpS, shpM )) == m_triCellsDet.end()) + { + // no connections for the given element shapes + return; + } + + MeshLevel & meshSlave = *m_mortarSide.at( MortarSide::Slave ).mesh; + FaceElementSubRegion & subRegionSlave = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + NodeManager const & nodeManagerSlave = meshSlave.getNodeManager(); + //FaceManager const & faceManagerSlave = meshSlave.getFaceManager(); + + MeshLevel & meshMaster = *m_mortarSide.at( MortarSide::Master ).mesh; + FaceElementSubRegion const & subRegionMaster = + m_mortarSide.at( MortarSide::Master ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + NodeManager const & nodeManagerMaster = meshMaster.getNodeManager(); + //FaceManager const & faceManagerMaster = meshMaster.getFaceManager(); + + string const & dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + string const & tractionDofKey = dofManager.getKey( contact::traction::key() ); + + arrayView1d< globalIndex const > const dispDofNumberSlave = nodeManagerSlave.getReference< globalIndex_array >( dispDofKey ); + arrayView1d< globalIndex const > const dispDofNumberMaster = nodeManagerMaster.getReference< globalIndex_array >( dispDofKey ); + + finiteElement::FiniteElementBase const & feSlave = *(m_faceTypeToMortarFiniteElements.at( shpS )); + finiteElement::FiniteElementBase const & feMaster = *(m_faceTypeToMortarFiniteElements.at( shpM )); + + arrayView1d< real64 const > detPlus = m_triCellsDet.at( std::make_pair( shpS, shpM )).toView(); + localIndex const nTri = detPlus.size(); + array1d< real64 > detMinus( nTri ); + + for( localIndex i=0; i listSlave = m_triCells.at( MortarSide::Slave ).at( std::make_pair( shpS, shpM )).toView(); + arrayView1d< localIndex const > listMaster = m_triCells.at( MortarSide::Master ).at( std::make_pair( shpS, shpM )).toView(); + arrayView3d< real64 const > gpLocalCoordsSlave = m_gpLocalCoords.at( MortarSide::Slave ).at( std::make_pair( shpS, shpM )).toView(); + arrayView3d< real64 const > gpLocalCoordsMaster = m_gpLocalCoords.at( MortarSide::Master ).at( std::make_pair( shpS, shpM )).toView(); + + solidMechanicsMortarContactKernels::MortarFactory + kernelFactorySlave( dispDofNumberSlave, + dofManager.rankOffset(), + localMatrix, + localRhs, + dt, + subRegionSlave, + subRegionSlave, + listSlave, + listSlave, + detPlus, + gpLocalCoordsSlave, + tractionDofKey ); + + real64 maxTraction1 = finiteElement:: + interfaceBasedKernelApplication + < parallelDevicePolicy< >, + FrictionBase >( meshSlave, + m_slaveName, + listSlave, + feSlave, + viewKeyStruct::frictionLawNameString(), + kernelFactorySlave ); + + + solidMechanicsMortarContactKernels::MortarFactory + kernelFactoryMaster( dispDofNumberMaster, + dofManager.rankOffset(), + localMatrix, + localRhs, + dt, + subRegionSlave, + subRegionMaster, + listSlave, + listMaster, + detMinus.toView(), + gpLocalCoordsMaster, + tractionDofKey ); + + real64 maxTraction2 = finiteElement:: + interfaceBasedKernelApplication + < parallelDevicePolicy< >, + FrictionBase >( meshMaster, + m_masterName, + listSlave, + feMaster, + viewKeyStruct::frictionLawNameString(), + kernelFactoryMaster ); + + GEOS_UNUSED_VAR( maxTraction1 ); + GEOS_UNUSED_VAR( maxTraction2 ); + +} + + +void SolidMechanicsMortarContact::implicitStepComplete( real64 const & time_n, + real64 const & dt, + DomainPartition & domain ) +{ + + SolidMechanicsLagrangianFEM::implicitStepComplete( time_n, dt, domain ); + + FaceElementSubRegion & subRegion = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + arrayView2d< real64 > const deltaTraction = subRegion.getField< contact::deltaTraction >(); + // arrayView2d< real64 > const deltaDispJump = subRegion.getField< contact::deltaDispJump >(); + // arrayView2d< real64 const > const dispJump = subRegion.getField< contact::dispJump >(); + // arrayView2d< real64 > const oldDispJump = subRegion.getField< contact::oldDispJump >() + + forAll< parallelHostPolicy >( subRegion.size(), [=] ( localIndex const kfe ) + { + //LvArray::tensorOps::fill< 3 >( deltaDispJump[kfe], 0.0 ); + LvArray::tensorOps::fill< 3 >( deltaTraction[kfe], 0.0 ); + //LvArray::tensorOps::copy< 3 >( oldDispJump[kfe], dispJump[kfe] ); + } ); + +} + +real64 SolidMechanicsMortarContact::calculateResidualNorm( real64 const & time, + real64 const & dt, + DomainPartition const & domain, + DofManager const & dofManager, + arrayView1d< real64 const > const & localRhs ) +{ + GEOS_MARK_FUNCTION; + + real64 const solidResidual = SolidMechanicsLagrangianFEM::calculateResidualNorm( time, dt, domain, dofManager, localRhs ); + + real64 const contactResidual = calculateContactResidualNorm( domain, dofManager, localRhs ); + + return sqrt( solidResidual * solidResidual + contactResidual * contactResidual ); +} + +real64 SolidMechanicsMortarContact::calculateContactResidualNorm( DomainPartition const & domain, + DofManager const & dofManager, + arrayView1d< real64 const > const & localRhs ) +{ + + GEOS_UNUSED_VAR( domain ); + + string const & dofKey = dofManager.getKey( contact::traction::key() ); + globalIndex const rankOffset = dofManager.rankOffset(); + + real64 stickResidual = 0.0; + + FaceElementSubRegion const & subRegion = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + arrayView1d< globalIndex const > const & dofNumber = subRegion.getReference< array1d< globalIndex > >( dofKey ); + arrayView1d< integer const > const & ghostRank = subRegion.ghostRank(); + arrayView1d< real64 const > const & area = subRegion.getElementArea(); + RAJA::ReduceSum< parallelHostReduce, real64 > stickSum( 0.0 ); + forAll< parallelHostPolicy >( subRegion.size(), [=] ( localIndex const k ) + { + if( ghostRank[k] < 0 ) + { + localIndex const localRow = LvArray::integerConversion< localIndex >( dofNumber[k] - rankOffset ); + for( localIndex dim = 0; dim < 3; ++dim ) + { + real64 const norm = localRhs[localRow + dim] / area[k]; + stickSum += norm * norm; + } + } + } ); + stickResidual += stickSum.get(); + + stickResidual = MpiWrapper::sum( stickResidual ); + stickResidual = sqrt( stickResidual ); + + if( getLogLevel() >= 1 && logger::internal::rank==0 ) + { + std::cout << GEOS_FMT( " ( Rt ) = ( {:15.6e} )", stickResidual ); + } + + return sqrt( stickResidual * stickResidual ); +} + +void SolidMechanicsMortarContact::applySystemSolution( DofManager const & dofManager, + arrayView1d< real64 const > const & localSolution, + real64 const scalingFactor, + real64 const dt, + DomainPartition & domain ) +{ + GEOS_MARK_FUNCTION; + + SolidMechanicsLagrangianFEM::applySystemSolution( dofManager, localSolution, scalingFactor, dt, domain ); + + dofManager.addVectorToField( localSolution, + contact::traction::key(), + contact::deltaTraction::key(), + scalingFactor ); + + dofManager.addVectorToField( localSolution, + contact::traction::key(), + contact::traction::key(), + scalingFactor ); + + dofManager.addVectorToField( localSolution, + contact::totalBubbleDisplacement::key(), + contact::totalBubbleDisplacement::key(), + scalingFactor ); + + dofManager.addVectorToField( localSolution, + contact::totalBubbleDisplacement::key(), + contact::incrementalBubbleDisplacement::key(), + scalingFactor ); + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + + FieldIdentifiers fieldsToBeSync; + + fieldsToBeSync.addFields( FieldLocation::Face, + { contact::incrementalBubbleDisplacement::key(), + contact::totalBubbleDisplacement::key() } ); + fieldsToBeSync.addElementFields( { contact::traction::key(), + contact::deltaTraction::key(), + contact::dispJump::key() }, + { getUniqueFractureRegionName() } ); + + CommunicationTools::getInstance().synchronizeFields( fieldsToBeSync, + mesh, + domain.getNeighbors(), + true ); + +} + + + +void SolidMechanicsMortarContact::addBubbleCouplingNumNonzeros( DofManager & dofManager, + arrayView1d< localIndex > const & rowLengths ) const +{ + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + + ElementRegionManager const & elemManagerSlave = mesh.getElemManager(); + NodeManager const & nodeManagerSlave = mesh.getNodeManager(); + FaceManager const & faceManagerSlave = mesh.getFaceManager(); + + globalIndex const rankOffset = dofManager.rankOffset(); + + string const bubbleDofKey = dofManager.getKey( contact::totalBubbleDisplacement::key() ); + string const dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + + arrayView1d< globalIndex const > const bubbleDofNumber = faceManagerSlave.getReference< globalIndex_array >( bubbleDofKey ); + arrayView1d< globalIndex const > const dispSlaveDofNumber = nodeManagerSlave.getReference< globalIndex_array >( dispDofKey ); + + // add coupling between bubble and displacement in the slave side + elemManagerSlave.forElementSubRegions< CellElementSubRegion >( [&]( const CellElementSubRegion & cellElementSubRegion ) + { + + arrayView1d< localIndex const > const bubbleElemsList = cellElementSubRegion.bubbleElementsList(); + arrayView2d< localIndex const > const faceElemsList = cellElementSubRegion.faceElementsList(); + + localIndex const numDispDof = 3*cellElementSubRegion.numNodesPerElement(); + + for( localIndex bi=0; bi( bubbleDofNumber[k] - rankOffset ); + + if( localRow >= 0 && localRow < rowLengths.size() ) + { + for( localIndex i=0; i<3; ++i ) + { + rowLengths[localRow + i] += numDispDof; + } + } + + for( localIndex a=0; a( dispSlaveDofNumber[node] - rankOffset ); + + if( localDispRow >= 0 && localDispRow < rowLengths.size() ) + { + for( int d=0; d<3; ++d ) + { + rowLengths[localDispRow + d] += 3; + } + } + } + } + + } ); + +} + + +void SolidMechanicsMortarContact::addMortarCouplingNumNonzeros( DofManager & dofManager, + ElementShape const & slaveShape, + ElementShape const & masterShape, + connectivityMapType const & connectivityMap, + arrayView1d< localIndex > const & rowLengths ) const +{ + + FaceElementSubRegion const & surfRegionSlave = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + MeshLevel & meshMaster = *m_mortarSide.at( MortarSide::Master ).mesh; + FaceElementSubRegion const & surfRegionMaster = + m_mortarSide.at( MortarSide::Master ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + NodeManager const & nodeManagerMaster = meshMaster.getNodeManager(); + FaceManager const & faceManagerMaster = meshMaster.getFaceManager(); + ArrayOfArraysView< localIndex const > const faceToNodeMapMaster = faceManagerMaster.nodeList().toViewConst(); + arrayView2d< localIndex const > const elemsToFacesMaster = surfRegionMaster.faceList().toViewConst(); + + ArrayOfArraysView< localIndex const > const connections = connectivityMap.at( {slaveShape, masterShape} ).toViewConst(); + arrayView1d< localIndex const > const masterElementList = m_faceTypeToElementList.at( MortarSide::Master ).at( masterShape ).toViewConst(); + arrayView1d< localIndex const > const slaveElementList = m_faceTypeToElementList.at( MortarSide::Slave ).at( slaveShape ).toViewConst(); + + if( slaveElementList.size() == 0 || masterElementList.size() == 0 ) + { + return; + } + + globalIndex const rankOffset = dofManager.rankOffset(); + + string const dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + string const tractionDofKey = dofManager.getKey( contact::traction::key() ); + arrayView1d< globalIndex const > const dispMasterDofNumber = nodeManagerMaster.getReference< globalIndex_array >( dispDofKey ); + arrayView1d< globalIndex const > const tractionDofNumber = surfRegionSlave.getReference< globalIndex_array >( tractionDofKey ); + + + // add coupling between tractions and master displacements + for( localIndex im=0; im( dispMasterDofNumber[node] - rankOffset ); + + if( localDispRow >= 0 && localDispRow < rowLengths.size() ) + { + for( int d=0; d<3; ++d ) + { + rowLengths[localDispRow + d] += 3 * nSlave; + } + } + } + + // loop over connected slave elements + for( localIndex is=0; is( tractionDofNumber[kSlave] - rankOffset ); + if( localRow >= 0 && localRow < rowLengths.size() ) + { + for( localIndex i=0; i<3; ++i ) + { + rowLengths[localRow + i] += numDispDof; + } + } + } + + } +} + + +void SolidMechanicsMortarContact::addBubbleCouplingSparsityPattern( DofManager const & dofManager, + SparsityPatternView< globalIndex > const & pattern ) const +{ + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + ElementRegionManager const & elemManagerSlave = mesh.getElemManager(); + NodeManager const & nodeManagerSlave = mesh.getNodeManager(); + FaceManager const & faceManagerSlave = mesh.getFaceManager(); + + //FaceElementSubRegion const & surfRegionSlave = m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion + // >(); + //arrayView2d< localIndex const > const elemsToFace = surfRegionSlave.faceList().toViewConst(); + + globalIndex const rankOffset = dofManager.rankOffset(); + + string const bubbleDofKey = dofManager.getKey( contact::totalBubbleDisplacement::key() ); + string const dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + arrayView1d< globalIndex const > const bubbleDofNumber = faceManagerSlave.getReference< globalIndex_array >( bubbleDofKey ); + arrayView1d< globalIndex const > const dispDofNumber = nodeManagerSlave.getReference< globalIndex_array >( dispDofKey ); + + static constexpr int maxNumDispDof = 3 * 8; + + elemManagerSlave.forElementSubRegions< CellElementSubRegion >( [&]( const CellElementSubRegion & cellElementSubRegion ) + { + arrayView1d< localIndex const > const bubbleElemsList = cellElementSubRegion.bubbleElementsList(); + arrayView2d< localIndex const > const faceElemsList = cellElementSubRegion.faceElementsList(); + localIndex const numDispDof = 3*cellElementSubRegion.numNodesPerElement(); + for( localIndex bi=0; bi eqnRowIndicesDisp ( numDispDof ); + stackArray1d< globalIndex, 3 > eqnRowIndicesBubble( 3 ); + stackArray1d< globalIndex, maxNumDispDof > dofColIndicesDisp ( numDispDof ); + stackArray1d< globalIndex, 3 > dofColIndicesBubble( 3 ); + for( localIndex idof = 0; idof < 3; ++idof ) + { + eqnRowIndicesBubble[idof] = bubbleDofNumber[k] + idof - rankOffset; + dofColIndicesBubble[idof] = bubbleDofNumber[k] + idof; + } + for( localIndex a=0; a= 0 && eqnRowIndicesDisp[i] < pattern.numRows() ) + { + for( localIndex j = 0; j < dofColIndicesBubble.size(); ++j ) + { + pattern.insertNonZero( eqnRowIndicesDisp[i], dofColIndicesBubble[j] ); + } + } + } + for( localIndex i = 0; i < eqnRowIndicesBubble.size(); ++i ) + { + if( eqnRowIndicesBubble[i] >= 0 && eqnRowIndicesBubble[i] < pattern.numRows() ) + { + for( localIndex j=0; j < dofColIndicesDisp.size(); ++j ) + { + pattern.insertNonZero( eqnRowIndicesBubble[i], dofColIndicesDisp[j] ); + } + } + } + } + } ); + +} + + +void SolidMechanicsMortarContact::addMortarCouplingSparsityPattern( DofManager & dofManager, + ElementShape const & slaveShape, + ElementShape const & masterShape, + SparsityPatternView< globalIndex > const & pattern ) const +{ + + FaceElementSubRegion const & surfRegionSlave = m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + MeshLevel & meshMaster = *m_mortarSide.at( MortarSide::Master ).mesh; + FaceElementSubRegion const & surfRegionMaster = m_mortarSide.at( MortarSide::Master ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + NodeManager const & nodeManagerMaster = meshMaster.getNodeManager(); + FaceManager const & faceManagerMaster = meshMaster.getFaceManager(); + ArrayOfArraysView< localIndex const > const faceToNodeMapMaster = faceManagerMaster.nodeList().toViewConst(); + arrayView2d< localIndex const > const elemsToFacesMaster = surfRegionMaster.faceList().toViewConst(); + + //ArrayOfArraysView< localIndex const > const connections = connectivityMap.at({slaveShape, masterShape}).toViewConst(); + //arrayView1d< localIndex const > const masterElementList = m_faceTypeToElementList.at(MortarSide::Master).at(masterShape).toViewConst(); + //arrayView1d< localIndex const > const slaveElementList = m_faceTypeToElementList.at(MortarSide::Slave).at(slaveShape).toViewConst(); + + if( m_triCellsDet.find( std::make_pair( slaveShape, masterShape )) == m_triCellsDet.end()) + { + // no connections for the given element shapes + return; + } + + arrayView1d< localIndex const > const masterElementList = + m_triCells.at( MortarSide::Master ).at( std::make_pair( slaveShape, masterShape )).toViewConst(); + + arrayView1d< localIndex const > const slaveElementList = + m_triCells.at( MortarSide::Slave ).at( std::make_pair( slaveShape, masterShape )).toViewConst(); + + + globalIndex const rankOffset = dofManager.rankOffset(); + + string const dispDofKey = dofManager.getKey( solidMechanics::totalDisplacement::key() ); + string const tractionDofKey = dofManager.getKey( contact::traction::key() ); + arrayView1d< globalIndex const > const dispMasterDofNumber = nodeManagerMaster.getReference< globalIndex_array >( dispDofKey ); + arrayView1d< globalIndex const > const tractionDofNumber = surfRegionSlave.getReference< globalIndex_array >( tractionDofKey ); + + // populate sparsity pattern for coupling between tractions and master elements + static constexpr int maxNumDispFaceDof = 3 * 4; + + for( localIndex k=0; k eqnRowIndicesDisp ( numDispDof ); + stackArray1d< globalIndex, 3 > eqnRowIndicesTraction( 3 ); + stackArray1d< globalIndex, maxNumDispFaceDof > dofColIndicesDisp( numDispDof ); + stackArray1d< globalIndex, 3 > dofColIndicesTraction( 3 ); + for( localIndex idof = 0; idof < 3; ++idof ) + { + eqnRowIndicesTraction[idof] = tractionDofNumber[kElSlave] + idof - rankOffset; + dofColIndicesTraction[idof] = tractionDofNumber[kElSlave] + idof; + } + for( localIndex a=0; a= 0 && eqnRowIndicesDisp[i] < pattern.numRows() ) + { + for( localIndex j = 0; j < dofColIndicesTraction.size(); ++j ) + { + pattern.insertNonZero( eqnRowIndicesDisp[i], dofColIndicesTraction[j] ); + } + } + } + for( localIndex i = 0; i < eqnRowIndicesTraction.size(); ++i ) + { + if( eqnRowIndicesTraction[i] >= 0 && eqnRowIndicesTraction[i] < pattern.numRows() ) + { + for( localIndex j=0; j < dofColIndicesDisp.size(); ++j ) + { + pattern.insertNonZero( eqnRowIndicesTraction[i], dofColIndicesDisp[j] ); + } + } + } + } + + +} + + +void SolidMechanicsMortarContact::computeRotationMatrices( ) +{ + + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + FaceElementSubRegion & subRegion = + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + FaceManager & faceManager = mesh.getFaceManager(); + //ElementRegionManager & elemManager = mesh.getElemManager(); + + arrayView2d< real64 const > const faceNormal = faceManager.faceNormal(); + arrayView2d< localIndex const > const elemsToFaces = subRegion.faceList().toViewConst(); + + // remember, view modify the original object + arrayView3d< real64 > const rotationMatrix = + subRegion.getField< contact::rotationMatrix >().toView(); + + arrayView2d< real64 > const unitNormal = subRegion.getNormalVector(); + arrayView2d< real64 > const unitTangent1 = subRegion.getTangentVector1(); + arrayView2d< real64 > const unitTangent2 = subRegion.getTangentVector2(); + + // Compute rotation matrices + solidMechanicsConformingContactKernels::ComputeRotationMatricesKernel::launch< parallelDevicePolicy<> >( subRegion.size(), + faceNormal, + elemsToFaces, + rotationMatrix, + unitNormal, + unitTangent1, + unitTangent2 ); +} + + + +void SolidMechanicsMortarContact::updateState( DomainPartition & domain ) +{ + GEOS_UNUSED_VAR( domain ); +} + + + +void SolidMechanicsMortarContact::createFaceTypeListMortar( MortarSide side ) +{ + // Generate lists containing elements of various face types + MeshLevel & mesh = *m_mortarSide.at( side ).mesh; + FaceElementSubRegion const & surfRegion = m_mortarSide.at( side ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + FaceManager const & faceManager = mesh.getFaceManager(); + //ElementRegionManager const & elemManager = mesh.getElemManager(); + ArrayOfArraysView< localIndex const > const faceToNodeMap = faceManager.nodeList().toViewConst(); + + array1d< localIndex > keys( surfRegion.size()); + array1d< localIndex > vals( surfRegion.size()); + array1d< localIndex > quadList; + array1d< localIndex > triList; + RAJA::ReduceSum< ReducePolicy< parallelDevicePolicy<> >, localIndex > nTri_r( 0 ); + RAJA::ReduceSum< ReducePolicy< parallelDevicePolicy<> >, localIndex > nQuad_r( 0 ); + + arrayView1d< localIndex > const keys_v = keys.toView(); + arrayView1d< localIndex > const vals_v = vals.toView(); + // Determine the size of the lists and generate the vector keys and vals for parallel indexing into lists. + // (With RAJA, parallelizing this operation seems the most viable approach.) + forAll< parallelDevicePolicy<> >( surfRegion.size(), + [ = ] GEOS_HOST_DEVICE ( localIndex const kfe ) + { + + localIndex const numNodesPerFace = faceToNodeMap.sizeOfArray( kfe ); + if( numNodesPerFace == 3 ) + { + keys_v[kfe]=0; + vals_v[kfe]=kfe; + nTri_r += 1; + GEOS_ERROR( "SolidMechanicsMortarContact:: triangular face type not yet available" ); + } + else if( numNodesPerFace == 4 ) + { + keys_v[kfe]=1; + vals_v[kfe]=kfe; + nQuad_r += 1; + } + else + { + GEOS_ERROR( "SolidMechanicsMortarContact:: invalid face type" ); + } + } ); + + localIndex nQuad = static_cast< localIndex >(nQuad_r.get()); + localIndex nTri = static_cast< localIndex >(nTri_r.get()); + + // Sort vals according to keys to ensure that + // elements of the same type are adjacent in the vals list. + // This arrangement allows for efficient copying into the container + // by leveraging parallelism. + RAJA::sort_pairs< parallelDevicePolicy<> >( keys_v, vals_v ); + + quadList.resize( nQuad ); + triList.resize( nTri ); + arrayView1d< localIndex > const quadList_v = quadList.toView(); + arrayView1d< localIndex > const triList_v = triList.toView(); + + forAll< parallelDevicePolicy<> >( nTri, [ = ] GEOS_HOST_DEVICE ( localIndex const kfe ) + { + triList_v[kfe] = vals_v[kfe]; + } ); + + forAll< parallelDevicePolicy<> >( nQuad, [ = ] GEOS_HOST_DEVICE ( localIndex const kfe ) + { + quadList_v[kfe] = vals_v[nTri+kfe]; + } ); + + std::map< string, array1d< localIndex > > faceTypeList; + + m_faceTypeToElementList[side][ElementShape::Quadrilateral] = quadList; + m_faceTypeToElementList[side][ElementShape::Triangle] = triList; + +} + + +void SolidMechanicsMortarContact::createBubbleCellList( ) const +{ + MeshLevel & mesh = *m_mortarSide.at( MortarSide::Slave ).mesh; + FaceElementSubRegion const & surfRegion = m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + + ElementRegionManager & elemManager = mesh.getElemManager(); + + // Array to store face indexes + array1d< localIndex > tmpSpace( 2*surfRegion.size()); + SortedArray< localIndex > faceIdList; + + arrayView1d< localIndex > const tmpSpace_v = tmpSpace.toView(); + // Store indexes of faces in the temporany array. + { + arrayView2d< localIndex const > const elemsToFaces = surfRegion.faceList().toViewConst(); + + forAll< parallelDevicePolicy<> >( surfRegion.size(), [ = ] GEOS_HOST_DEVICE ( localIndex const kfe ) + { + + localIndex const kf0 = elemsToFaces[kfe][0], kf1 = elemsToFaces[kfe][1]; + tmpSpace_v[2*kfe] = kf0, tmpSpace_v[2*kfe+1] = kf1; + + } ); + } + + // Sort indexes to enable efficient searching using binary search. + RAJA::stable_sort< parallelDevicePolicy<> >( tmpSpace_v ); + faceIdList.insert( tmpSpace_v.begin(), tmpSpace_v.end()); + + // Search for bubble element on each CellElementSubRegion and + // store element indexes, global and local face indexes. + elemManager.forElementSubRegions< CellElementSubRegion >( [&]( CellElementSubRegion & cellElementSubRegion ) + { + + arrayView2d< localIndex const > const elemsToFaces = cellElementSubRegion.faceList().toViewConst(); + + RAJA::ReduceSum< ReducePolicy< parallelDevicePolicy<> >, localIndex > nBubElems_r( 0 ); + + localIndex const n_max = cellElementSubRegion.size() * elemsToFaces.size( 1 ); + array1d< localIndex > keys( n_max ); + array1d< localIndex > perms( n_max ); + array1d< localIndex > vals( n_max ); + array1d< localIndex > localFaceIds( n_max ); + + arrayView1d< localIndex > const keys_v = keys.toView(); + arrayView1d< localIndex > const perms_v = perms.toView(); + arrayView1d< localIndex > const vals_v = vals.toView(); + arrayView1d< localIndex > const localFaceIds_v = localFaceIds.toView(); + SortedArrayView< localIndex const > const faceIdList_v = faceIdList.toViewConst(); + + forAll< parallelDevicePolicy<> >( cellElementSubRegion.size(), + [ = ] + GEOS_HOST_DEVICE ( localIndex const kfe ) + { + for( int i=0; i < elemsToFaces.size( 1 ); ++i ) + { + perms_v[kfe*elemsToFaces.size( 1 )+i] = kfe*elemsToFaces.size( 1 )+i; + if( faceIdList_v.contains( elemsToFaces[kfe][i] )) + { + keys_v[kfe*elemsToFaces.size( 1 )+i] = 0; + vals_v[kfe*elemsToFaces.size( 1 )+i] = kfe; + localFaceIds_v[kfe*elemsToFaces.size( 1 )+i] = i; + nBubElems_r += 1; + } + else + { + keys_v[kfe*elemsToFaces.size( 1 )+i] = 1; + vals_v[kfe*elemsToFaces.size( 1 )+i] = -1; + localFaceIds_v[kfe*elemsToFaces.size( 1 )+i] = -1; + } + } + } ); + + // Sort perms according to keys to ensure that bubble elements are adjacent + // and occupy the first positions of the list. + // This arrangement allows for efficient copying into the container + // by leveraging parallelism. + localIndex nBubElems = static_cast< localIndex >(nBubElems_r.get()); + RAJA::sort_pairs< parallelDevicePolicy<> >( keys_v, perms_v ); + + array1d< localIndex > bubbleElemsList; + bubbleElemsList.resize( nBubElems ); + + arrayView1d< localIndex > const bubbleElemsList_v = bubbleElemsList.toView(); + + forAll< parallelDevicePolicy<> >( n_max, [ = ] GEOS_HOST_DEVICE ( localIndex const k ) + { + keys_v[k] = vals_v[perms_v[k]]; + } ); + + forAll< parallelDevicePolicy<> >( nBubElems, [ = ] GEOS_HOST_DEVICE ( localIndex const k ) + { + bubbleElemsList_v[k] = keys_v[k]; + } ); + cellElementSubRegion.setBubbleElementsList( bubbleElemsList.toViewConst()); + + forAll< parallelDevicePolicy<> >( n_max, [ = ] GEOS_HOST_DEVICE ( localIndex const k ) + { + keys_v[k] = localFaceIds_v[perms_v[k]]; + } ); + + array2d< localIndex > faceElemsList; + faceElemsList.resize( nBubElems, 2 ); + + arrayView2d< localIndex > const faceElemsList_v = faceElemsList.toView(); + + forAll< parallelDevicePolicy<> >( nBubElems, + [ = ] + GEOS_HOST_DEVICE ( localIndex const k ) + { + localIndex const kfe = bubbleElemsList_v[k]; + faceElemsList_v[k][0] = elemsToFaces[kfe][keys_v[k]]; + faceElemsList_v[k][1] = keys_v[k]; + } ); + cellElementSubRegion.setFaceElementsList( faceElemsList.toViewConst()); + + } ); + +} + +void SolidMechanicsMortarContact::setMortarSurfaces( DomainPartition & domain ) +{ + + forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const & meshName, + MeshLevel & mesh, + string_array const & ) + { + + GEOS_UNUSED_VAR( meshName ); + ElementRegionManager & elemManager = mesh.getElemManager(); + elemManager.forElementRegions< SurfaceElementRegion >( [&, this]( SurfaceElementRegion & region ) + { + + string surfacePath = region.getPath(); + // check if region is master or slave and populate member maps + if( surfacePath.find( m_slaveName ) != std::string::npos ) + { + MortarSurface surfaceSlave; + surfaceSlave.mesh = &mesh; + surfaceSlave.surface = ®ion; + m_mortarSide[MortarSide::Slave] = surfaceSlave; + m_meshSlaveName = meshName; + } + else if( surfacePath.find( m_masterName ) != std::string::npos ) + { + MortarSurface surfaceMaster; + surfaceMaster.mesh = &mesh; + surfaceMaster.surface = ®ion; + m_mortarSide[MortarSide::Master] = surfaceMaster; + } + } ); + } ); + + // debug log surfaces path + // string pathMaster; + // string pathMeshMaster; + // pathMaster = m_mortarSide[MortarSide::Master].surface->getPath(); + // pathMeshMaster = m_mortarSide[MortarSide::Master].mesh->getPath(); + // std::cout << "Path of master surface: " << pathMaster << std::endl; + // std::cout << "Path of master mesh level: " << pathMeshMaster << std::endl; + // string pathSlave; + // string pathMeshSlave; + // pathSlave = m_mortarSide[MortarSide::Slave].surface->getPath(); + // pathMeshSlave = m_mortarSide[MortarSide::Slave].mesh->getPath(); + // std::cout << "Path of slave surface: " << pathSlave << std::endl; + // std::cout << "Path of slave mesh level: " << pathMeshSlave << std::endl; + +} + +void SolidMechanicsMortarContact::computeMortarInterpolation ( + connectivityMapType & connectivityMap ) +{ + computeMortarInterpolation< ElementShape::Triangle, ElementShape::Triangle >( + connectivityMap[{ElementShape::Triangle, ElementShape::Triangle}] ); + + computeMortarInterpolation< ElementShape::Triangle, ElementShape::Quadrilateral >( + connectivityMap[{ElementShape::Triangle, ElementShape::Quadrilateral}] ); + + computeMortarInterpolation< ElementShape::Quadrilateral, ElementShape::Triangle >( + connectivityMap[{ElementShape::Quadrilateral, ElementShape::Triangle}] ); + + computeMortarInterpolation< ElementShape::Quadrilateral, ElementShape::Quadrilateral >( + connectivityMap[{ElementShape::Quadrilateral, ElementShape::Quadrilateral}] ); +} + +template< ElementShape slaveShape, ElementShape masterShape > +void SolidMechanicsMortarContact::computeMortarInterpolation( ArrayOfArrays< localIndex > const & connections ) +{ + + arrayView1d< localIndex const > faceListMaster = m_faceTypeToElementList.at( MortarSide::Master ).at( masterShape ).toViewConst(); + arrayView1d< localIndex const > faceListSlave = m_faceTypeToElementList.at( MortarSide::Slave ).at( slaveShape ).toViewConst(); + + localIndex numbConnections; + numbConnections = 0; + for( localIndex i = 0; i < connections.size(); ++i ) + { + numbConnections += connections.sizeOfArray( i ); + } + + // allocate mortar quantities + // auto const & slaveFE = getFE< slaveShape >(); + // auto const & masterFE = getFE< masterShape >(); + using FETypeMaster = typename selectFE< masterShape >::type; + using FETypeSlave = typename selectFE< slaveShape >::type; + localIndex constexpr nNodeMaster = FETypeMaster::numNodes; + localIndex constexpr nNodeSlave = FETypeSlave::numNodes; + // maximum number of expected subtriangles for each mortar pair + localIndex constexpr maxSubTri = nNodeMaster + nNodeSlave - 2; + localIndex nSubTriangles = maxSubTri * numbConnections; + + array1d< real64 > numbTrianglesInPairs( numbConnections ); + array2d< localIndex > cellPairs( nSubTriangles, 2 ); + array1d< real64 > subTriDeterminants( nSubTriangles ); + array3d< real64 > localCoordsSlave( nSubTriangles, nGPtri, 2 ); + array3d< real64 > localCoordsMaster( nSubTriangles, nGPtri, 2 ); + // get views + //arrayView1d< real64 > numbTrianglesInPairs_v = numbTrianglesInPairs.toView(); + arrayView2d< localIndex > cellPairs_v = cellPairs.toView(); + arrayView1d< real64 > subTriDeterminants_v = subTriDeterminants.toView(); + arrayView3d< real64 > localCoordsSlave_v = localCoordsSlave.toView(); + arrayView3d< real64 > localCoordsMaster_v = localCoordsMaster.toView(); + + if( numbConnections==0 ) + { + return; + } + + // get mesh manager objects for both sides + MeshLevel & meshMaster = *m_mortarSide.at( MortarSide::Master ).mesh; + FaceElementSubRegion const & surfMaster = m_mortarSide.at( MortarSide::Master ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + FaceManager const & faceManagerMaster = meshMaster.getFaceManager(); + NodeManager const & nodeManagerMaster = meshMaster.getNodeManager(); + arrayView2d< localIndex const > const elemsToFacesMaster = surfMaster.faceList().toViewConst(); + ArrayOfArraysView< localIndex const > const & faceToNodeMapMaster = faceManagerMaster.nodeList().toViewConst(); + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const coordsMaster = nodeManagerMaster.referencePosition(); + + MeshLevel & meshSlave = *m_mortarSide.at( MortarSide::Slave ).mesh; + FaceElementSubRegion const & surfSlave = m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(); + FaceManager const & faceManagerSlave = meshSlave.getFaceManager(); + NodeManager const & nodeManagerSlave = meshSlave.getNodeManager(); + arrayView2d< localIndex const > const elemsToFacesSlave = surfSlave.faceList().toViewConst(); + ArrayOfArraysView< localIndex const > const & faceToNodeMapSlave = faceManagerSlave.nodeList().toViewConst(); + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const coordsSlave = nodeManagerSlave.referencePosition(); + + array1d< localIndex > numConnectionsPerMaster( faceListMaster.size()); + for( localIndex im = 0; im < faceListMaster.size(); ++im ) + { + numConnectionsPerMaster[im] = connections.sizeOfArray( im ); + } + + array1d< localIndex > pairOffsets( faceListMaster.size()); + pairOffsets[0] = 0; + for( localIndex i = 1; i < faceListMaster.size(); ++i ) + { + pairOffsets[i] = pairOffsets[i-1] + numConnectionsPerMaster[i-1]; + } + + RAJA::ReduceSum< ReducePolicy< parallelHostPolicy >, localIndex > totTriSum( 0 ); + localIndex totTri = 0; + + + forAll< parallelHostPolicy >( faceListMaster.size(), [&]( localIndex im ) + { + localIndex masterFaceId = faceListMaster[im]; + localIndex k = pairOffsets[im]; + + for( localIndex is = 0; is < connections.sizeOfArray( im ); ++is ) + { + localIndex slaveFaceId = faceListSlave[connections( im, is )]; + + localIndex kfeM = elemsToFacesMaster[masterFaceId][0]; + localIndex kfeS = elemsToFacesSlave[slaveFaceId][0]; + + arraySlice1d< localIndex const > nodesMaster = faceToNodeMapMaster[kfeM]; + arraySlice1d< localIndex const > nodesSlave = faceToNodeMapSlave[kfeS]; + + localIndex nTriPair = processMortarPair< slaveShape, masterShape >( slaveFaceId, + masterFaceId, + nodesSlave, + nodesMaster, + coordsSlave, + coordsMaster, + cellPairs_v, + subTriDeterminants_v, + localCoordsSlave_v, + localCoordsMaster_v, + k + ); + + numbTrianglesInPairs[k] = nTriPair; + totTriSum += nTriPair; + ++k; + } + } ); + + totTri += totTriSum.get(); + + // allocate and populate member maps with segment based preprocessed info + array1d< localIndex > triCellsListSlave( totTri ); + array1d< localIndex > triCellsListMaster( totTri ); + array1d< real64 > triCellsDetList( totTri ); + array3d< real64 > gpLocalCoordsSlave( totTri, nGPtri, 2 ); + array3d< real64 > gpLocalCoordsMaster( totTri, nGPtri, 2 ); + + localIndex kp = 0; + for( localIndex i=0; i +localIndex SolidMechanicsMortarContact::processMortarPair( localIndex const slaveFaceId, + localIndex const masterFaceId, + arraySlice1d< localIndex const > const & nodesSlave, + arraySlice1d< localIndex const > const & nodesMaster, + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const & coordsSlave, + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const & coordsMaster, + arrayView2d< localIndex > & cellPairs, + arrayView1d< real64 > & subTriDeterminants, + arrayView3d< real64 > & localCoordsSlave, + arrayView3d< real64 > & localCoordsMaster, + localIndex const & kPair ) +{ + + std::cout << "Processing mortar pair slave/master: " << slaveFaceId << " - " << masterFaceId << std::endl; + + using FETypeMaster = typename selectFE< masterShape >::type; + using FETypeSlave = typename selectFE< slaveShape >::type; + + constexpr static localIndex numNodeMaster = FETypeMaster::numNodes; + constexpr static localIndex numNodeSlave = FETypeSlave::numNodes; + + // STEPS FOR THE SEGMENT BASED SCHEME + // 1. find auxiliary plane on the slave element (use computational geometry) + real64 planeCentroid[3]; + real64 planeNormal[3]; + real64 area = computationalGeometry::centroid_3DPolygon( nodesSlave, + coordsSlave, + planeCentroid, + planeNormal ); + + GEOS_UNUSED_VAR( area ); + + // 2. project slave and master nodes on the auxiliary plane (use computational geometry) + array2d< real64 > projSlave( numNodeSlave, 2 ); + array2d< real64 > projMaster( numNodeMaster, 2 ); + + for( localIndex i=0; i( coord3d, planeNormal, planeCentroid, projected2d ); + projSlave[i][0] = projected2d[0]; + projSlave[i][1] = projected2d[1]; + } + + for( localIndex i=0; i( coord3d, planeNormal, planeCentroid, projected2d ); + projMaster[i][0] = projected2d[0]; + projMaster[i][1] = projected2d[1]; + } + + + // 3. intersect slave and master element and return the resulting intersecting polygon + array2d< real64 > clipPoly( numNodeSlave, 2 ); + LvArray::tensorOps::copy< numNodeSlave, 2 >( clipPoly, projSlave ); + polygonClipping< numNodeSlave, numNodeMaster >( clipPoly, projMaster ); + + + if( !validateClip( clipPoly )) + { + std::cout << "Invalid clip polygon discarded" << std::endl; + return 0; + } + + localIndex clipSize = clipPoly.size( 0 ); + + std::cout << "Clipped polygon has " << clipSize << " vertices:" << std::endl; + for( localIndex i = 0; i < clipSize; ++i ) + { + std::cout << " (" << clipPoly( i, 0 ) << ", " << clipPoly( i, 1 ) << ")" << std::endl; + } + + // 4. project gauss point for each local triangle into master and slave side + for( localIndex i = 1; i < clipSize - 1; ++i ) + { + real64 coordsTri[3][2]; + // get coordinates of sub-triangle + coordsTri[0][0] = clipPoly( 0, 0 ); + coordsTri[0][1] = clipPoly( 0, 1 ); + coordsTri[1][0] = clipPoly( i, 0 ); + coordsTri[1][1] = clipPoly( i, 1 ); + coordsTri[2][0] = clipPoly( i+1, 0 ); + coordsTri[2][1] = clipPoly( i+1, 1 ); + + real64 const subTriDeterminant = (coordsTri[1][0] - coordsTri[0][0]) * (coordsTri[2][1] - coordsTri[0][1]) - + (coordsTri[2][0] - coordsTri[0][0]) * (coordsTri[1][1] - coordsTri[0][1]); + + if( subTriDeterminant < 1e-10 ) + { + GEOS_ERROR( "Found degenerate triangle" ); + } + + real64 xiSlave[nGPtri][2] = {{}}; + real64 xiMaster[nGPtri][2] = {{}}; + + projectGP< slaveShape >( coordsTri, projSlave.toViewConst(), xiSlave ); + + projectGP< masterShape >( coordsTri, projMaster.toViewConst(), xiMaster ); + + // 5. populate output lists + localIndex maxTri = numNodeSlave+numNodeMaster-2; + cellPairs( kPair*maxTri+i-1, 0 ) = slaveFaceId; + cellPairs( kPair*maxTri+i-1, 1 ) = masterFaceId; + + subTriDeterminants[kPair*maxTri+i-1] = subTriDeterminant; + + for( localIndex j = 0; j < nGPtri; ++j ) + { + localCoordsSlave( kPair*maxTri+i-1, j, 0 ) = xiSlave[j][0]; + localCoordsSlave( kPair*maxTri+i-1, j, 1 ) = xiSlave[j][1]; + + localCoordsMaster( kPair*maxTri+i-1, j, 0 ) = xiMaster[j][0]; + localCoordsMaster( kPair*maxTri+i-1, j, 1 ) = xiMaster[j][1]; + } + + std::cout << std::endl; + + } + + return clipSize - 2; // return number of triangles for the mortar pair + +} + + +template< MortarSide side > +void SolidMechanicsMortarContact::projectPointInPlane( real64 const (&coord3d)[3], + real64 const (&normal)[3], + real64 const (&origin)[3], + real64 (& proj2d)[2] ) +{ + + real64 proj3d[3]; + computationalGeometry::LinePlaneIntersection( normal, + coord3d, + normal, + origin, + proj3d ); + + // find coordinates in the local plane + real64 tmp[3]; + + if( std::fabs( normal[0] ) < 0.9 ) + { + tmp[0] = 1.0; + tmp[1] = 0.0; + tmp[2] = 0.0; + } + else + { + tmp[0] = 0.0; + tmp[1] = 1.0; + tmp[2] = 0.0; + } + real64 u[3]; + real64 v[3]; + + LvArray::tensorOps::crossProduct( u, normal, tmp ); + LvArray::tensorOps::crossProduct( v, u, normal ); + LvArray::tensorOps::normalize< 3 >( u ); + LvArray::tensorOps::normalize< 3 >( v ); + + if constexpr ( side == MortarSide::Slave) + { + // flip v to ensure the slave polygon is in CCW order in 2D. + LvArray::tensorOps::scale< 3 >( v, -1 ); + } + + LvArray::tensorOps::subtract< 3 >( proj3d, origin ); + + proj2d[0] = LvArray::tensorOps::AiBi< 3 >( u, proj3d ); + proj2d[1] = LvArray::tensorOps::AiBi< 3 >( v, proj3d ); +} + +template< localIndex sizePoly, localIndex sizeClipper > +void SolidMechanicsMortarContact::polygonClipping( array2d< real64 > & poly, + array2d< real64 > & clipPoly ) +{ + // input polygons must be in CCW order! + for( localIndex i = 0; i < sizeClipper; ++i ) + { + localIndex k = (i + 1) % sizeClipper; + clip( poly, clipPoly( i, 0 ), clipPoly( i, 1 ), clipPoly( k, 0 ), clipPoly( k, 1 )); + } + +} + + +// intersect lines [(x1,y1),(x2,y2)] with [(x3,y3),(x4,y4)] +void SolidMechanicsMortarContact::intersect( real64 x1, real64 y1, real64 x2, real64 y2, + real64 x3, real64 y3, real64 x4, real64 y4, + real64 & xInt, real64 & yInt ) +{ + real64 numX = (x1*y2 - y1*x2) * (x3-x4) - + (x1-x2) * (x3*y4 - y3*x4); + real64 denX = (x1-x2) * (y3-y4) - (y1-y2) * (x3-x4); + + real64 numY = (x1*y2 - y1*x2) * (y3-y4) - + (y1-y2) * (x3*y4 - y3*x4); + real64 denY = (x1-x2) * (y3-y4) - (y1-y2) * (x3-x4); + + if( std::fabs( denX ) < 1e-10 || std::fabs( denY ) < 1e-10 ) + { + // check for coinciding vertices + if( std::fabs( x1-x3 ) < 1e-8 && std::fabs( y1-y3 ) < 1e-8 ) + { + xInt = x1; yInt = y1; return; + } + if( std::fabs( x1-x4 ) < 1e-8 && std::fabs( y1-y4 ) < 1e-8 ) + { + xInt = x1; yInt = y1; return; + } + if( std::fabs( x2-x3 ) < 1e-8 && std::fabs( y2-y3 ) < 1e-8 ) + { + xInt = x2; yInt = y2; return; + } + if( std::fabs( x2-x4 ) < 1e-8 && std::fabs( y2-y4 ) < 1e-8 ) + { + xInt = x2; yInt = y2; return; + } + std::cout << "Line 1: (" << x1 << ", " << y1 << ") - (" << x2 << ", " << y2 << ")" << std::endl; + std::cout << "Line 2: (" << x3 << ", " << y3 << ") - (" << x4 << ", " << y4 << ")" << std::endl; + GEOS_ERROR( "Lines are parallel" ); + } + else + { + xInt = numX / denX; + yInt = numY / denY; + } + +} + +bool SolidMechanicsMortarContact::validateClip( array2d< real64 > & clipPoly ) +{ + // remove duplicated vertices and check if the clipping polygon is valid (non-degenerate) + // return true if the resulting polygon is valid + + if( clipPoly.size( 0 ) < 3 ) + return false; + + // remove duplicated + real64 tol = 1e-8; + + // create a temporary container for filtered vertices + std::vector< std::array< real64, 2 > > filtered; + filtered.reserve( clipPoly.size( 0 )); + + filtered.push_back( {clipPoly( 0, 0 ), clipPoly( 0, 1 )} ); + + // remove consecutive duplicates + for( localIndex i = 1; i < clipPoly.size( 0 ); ++i ) + { + real64 dx = clipPoly( i, 0 ) - filtered.back()[0]; + real64 dy = clipPoly( i, 1 ) - filtered.back()[1]; + + if( std::sqrt( dx*dx + dy*dy ) > tol ) + { + filtered.push_back( {clipPoly( i, 0 ), clipPoly( i, 1 )} ); + } + } + + // remove last vertex if it is duplicate of the first (closed polygon) + if( static_cast< int >(filtered.size()) > 1 ) + { + real64 dx = filtered.front()[0] - filtered.back()[0]; + real64 dy = filtered.front()[1] - filtered.back()[1]; + if( std::sqrt( dx*dx + dy*dy ) < tol ) + { + filtered.pop_back(); + } + } + + if( static_cast< int >(filtered.size()) < 3 ) + return false; // polygon is degenerate + + clipPoly.resize( filtered.size(), 2 ); + + for( size_t i = 0; i < filtered.size(); ++i ) + { + int ii = static_cast< int >(i); + clipPoly( ii, 0 ) = filtered[i][0]; + clipPoly( ii, 1 ) = filtered[i][1]; + } + + return true; + +} + +template< ElementShape shape > +void SolidMechanicsMortarContact::projectGP( real64 const (&coordsTri)[3][2], + arrayView2d< real64 const > const & coordsElem, + real64 (& xi)[nGPtri][2] ) +{ + + constexpr localIndex numNodes = (shape == ElementShape::Triangle) ? 3 : 4; + + //auto const & FE = getFE< shape >(); + + using FEType = typename selectFE< shape >::type; + + // newton params + localIndex itMax = 3; + real64 tol = 1e-9; + + for( localIndex i = 0; i < nGPtri; ++i ) + { + real64 xiProj[2] = {0.0, 0.0}; + + real64 Ntri[3]; + + feTriangleCell::calcN( i, Ntri ); + real64 coordGP[2]; + LvArray::tensorOps::Ri_eq_AjiBj< 2, 3 >( coordGP, coordsTri, Ntri ); + + real64 Nq[numNodes]; + FEType::calcN( xiProj, Nq ); + permuteN< numNodes >( Nq ); + + real64 rhs[2] = {0.0, 0.0}; + LvArray::tensorOps::Ri_eq_AjiBj< 2, numNodes >( rhs, coordsElem, Nq ); + LvArray::tensorOps::subtract< 2 >( rhs, coordGP ); + + localIndex iter = 0; + + while( LvArray::tensorOps::l2Norm< 2 >( rhs ) > tol && iter < itMax ) + { + iter = iter + 1; + real64 dN[numNodes][2]= {{}}; + FEType::calcGradN( xiProj, dN ); + + real64 Jt[2][2] = {{}}; + real64 J[2][2] = {{}}; + LvArray::tensorOps::Rij_eq_AkiBkj< 2, 2, numNodes >( Jt, dN, coordsElem ); + LvArray::tensorOps::transpose< 2, 2 >( J, Jt ); + + real64 dxi[2]; + + bool success = denseLinearAlgebra::details::solveTwoByTwoSystem( J, rhs, dxi ); + + if( success ) + { + xiProj[0] -= dxi[0]; + xiProj[1] -= dxi[1]; + } + else + { + GEOS_ERROR( "Failed to solve linear system in GP projection algorithm" ); + } + + FEType::calcN( xiProj, Nq ); + permuteN< numNodes >( Nq ); + + LvArray::tensorOps::Ri_eq_AjiBj< 2, numNodes >( rhs, coordsElem, Nq ); + LvArray::tensorOps::subtract< 2 >( rhs, coordGP ); + } + + if( iter == itMax ) + { + GEOS_ERROR( "SolidMechanicsMortarContact::projectGP - Newton raphson not converged" ); + } + + if( !checkInFE< shape >( xiProj[0], xiProj[1] )) + { + GEOS_ERROR( "Projected GP is outside the reference element" ); + } + + xi[i][0] = xiProj[0]; + xi[i][1] = xiProj[1]; + + } + +} + +template< ElementShape shape > +bool SolidMechanicsMortarContact::checkInFE( real64 xi0, real64 xi1 ) +{ + real64 tol = 1e-7; + bool isInRange = false; + + if constexpr (shape == ElementShape::Triangle) + { + // barycentric coords must be >= 0 and xi1+xi2 <= 1 + isInRange = (xi0 >= -tol && xi1 >= -tol && + xi0 <= 1.0 + tol && xi1 <= 1.0 + tol && + xi0 + xi1 <= 1.0 + tol); + } + else if constexpr (shape == ElementShape::Quadrilateral) + { + // in square [-1,1] x [-1,1] + isInRange = (xi0 >= -1.0 - tol && xi0 <= 1.0 + tol && + xi1 >= -1.0 - tol && xi1 <= 1.0 + tol); + } + + return isInRange; +} + + +// clip polygon against clipping line [(xc1,yc1),(xc2,yc2)] +void SolidMechanicsMortarContact::clip( array2d< real64 > & poly, + real64 xc1, real64 yc1, real64 xc2, real64 yc2 ) +{ + constexpr localIndex maxPoints = 8; + + real64 clippedPoly[maxPoints][2]; + localIndex clippedSize = 0; + + localIndex polySize = poly.size( 0 ); + + for( localIndex i = 0; i < polySize; ++i ) + { + localIndex k = (i+1) % polySize; + real64 x1 = poly( i, 0 ); + real64 y1 = poly( i, 1 ); + real64 x2 = poly( k, 0 ); + real64 y2 = poly( k, 1 ); + + // positions of points w.r.t clipper line + real64 i_pos = (xc2 - xc1) * (y1 - yc1) - (yc2 - yc1) * (x1 - xc1); + real64 k_pos = (xc2 - xc1) * (y2 - yc1) - (yc2 - yc1) * (x2 - xc1); + + real64 xInt = 0.0; + real64 yInt = 0.0; + + // case 1: both points inside + if( i_pos >= 0 && k_pos >= 0 ) + { + // add only second point + clippedPoly[clippedSize][0] = x2; + clippedPoly[clippedSize][1] = y2; + ++clippedSize; + } + // case 2: only first point is outside + else if( i_pos < 0 && k_pos >= 0 ) + { + // compute intersection point + intersect( x1, y1, x2, y2, xc1, yc1, xc2, yc2, xInt, yInt ); + + // add intersection point and second point + clippedPoly[clippedSize][0] = xInt; + clippedPoly[clippedSize][1] = yInt; + ++clippedSize; + clippedPoly[clippedSize][0] = x2; + clippedPoly[clippedSize][1] = y2; + ++clippedSize; + } + // case 3: only second point is outside + else if( i_pos >= 0 && k_pos < 0 ) + { + // add intersection point + intersect( x1, y1, x2, y2, xc1, yc1, xc2, yc2, xInt, yInt ); + clippedPoly[clippedSize][0] = xInt; + clippedPoly[clippedSize][1] = yInt; + ++clippedSize; + } + // case 4: both points are outside, no points are added + } + + // Update the original polygon with the clipped points + poly.resize( clippedSize, 2 ); + for( localIndex i = 0; i < clippedSize; ++i ) + { + poly( i, 0 ) = clippedPoly[i][0]; + poly( i, 1 ) = clippedPoly[i][1]; + } +} + + +template< localIndex numNodes > +void SolidMechanicsMortarContact::permuteN( real64 (& N)[numNodes] ) +{ + if constexpr (numNodes == 3) + { + // permutation not need for triangles + return; + } + else if constexpr (numNodes == 4) + { + real64 Ntmp[numNodes]; + LvArray::tensorOps::copy< numNodes >( Ntmp, N ); + localIndex permutation[4]; + permutation[0] = 0; + permutation[1] = 1; + permutation[2] = 3; + permutation[3] = 2; + + for( localIndex i=0; i connections; + getMortarConnections( slaveShape, masterShape, connections ); + connectivityMap[{slaveShape, masterShape}] = connections; + } + } +} + + +void SolidMechanicsMortarContact::getMortarConnections( ElementShape slaveShape, + ElementShape masterShape, + ArrayOfArrays< localIndex > & connections ) +{ + + // using smart pointers for the trees + std::unique_ptr< TreeNodeMortar > treeMaster = std::make_unique< TreeNodeMortar >(); + std::unique_ptr< TreeNodeMortar > treeSlave = std::make_unique< TreeNodeMortar >(); + + // get list of surfaces + array1d< localIndex > surfMaster = m_faceTypeToElementList.at( MortarSide::Master ).at( masterShape ); + array1d< localIndex > surfSlave = m_faceTypeToElementList.at( MortarSide::Slave ).at( slaveShape ); + + if( surfMaster.size() == 0 || surfSlave.size() == 0 ) + { + return; + } + + + array1d< localIndex > surfRootMaster( surfMaster.size()); + array1d< localIndex > surfRootSlave( surfSlave.size()); + for( localIndex i=0; icreateNode( *m_mortarSide.at( MortarSide::Master ).mesh, + m_mortarSide.at( MortarSide::Master ).surface->getUniqueSubRegion< FaceElementSubRegion >(), + surfMaster, + surfRootMaster ); + treeSlave->createNode( *m_mortarSide.at( MortarSide::Slave ).mesh, + m_mortarSide.at( MortarSide::Slave ).surface->getUniqueSubRegion< FaceElementSubRegion >(), + surfSlave, + surfRootSlave ); + + // initialize connectivity map + connections.resize( surfRootMaster.size()); + + // perform contact search and populate connectivity map + contactSearch( treeSlave, treeMaster, connections ); + + //localIndex numConnections = 0; + + for( localIndex i=0; i const & nodeSlave, + std::unique_ptr< TreeNodeMortar > const & nodeMaster, + ArrayOfArrays< localIndex > & connections ) +{ + if( !checkIntersection( nodeSlave, nodeMaster )) + return; + + if((nodeSlave->isLeaf) && (nodeMaster->isLeaf)) + { + connections.emplaceBack( nodeMaster->leafId, nodeSlave->leafId ); + return; + } + + if( !nodeSlave->isLeaf ) + { + contactSearch( nodeSlave->left, nodeMaster, connections ); + contactSearch( nodeSlave->right, nodeMaster, connections ); + } + else + { + contactSearch( nodeSlave, nodeMaster->left, connections ); + contactSearch( nodeSlave, nodeMaster->right, connections ); + } +} + +bool SolidMechanicsMortarContact::checkIntersection( std::unique_ptr< TreeNodeMortar > const & nodeSlave, std::unique_ptr< TreeNodeMortar > const & nodeMaster ) +{ + real64 * pS = nodeSlave->polytop; + real64 * pM = nodeMaster->polytop; + + for( localIndex k=0; k<9; ++k ) + { + if( pS[2*k]>=pM[2*k+1] ) + return false; + if( pM[2*k]>=pS[2*k+1] ) + return false; + } + + // if pass all checks, the two nodes intersect + return true; +} + + + +void TreeNodeMortar::createNode( MeshLevel const & mesh, + FaceElementSubRegion const & surf, + arrayView1d< localIndex > & surfId, + array1d< localIndex > & surfList ) +{ + + if( surfList.size() == 0 ) + { + GEOS_ERROR( "Mortar:createNode - empty list of surfaces" ); + } + + //GEOS_UNUSED_VAR(surfList); + FaceManager const & faceManager = mesh.getFaceManager(); + NodeManager const & nodeManager = mesh.getNodeManager(); + arrayView2d< localIndex const > const elemsToFaces = surf.faceList().toViewConst(); + ArrayOfArraysView< localIndex const > const & faceToNodeMap = faceManager.nodeList().toViewConst(); + arrayView2d< double const > const surfCenter = faceManager.faceCenter().toViewConst(); + localIndex nSurf = surfList.size(); + arrayView2d< double const > const coords = nodeManager.referencePosition(); + + //double const pP[3][9] = polytopPrimitives; + + // compute primitive of polytopal bounding box for input list of surfaces + for( localIndex i=0; ipolytop[2*k] ) + this->polytop[2*k] = P; + // store maximum polytop primitive + if( P > this->polytop[2*k+1] ) + this->polytop[2*k+1] = P; + } + } + } + + // get direction of polytop maximum size + localIndex dir = 0; + real64 diff = -1; + for( localIndex k = 0; k<9; ++k ) + { + // add a small tolerance to avoid degenerate boxes + real64 d = polytop[2*k+1] - polytop[2*k] + 1e-3; + + // expand the polytop for safety + polytop[2*k] -= boundingBoxExpansion*d; + polytop[2*k+1] += boundingBoxExpansion*d; + + if( d > diff ) + { + dir = k; + diff = d; + } + } + + if( surfList.size() == 1 ) // leaf node + { + this->isLeaf = true; + this->leafId = surfList[0]; + return; + } + + // split the surface list into left and right child + std::vector< real64 > surfacePrimitive( nSurf ); + for( localIndex i=0; i surfSort = surfacePrimitive; + std::sort( surfSort.begin(), surfSort.end()); + real64 m = (nSurf % 2 == 1) ? surfSort[nSurf / 2] : (surfSort[nSurf / 2 - 1] + surfSort[nSurf / 2]) / 2.0; + + array1d< localIndex > surfLeft; + array1d< localIndex > surfRight; + + // divide left and right set of surface based on primitive value w.r.t median + for( localIndex i=0; ileft = std::make_unique< TreeNodeMortar >(); + this->left->createNode( mesh, surf, surfId, surfLeft ); + this->right = std::make_unique< TreeNodeMortar >(); + this->right->createNode( mesh, surf, surfId, surfRight ); +} + +REGISTER_CATALOG_ENTRY( PhysicsSolverBase, SolidMechanicsMortarContact, string const &, Group * const ) +} +/* namespace geos */ diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.hpp b/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.hpp new file mode 100644 index 00000000000..f2dfa14d7ae --- /dev/null +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/SolidMechanicsMortarContact.hpp @@ -0,0 +1,358 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2 std::map< ElementShape, array1d< localIndex > > const & + faceTypesToFaceElementsSlave = m_faceTypeToElementList.at( MortarSide::Slave ); + + std::map< ElementShape, array1d< localIndex > > const & + faceTypesToFaceElementsMaster = m_faceTypeToElementList.at( MortarSide::Master ); + + for( const auto & [slaveShape, slaveElementList] : faceTypesToFaceElementsSlave ) + { + GEOS_UNUSED_VAR( slaveElementList ); + for(const auto & [masterShape, masterElementList] : faceTypesToFaceElementsMaster ) + { + GEOS_UNUSED_VAR( masterElementList ); + finiteElement::FiniteElementBase const & slaveFE = *(m_faceTypeToFiniteElements.at( slaveShape )); + finiteElement::FiniteElementBase const & masterFE = *(m_faceTypeToFiniteElements.at( masterShape ));Copyright (c) 2016-2024 Lawrence + * Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/* + * SolidMechanicsMortarContact.hpp + * + */ + +#ifndef GEOS_PHYSICSSOLVERS_CONTACT_SOLIDMECHANICSMORTARCONTACT_HPP_ +#define GEOS_PHYSICSSOLVERS_CONTACT_SOLIDMECHANICSMORTARCONTACT_HPP_ + +#include "physicsSolvers/solidMechanics/contact/ContactSolverBase.hpp" +#include "mesh/utilities/ComputationalGeometry.hpp" + +namespace geos +{ + +class TreeNodeMortar; + +enum class ElementShape { Triangle, Quadrilateral }; +enum class MortarSide { Slave, Master }; + +using feTriangleCell = finiteElement::H1_TriangleFace_Lagrange1_Gauss4; + +struct MortarSurface +{ + MeshLevel * mesh = nullptr; + SurfaceElementRegion * surface = nullptr; +}; + +class SolidMechanicsMortarContact : public ContactSolverBase +{ +public: + SolidMechanicsMortarContact( const string & name, + Group * const parent ); + + ~SolidMechanicsMortarContact() override; + + /** + * @brief name of the node manager in the object catalog + * @return string that contains the catalog name to generate a new NodeManager object through the object catalog. + */ + static string catalogName() + { + return "SolidMechanicsMortarContact"; + } + /** + * @copydoc PhysicsSolverBase::getCatalogName() + */ + string getCatalogName() const override {return catalogName(); } + + using connectivityMapType = std::map< std::pair< ElementShape, ElementShape >, ArrayOfArrays< localIndex > >; + + + virtual void registerDataOnMesh( dataRepository::Group & meshBodies ) override final; + + void registerMortarDataOnMesh( ); + + void setupDofs( DomainPartition const & domain, + DofManager & dofManager ) const override; + + virtual void setupSystem( DomainPartition & domain, + DofManager & dofManager, + CRSMatrix< real64, globalIndex > & localMatrix, + ParallelVector & rhs, + ParallelVector & solution, + bool const setSparsity = true ) override final; + + virtual void implicitStepSetup( real64 const & time_n, + real64 const & dt, + DomainPartition & domain ) override final; + + virtual void implicitStepComplete( real64 const & time_n, + real64 const & dt, + DomainPartition & domain ) override final; + + virtual void assembleSystem( real64 const time, + real64 const dt, + DomainPartition & domain, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) override; + + virtual real64 calculateResidualNorm( real64 const & time_n, + real64 const & dt, + DomainPartition const & domain, + DofManager const & dofManager, + arrayView1d< real64 const > const & localRhs ) override; + + real64 calculateContactResidualNorm( DomainPartition const & domain, + DofManager const & dofManager, + arrayView1d< real64 const > const & localRhs ); + + virtual void applySystemSolution( DofManager const & dofManager, + arrayView1d< real64 const > const & localSolution, + real64 const scalingFactor, + real64 const dt, + DomainPartition & domain ) override; + + void updateState( DomainPartition & domain ) override final; + + void createFaceTypeListMortar( MortarSide side ); + + void createBubbleCellList( ) const; + + void setMortarSurfaces( DomainPartition & domain ); + + + +private: + + string m_meshSlaveName; + + std::map< MortarSide, std::map< ElementShape, array1d< localIndex > > > m_faceTypeToElementList; + + // holds pointers to master and slave MeshLevel and SurfaceElementRegion + std::map< MortarSide, MortarSurface > m_mortarSide; + + // list of pairs of slave/master element ids for each mortar subtriangle + std::map< MortarSide, std::map< std::pair< ElementShape, ElementShape >, array1d< localIndex > > > m_triCells; + + // list of determinant of each mortar subtriangle + std::map< std::pair< ElementShape, ElementShape >, array1d< real64 > > m_triCellsDet; + + // list local coordinates of gauss points of subtriangles on each mortar side + std::map< MortarSide, std::map< std::pair< ElementShape, ElementShape >, array3d< real64 > > > m_gpLocalCoords; + + // coordinates of triangle gauss points (they are private in the triangle class) + constexpr static localIndex nGPtri = feTriangleCell::numQuadraturePoints; + + + void addBubbleCouplingNumNonzeros( DofManager & dofManager, + arrayView1d< localIndex > const & rowLengths ) const; + + void addMortarCouplingNumNonzeros( DofManager & dofManager, + ElementShape const & slaveShape, + ElementShape const & masterShape, + connectivityMapType const & connectivityMap, + arrayView1d< localIndex > const & rowLengths ) const; + + void addBubbleCouplingSparsityPattern( DofManager const & dofManager, + SparsityPatternView< globalIndex > const & pattern ) const; + + void addMortarCouplingSparsityPattern( DofManager & dofManager, + ElementShape const & slaveShape, + ElementShape const & masterShape, + SparsityPatternView< globalIndex > const & pattern ) const; + + void assembleBubbles( real64 const dt, + DomainPartition & domain, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ); + + template< ElementShape shape > + void assembleMortarBubbles( DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ); + + void assembleMortar( real64 const dt, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ); + + template< ElementShape shpS, ElementShape shpM > + void assembleMortar( real64 const dt, + DofManager const & dofManager, + CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ); + + void computeRotationMatrices( ); + + string m_slaveName; + string m_masterName; + + std::map< ElementShape, std::unique_ptr< geos::finiteElement::FiniteElementBase > > m_faceTypeToMortarFiniteElements; + + struct viewKeyStruct : ContactSolverBase::viewKeyStruct + { + + constexpr static char const * masterString() { return "master"; } + + constexpr static char const * slaveString() { return "slave"; } + + }; + + void computeMortarInterpolation ( connectivityMapType & connectivityMap ); + + template< ElementShape slaveShape, ElementShape masterShape > + void computeMortarInterpolation( ArrayOfArrays< localIndex > const & connections ); + + template< ElementShape slaveShape, ElementShape masterShape > + localIndex processMortarPair( localIndex const slaveFaceId, + localIndex const masterFaceId, + arraySlice1d< localIndex const > const & nodesSlave, + arraySlice1d< localIndex const > const & nodesMaster, + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const & coordsSlave, + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const & coordsMaster, + arrayView2d< localIndex > & cellPairs, + arrayView1d< real64 > & subTriDeterminants, + arrayView3d< real64 > & localCoordsSlave, + arrayView3d< real64 > & localCoordsMaster, + localIndex const & kPair ); + + + template< MortarSide side > + void projectPointInPlane( real64 const (&coord3d)[3], + real64 const (&normal)[3], + real64 const (&origin)[3], + real64 ( &proj2d )[2] ); + + template< localIndex sizePoly, localIndex sizeClipper > + void polygonClipping( array2d< real64 > & poly, array2d< real64 > & clipPoly ); + + void intersect( real64 x1, real64 y1, real64 x2, real64 y2, + real64 x3, real64 y3, real64 x4, real64 y4, + real64 & xInt, real64 & yInt ); + + void clip( array2d< real64 > & poly, + real64 xc1, real64 yc1, real64 xc2, real64 yc2 ); + + bool validateClip( array2d< real64 > & clipPoly ); + + template< ElementShape shape > + void projectGP( real64 const (&coordsTri)[3][2], + arrayView2d< real64 const > const & coordsElem, + real64 ( &xi )[nGPtri][2] ); + + template< ElementShape shape > + bool checkInFE( real64 xi0, real64 xi1 ); + + template< localIndex numNodes > + void permuteN( real64 ( &N )[numNodes] ); + + void getConnectivityMap( connectivityMapType & connectivityMap ); + + void getMortarConnections( ElementShape slaveShape, ElementShape masterShape, ArrayOfArrays< localIndex > & connections ); + + // Tandem traversal contact search between master and slave nodes + void contactSearch( std::unique_ptr< TreeNodeMortar > const & nodeMaster, + std::unique_ptr< TreeNodeMortar > const & nodeSlave, + ArrayOfArrays< localIndex > & connections ); + + // Check intersection between two bounding boxes using polytops primitives + bool checkIntersection( std::unique_ptr< TreeNodeMortar > const & nodeMaster, + std::unique_ptr< TreeNodeMortar > const & nodeSlave ); + + // retrieve finite element type from templated element shape + // template< ElementShape S > + // decltype(auto) getFE() + // { + // auto & femTypePtr = m_faceTypeToMortarFiniteElements.at( S ); // unique_ptr + + // if constexpr (S == ElementShape::Triangle) + // { + // using femType = finiteElement::H1_TriangleFace_Lagrange1_Gauss4; + + // return *static_cast< femType * >(femTypePtr.get()); + // } + // else if constexpr (S == ElementShape::Quadrilateral) + // { + // using femType = finiteElement::H1_QuadrilateralFace_Lagrange1_GaussLegendre2; + // return *static_cast< femType * >(femTypePtr.get()); + // } + // else + // { + // static_assert( S == ElementShape::Triangle || S == ElementShape::Quadrilateral, + // "Unsupported ElementShape" ); + // } + // } + + + template< ElementShape S > + struct selectFE + { + static auto getTypeImpl() + { + if constexpr (S == ElementShape::Triangle) + return finiteElement::H1_TriangleFace_Lagrange1_Gauss4{}; + else if constexpr (S == ElementShape::Quadrilateral) + return finiteElement::H1_QuadrilateralFace_Lagrange1_GaussLegendre2{}; + else + static_assert( S == ElementShape::Triangle || S == ElementShape::Quadrilateral, + "Unsupported ElementShape" ); + } + + using type = decltype(getTypeImpl()); + }; + +}; + +// binary tree for efficient contact search +class TreeNodeMortar +{ +public: + std::unique_ptr< TreeNodeMortar > left = nullptr; + std::unique_ptr< TreeNodeMortar > right = nullptr; + bool isLeaf = false; + + // primitives of polytopal bounding box + real64 polytop[18] = + { + 1e100, -1e100, 1e100, -1e100, 1e100, + -1e100, 1e100, -1e100, 1e100, -1e100, + 1e100, -1e100, 1e100, -1e100, 1e100, + -1e100, 1e100, -1e100 + }; + + static constexpr real64 boundingBoxExpansion = 0.025; + + static constexpr localIndex polytopPrimitives[3][9] = + { + { 1, 0, 0, 1, 1, 0, 1, 1, 0 }, + { 0, 1, 0, 1, 0, 1, -1, 0, 1 }, + { 0, 0, 1, 0, 1, 1, 0, -1, -1 } + }; + + // id of face corresponding to leaf nodes + localIndex leafId; + + // populate a tree node (use recursion) + void createNode( MeshLevel const & mesh, + FaceElementSubRegion const & surf, + arrayView1d< localIndex > & surfId, + array1d< localIndex > & surfList ); + +}; + + +} /* namespace geos */ + + + +#endif /* GEOS_PHYSICSSOLVERS_CONTACT_SOLIDMECHANICSMORTARCONTACT_HPP_ */ diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarBubbleKernels.hpp b/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarBubbleKernels.hpp new file mode 100644 index 00000000000..fd0026fb56c --- /dev/null +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarBubbleKernels.hpp @@ -0,0 +1,442 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file SolidMechanicsContactFaceBubbleKernels.hpp + */ + +#ifndef GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSCONTACTFACEBUBBLEKERNELS_HPP_ +#define GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSCONTACTFACEBUBBLEKERNELS_HPP_ + +#include "physicsSolvers/solidMechanics/kernels/ImplicitSmallStrainQuasiStatic.hpp" +#include "SolidMechanicsConformingContactKernelsHelper.hpp" + +// TODO: Use the bilinear form utilities +//#include "finiteElement/BilinearFormUtilities.hpp" + +namespace geos +{ + +namespace solidMechanicsConformingContactKernels +{ + +/** + * @brief Implements kernels for solving quasi-static equilibrium. + * @copydoc geos::finiteElement::ImplicitKernelBase + * + */ +template< typename SUBREGION_TYPE, + typename CONSTITUTIVE_TYPE, + typename FE_TYPE > +class FaceBubbleKernels : + public solidMechanicsLagrangianFEMKernels::ImplicitSmallStrainQuasiStatic< SUBREGION_TYPE, + CONSTITUTIVE_TYPE, + FE_TYPE > +{ +public: + /// Alias for the base class; + using Base = solidMechanicsLagrangianFEMKernels::ImplicitSmallStrainQuasiStatic< SUBREGION_TYPE, + CONSTITUTIVE_TYPE, + FE_TYPE >; + + /// Number of nodes per element, which is equal to the + /// numTestSupportPointPerElem and numTrialSupportPointPerElem by definition. + static constexpr int numNodesPerElem = Base::maxNumTestSupportPointsPerElem; + + /// Compile time value for the number of faces per element. + static constexpr int numFacesPerElem = FE_TYPE::numFaces; + + /// Compile time value for the number of quadrature points per element. + static constexpr int numQuadraturePointsPerElem = FE_TYPE::numQuadraturePoints; + + using Base::m_X; + using Base::m_elemsToNodes; + using Base::m_finiteElementSpace; + using Base::m_constitutiveUpdate; + using Base::m_dofNumber; + using Base::m_dofRankOffset; + using Base::m_matrix; + using Base::m_rhs; + using Base::m_disp; + + /** + * @brief Constructor + * @copydoc geos::finiteElement::ImplicitKernelBase::ImplicitKernelBase + */ + FaceBubbleKernels( NodeManager const & nodeManager, + EdgeManager const & edgeManager, + FaceManager const & faceManager, + localIndex const targetRegionIndex, + SUBREGION_TYPE const & elementSubRegion, + FE_TYPE const & finiteElementSpace, + CONSTITUTIVE_TYPE & inputConstitutiveType, + arrayView1d< globalIndex const > const uDofNumber, + arrayView1d< globalIndex const > const bDofNumber, + globalIndex const rankOffset, + CRSMatrixView< real64, globalIndex const > const inputMatrix, + arrayView1d< real64 > const inputRhs, + real64 const inputDt, + real64 const (&inputGravityVector)[3] ): + Base( nodeManager, + edgeManager, + faceManager, + targetRegionIndex, + elementSubRegion, + finiteElementSpace, + inputConstitutiveType, + uDofNumber, + rankOffset, + inputMatrix, + inputRhs, + inputDt, + inputGravityVector ), + m_bubbleDisp( faceManager.getField< fields::contact::totalBubbleDisplacement >().toViewConst() ), + m_bDofNumber( bDofNumber ), + m_bubbleElems( elementSubRegion.bubbleElementsList() ), + m_elemsToFaces( elementSubRegion.faceElementsList() ) + {} + + //*************************************************************************** + + /** + * @copydoc finiteElement::ImplicitKernelBase::StackVariables + */ + struct StackVariables + { +public: + /// The number of displacement dofs per element. + static constexpr int numUdofs = numNodesPerElem * 3; + + /// The number of jump dofs per element. + static constexpr int numBubbleUdofs = numFacesPerElem * 3; + + /** + * Default constructor + */ + GEOS_HOST_DEVICE + StackVariables(): + dispEqnRowIndices{}, + dispColIndices{}, + bEqnRowIndices{}, + bColIndices{}, + localRu{}, + localRb{}, + localAbb{ {} }, + localAbu{ {} }, + localAub{ {} }, + bLocal{}, + uLocal{}, + X{ {} }, + constitutiveStiffness{ {} } + {} + + /// C-array storage for the element local row degrees of freedom. + globalIndex dispEqnRowIndices[numUdofs]; + + /// C-array storage for the element local column degrees of freedom. + globalIndex dispColIndices[numUdofs]; + + /// C-array storage for the element local row degrees of freedom. + globalIndex bEqnRowIndices[3]; + + /// C-array storage for the element local column degrees of freedom. + globalIndex bColIndices[3]; + + /// C-array storage for the element local Ru residual vector. + real64 localRu[numUdofs]; + + /// C-array storage for the element local Rb residual vector. + real64 localRb[numBubbleUdofs]; + + /// C-array storage for the element local Abb matrix. + real64 localAbb[numBubbleUdofs][numBubbleUdofs]; + + /// C-array storage for the element local Abu matrix. + real64 localAbu[numBubbleUdofs][numUdofs]; + + /// C-array storage for the element local Aub matrix. + real64 localAub[numUdofs][numBubbleUdofs]; + + /// Stack storage for the element local bubble vector + real64 bLocal[3]; + + /// Stack storage for the element displacement vector. + real64 uLocal[numUdofs]; + + /// local nodal coordinates + real64 X[ numNodesPerElem ][ 3 ]; + + /// Stack storage for the constitutive stiffness at a quadrature point. + real64 constitutiveStiffness[ 6 ][ 6 ]; + + }; + + //*************************************************************************** + + /** + * @copydoc ::geos::finiteElement::KernelBase::kernelLaunch + * + * @detail it uses the kernelLaunch interface of KernelBase but it only launches the kernel + * on the set of elements that have bubble dof within the subregion. + * + */ + //START_kernelLauncher + template< typename POLICY, + typename KERNEL_TYPE > + static + real64 + kernelLaunch( localIndex const numElems, + KERNEL_TYPE const & kernelComponent ) + { + + GEOS_MARK_FUNCTION; + GEOS_UNUSED_VAR( numElems ); + + // Define a RAJA reduction variable to get the maximum residual contribution. + RAJA::ReduceMax< ReducePolicy< POLICY >, real64 > maxResidual( 0 ); + + forAll< POLICY >( kernelComponent.m_bubbleElems.size(), + [=] GEOS_HOST_DEVICE ( localIndex const i ) + { + typename KERNEL_TYPE::StackVariables stack; + + kernelComponent.setup( i, stack ); + for( integer q=0; q( dBubbleNdX, 0 ); //make 0 + + real64 detJ = m_finiteElementSpace.calcGradFaceBubbleN( q, stack.X, dBubbleNdX ); + + real64 dNdX[ numNodesPerElem ][ 3 ]; + detJ = m_finiteElementSpace.calcGradN( q, stack.X, dNdX ); + + m_constitutiveUpdate.getElasticStiffness( k, q, stack.constitutiveStiffness ); + + real64 strainMatrix[6][nUdof]; + solidMechanicsConformingContactKernelsHelper::assembleStrainOperator< 6, nUdof, numNodesPerElem >( strainMatrix, dNdX ); + + real64 strainBubbleMatrix[6][nBubbleUdof]; + solidMechanicsConformingContactKernelsHelper::assembleStrainOperator< 6, nBubbleUdof, numFacesPerElem >( strainBubbleMatrix, dBubbleNdX ); + + // TODO: It would be nice use BilinearFormUtilities::compute + + real64 matBD[nBubbleUdof][6]; + real64 Abb_gauss[nBubbleUdof][nBubbleUdof], Abu_gauss[nBubbleUdof][nUdof], Aub_gauss[nUdof][nBubbleUdof]; + + // transp(Bb)D + LvArray::tensorOps::Rij_eq_AkiBkj< nBubbleUdof, 6, 6 >( matBD, strainBubbleMatrix, stack.constitutiveStiffness ); + + // transp(Bb)DB + LvArray::tensorOps::Rij_eq_AikBkj< nBubbleUdof, nUdof, 6 >( Abu_gauss, matBD, strainMatrix ); + + // transp(Bb)DBb + LvArray::tensorOps::Rij_eq_AikBkj< nBubbleUdof, nBubbleUdof, 6 >( Abb_gauss, matBD, strainBubbleMatrix ); + + // transp(B)DBb + LvArray::tensorOps::transpose< nUdof, nBubbleUdof >( Aub_gauss, Abu_gauss ); + + // multiply by determinant and add to element matrix + LvArray::tensorOps::scaledAdd< nBubbleUdof, nBubbleUdof >( stack.localAbb, Abb_gauss, -detJ ); + LvArray::tensorOps::scaledAdd< nBubbleUdof, nUdof >( stack.localAbu, Abu_gauss, -detJ ); + LvArray::tensorOps::scaledAdd< nUdof, nBubbleUdof >( stack.localAub, Aub_gauss, -detJ ); + + // Compute the initial stress + // The following block assumes a linear elastic constitutive model + real64 rb_gauss[nBubbleUdof]{}; + real64 strain[6] = {0}; + LvArray::tensorOps::Ri_eq_AijBj< 6, nUdof >( strain, strainMatrix, stack.uLocal ); + + real64 initStressLocal[ 6 ] = {0}; + LvArray::tensorOps::Ri_eq_AijBj< 6, 6 >( initStressLocal, stack.constitutiveStiffness, strain ); + for( localIndex c = 0; c < 6; ++c ) + { + initStressLocal[ c ] -= m_constitutiveUpdate.m_newStress( k, q, c ); + } + + LvArray::tensorOps::Ri_eq_AjiBj< nBubbleUdof, 6 >( rb_gauss, strainBubbleMatrix, initStressLocal ); + LvArray::tensorOps::scaledAdd< nBubbleUdof >( stack.localRb, rb_gauss, detJ ); + + } + + GEOS_HOST_DEVICE + inline + real64 complete( localIndex const kk, + StackVariables & stack ) const + { + + real64 maxForce = 0; + constexpr int nUdof = numNodesPerElem*3; + + localIndex const parentFaceIndex = m_elemsToFaces[kk][1]; + + // Extract only the submatrix and known term corresponding to the index of the local face + // on which the bubble function was applied. + real64 localAub[nUdof][3]; + real64 localAbu[3][nUdof]; + real64 localAbb[3][3]; + real64 localRb[3]; + for( localIndex i = 0; i < 3; ++i ) + { + for( localIndex j = 0; j < nUdof; ++j ) + { + localAub[j][i] = stack.localAub[j][parentFaceIndex*3+i]; + } + for( localIndex j = 0; j < 3; ++j ) + { + localAbb[j][i] = stack.localAbb[parentFaceIndex*3+j][parentFaceIndex*3+i]; + } + localRb[i] = stack.localRb[parentFaceIndex*3+i]; + } + + for( localIndex j = 0; j < nUdof; ++j ) + { + for( localIndex i = 0; i < 3; ++i ) + { + localAbu[i][j] = stack.localAbu[parentFaceIndex*3+i][j]; + } + } + + // Compute the local residuals + LvArray::tensorOps::Ri_add_AijBj< 3, 3 >( localRb, localAbb, stack.bLocal ); + LvArray::tensorOps::Ri_add_AijBj< 3, nUdof >( localRb, localAbu, stack.uLocal ); + LvArray::tensorOps::Ri_add_AijBj< nUdof, 3 >( stack.localRu, localAub, stack.bLocal ); + + for( localIndex i = 0; i < nUdof; ++i ) + { + localIndex const dof = LvArray::integerConversion< localIndex >( stack.dispEqnRowIndices[ i ] ); + if( dof < 0 || dof >= m_matrix.numRows() ) continue; + + RAJA::atomicAdd< parallelDeviceAtomic >( &m_rhs[dof], stack.localRu[i] ); + + // fill in matrix + m_matrix.template addToRowBinarySearchUnsorted< parallelDeviceAtomic >( dof, + stack.bColIndices, + localAub[i], + 3 ); + + } + + for( localIndex i=0; i < 3; ++i ) + { + localIndex const dof = LvArray::integerConversion< localIndex >( stack.bEqnRowIndices[ i ] ); + + if( dof < 0 || dof >= m_matrix.numRows() ) continue; + + RAJA::atomicAdd< parallelDeviceAtomic >( &m_rhs[dof], localRb[i] ); + + // fill in matrix + m_matrix.template addToRowBinarySearchUnsorted< parallelDeviceAtomic >( dof, + stack.bColIndices, + localAbb[i], + 3 ); + + m_matrix.template addToRowBinarySearchUnsorted< parallelDeviceAtomic >( dof, + stack.dispColIndices, + localAbu[i], + numNodesPerElem*3 ); + } + + return maxForce; + } + +protected: + + /// The array containing the bubble displacement. + arrayView2d< real64 const > const m_bubbleDisp; + + /// The global degree of freedom number of bubble + arrayView1d< globalIndex const > const m_bDofNumber; + + /// The array containing the list of bubble elements. + arrayView1d< localIndex const > const m_bubbleElems; + + /// The array containing the element to bubble face map. + /// The bubble face is the face of the element to which the bubble is applied. + /// Both the local and global face index are stored in this array. + arrayView2d< localIndex const > const m_elemsToFaces; + +}; + +/// The factory used to construct a QuasiStatic kernel. +using FaceBubbleFactory = finiteElement::KernelFactory< FaceBubbleKernels, + arrayView1d< globalIndex const > const, + arrayView1d< globalIndex const > const, + globalIndex const, + CRSMatrixView< real64, globalIndex const > const, + arrayView1d< real64 > const, + real64 const, + real64 const (&) [3] >; + +} // namespace SolidMechanicsContactFaceBubbleKernels + +} // namespace geos + + +#endif /* GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSCONTACTFACEBUBBLEKERNELS_HPP_ */ diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarContactKernels.hpp b/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarContactKernels.hpp new file mode 100644 index 00000000000..bccaa69e068 --- /dev/null +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/kernels/SolidMechanicsMortarContactKernels.hpp @@ -0,0 +1,444 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file SolidMechanicsALMKernelsBase.hpp + */ + +#ifndef GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSMORTARCONTACTKERNELS_HPP_ +#define GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSMORTARCONTACTKERNELS_HPP_ + +#include "finiteElement/kernelInterface/InterfaceKernelBase.hpp" +#include "codingUtilities/Utilities.hpp" + +namespace geos +{ + +namespace solidMechanicsMortarContactKernels +{ + +/** + * @brief Implements kernels for ALM. + * @copydoc geos::finiteElement::InterfaceKernelBase + * + */ +template< typename CONSTITUTIVE_TYPE, + typename FE_TYPE > +class MortarContactKernels : + public finiteElement::InterfaceKernelBase< CONSTITUTIVE_TYPE, + FE_TYPE, + 3, 3 > +{ +public: + /// Alias for the base class; + using Base = finiteElement::InterfaceKernelBase< CONSTITUTIVE_TYPE, + FE_TYPE, + 3, 3 >; + + /// Alias for the sub triangle element type + using feTriangleCell = finiteElement::H1_TriangleFace_Lagrange1_Gauss4; + + /// Number of nodes per element...which is equal to the + /// numTestSupportPointPerElem and numTrialSupportPointPerElem by definition. + static constexpr int numNodesPerElem = Base::maxNumTestSupportPointsPerElem; + + /// Compile time value for the number of quadrature points per sub triangle. + static constexpr int numQuadraturePointsPerElem = feTriangleCell::numQuadraturePoints; + + /// The number of displacement dofs per element. + static constexpr int numUdofs = numNodesPerElem * 3; + + /// The number of lagrange multiplier dofs per element. + static constexpr int numTdofs = 3; + + /// Ready to use gauss point weights for triangle integration cell (parent area already applied) + constexpr static real64 gpWeights[numQuadraturePointsPerElem] = {-0.281250000000000, + 0.260416666666667, + 0.260416666666667, + 0.260416666666667}; + + + using Base::m_dofNumber; + using Base::m_dofRankOffset; + using Base::m_finiteElementSpace; + using Base::m_matrix; + using Base::m_rhs; + + /** + * @brief Constructor + * @copydoc geos::finiteElement::InterfaceKernelBase::InterfaceKernelBase + */ + MortarContactKernels( NodeManager const & nodeManager, + EdgeManager const & edgeManager, + FaceManager const & faceManager, + localIndex const targetRegionIndex, + FaceElementSubRegion & subRegion, + FE_TYPE const & finiteElementSpace, + CONSTITUTIVE_TYPE & inputConstitutiveType, + arrayView1d< globalIndex const > const uDofNumber, + globalIndex const rankOffset, + CRSMatrixView< real64, globalIndex const > const inputMatrix, + arrayView1d< real64 > const inputRhs, + real64 const inputDt, + FaceElementSubRegion const & multipliersRegion, + FaceElementSubRegion const & primaryVarRegion, + arrayView1d< localIndex const > const faceElementList1, + arrayView1d< localIndex const > const faceElementList2, + arrayView1d< real64 const > const subTriangleDeterminants, + arrayView3d< real64 const > const gpLocalCoords, + string const tractionDofKey ): + Base( nodeManager, + edgeManager, + faceManager, + targetRegionIndex, + subRegion, + finiteElementSpace, + inputConstitutiveType, + uDofNumber, + rankOffset, + inputMatrix, + inputRhs, + inputDt ), + //m_X( nodeManager.referencePosition()), + m_faceToNodes( faceManager.nodeList().toViewConst()), + m_elemsToFaces( primaryVarRegion.faceList().toViewConst()), + m_faceElementList1( faceElementList1 ), + m_faceElementList2( faceElementList2 ), + m_subTriangleDeterminants( subTriangleDeterminants ), + m_gpLocalCoords( gpLocalCoords ), + m_traction( multipliersRegion.getField< fields::contact::traction >().toViewConst() ), + m_tDofNumber( multipliersRegion.getReference< globalIndex_array >( tractionDofKey ).toViewConst() ), + m_displacement( nodeManager.getField< fields::solidMechanics::totalDisplacement >() ), + m_rotationMatrix( multipliersRegion.getField< fields::contact::rotationMatrix >().toViewConst()) + {} + + //*************************************************************************** + /** + * @copydoc finiteElement::InterfaceKernelBase::StackVariables + */ + struct StackVariables + { + +public: + + GEOS_HOST_DEVICE + StackVariables(): + dispEqnRowIndices{}, + dispColIndices{}, + tEqnRowIndices{}, + tColIndices{}, + localRu{}, + localRt{}, + localAtu{ {} }, + localAut{ {} }, + uLocal{}, + det{}, + localRotationMatrix{ {} } + {} + + /// C-array storage for the element local row degrees of freedom. + localIndex dispEqnRowIndices[numUdofs]; + + /// C-array storage for the element local column degrees of freedom. + globalIndex dispColIndices[numUdofs]; + + /// C-array storage for the traction local row degrees of freedom. + localIndex tEqnRowIndices[numTdofs]; + + /// C-array storage for the element local column degrees of freedom. + globalIndex tColIndices[numTdofs]; + + /// C-array storage for the element local Ru residual vector. + real64 localRu[numUdofs]; + + /// C-array storage for the element local Rt residual vector. + real64 localRt[numTdofs]; + + /// C-array storage for the element local Atu matrix. + real64 localAtu[numTdofs][numUdofs]; + + /// C-array storage for the element local Aut matrix. + real64 localAut[numUdofs][numTdofs]; + + /// C-array storage for the element local displacement vector + real64 uLocal[numUdofs]; + + /// C-array storage for the subtriangle cell determinants + real64 det[numQuadraturePointsPerElem]; + + /// C-array storage for rotation matrix + real64 localRotationMatrix[3][3]; + + + }; + + //*************************************************************************** + + /** + * @copydoc ::geos::finiteElement::InterfaceKernelBase::kernelLaunch + * + */ + //START_kernelLauncher + template< typename POLICY, + typename KERNEL_TYPE > + static + real64 + kernelLaunch( localIndex const numElems, + KERNEL_TYPE const & kernelComponent ) + { + GEOS_MARK_FUNCTION; + GEOS_UNUSED_VAR( numElems ); + + // Define a RAJA reduction variable to get the maximum residual contribution. + RAJA::ReduceMax< ReducePolicy< POLICY >, real64 > maxResidual( 0 ); + + // Loop over all existing triangular integration subcells + forAll< POLICY >( kernelComponent.m_faceElementList1.size(), + [=] GEOS_HOST_DEVICE ( localIndex const k ) + { + typename KERNEL_TYPE::StackVariables stack; + + kernelComponent.setup( k, stack ); + for( integer q=0; q( matRRtAtu, stack.localRotationMatrix, stack.localAtu ); + LvArray::tensorOps::copy< numTdofs, numUdofs >( stack.localAtu, matRRtAtu ); + LvArray::tensorOps::transpose< numUdofs, numTdofs >( stack.localAut, stack.localAtu ); + + // Compute the traction contribute of the local residuals + LvArray::tensorOps::Ri_eq_AijBj< numUdofs, numTdofs >( rhsU, stack.localAut, m_traction[ke] ); + LvArray::tensorOps::scaledAdd< numUdofs >( stack.localRu, rhsU, 1.0 ); + + // Compute the displacemement contribute of the local residual + LvArray::tensorOps::Ri_eq_AijBj< numTdofs, numUdofs >( rhsT, stack.localAtu, stack.uLocal ); + LvArray::tensorOps::scaledAdd< numTdofs >( stack.localRt, rhsT, 1.0 ); + + fillGlobalMatrix( stack ); + + return 0.0; + } + + + /** + * @brief Fill global matrix and residual vector + * + * @param stack stack variables + */ + GEOS_HOST_DEVICE + void fillGlobalMatrix( StackVariables & stack ) const + { + + + for( localIndex i=0; i < numTdofs; ++i ) + { + localIndex const dof = LvArray::integerConversion< localIndex >( stack.tEqnRowIndices[ i ] ); + + if( dof < 0 || dof >= m_matrix.numRows() ) continue; + + // TODO: May not need to be an atomic operation + RAJA::atomicAdd< parallelDeviceAtomic >( &m_rhs[dof], stack.localRt[i] ); + + // Fill in matrix block Atu + m_matrix.template addToRowBinarySearchUnsorted< parallelDeviceAtomic >( dof, + stack.dispColIndices, + stack.localAtu[i], + numUdofs ); + + } + + for( localIndex i=0; i < numUdofs; ++i ) + { + localIndex const dof = LvArray::integerConversion< localIndex >( stack.dispEqnRowIndices[ i ] ); + + if( dof < 0 || dof >= m_matrix.numRows() ) continue; + + // Is it necessary? Each row should be indepenedent + RAJA::atomicAdd< parallelDeviceAtomic >( &m_rhs[dof], stack.localRu[i] ); + + // Fill in matrix + m_matrix.template addToRowBinarySearchUnsorted< parallelDeviceAtomic >( dof, + stack.tColIndices, + stack.localAut[i], + numTdofs ); + + } + + } + + +protected: + + /// The array containing the nodal position array. + //arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const m_X; + + /// The array of array containing the face to node map. + ArrayOfArraysView< localIndex const > const m_faceToNodes; + + /// The array of array containing the element to face map. + arrayView2d< localIndex const > const m_elemsToFaces; + + /// The array containing the list of face element of the same type for the traction side + /// for each mortar subtriangle. + arrayView1d< localIndex const > const m_faceElementList1; + + /// The array containing the list of face element of the same type for the displacement side + /// for each mortar subtriangle. + arrayView1d< localIndex const > const m_faceElementList2; + + /// The array containing the determinants of the subtriangles for mortar integration. + arrayView1d< real64 const > const m_subTriangleDeterminants; + + /// The array containing the local gauss point coordinates projected on the displacement side + arrayView3d< real64 const > const m_gpLocalCoords; + + /// The array containing the traction field + arrayView2d< real64 const > const m_traction; + + /// The array holding the traction degrees of freedom + arrayView1d< globalIndex const > const m_tDofNumber; + + /// The array containing the displacement field + arrayView2d< real64 const > const m_displacement; + + /// The array containing the rotation matrix for each element. + arrayView3d< real64 const > const m_rotationMatrix; + +}; + +/// The factory used to construct a Mortar kernel. +using MortarFactory = finiteElement::InterfaceKernelFactory< MortarContactKernels, + arrayView1d< globalIndex const > const, + globalIndex const, + CRSMatrixView< real64, globalIndex const > const, + arrayView1d< real64 > const, + real64 const, + FaceElementSubRegion const &, + FaceElementSubRegion const &, + arrayView1d< localIndex const > const &, + arrayView1d< localIndex const > const &, + arrayView1d< real64 const > const &, + arrayView3d< real64 const > const &, + string const >; + + +} // namespace solidMechanicsMortarContactKernels + +} // namespace geos + + +#endif /* GEOS_PHYSICSSOLVERS_CONTACT_KERNELS_SOLIDMECHANICSMORTARCONTACTKERNELS_HPP_ */ diff --git a/src/coreComponents/physicsSolvers/solidMechanics/contact/main.code-workspace b/src/coreComponents/physicsSolvers/solidMechanics/contact/main.code-workspace new file mode 100644 index 00000000000..89585c343ce --- /dev/null +++ b/src/coreComponents/physicsSolvers/solidMechanics/contact/main.code-workspace @@ -0,0 +1,88 @@ +{ + "folders": [ + { + "path": "../../../../main" + }, + { + "path": "../../../../.." + } + ], + "settings": { + "files.associations": { + "string": "cpp", + "format": "cpp", + "ostream": "cpp", + "bitset": "cpp", + "chrono": "cpp", + "cstring": "cpp", + "regex": "cpp", + "string_view": "cpp", + "fstream": "cpp", + "iomanip": "cpp", + "istream": "cpp", + "sstream": "cpp", + "stdexcept": "cpp", + "system_error": "cpp", + "typeinfo": "cpp", + "variant": "cpp", + "any": "cpp", + "array": "cpp", + "atomic": "cpp", + "bit": "cpp", + "cctype": "cpp", + "cfenv": "cpp", + "charconv": "cpp", + "cinttypes": "cpp", + "clocale": "cpp", + "cmath": "cpp", + "codecvt": "cpp", + "compare": "cpp", + "complex": "cpp", + "concepts": "cpp", + "condition_variable": "cpp", + "cstdarg": "cpp", + "cstddef": "cpp", + "cstdint": "cpp", + "cstdio": "cpp", + "cstdlib": "cpp", + "ctime": "cpp", + "cwchar": "cpp", + "cwctype": "cpp", + "deque": "cpp", + "forward_list": "cpp", + "list": "cpp", + "map": "cpp", + "set": "cpp", + "unordered_map": "cpp", + "unordered_set": "cpp", + "vector": "cpp", + "exception": "cpp", + "algorithm": "cpp", + "functional": "cpp", + "iterator": "cpp", + "memory": "cpp", + "memory_resource": "cpp", + "numeric": "cpp", + "optional": "cpp", + "random": "cpp", + "ratio": "cpp", + "tuple": "cpp", + "type_traits": "cpp", + "utility": "cpp", + "future": "cpp", + "initializer_list": "cpp", + "iosfwd": "cpp", + "iostream": "cpp", + "limits": "cpp", + "mutex": "cpp", + "new": "cpp", + "numbers": "cpp", + "semaphore": "cpp", + "span": "cpp", + "stop_token": "cpp", + "streambuf": "cpp", + "thread": "cpp", + "typeindex": "cpp" + } + } +} \ No newline at end of file diff --git a/src/coreComponents/unitTests/CMakeLists.txt b/src/coreComponents/unitTests/CMakeLists.txt new file mode 100644 index 00000000000..8b760067a42 --- /dev/null +++ b/src/coreComponents/unitTests/CMakeLists.txt @@ -0,0 +1,36 @@ +# SPDX-License-Identifier: LGPL-2.1-only +# +# Copyright (c) 2016-2024 Lawrence Livermore National Security LLC +# Copyright (c) 2018-2024 TotalEnergies +# Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University +# Copyright (c) 2023-2024 Chevron +# Copyright (c) 2019- GEOS/GEOSX Contributors +# All rights reserved +# +# See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. +# +#-------------------------------------------------------------------------------------------------- + +#[[ +Package: mainInterface + +Contains high-level unit tests that depends typically depends on mainInterface components like the +ProblemManager. +#]] + +add_subdirectory( toolchain ) +add_subdirectory( testingUtilities ) +add_subdirectory( xmlTests ) +add_subdirectory( virtualElementTests ) +add_subdirectory( linearAlgebraTests ) +add_subdirectory( dataRepositoryTests ) +add_subdirectory( fieldSpecificationTests ) +add_subdirectory( constitutiveTests ) +add_subdirectory( meshTests ) +add_subdirectory( finiteVolumeTests ) +add_subdirectory( fileIOTests ) +if( GEOS_ENABLE_FLUIDFLOW ) + add_subdirectory( fluidFlowTests ) +endif() +add_subdirectory( wellsTests ) +add_subdirectory( wavePropagationTests ) diff --git a/src/coreComponents/unitTests/constitutiveTests/CMakeLists.txt b/src/coreComponents/unitTests/constitutiveTests/CMakeLists.txt new file mode 100644 index 00000000000..2f37d82ed38 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/CMakeLists.txt @@ -0,0 +1,85 @@ +# Specify list of tests +set( gtest_geosx_tests + testCapillaryPressure.cpp + testDamage.cpp + testRelPerm.cpp + testRelPermHysteresis.cpp ) + +set( gtest_triaxial_xmls + testTriaxial_druckerPragerExtended.xml + testTriaxial_elasticIsotropic.xml + testTriaxial_elasticIsotropicPressureDependent.xml + testTriaxial_modifiedCamClay.xml + testTriaxial_delftEggUseLinear.xml + testTriaxial_modifiedCamClayVolumetric.xml + testTriaxial_delftEggLoadPathDryUseLinear.xml + testTriaxial_delftEggLoadPathWetUseLinear.xml + testTriaxial_delftEggCase1.xml + testTriaxial_delftEggCase2.xml ) + +set( gtest_pvt_xmls + testPVT.xml + testPVT_CO2Brine.xml + testPVT_CO2BrineTables.xml + testPVT_PhaseComposition.xml + testPVT_ThreePhaseCompositional.xml + ) + +set( gtest_reactivefluid_xmls + testReactiveFluid.xml ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + +endforeach() + +# Add triaxial xml based tests +blt_add_executable( NAME testTriaxial + SOURCES testTriaxial.cpp + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${dependencyList} "-lz" ${tplDependencyList}) + +foreach(test ${gtest_triaxial_xmls}) + get_filename_component( test_name ${test} NAME_WE ) + geos_add_test( NAME ${test_name} + COMMAND testTriaxial -i ${CMAKE_CURRENT_LIST_DIR}/${test} ) +endforeach() + +# Add pvtdriver xml based tests +blt_add_executable( NAME testPVT + SOURCES testPVT.cpp + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${dependencyList} "-lz" ${tplDependencyList} ) + +foreach(test ${gtest_pvt_xmls}) + get_filename_component( test_name ${test} NAME_WE ) + geos_add_test( NAME ${test_name} + COMMAND testPVT -i ${CMAKE_CURRENT_LIST_DIR}/${test} ) +endforeach() + + +# Add reactivefluiddriver xml based tests +blt_add_executable( NAME testReactiveFluid + SOURCES testReactiveFluid.cpp + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${dependencyList} "-lz" ${tplDependencyList} ) + +foreach(test ${gtest_reactivefluid_xmls}) + get_filename_component( test_name ${test} NAME_WE ) + geos_add_test( NAME ${test_name} + COMMAND testReactiveFluid -i ${CMAKE_CURRENT_LIST_DIR}/${test} ) +endforeach() diff --git a/src/coreComponents/unitTests/constitutiveTests/constitutiveTestHelpers.hpp b/src/coreComponents/unitTests/constitutiveTests/constitutiveTestHelpers.hpp new file mode 100644 index 00000000000..5762461edff --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/constitutiveTestHelpers.hpp @@ -0,0 +1,146 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#pragma once + +// Source includes +#include "common/DataTypes.hpp" +#include "constitutive/ConstitutiveBase.hpp" +#include "constitutive/relativePermeability/RelativePermeabilitySelector.hpp" +#include "constitutive/capillaryPressure/capillaryPressureSelector.hpp" +#include "functions/FunctionManager.hpp" +#include "functions/TableFunction.hpp" +#include "unitTests/fluidFlowTests/testFlowUtils.hpp" + +// TPL includes +#include +#include + +namespace geos +{ +namespace testing +{ + +void initializeTable( string const & tableName, + array1d< array1d< real64 > > const & coordinates, + array1d< real64 > const & values ) +{ + FunctionManager & functionManager = FunctionManager::getInstance(); + + TableFunction & table = + dynamicCast< TableFunction & >( *functionManager.createChild( TableFunction::catalogName(), tableName ) ); + table.setTableCoordinates( coordinates ); + table.setTableValues( values ); + table.reInitializeFunction(); + + table.setInterpolationMethod( TableFunction::InterpolationType::Linear ); +} + +template< typename MODEL, typename VAR, typename D_VAR_D_SAT > +void testNumericalDerivatives( dataRepository::Group & parent, + MODEL & model, + arraySlice1d< real64 const > const saturationInput, + real64 const perturbParameter, + real64 const relTol, + string const & varName, + VAR && varAccessor, + D_VAR_D_SAT && dVar_dSat_accessor ) +{ + localIndex const NP = model.numFluidPhases(); + auto const & phases = model.phaseNames(); + + // Copy input values into an array with expected layout + array2d< real64, compflow::LAYOUT_PHASE > saturationValues( 1, NP ); + for( integer i = 0; i < NP; ++i ) + { + saturationValues[0][i] = saturationInput[i]; + } + arraySlice1d< real64 const, compflow::USD_PHASE - 1 > const saturation = saturationValues[0]; + + // create a clone of the rel perm to run updates on + std::unique_ptr< constitutive::ConstitutiveBase > modelCopyPtr = model.deliverClone( "fluidCopy", &parent ); + MODEL & modelCopy = dynamicCast< MODEL & >( *modelCopyPtr ); + + model.allocateConstitutiveData( model.getParent(), 1 ); + modelCopy.allocateConstitutiveData( model.getParent(), 1 ); + + // auto to avoid having to spell out unknown layout permutations + auto const var = varAccessor( model ); + auto const dPhaseRelPerm_dSat = dVar_dSat_accessor( model ); + auto const varCopy = varAccessor( modelCopy ); + + // set the fluid state to current + constitutive::constitutiveUpdatePassThru( model, [&] ( auto & castedModel ) + { + typename TYPEOFREF( castedModel ) ::KernelWrapper relPermWrapper = castedModel.createKernelWrapper(); + relPermWrapper.update( 0, 0, saturation ); + } ); + + // update saturation and check derivatives + auto dPhaseRelPerm_dS = testing::invertLayout( dPhaseRelPerm_dSat, NP, NP ); + + array2d< real64, compflow::LAYOUT_PHASE > satNew( 1, NP ); + for( integer jp = 0; jp < NP; ++jp ) + { + real64 const dS = perturbParameter * (saturation[jp] + perturbParameter); + for( integer ip = 0; ip < NP; ++ip ) + { + satNew[0][ip] = saturation[ip]; + } + satNew[0][jp] += dS; + + constitutive::constitutiveUpdatePassThru( modelCopy, [&] ( auto & castedRelPerm ) + { + typename TYPEOFREF( castedRelPerm ) ::KernelWrapper relPermWrapper = castedRelPerm.createKernelWrapper(); + relPermWrapper.update( 0, 0, satNew[0] ); + } ); + + checkDerivative( varCopy.toSliceConst(), + var.toSliceConst(), + dPhaseRelPerm_dS[jp].toSliceConst(), + dS, + relTol, + varName, + "phaseVolFrac[" + phases[jp] + "]", + phases ); + } +} + +template< typename BASE > +class ConstitutiveTestBase : public ::testing::Test +{ +public: + ConstitutiveTestBase(): + m_node(), + m_parent( "parent", m_node ) + { + m_parent.resize( 1 ); + } + + void initialize( BASE & model ) + { + m_model = &model; + m_parent.initialize(); + m_parent.initializePostInitialConditions(); + } + +protected: + conduit::Node m_node; + dataRepository::Group m_parent; + BASE * m_model; +}; + +} // namespace testing +} // namespace geos diff --git a/src/coreComponents/unitTests/constitutiveTests/testCapillaryPressure.cpp b/src/coreComponents/unitTests/constitutiveTests/testCapillaryPressure.cpp new file mode 100644 index 00000000000..9d8d5ac3941 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testCapillaryPressure.cpp @@ -0,0 +1,731 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "constitutiveTestHelpers.hpp" +#include "functions/FunctionManager.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/capillaryPressure/CapillaryPressureFields.hpp" + +using namespace geos; +using namespace geos::testing; +using namespace geos::constitutive; +using namespace geos::constitutive::cappres; +using namespace geos::dataRepository; + +CapillaryPressureBase & makeBrooksCoreyCapPressureTwoPhase( string const & name, Group & parent ) +{ + BrooksCoreyCapillaryPressure & capPressure = parent.registerGroup< BrooksCoreyCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "oil"; + + array1d< real64 > & phaseMinSat = capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 2 ); + phaseMinSat[0] = 0.1; phaseMinSat[1] = 0.05; + + array1d< real64 > & phaseCapPressureExpInv = + capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseCapPressureExponentInvString() ); + phaseCapPressureExpInv.resize( 2 ); + phaseCapPressureExpInv[0] = 2; phaseCapPressureExpInv[1] = 4; + + array1d< real64 > & phaseEntryPressure = capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseEntryPressureString() ); + phaseEntryPressure.resize( 2 ); + phaseEntryPressure[0] = 1; phaseEntryPressure[1] = 1; + + real64 & capPressureEpsilon = capPressure.getReference< real64 >( BrooksCoreyCapillaryPressure::viewKeyStruct::capPressureEpsilonString() ); + capPressureEpsilon = 1e-4; + + capPressure.postInputInitializationRecursive(); + return capPressure; +} + + +CapillaryPressureBase & makeBrooksCoreyCapPressureThreePhase( string const & name, Group & parent ) +{ + BrooksCoreyCapillaryPressure & capPressure = parent.registerGroup< BrooksCoreyCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "water"; phaseNames[1] = "oil"; phaseNames[2] = "gas"; + + array1d< real64 > & phaseMinSat = capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.04; phaseMinSat[1] = 0.02; phaseMinSat[2] = 0.1; + + array1d< real64 > & phaseCapPressureExpInv = + capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseCapPressureExponentInvString() ); + phaseCapPressureExpInv.resize( 3 ); + phaseCapPressureExpInv[0] = 2; phaseCapPressureExpInv[1] = -3; phaseCapPressureExpInv[2] = 2.5; + + array1d< real64 > & phaseEntryPressure = capPressure.getReference< array1d< real64 > >( BrooksCoreyCapillaryPressure::viewKeyStruct::phaseEntryPressureString() ); + phaseEntryPressure.resize( 3 ); + phaseEntryPressure[0] = 1; phaseEntryPressure[1] = -1; phaseEntryPressure[2] = 2; + + real64 & capPressureEpsilon = capPressure.getReference< real64 >( BrooksCoreyCapillaryPressure::viewKeyStruct::capPressureEpsilonString() ); + capPressureEpsilon = 1e-7; + + capPressure.postInputInitializationRecursive(); + return capPressure; +} + + +CapillaryPressureBase & makeVanGenuchtenCapPressureTwoPhase( string const & name, Group & parent ) +{ + VanGenuchtenCapillaryPressure & capPressure = parent.registerGroup< VanGenuchtenCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; + + array1d< real64 > & phaseMinSat = capPressure.getReference< array1d< real64 > >( VanGenuchtenCapillaryPressure::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 2 ); + phaseMinSat[0] = 0.04; phaseMinSat[1] = 0.1; + + array1d< real64 > & phaseCapPressureExpInv = capPressure.getReference< array1d< real64 > >( + VanGenuchtenCapillaryPressure::viewKeyStruct::phaseCapPressureExponentInvString() ); + phaseCapPressureExpInv.resize( 2 ); + phaseCapPressureExpInv[0] = 0.4; phaseCapPressureExpInv[1] = 0.5; + + array1d< real64 > & phaseCapPressureMultiplier = capPressure.getReference< array1d< real64 > >( + VanGenuchtenCapillaryPressure::viewKeyStruct::phaseCapPressureMultiplierString() ); + phaseCapPressureMultiplier.resize( 2 ); + phaseCapPressureMultiplier[0] = 0.5; phaseCapPressureMultiplier[1] = 1; + + real64 & capPressureEpsilon = capPressure.getReference< real64 >( VanGenuchtenCapillaryPressure::viewKeyStruct::capPressureEpsilonString() ); + capPressureEpsilon = 1e-4; + + capPressure.postInputInitializationRecursive(); + return capPressure; +} + +CapillaryPressureBase & makeVanGenuchtenCapPressureThreePhase( string const & name, Group & parent ) +{ + VanGenuchtenCapillaryPressure & capPressure = parent.registerGroup< VanGenuchtenCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + array1d< real64 > & phaseMinSat = capPressure.getReference< array1d< real64 > >( VanGenuchtenCapillaryPressure::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.04; phaseMinSat[1] = 0.1; phaseMinSat[2] = 0.; + + array1d< real64 > & phaseCapPressureExpInv = capPressure.getReference< array1d< real64 > >( + VanGenuchtenCapillaryPressure::viewKeyStruct::phaseCapPressureExponentInvString() ); + phaseCapPressureExpInv.resize( 3 ); + phaseCapPressureExpInv[0] = 0.33; phaseCapPressureExpInv[1] = 0.4; phaseCapPressureExpInv[ 2 ] = 0.5; + + array1d< real64 > & phaseCapPressureMultiplier = capPressure.getReference< array1d< real64 > >( + VanGenuchtenCapillaryPressure::viewKeyStruct::phaseCapPressureMultiplierString() ); + phaseCapPressureMultiplier.resize( 3 ); + phaseCapPressureMultiplier[0] = 0.5; phaseCapPressureMultiplier[1] = 1; phaseCapPressureMultiplier[2] = 0.2; + + real64 & capPressureEpsilon = capPressure.getReference< real64 >( VanGenuchtenCapillaryPressure::viewKeyStruct::capPressureEpsilonString() ); + capPressureEpsilon = 1e-4; + + capPressure.postInputInitializationRecursive(); + return capPressure; +} + +CapillaryPressureBase & makeTableCapPressureTwoPhase( string const & name, Group & parent ) +{ + FunctionManager & functionManager = FunctionManager::getInstance(); + + // 1) First, define the tables + + // 1D table, various interpolation methods + localIndex Naxis = 6; + + // Setup table + array1d< real64_array > coordinates; + coordinates.resize( 1 ); + coordinates[0].resize( Naxis ); + coordinates[0][0] = 0.22; + coordinates[0][1] = 0.3; + coordinates[0][2] = 0.5; + coordinates[0][3] = 0.6; + coordinates[0][4] = 0.8; + coordinates[0][5] = 1.0; + + real64_array values( Naxis ); + values[0] = 48263.3; + values[1] = 27579; + values[2] = 20684.3; + values[3] = 13789.5; + values[4] = 6894.76; + values[5] = 3204.28; + + TableFunction & table_w = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "water_pc" ) ); + table_w.setTableCoordinates( coordinates, { units::Dimensionless } ); + table_w.setTableValues( values, units::Pressure ); + table_w.reInitializeFunction(); + + table_w.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 2) Then set up the constitutive model + + TableCapillaryPressure & capPressure = parent.registerGroup< TableCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "gas"; + + auto & waterTableName = capPressure.getReference< string >( TableCapillaryPressure::viewKeyStruct::wettingNonWettingCapPresTableNameString() ); + waterTableName = "water_pc"; + + capPressure.postInputInitializationRecursive(); + capPressure.initialize(); // to test all the checks + return capPressure; +} + +CapillaryPressureBase & makeTableCapPressureThreePhase( string const & name, Group & parent ) +{ + FunctionManager & functionManager = FunctionManager::getInstance(); + + // 1) First, define the tables + + // 1D table, various interpolation methods + localIndex const Naxis = 6; + + // 1.a) First pair of phases (ow) + + // Setup table + array1d< real64_array > coordinates_w; + coordinates_w.resize( 1 ); + coordinates_w[0].resize( Naxis ); + coordinates_w[0][0] = 0.22; + coordinates_w[0][1] = 0.3; + coordinates_w[0][2] = 0.5; + coordinates_w[0][3] = 0.6; + coordinates_w[0][4] = 0.8; + coordinates_w[0][5] = 1.0; + + real64_array values_w( Naxis ); + values_w[0] = 48263.3; + values_w[1] = 27579; + values_w[2] = 20684.3; + values_w[3] = 13789.5; + values_w[4] = 6894.76; + values_w[5] = 3294.76; + + TableFunction & table_ow_w = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "water_ow_pc" ) ); + table_ow_w.setTableCoordinates( coordinates_w, { units::Dimensionless } ); + table_ow_w.setTableValues( values_w, units::Pressure ); + table_ow_w.reInitializeFunction(); + + table_ow_w.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 1.a) Second pair of phases (og) + + array1d< real64_array > coordinates_g; + coordinates_g.resize( 1 ); + coordinates_g[0].resize( Naxis ); + coordinates_g[0][0] = 0.0; + coordinates_g[0][1] = 0.04; + coordinates_g[0][2] = 0.1; + coordinates_g[0][3] = 0.2; + coordinates_g[0][4] = 0.7; + coordinates_g[0][5] = 0.78; + + real64_array values_g( Naxis ); + values_g[0] = 0.0; + values_g[1] = 1723.689; + values_g[2] = 3447.38; + values_g[3] = 6894.76; + values_g[4] = 24131.7; + values_g[5] = 26889.6; + + TableFunction & table_og_g = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "gas_og_pc" ) ); + table_og_g.setTableCoordinates( coordinates_g, { units::Dimensionless } ); + table_og_g.setTableValues( values_g, units::Pressure ); + table_og_g.reInitializeFunction(); + + table_og_g.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 2) Then set up the constitutive model + + TableCapillaryPressure & capPressure = parent.registerGroup< TableCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + auto & waterTableName = capPressure.getReference< string >( TableCapillaryPressure::viewKeyStruct::wettingIntermediateCapPresTableNameString() ); + waterTableName = "water_ow_pc"; + + auto & gasTableName = capPressure.getReference< string >( TableCapillaryPressure::viewKeyStruct::nonWettingIntermediateCapPresTableNameString() ); + gasTableName = "gas_og_pc"; + + capPressure.postInputInitializationRecursive(); + capPressure.initialize(); // to test all the checks + return capPressure; +} + +CapillaryPressureBase & makeJFunctionCapPressureTwoPhase( string const & name, Group & parent ) +{ + FunctionManager & functionManager = FunctionManager::getInstance(); + + // 1) First, define the tables + + // 1D table, various interpolation methods + localIndex const Naxis = 10; + + // Setup table + array1d< real64_array > coordinates; + coordinates.resize( 1 ); + coordinates[0].resize( Naxis ); + + coordinates[0][0] = 0.2924; + coordinates[0][1] = 0.3639; + coordinates[0][2] = 0.4354; + coordinates[0][3] = 0.5068; + coordinates[0][4] = 0.5783; + coordinates[0][5] = 0.6498; + coordinates[0][6] = 0.7213; + coordinates[0][7] = 0.7927; + coordinates[0][8] = 0.8642; + coordinates[0][9] = 0.9357; + + real64_array values( Naxis ); + values[0] = 0.3772; + values[1] = 0.0908; + values[2] = 0.0607; + values[3] = 0.0468; + values[4] = 0.0381; + values[5] = 0.0318; + values[6] = 0.0267; + values[7] = 0.0222; + values[8] = 0.0178; + values[9] = 0.0127; + + + TableFunction & table_w = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "water_jFunction" ) ); + table_w.setTableCoordinates( coordinates, { units::Dimensionless } ); + table_w.setTableValues( values, units::Dimensionless ); + table_w.reInitializeFunction(); + + table_w.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 2) Then set up the constitutive model + + JFunctionCapillaryPressure & capPressure = parent.registerGroup< JFunctionCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "gas"; + + auto & waterTableName = capPressure.getReference< string >( JFunctionCapillaryPressure::viewKeyStruct::wettingNonWettingJFuncTableNameString() ); + waterTableName = "water_jFunction"; + + auto & surfaceTension = capPressure.getReference< real64 >( JFunctionCapillaryPressure::viewKeyStruct::wettingNonWettingSurfaceTensionString() ); + surfaceTension = 23.86955676433857e-3; + + auto & permeabilityDirection = + capPressure.getReference< JFunctionCapillaryPressure::PermeabilityDirection >( JFunctionCapillaryPressure::viewKeyStruct::permeabilityDirectionString() ); + permeabilityDirection = JFunctionCapillaryPressure::PermeabilityDirection::XY; + + capPressure.postInputInitializationRecursive(); + capPressure.initialize(); // to test all the checks + + return capPressure; +} + +CapillaryPressureBase & makeJFunctionCapPressureThreePhase( string const & name, Group & parent ) +{ + FunctionManager & functionManager = FunctionManager::getInstance(); + + // 1) First, define the tables + + // 1D table, various interpolation methods + localIndex const Naxis = 6; + + // 1.a) First pair of phases (ow) + + // Setup table + array1d< real64_array > coordinates_w; + coordinates_w.resize( 1 ); + coordinates_w[0].resize( Naxis ); + coordinates_w[0][0] = 0.22; + coordinates_w[0][1] = 0.3; + coordinates_w[0][2] = 0.5; + coordinates_w[0][3] = 0.6; + coordinates_w[0][4] = 0.8; + coordinates_w[0][5] = 1.0; + + real64_array values_w( Naxis ); + values_w[0] = 0.40203; + values_w[1] = 0.31311; + values_w[2] = 0.22423; + values_w[3] = 0.15011; + values_w[4] = 0.04224; + values_w[5] = 0.00603; + + TableFunction & table_ow_w = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "water_ow_jFunction" ) ); + table_ow_w.setTableCoordinates( coordinates_w, { units::Dimensionless } ); + table_ow_w.setTableValues( values_w, units::Dimensionless ); + table_ow_w.reInitializeFunction(); + + table_ow_w.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 1.a) Second pair of phases (og) + + array1d< real64_array > coordinates_g; + coordinates_g.resize( 1 ); + coordinates_g[0].resize( Naxis ); + coordinates_g[0][0] = 0.0; + coordinates_g[0][1] = 0.04; + coordinates_g[0][2] = 0.1; + coordinates_g[0][3] = 0.2; + coordinates_g[0][4] = 0.7; + coordinates_g[0][5] = 0.78; + + real64_array values_g( Naxis ); + values_g[0] = 0.0; + values_g[1] = 0.02101; + values_g[2] = 0.11607; + values_g[3] = 0.19103; + values_g[4] = 0.21033; + values_g[5] = 0.27203; + + TableFunction & table_og_g = dynamicCast< TableFunction & >( *functionManager.createChild( "TableFunction", "gas_og_jFunction" ) ); + table_og_g.setTableCoordinates( coordinates_g, { units::Dimensionless } ); + table_og_g.setTableValues( values_g, units::Dimensionless ); + table_og_g.reInitializeFunction(); + + table_og_g.setInterpolationMethod( TableFunction::InterpolationType::Linear ); + + // 2) Then set up the constitutive model + + JFunctionCapillaryPressure & capPressure = parent.registerGroup< JFunctionCapillaryPressure >( name ); + + string_array & phaseNames = capPressure.getReference< string_array >( CapillaryPressureBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + auto & waterTableName = capPressure.getReference< string >( JFunctionCapillaryPressure::viewKeyStruct::wettingIntermediateJFuncTableNameString() ); + waterTableName = "water_ow_jFunction"; + + auto & gasTableName = capPressure.getReference< string >( JFunctionCapillaryPressure::viewKeyStruct::nonWettingIntermediateJFuncTableNameString() ); + gasTableName = "gas_og_jFunction"; + + auto & waterSurfaceTension = capPressure.getReference< real64 >( JFunctionCapillaryPressure::viewKeyStruct::wettingIntermediateSurfaceTensionString() ); + waterSurfaceTension = 23.86955676433857e-3; + + auto & gasSurfaceTension = capPressure.getReference< real64 >( JFunctionCapillaryPressure::viewKeyStruct::nonWettingIntermediateSurfaceTensionString() ); + gasSurfaceTension = 14.24643678933543e-3; + + auto & permeabilityDirection = + capPressure.getReference< JFunctionCapillaryPressure::PermeabilityDirection >( JFunctionCapillaryPressure::viewKeyStruct::permeabilityDirectionString() ); + permeabilityDirection = JFunctionCapillaryPressure::PermeabilityDirection::Z; + + capPressure.postInputInitializationRecursive(); + capPressure.initialize(); // to test all the checks + return capPressure; +} + + +class CapillaryPressureTest : public ConstitutiveTestBase< CapillaryPressureBase > +{ +public: + void test( arraySlice1d< real64 const > const sat, + real64 const eps, + real64 const tol ) + { + arrayView3d< real64 const, USD_CAPPRES > phaseCapPressure; + arrayView4d< real64 const, USD_CAPPRES_DS > dPhaseCapPressure_dPhaseVolFraction; + testNumericalDerivatives( m_parent, + *m_model, + sat, + eps, + tol, + "phaseCapPressure", + [&phaseCapPressure] ( CapillaryPressureBase & relPerm ) + { + phaseCapPressure = relPerm.phaseCapPressure(); + return phaseCapPressure[ 0 ][ 0 ]; + }, + [&dPhaseCapPressure_dPhaseVolFraction] ( CapillaryPressureBase & relPerm ) + { + dPhaseCapPressure_dPhaseVolFraction = relPerm.dPhaseCapPressure_dPhaseVolFraction(); + return dPhaseCapPressure_dPhaseVolFraction[ 0 ][ 0 ]; + } + ); + } +}; + +TEST_F( CapillaryPressureTest, numericalDerivatives_brooksCoreyCapPressureTwoPhase ) +{ + initialize( makeBrooksCoreyCapPressureTwoPhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.4; + real64 const endSat = 0.6; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + + sat[0] = startSat; + sat[1] = 1.0-sat[0]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1 - sat[0]; + } +} + + +TEST_F( CapillaryPressureTest, numericalDerivatives_brooksCoreyCapPressureThreePhase ) +{ + initialize( makeBrooksCoreyCapPressureThreePhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.4; + real64 const endSat = 0.6; + real64 const dS = 1e-1; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1.0-sat[0]-sat[1]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 0.5 * ( 1-sat[0] ); + sat[2] = 1.0 - sat[0] - sat[1]; + } +} + + +TEST_F( CapillaryPressureTest, numericalDerivatives_vanGenuchtenCapPressureTwoPhase ) +{ + initialize( makeVanGenuchtenCapPressureTwoPhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.4; + real64 const endSat = 0.6; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + + sat[0] = startSat; + sat[1] = 1-sat[1]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1 - sat[0]; + } + +} + + +TEST_F( CapillaryPressureTest, numericalDerivatives_vanGenuchtenCapPressureThreePhase ) +{ + initialize( makeVanGenuchtenCapPressureThreePhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.4; + real64 const endSat = 0.6; + real64 const dS = 1e-1; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1.0-sat[0]-sat[1]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1 - sat[0] - sat[1]; + } +} + + +TEST_F( CapillaryPressureTest, numericalDerivatives_tableCapPressureTwoPhase ) +{ + initialize( makeTableCapPressureTwoPhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.25; + real64 const endSat = 0.75; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + sat[0] = startSat; sat[1] = 1-sat[0]; + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1 - sat[0]; + } + +} + + +TEST_F( CapillaryPressureTest, numericalDerivatives_tableCapPressureThreePhase ) +{ + initialize( makeTableCapPressureThreePhase( "capPressure", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.25; + real64 const endSat = 0.75; + real64 const dS = 1e-1; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1.0-sat[0]-sat[1]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1 - sat[0] - sat[1]; + } +} + +TEST_F( CapillaryPressureTest, numericalDerivatives_jFunctionCapPressureTwoPhase ) +{ + initialize( makeJFunctionCapPressureTwoPhase( "capPressure", m_parent ) ); + + // here, we have to apply a special treatment to this test + // to make sure that the J-function multiplier is initialized using initializeRockState + // this requires calling allocateConstitutiveData in advance (it will be called again later, in the "test" function) + + // setup some values for porosity and permeability + array2d< real64 > porosity; + porosity.resize( 1, 1 ); + porosity[0][0] = 0.13496794266569806; + array3d< real64 > permeability; + permeability.resize( 1, 1, 3 ); + permeability[0][0][0] = 0.1722194e-15; + permeability[0][0][1] = 0.3423156e-15; + permeability[0][0][2] = 0.2324191e-15; + + // initialize the J-function multiplier (done on GPU if GPU is available) + m_model->allocateConstitutiveData( m_parent, 1 ); + m_model->initializeRockState( porosity.toViewConst(), permeability.toViewConst() ); + + // move the multiplier back to the CPU since the test is performed on the CPU + auto & jFuncMultiplier = + m_model->getReference< array2d< real64 > >( fields::cappres::jFuncMultiplier::key() ); + jFuncMultiplier.move( hostMemorySpace, false ); + + // we are ready to proceed to the test + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const start_sat = 0.3; + real64 const end_sat = 0.9; + real64 const dS = 1e-1; + array1d< real64 > sat( 2 ); + sat[0] = start_sat; sat[1] = 1-sat[0]; + while( sat[0] <= end_sat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1 - sat[0]; + } + +} + +TEST_F( CapillaryPressureTest, numericalDerivatives_jFunctionCapPressureThreePhase ) +{ + initialize( makeJFunctionCapPressureThreePhase( "capPressure", m_parent ) ); + + // here, we have to apply a special treatment to this test + // to make sure that the J-function multiplier is initialized using initializeRockState + // this requires calling allocateConstitutiveData in advance (it will be called again later, in the "test" function) + + // setup some values for porosity and permeability + array2d< real64 > porosity; + porosity.resize( 1, 1 ); + porosity[0][0] = 0.03496794266569806; + array3d< real64 > permeability; + permeability.resize( 1, 1, 3 ); + permeability[0][0][0] = 0.3722194e-15; + permeability[0][0][1] = 0.4423156e-15; + permeability[0][0][2] = 0.2324191e-15; + + // initialize the J-function multiplier (done on the GPU if GPU is available) + m_model->allocateConstitutiveData( m_parent, 1 ); + m_model->initializeRockState( porosity.toViewConst(), permeability.toViewConst() ); + + // move the multiplier back to the CPU since the test is performed on the CPU + auto & jFuncMultiplier = + m_model->getReference< array2d< real64 > >( fields::cappres::jFuncMultiplier::key() ); + jFuncMultiplier.move( hostMemorySpace, false ); + + // we are ready to proceed to the test + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const start_sat = 0.25; + real64 const end_sat = 0.75; + real64 const dS = 1e-1; + array1d< real64 > sat( 3 ); + sat[0] = start_sat; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1.0-sat[0]-sat[1]; + while( sat[0] <= end_sat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 0.5*(1-sat[0]); + sat[2] = 1 - sat[0] - sat[1]; + } +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testDamage.cpp b/src/coreComponents/unitTests/constitutiveTests/testDamage.cpp new file mode 100644 index 00000000000..8bc8be9192e --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testDamage.cpp @@ -0,0 +1,94 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include + +#include "constitutive/ConstitutiveManager.hpp" +#include "constitutive/solid/ElasticIsotropic.hpp" +#include "constitutive/solid/DamageSpectral.hpp" +#include "constitutive/solid/SolidUtilities.hpp" + +#include "dataRepository/xmlWrapper.hpp" + +using namespace geos; +using namespace ::geos::constitutive; + +TEST( DamageTests, testDamageSpectral ) +{ + // create a model and test xml input + + conduit::Node node; + dataRepository::Group rootGroup( "root", node ); + ConstitutiveManager constitutiveManager( "constitutive", &rootGroup ); + + string const inputStream = + "" + " " + ""; + + xmlWrapper::xmlDocument xmlDocument; + xmlWrapper::xmlResult xmlResult = xmlDocument.loadString( inputStream ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + + xmlWrapper::xmlNode xmlConstitutiveNode = xmlDocument.getChild( "Constitutive" ); + constitutiveManager.processInputFileRecursive( xmlDocument, xmlConstitutiveNode ); + constitutiveManager.postInputInitializationRecursive(); + + localIndex constexpr numElem = 2; + localIndex constexpr numQuad = 4; + + dataRepository::Group disc( "discretization", &rootGroup ); + disc.resize( numElem ); + + DamageSpectral< ElasticIsotropic > & cm = constitutiveManager.getConstitutiveRelation< DamageSpectral< ElasticIsotropic > >( "shale" ); + cm.allocateConstitutiveData( disc, numQuad ); + + // confirm allocation sizes + + EXPECT_EQ( cm.size(), numElem ); + EXPECT_EQ( cm.numQuadraturePoints(), numQuad ); + + // use updates class to run a uniaxial load test + + DamageSpectral< ElasticIsotropic >::KernelWrapper cmw = cm.createKernelUpdates(); + + real64 strainIncrement[6] = {1e-4, 0, 0, 0, 0, 0}; + real64 timeIncrement =0; + real64 stress[6]{}; + real64 stiffness[6][6]{}; + + for( localIndex loadstep=0; loadstep < 50; ++loadstep ) + { + cmw.smallStrainUpdate( 0, 0, timeIncrement, strainIncrement, stress, stiffness ); + cm.saveConvergedState(); + } + + // we now use a finite-difference check of tangent stiffness to confirm + // the analytical form is working properly. + EXPECT_TRUE( SolidUtilities::checkSmallStrainStiffness( cmw, 0, 0, timeIncrement, strainIncrement ) ); +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testDistilledWater.txt b/src/coreComponents/unitTests/constitutiveTests/testDistilledWater.txt new file mode 100644 index 00000000000..1e70a5a5382 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testDistilledWater.txt @@ -0,0 +1,6 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# columns 4-21 = concentrations +0.0000e+00 1.0000e+06 3.5000e+02 2.1217e-04 2.1217e-04 9.9757e-21 1.0000e-20 1.0000e-20 1.0000e-20 1.0000e-20 4.9974e-11 9.9532e-02 5.0230e-11 2.5584e-04 2.4250e-23 7.9036e-28 1.2496e-38 1.9860e-41 2.2508e-61 2.3342e-38 6.1486e-40 9.9500e-01 9.9500e-03 +1.0000e+00 1.0000e+06 3.5000e+02 2.1217e-04 2.1217e-04 9.9757e-21 1.0000e-20 1.0000e-20 1.0000e-20 1.0000e-20 4.9974e-11 9.9532e-02 5.0230e-11 2.5584e-04 2.4250e-23 7.9036e-28 1.2496e-38 1.9860e-41 2.2508e-61 2.3342e-38 6.1486e-40 9.9500e-01 9.9500e-03 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT.cpp b/src/coreComponents/unitTests/constitutiveTests/testPVT.cpp new file mode 100644 index 00000000000..205153ceda8 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT.cpp @@ -0,0 +1,48 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include +#include + +// this unit test basically launches a full geos instance, and then uses the +// input xml to launch a PVTDriver task + +TEST( testPVT, testPVT ) +{ + geos::GeosxState & state = geos::getGlobalState(); + + state.initializeDataRepository(); + state.applyInitialConditions(); + state.run(); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv, true ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT.xml new file mode 100644 index 00000000000..cb59ac5f35c --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT.xml @@ -0,0 +1,119 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2.txt new file mode 100644 index 00000000000..ee1e6fa8ebe --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2.txt @@ -0,0 +1,57 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# columns 5-6 = phase fractions +# columns 7-8 = phase densities +# columns 9-10 = phase viscosities +0.0000e+00 1.0000e+06 3.5000e+02 1.5581e+01 1.0000e+00 0.0000e+00 1.5581e+01 1.0022e+03 1.7476e-05 4.1330e-04 +2.0408e-02 2.0000e+06 3.5000e+02 3.2165e+01 1.0000e+00 0.0000e+00 3.2165e+01 1.0028e+03 1.7601e-05 4.1330e-04 +4.0816e-02 3.0000e+06 3.5000e+02 4.9901e+01 1.0000e+00 0.0000e+00 4.9901e+01 1.0034e+03 1.7778e-05 4.1330e-04 +6.1224e-02 4.0000e+06 3.5000e+02 6.8976e+01 1.0000e+00 0.0000e+00 6.8976e+01 1.0041e+03 1.8019e-05 4.1330e-04 +8.1633e-02 5.0000e+06 3.5000e+02 8.9619e+01 1.0000e+00 0.0000e+00 8.9619e+01 1.0047e+03 1.8338e-05 4.1330e-04 +1.0204e-01 6.0000e+06 3.5000e+02 1.1212e+02 1.0000e+00 0.0000e+00 1.1212e+02 1.0053e+03 1.8757e-05 4.1330e-04 +1.2245e-01 7.0000e+06 3.5000e+02 1.3682e+02 1.0000e+00 0.0000e+00 1.3682e+02 1.0059e+03 1.9300e-05 4.1330e-04 +1.4286e-01 8.0000e+06 3.5000e+02 1.6416e+02 1.0000e+00 0.0000e+00 1.6416e+02 1.0065e+03 2.0004e-05 4.1330e-04 +1.6327e-01 9.0000e+06 3.5000e+02 1.9463e+02 1.0000e+00 0.0000e+00 1.9463e+02 1.0072e+03 2.0915e-05 4.1330e-04 +1.8367e-01 1.0000e+07 3.5000e+02 2.2880e+02 1.0000e+00 0.0000e+00 2.2880e+02 1.0078e+03 2.2097e-05 4.1330e-04 +2.0408e-01 1.1000e+07 3.5000e+02 2.6713e+02 1.0000e+00 0.0000e+00 2.6713e+02 1.0084e+03 2.3623e-05 4.1330e-04 +2.2449e-01 1.2000e+07 3.5000e+02 3.0970e+02 1.0000e+00 0.0000e+00 3.0970e+02 1.0090e+03 2.5569e-05 4.1330e-04 +2.4490e-01 1.3000e+07 3.5000e+02 3.5571e+02 1.0000e+00 0.0000e+00 3.5571e+02 1.0096e+03 2.7974e-05 4.1330e-04 +2.6531e-01 1.4000e+07 3.5000e+02 4.0315e+02 1.0000e+00 0.0000e+00 4.0315e+02 1.0102e+03 3.0787e-05 4.1330e-04 +2.8571e-01 1.5000e+07 3.5000e+02 4.4920e+02 1.0000e+00 0.0000e+00 4.4920e+02 1.0108e+03 3.3852e-05 4.1330e-04 +3.0612e-01 1.6000e+07 3.5000e+02 4.9148e+02 1.0000e+00 0.0000e+00 4.9148e+02 1.0114e+03 3.6971e-05 4.1330e-04 +3.2653e-01 1.7000e+07 3.5000e+02 5.2886e+02 1.0000e+00 0.0000e+00 5.2886e+02 1.0120e+03 3.9987e-05 4.1330e-04 +3.4694e-01 1.8000e+07 3.5000e+02 5.6137e+02 1.0000e+00 0.0000e+00 5.6137e+02 1.0126e+03 4.2821e-05 4.1330e-04 +3.6735e-01 1.9000e+07 3.5000e+02 5.8957e+02 1.0000e+00 0.0000e+00 5.8957e+02 1.0133e+03 4.5454e-05 4.1330e-04 +3.8776e-01 2.0000e+07 3.5000e+02 6.1418e+02 1.0000e+00 0.0000e+00 6.1418e+02 1.0139e+03 4.7891e-05 4.1330e-04 +4.0816e-01 2.1000e+07 3.5000e+02 6.3583e+02 1.0000e+00 0.0000e+00 6.3583e+02 1.0145e+03 5.0154e-05 4.1330e-04 +4.2857e-01 2.2000e+07 3.5000e+02 6.5507e+02 1.0000e+00 0.0000e+00 6.5507e+02 1.0151e+03 5.2266e-05 4.1330e-04 +4.4898e-01 2.3000e+07 3.5000e+02 6.7233e+02 1.0000e+00 0.0000e+00 6.7233e+02 1.0157e+03 5.4246e-05 4.1330e-04 +4.6939e-01 2.4000e+07 3.5000e+02 6.8796e+02 1.0000e+00 0.0000e+00 6.8796e+02 1.0163e+03 5.6114e-05 4.1330e-04 +4.8980e-01 2.5000e+07 3.5000e+02 7.0222e+02 1.0000e+00 0.0000e+00 7.0222e+02 1.0169e+03 5.7883e-05 4.1330e-04 +5.1020e-01 2.6000e+07 3.5000e+02 7.1531e+02 1.0000e+00 0.0000e+00 7.1531e+02 1.0174e+03 5.9568e-05 4.1330e-04 +5.3061e-01 2.7000e+07 3.5000e+02 7.2741e+02 1.0000e+00 0.0000e+00 7.2741e+02 1.0180e+03 6.1177e-05 4.1330e-04 +5.5102e-01 2.8000e+07 3.5000e+02 7.3865e+02 1.0000e+00 0.0000e+00 7.3865e+02 1.0186e+03 6.2721e-05 4.1330e-04 +5.7143e-01 2.9000e+07 3.5000e+02 7.4914e+02 1.0000e+00 0.0000e+00 7.4914e+02 1.0192e+03 6.4206e-05 4.1330e-04 +5.9184e-01 3.0000e+07 3.5000e+02 7.5898e+02 1.0000e+00 0.0000e+00 7.5898e+02 1.0198e+03 6.5640e-05 4.1330e-04 +6.1224e-01 3.1000e+07 3.5000e+02 7.6825e+02 1.0000e+00 0.0000e+00 7.6825e+02 1.0204e+03 6.7027e-05 4.1330e-04 +6.3265e-01 3.2000e+07 3.5000e+02 7.7700e+02 1.0000e+00 0.0000e+00 7.7700e+02 1.0210e+03 6.8372e-05 4.1330e-04 +6.5306e-01 3.3000e+07 3.5000e+02 7.8529e+02 1.0000e+00 0.0000e+00 7.8529e+02 1.0216e+03 6.9679e-05 4.1330e-04 +6.7347e-01 3.4000e+07 3.5000e+02 7.9317e+02 1.0000e+00 0.0000e+00 7.9317e+02 1.0222e+03 7.0953e-05 4.1330e-04 +6.9388e-01 3.5000e+07 3.5000e+02 8.0068e+02 1.0000e+00 0.0000e+00 8.0068e+02 1.0228e+03 7.2195e-05 4.1330e-04 +7.1429e-01 3.6000e+07 3.5000e+02 8.0785e+02 1.0000e+00 0.0000e+00 8.0785e+02 1.0233e+03 7.3409e-05 4.1330e-04 +7.3469e-01 3.7000e+07 3.5000e+02 8.1472e+02 1.0000e+00 0.0000e+00 8.1472e+02 1.0239e+03 7.4597e-05 4.1330e-04 +7.5510e-01 3.8000e+07 3.5000e+02 8.2130e+02 1.0000e+00 0.0000e+00 8.2130e+02 1.0245e+03 7.5761e-05 4.1330e-04 +7.7551e-01 3.9000e+07 3.5000e+02 8.2763e+02 1.0000e+00 0.0000e+00 8.2763e+02 1.0251e+03 7.6904e-05 4.1330e-04 +7.9592e-01 4.0000e+07 3.5000e+02 8.3372e+02 1.0000e+00 0.0000e+00 8.3372e+02 1.0257e+03 7.8025e-05 4.1330e-04 +8.1633e-01 4.1000e+07 3.5000e+02 8.3960e+02 1.0000e+00 0.0000e+00 8.3960e+02 1.0263e+03 7.9128e-05 4.1330e-04 +8.3673e-01 4.2000e+07 3.5000e+02 8.4526e+02 1.0000e+00 0.0000e+00 8.4526e+02 1.0268e+03 8.0214e-05 4.1330e-04 +8.5714e-01 4.3000e+07 3.5000e+02 8.5074e+02 1.0000e+00 0.0000e+00 8.5074e+02 1.0274e+03 8.1283e-05 4.1330e-04 +8.7755e-01 4.4000e+07 3.5000e+02 8.5605e+02 1.0000e+00 0.0000e+00 8.5605e+02 1.0280e+03 8.2337e-05 4.1330e-04 +8.9796e-01 4.5000e+07 3.5000e+02 8.6119e+02 1.0000e+00 0.0000e+00 8.6119e+02 1.0286e+03 8.3376e-05 4.1330e-04 +9.1837e-01 4.6000e+07 3.5000e+02 8.6617e+02 1.0000e+00 0.0000e+00 8.6617e+02 1.0292e+03 8.4403e-05 4.1330e-04 +9.3878e-01 4.7000e+07 3.5000e+02 8.7102e+02 1.0000e+00 0.0000e+00 8.7102e+02 1.0297e+03 8.5416e-05 4.1330e-04 +9.5918e-01 4.8000e+07 3.5000e+02 8.7572e+02 1.0000e+00 0.0000e+00 8.7572e+02 1.0303e+03 8.6418e-05 4.1330e-04 +9.7959e-01 4.9000e+07 3.5000e+02 8.8030e+02 1.0000e+00 0.0000e+00 8.8030e+02 1.0309e+03 8.7409e-05 4.1330e-04 +1.0000e+00 5.0000e+07 3.5000e+02 8.8476e+02 1.0000e+00 0.0000e+00 8.8476e+02 1.0315e+03 8.8389e-05 4.1330e-04 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine.xml new file mode 100644 index 00000000000..a76f277073f --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine.xml @@ -0,0 +1,170 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables.xml new file mode 100644 index 00000000000..985f69263a1 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables.xml @@ -0,0 +1,103 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureA.txt new file mode 100644 index 00000000000..e57399a5e16 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureA.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 2.2384e+01 -4.0985e-12 6.9134e-01 3.0866e-01 1.5581e+01 1.0149e+03 1.7476e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5190e-02 9.7481e-01 +5.0000e-02 6.4444e+06 3.5000e+02 1.6893e+02 1.9043e-07 6.9135e-01 3.0865e-01 1.2309e+02 1.0182e+03 1.8998e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5170e-02 9.7483e-01 +1.0000e-01 1.1889e+07 3.5000e+02 3.8923e+02 1.2323e-07 6.9137e-01 3.0863e-01 3.0497e+02 1.0214e+03 2.5353e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5153e-02 9.7485e-01 +1.5000e-01 1.7333e+07 3.5000e+02 6.3201e+02 4.8872e-08 6.9138e-01 3.0862e-01 5.3970e+02 1.0246e+03 4.0932e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5140e-02 9.7486e-01 +2.0000e-01 2.2778e+07 3.5000e+02 7.4933e+02 2.0141e-08 6.9138e-01 3.0862e-01 6.6850e+02 1.0277e+03 5.3806e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5132e-02 9.7487e-01 +2.5000e-01 2.8222e+07 3.5000e+02 8.1139e+02 1.0856e-08 6.9139e-01 3.0861e-01 7.4098e+02 1.0308e+03 6.3051e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5128e-02 9.7487e-01 +3.0000e-01 3.3667e+07 3.5000e+02 8.5247e+02 7.5711e-09 6.9139e-01 3.0861e-01 7.9054e+02 1.0339e+03 7.0528e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5127e-02 9.7487e-01 +3.5000e-01 3.9111e+07 3.5000e+02 8.8315e+02 5.5626e-09 6.9138e-01 3.0862e-01 8.2831e+02 1.0370e+03 7.7028e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5131e-02 9.7487e-01 +4.0000e-01 4.4556e+07 3.5000e+02 9.0777e+02 4.5380e-09 6.9110e-01 3.0890e-01 8.5890e+02 1.0402e+03 8.2914e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5515e-02 9.7449e-01 +4.5000e-01 5.0000e+07 3.5000e+02 9.2831e+02 -1.2144e-12 6.9107e-01 3.0893e-01 8.8476e+02 1.0432e+03 8.8389e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5549e-02 9.7445e-01 +5.0000e-01 3.0000e+07 3.0400e+02 8.5628e+02 7.7352e-09 7.0800e-01 2.9200e-01 8.0121e+02 1.0275e+03 7.1971e-05 8.6631e-04 1.0000e+00 0.0000e+00 2.3630e-03 9.9764e-01 +5.5000e-01 1.0000e+07 2.5800e+02 3.3058e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0153e+03 2.2796e-05 1.9511e-03 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +6.0000e-01 1.0000e+07 2.7156e+02 3.3059e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0155e+03 2.2796e-05 1.9588e-03 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +6.5000e-01 1.0000e+07 2.8511e+02 3.3059e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0157e+03 2.2796e-05 1.3681e-03 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +7.0000e-01 1.0000e+07 2.9867e+02 3.3060e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0158e+03 2.2796e-05 9.7022e-04 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +7.5000e-01 1.0000e+07 3.1222e+02 3.3060e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0159e+03 2.2796e-05 7.3691e-04 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +8.0000e-01 1.0000e+07 3.2578e+02 3.3060e+02 1.5126e-07 7.0790e-01 2.9210e-01 2.5862e+02 1.0160e+03 2.2796e-05 5.8345e-04 1.0000e+00 0.0000e+00 2.4980e-03 9.9750e-01 +8.5000e-01 1.0000e+07 3.3933e+02 3.3127e+02 1.5166e-07 7.0591e-01 2.9409e-01 2.5862e+02 1.0173e+03 2.2796e-05 4.7645e-04 1.0000e+00 0.0000e+00 5.2861e-03 9.9471e-01 +9.0000e-01 1.0000e+07 3.5289e+02 2.9374e+02 1.3343e-07 6.9111e-01 3.0889e-01 2.2287e+02 1.0183e+03 2.2020e-05 3.9764e-04 1.0000e+00 0.0000e+00 2.5496e-02 9.7450e-01 +9.5000e-01 1.0000e+07 3.6644e+02 2.7596e+02 1.2694e-07 6.9111e-01 3.0889e-01 2.0825e+02 1.0126e+03 2.1800e-05 3.4093e-04 1.0000e+00 0.0000e+00 2.5496e-02 9.7450e-01 +1.0000e+00 1.0000e+07 3.8000e+02 2.7593e+02 1.2693e-07 6.9111e-01 3.0889e-01 2.0825e+02 1.0113e+03 2.1860e-05 2.9672e-04 1.0000e+00 0.0000e+00 2.5496e-02 9.7450e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureB.txt new file mode 100644 index 00000000000..1602cd55b4d --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2BrineTables_testCo2BrinePhillipsMixtureB.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] + 0.000000e+00 1.000000e+06 3.500000e+02 2.221464e+01 -3.809387e-11 6.967413e-01 3.032587e-01 1.558128e+01 1.014907e+03 1.747638e-05 4.133014e-04 9.874384e-01 1.256157e-02 2.519035e-02 9.748097e-01 + 5.000000e-02 6.444444e+06 3.500000e+02 1.678102e+02 1.906477e-07 6.968890e-01 3.031110e-01 1.230946e+02 1.018164e+03 1.899815e-05 4.133014e-04 9.871332e-01 1.286682e-02 2.516967e-02 9.748303e-01 + 1.000000e-01 1.188889e+07 3.500000e+02 3.872625e+02 1.235889e-07 6.970361e-01 3.029639e-01 3.049677e+02 1.021383e+03 2.535323e-05 4.133014e-04 9.868221e-01 1.317789e-02 2.515310e-02 9.748469e-01 + 1.500000e-01 1.733333e+07 3.500000e+02 6.299791e+02 4.910724e-08 6.971827e-01 3.028173e-01 5.396999e+02 1.024564e+03 4.093159e-05 4.133014e-04 9.865058e-01 1.349424e-02 2.514050e-02 9.748595e-01 + 2.000000e-01 2.277778e+07 3.500000e+02 7.475845e+02 2.025386e-08 6.973287e-01 3.026713e-01 6.684956e+02 1.027711e+03 5.380604e-05 4.133014e-04 9.861841e-01 1.381594e-02 2.513194e-02 9.748681e-01 + 2.500000e-01 2.822222e+07 3.500000e+02 8.098725e+02 1.091981e-08 6.974725e-01 3.025275e-01 7.409817e+02 1.030826e+03 6.305096e-05 4.133014e-04 9.858603e-01 1.413974e-02 2.512750e-02 9.748725e-01 + 3.000000e-01 3.366667e+07 3.500000e+02 8.511236e+02 7.616453e-09 6.976160e-01 3.023840e-01 7.905432e+02 1.033912e+03 7.052829e-05 4.133014e-04 9.855306e-01 1.446941e-02 2.512707e-02 9.748729e-01 + 3.500000e-01 3.911111e+07 3.500000e+02 8.819464e+02 5.596183e-09 6.977601e-01 3.022399e-01 8.283089e+02 1.036970e+03 7.702816e-05 4.133014e-04 9.851927e-01 1.480733e-02 2.513081e-02 9.748692e-01 + 4.000000e-01 4.455556e+07 3.500000e+02 9.069049e+02 4.616396e-09 6.962942e-01 3.037058e-01 8.589037e+02 1.040182e+03 8.291432e-05 4.133014e-04 9.879163e-01 1.208368e-02 2.551474e-02 9.744853e-01 + 4.500000e-01 5.000000e+07 3.500000e+02 9.275572e+02 -4.873117e-12 6.961956e-01 3.038044e-01 8.847573e+02 1.043201e+03 8.838897e-05 4.133014e-04 9.880856e-01 1.191436e-02 2.554875e-02 9.744512e-01 + 5.000000e-01 3.000000e+07 3.040000e+02 8.532466e+02 7.832620e-09 7.231217e-01 2.768783e-01 8.012123e+02 1.027532e+03 7.197071e-05 8.663108e-04 9.641843e-01 3.581572e-02 2.363025e-03 9.976370e-01 + 5.500000e-01 1.000000e+07 2.580000e+02 3.266354e+02 1.520185e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015332e+03 2.279620e-05 1.951069e-03 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 6.000000e-01 1.000000e+07 2.715556e+02 3.266416e+02 1.520214e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015547e+03 2.279620e-05 1.958758e-03 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 6.500000e-01 1.000000e+07 2.851111e+02 3.266465e+02 1.520236e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015716e+03 2.279620e-05 1.368087e-03 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 7.000000e-01 1.000000e+07 2.986667e+02 3.266501e+02 1.520252e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015839e+03 2.279620e-05 9.702194e-04 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 7.500000e-01 1.000000e+07 3.122222e+02 3.266524e+02 1.520262e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015919e+03 2.279620e-05 7.369136e-04 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 8.000000e-01 1.000000e+07 3.257778e+02 3.266534e+02 1.520267e-07 7.205852e-01 2.794148e-01 2.586152e+02 1.015956e+03 2.279620e-05 5.834457e-04 9.698670e-01 3.013304e-02 2.498038e-03 9.975020e-01 + 8.500000e-01 1.000000e+07 3.393333e+02 3.280256e+02 1.533708e-07 7.162722e-01 2.837278e-01 2.586152e+02 1.017319e+03 2.279620e-05 4.764507e-04 9.753950e-01 2.460501e-02 5.286137e-03 9.947139e-01 + 9.000000e-01 1.000000e+07 3.528889e+02 2.921003e+02 1.337069e-07 6.965677e-01 3.034323e-01 2.228654e+02 1.018323e+03 2.202009e-05 3.976352e-04 9.873166e-01 1.268337e-02 2.549647e-02 9.745035e-01 + 9.500000e-01 1.000000e+07 3.664444e+02 2.743798e+02 1.271847e-07 6.965677e-01 3.034323e-01 2.082466e+02 1.012569e+03 2.180034e-05 3.409282e-04 9.873166e-01 1.268337e-02 2.549647e-02 9.745035e-01 + 1.000000e+00 1.000000e+07 3.800000e+02 2.743517e+02 1.271717e-07 6.965677e-01 3.034323e-01 2.082466e+02 1.011308e+03 2.185984e-05 2.967198e-04 9.873166e-01 1.268337e-02 2.549647e-02 9.745035e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureA.txt new file mode 100644 index 00000000000..9df0c13cef2 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureA.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 7.0237e+01 2.5631e-11 2.0920e-01 7.9080e-01 1.5581e+01 9.7518e+02 1.7476e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.2780e-03 9.9772e-01 +5.0000e-02 6.4444e+06 3.5000e+02 4.2182e+02 1.3896e-07 1.9034e-01 8.0966e-01 1.2309e+02 9.8215e+02 1.8998e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.1952e-02 9.8805e-01 +1.0000e-01 1.1889e+07 3.5000e+02 7.0391e+02 6.0490e-08 1.7984e-01 8.2016e-01 3.0497e+02 9.8703e+02 2.5353e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.7255e-02 9.8275e-01 +1.5000e-01 1.7333e+07 3.5000e+02 8.6432e+02 1.7707e-08 1.7488e-01 8.2512e-01 5.3970e+02 9.9060e+02 4.0932e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.9739e-02 9.8026e-01 +2.0000e-01 2.2778e+07 3.5000e+02 9.1703e+02 6.6890e-09 1.7189e-01 8.2811e-01 6.6850e+02 9.9372e+02 5.3806e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.1232e-02 9.7877e-01 +2.5000e-01 2.8222e+07 3.5000e+02 9.4163e+02 3.5690e-09 1.6949e-01 8.3051e-01 7.4098e+02 9.9671e+02 6.3051e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.2429e-02 9.7757e-01 +3.0000e-01 3.3667e+07 3.5000e+02 9.5727e+02 2.5032e-09 1.6736e-01 8.3264e-01 7.9054e+02 9.9964e+02 7.0528e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.3484e-02 9.7652e-01 +3.5000e-01 3.9111e+07 3.5000e+02 9.6883e+02 1.8830e-09 1.6542e-01 8.3458e-01 8.2831e+02 1.0025e+03 7.7028e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.4448e-02 9.7555e-01 +4.0000e-01 4.4556e+07 3.5000e+02 9.7812e+02 1.5612e-09 1.6360e-01 8.3640e-01 8.5890e+02 1.0054e+03 8.2914e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.5348e-02 9.7465e-01 +4.5000e-01 5.0000e+07 3.5000e+02 9.8599e+02 3.6882e-10 1.6188e-01 8.3812e-01 8.8476e+02 1.0083e+03 8.8389e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.6197e-02 9.7380e-01 +5.0000e-01 3.0000e+07 3.0400e+02 9.7666e+02 2.5443e-09 1.6783e-01 8.3217e-01 8.0121e+02 1.0218e+03 7.1971e-05 7.8492e-04 1.0000e+00 0.0000e+00 2.3250e-02 9.7675e-01 +5.5000e-01 1.0000e+07 2.5800e+02 6.6446e+02 8.1110e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0141e+03 2.2796e-05 1.7914e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.0000e-01 1.0000e+07 2.7156e+02 6.6447e+02 8.1111e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0142e+03 2.2796e-05 1.7914e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.5000e-01 1.0000e+07 2.8511e+02 6.6429e+02 8.1088e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0136e+03 2.2796e-05 1.2463e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.0000e-01 1.0000e+07 2.9867e+02 6.6334e+02 8.0969e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0110e+03 2.2796e-05 8.8041e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.5000e-01 1.0000e+07 3.1222e+02 6.6170e+02 8.0763e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0063e+03 2.2796e-05 6.6611e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.0000e-01 1.0000e+07 3.2578e+02 6.5950e+02 8.0485e-08 1.8014e-01 8.1986e-01 2.5862e+02 1.0001e+03 2.2796e-05 5.2535e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.5000e-01 1.0000e+07 3.3933e+02 6.5685e+02 8.0151e-08 1.8014e-01 8.1986e-01 2.5862e+02 9.9273e+02 2.2796e-05 4.2735e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +9.0000e-01 1.0000e+07 3.5289e+02 6.0588e+02 7.6868e-08 1.8266e-01 8.1734e-01 2.2287e+02 9.8369e+02 2.2020e-05 3.5529e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +9.5000e-01 1.0000e+07 3.6644e+02 5.8269e+02 7.5133e-08 1.8266e-01 8.1734e-01 2.0825e+02 9.7414e+02 2.1800e-05 3.0346e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +1.0000e+00 1.0000e+07 3.8000e+02 5.7962e+02 7.4722e-08 1.8266e-01 8.1734e-01 2.0825e+02 9.6370e+02 2.1860e-05 2.6310e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureB.txt new file mode 100644 index 00000000000..658585d20f6 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrineEzrokhiMixtureB.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 3.0153e+01 6.8331e-12 5.0890e-01 4.9110e-01 1.5581e+01 9.7518e+02 1.7476e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.2780e-03 9.9772e-01 +5.0000e-02 6.4444e+06 3.5000e+02 2.1973e+02 1.8071e-07 4.9719e-01 5.0281e-01 1.2309e+02 9.8215e+02 1.8998e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.1952e-02 9.8805e-01 +1.0000e-01 1.1889e+07 3.5000e+02 4.7060e+02 1.0674e-07 4.9067e-01 5.0933e-01 3.0497e+02 9.8703e+02 2.5353e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.7255e-02 9.8275e-01 +1.5000e-01 1.7333e+07 3.5000e+02 7.0387e+02 3.8725e-08 4.8759e-01 5.1241e-01 5.3970e+02 9.9060e+02 4.0932e-05 3.6959e-04 1.0000e+00 0.0000e+00 1.9739e-02 9.8026e-01 +2.0000e-01 2.2778e+07 3.5000e+02 8.0378e+02 1.5410e-08 4.8573e-01 5.1427e-01 6.6850e+02 9.9372e+02 5.3806e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.1232e-02 9.7877e-01 +2.5000e-01 2.8222e+07 3.5000e+02 8.5399e+02 8.1962e-09 4.8424e-01 5.1576e-01 7.4098e+02 9.9671e+02 6.3051e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.2429e-02 9.7757e-01 +3.0000e-01 3.3667e+07 3.5000e+02 8.8642e+02 5.6757e-09 4.8292e-01 5.1708e-01 7.9054e+02 9.9964e+02 7.0528e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.3484e-02 9.7652e-01 +3.5000e-01 3.9111e+07 3.5000e+02 9.1030e+02 4.1615e-09 4.8171e-01 5.1829e-01 8.2831e+02 1.0025e+03 7.7028e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.4448e-02 9.7555e-01 +4.0000e-01 4.4556e+07 3.5000e+02 9.2924e+02 3.3747e-09 4.8058e-01 5.1942e-01 8.5890e+02 1.0054e+03 8.2914e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.5348e-02 9.7465e-01 +4.5000e-01 5.0000e+07 3.5000e+02 9.4501e+02 2.1952e-10 4.7951e-01 5.2049e-01 8.8476e+02 1.0083e+03 8.8389e-05 3.6959e-04 1.0000e+00 0.0000e+00 2.6197e-02 9.7380e-01 +5.0000e-01 3.0000e+07 3.0400e+02 9.0182e+02 5.7438e-09 4.8321e-01 5.1679e-01 8.0121e+02 1.0218e+03 7.1971e-05 7.8492e-04 1.0000e+00 0.0000e+00 2.3250e-02 9.7675e-01 +5.5000e-01 1.0000e+07 2.5800e+02 4.1666e+02 1.3361e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0141e+03 2.2796e-05 1.7914e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.0000e-01 1.0000e+07 2.7156e+02 4.1666e+02 1.3361e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0142e+03 2.2796e-05 1.7914e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.5000e-01 1.0000e+07 2.8511e+02 4.1662e+02 1.3360e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0136e+03 2.2796e-05 1.2463e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.0000e-01 1.0000e+07 2.9867e+02 4.1638e+02 1.3352e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0110e+03 2.2796e-05 8.8041e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.5000e-01 1.0000e+07 3.1222e+02 4.1598e+02 1.3339e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0063e+03 2.2796e-05 6.6611e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.0000e-01 1.0000e+07 3.2578e+02 4.1544e+02 1.3321e-07 4.9085e-01 5.0915e-01 2.5862e+02 1.0001e+03 2.2796e-05 5.2535e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.5000e-01 1.0000e+07 3.3933e+02 4.1479e+02 1.3300e-07 4.9085e-01 5.0915e-01 2.5862e+02 9.9273e+02 2.2796e-05 4.2735e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +9.0000e-01 1.0000e+07 3.5289e+02 3.6691e+02 1.2027e-07 4.9242e-01 5.0758e-01 2.2287e+02 9.8369e+02 2.2020e-05 3.5529e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +9.5000e-01 1.0000e+07 3.6644e+02 3.4654e+02 1.1513e-07 4.9242e-01 5.0758e-01 2.0825e+02 9.7414e+02 2.1800e-05 3.0346e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +1.0000e+00 1.0000e+07 3.8000e+02 3.4587e+02 1.1490e-07 4.9242e-01 5.0758e-01 2.0825e+02 9.6370e+02 2.1860e-05 2.6310e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureA.txt new file mode 100644 index 00000000000..8906785dbfb --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureA.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 7.0350e+01 -0.0000e+00 2.0920e-01 7.9080e-01 1.5581e+01 1.0033e+03 1.7476e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.2780e-03 9.9772e-01 +5.0000e-02 6.4444e+06 3.5000e+02 4.2620e+02 1.4060e-07 1.9028e-01 8.0972e-01 1.2309e+02 1.0115e+03 1.8998e-05 4.1330e-04 1.0000e+00 0.0000e+00 1.1952e-02 9.8805e-01 +1.0000e-01 1.1889e+07 3.5000e+02 7.1657e+02 6.1766e-08 1.7971e-01 8.2029e-01 3.0497e+02 1.0174e+03 2.5353e-05 4.1330e-04 1.0000e+00 0.0000e+00 1.7255e-02 9.8275e-01 +1.5000e-01 1.7333e+07 3.5000e+02 8.8389e+02 1.8255e-08 1.7472e-01 8.2528e-01 5.3970e+02 1.0219e+03 4.0932e-05 4.1330e-04 1.0000e+00 0.0000e+00 1.9739e-02 9.8026e-01 +2.0000e-01 2.2778e+07 3.5000e+02 9.3956e+02 6.9892e-09 1.7171e-01 8.2829e-01 6.6850e+02 1.0258e+03 5.3806e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.1232e-02 9.7877e-01 +2.5000e-01 2.8222e+07 3.5000e+02 9.6584e+02 3.7839e-09 1.6928e-01 8.3072e-01 7.4098e+02 1.0295e+03 6.3051e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.2429e-02 9.7757e-01 +3.0000e-01 3.3667e+07 3.5000e+02 9.8271e+02 2.6836e-09 1.6714e-01 8.3286e-01 7.9054e+02 1.0331e+03 7.0528e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.3484e-02 9.7652e-01 +3.5000e-01 3.9111e+07 3.5000e+02 9.9529e+02 2.0386e-09 1.6518e-01 8.3482e-01 8.2831e+02 1.0366e+03 7.7028e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.4448e-02 9.7555e-01 +4.0000e-01 4.4556e+07 3.5000e+02 1.0055e+03 1.7012e-09 1.6334e-01 8.3666e-01 8.5890e+02 1.0401e+03 8.2914e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.5348e-02 9.7465e-01 +4.5000e-01 5.0000e+07 3.5000e+02 1.0141e+03 -0.0000e+00 1.6160e-01 8.3840e-01 8.8476e+02 1.0435e+03 8.8389e-05 4.1330e-04 1.0000e+00 0.0000e+00 2.6197e-02 9.7380e-01 +5.0000e-01 3.0000e+07 3.0400e+02 9.8820e+02 2.6714e-09 1.6761e-01 8.3239e-01 8.0121e+02 1.0369e+03 7.1971e-05 8.6631e-04 1.0000e+00 0.0000e+00 2.3250e-02 9.7675e-01 +5.5000e-01 1.0000e+07 2.5800e+02 6.6631e+02 8.1373e-08 1.8000e-01 8.2000e-01 2.5862e+02 1.0189e+03 2.2796e-05 1.9511e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.0000e-01 1.0000e+07 2.7156e+02 6.6683e+02 8.1481e-08 1.8000e-01 8.2000e-01 2.5862e+02 1.0204e+03 2.2796e-05 1.9588e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +6.5000e-01 1.0000e+07 2.8511e+02 6.6723e+02 8.1565e-08 1.8001e-01 8.1999e-01 2.5862e+02 1.0216e+03 2.2796e-05 1.3681e-03 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.0000e-01 1.0000e+07 2.9867e+02 6.6753e+02 8.1627e-08 1.8001e-01 8.1999e-01 2.5862e+02 1.0224e+03 2.2796e-05 9.7022e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +7.5000e-01 1.0000e+07 3.1222e+02 6.6772e+02 8.1666e-08 1.8001e-01 8.1999e-01 2.5862e+02 1.0230e+03 2.2796e-05 7.3691e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.0000e-01 1.0000e+07 3.2578e+02 6.6781e+02 8.1685e-08 1.8002e-01 8.1998e-01 2.5862e+02 1.0232e+03 2.2796e-05 5.8345e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +8.5000e-01 1.0000e+07 3.3933e+02 6.6780e+02 8.1682e-08 1.8002e-01 8.1998e-01 2.5862e+02 1.0232e+03 2.2796e-05 4.7645e-04 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 +9.0000e-01 1.0000e+07 3.5289e+02 6.1511e+02 7.8253e-08 1.8256e-01 8.1744e-01 2.2287e+02 1.0135e+03 2.2020e-05 3.9764e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +9.5000e-01 1.0000e+07 3.6644e+02 5.9255e+02 7.6620e-08 1.8256e-01 8.1744e-01 2.0825e+02 1.0080e+03 2.1800e-05 3.4093e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 +1.0000e+00 1.0000e+07 3.8000e+02 5.9234e+02 7.6569e-08 1.8255e-01 8.1745e-01 2.0825e+02 1.0072e+03 2.1860e-05 2.9672e-04 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureB.txt new file mode 100644 index 00000000000..d6e955b2058 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureB.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] + 0.000000e+00 1.000000e+06 3.500000e+02 3.016536e+01 -0.000000e+00 5.089022e-01 4.910978e-01 1.558128e+01 1.003303e+03 1.747638e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.277994e-03 9.977220e-01 + 5.000000e-02 6.444444e+06 3.500000e+02 2.204502e+02 1.813689e-07 4.971868e-01 5.028132e-01 1.230946e+02 1.011473e+03 1.899815e-05 4.133014e-04 1.000000e+00 0.000000e+00 1.195219e-02 9.880478e-01 + 1.000000e-01 1.188889e+07 3.500000e+02 4.740379e+02 1.076109e-07 4.906675e-01 5.093325e-01 3.049677e+02 1.017404e+03 2.535323e-05 4.133014e-04 1.000000e+00 0.000000e+00 1.725476e-02 9.827452e-01 + 1.500000e-01 1.733333e+07 3.500000e+02 7.117985e+02 3.924119e-08 4.875889e-01 5.124111e-01 5.396999e+02 1.021864e+03 4.093159e-05 4.133014e-04 1.000000e+00 0.000000e+00 1.973906e-02 9.802609e-01 + 2.000000e-01 2.277778e+07 3.500000e+02 8.143664e+02 1.568867e-08 4.857319e-01 5.142681e-01 6.684956e+02 1.025779e+03 5.380604e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.123157e-02 9.787684e-01 + 2.500000e-01 2.822222e+07 3.500000e+02 8.661828e+02 8.383166e-09 4.842377e-01 5.157623e-01 7.409817e+02 1.029502e+03 6.305096e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.242914e-02 9.775709e-01 + 3.000000e-01 3.366667e+07 3.500000e+02 8.997842e+02 5.826937e-09 4.829188e-01 5.170812e-01 7.905432e+02 1.033113e+03 7.052829e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.348377e-02 9.765162e-01 + 3.500000e-01 3.911111e+07 3.500000e+02 9.246170e+02 4.287711e-09 4.817100e-01 5.182900e-01 8.283089e+02 1.036641e+03 7.702816e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.444839e-02 9.755516e-01 + 4.000000e-01 4.455556e+07 3.500000e+02 9.443580e+02 3.486464e-09 4.805809e-01 5.194191e-01 8.589037e+02 1.040103e+03 8.291432e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.534769e-02 9.746523e-01 + 4.500000e-01 5.000000e+07 3.500000e+02 9.608387e+02 -0.000000e+00 4.795131e-01 5.204869e-01 8.847573e+02 1.043507e+03 8.838897e-05 4.133014e-04 1.000000e+00 0.000000e+00 2.619663e-02 9.738034e-01 + 5.000000e-01 3.000000e+07 3.040000e+02 9.078687e+02 5.838703e-09 4.832110e-01 5.167890e-01 8.012123e+02 1.036935e+03 7.197071e-05 8.663108e-04 1.000000e+00 0.000000e+00 2.325036e-02 9.767496e-01 + 5.500000e-01 1.000000e+07 2.580000e+02 4.170658e+02 1.337702e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.018909e+03 2.279620e-05 1.951069e-03 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 6.000000e-01 1.000000e+07 2.715556e+02 4.171930e+02 1.338278e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.020402e+03 2.279620e-05 1.958758e-03 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 6.500000e-01 1.000000e+07 2.851111e+02 4.172927e+02 1.338729e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.021574e+03 2.279620e-05 1.368087e-03 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 7.000000e-01 1.000000e+07 2.986667e+02 4.173656e+02 1.339059e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.022433e+03 2.279620e-05 9.702194e-04 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 7.500000e-01 1.000000e+07 3.122222e+02 4.174125e+02 1.339271e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.022986e+03 2.279620e-05 7.369136e-04 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 8.000000e-01 1.000000e+07 3.257778e+02 4.174342e+02 1.339368e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.023241e+03 2.279620e-05 5.834457e-04 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 8.500000e-01 1.000000e+07 3.393333e+02 4.174312e+02 1.339355e-07 4.908528e-01 5.091472e-01 2.586152e+02 1.023206e+03 2.279620e-05 4.764507e-04 1.000000e+00 0.000000e+00 1.710488e-02 9.828951e-01 + 9.000000e-01 1.000000e+07 3.528889e+02 3.689582e+02 1.210270e-07 4.924209e-01 5.075791e-01 2.228654e+02 1.013465e+03 2.202009e-05 3.976352e-04 1.000000e+00 0.000000e+00 1.583424e-02 9.841658e-01 + 9.500000e-01 1.000000e+07 3.664444e+02 3.486543e+02 1.159173e-07 4.924209e-01 5.075791e-01 2.082466e+02 1.007969e+03 2.180034e-05 3.409282e-04 1.000000e+00 0.000000e+00 1.583424e-02 9.841658e-01 + 1.000000e+00 1.000000e+07 3.800000e+02 3.486072e+02 1.158935e-07 4.924209e-01 5.075791e-01 2.082466e+02 1.007194e+03 2.185984e-05 2.967198e-04 1.000000e+00 0.000000e+00 1.583424e-02 9.841658e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalA.txt new file mode 100644 index 00000000000..b192ed113b8 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalA.txt @@ -0,0 +1,33 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-15 = phase enthalpies +# columns 16-17 = gas phase fractions [co2, water] +# columns 18-19 = water phase fractions [co2, water] + 0.0000e+00 1.0000e+06 3.5000e+02 1.5581e+01 -0.0000e+00 1.0000e+00 0.0000e+00 1.5581e+01 1.0022e+03 1.5581e+01 1.0022e+03 1.7476e-05 4.1330e-04 5.4424e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 5.0000e-02 6.4444e+06 3.5000e+02 1.2309e+02 2.0068e-07 1.0000e+00 0.0000e+00 1.2309e+02 1.0056e+03 1.2309e+02 1.0056e+03 1.8998e-05 4.1330e-04 5.0103e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 1.0000e-01 1.1889e+07 3.5000e+02 3.0497e+02 1.3958e-07 1.0000e+00 0.0000e+00 3.0497e+02 1.0089e+03 3.0497e+02 1.0089e+03 2.5353e-05 4.1330e-04 4.4090e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 1.5000e-01 1.7333e+07 3.5000e+02 5.3970e+02 6.0231e-08 1.0000e+00 0.0000e+00 5.3970e+02 1.0122e+03 5.3970e+02 1.0122e+03 4.0932e-05 4.1330e-04 3.8400e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 2.0000e-01 2.2778e+07 3.5000e+02 6.6850e+02 2.5828e-08 1.0000e+00 0.0000e+00 6.6850e+02 1.0155e+03 6.6850e+02 1.0155e+03 5.3806e-05 4.1330e-04 3.5745e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 2.5000e-01 2.8222e+07 3.5000e+02 7.4098e+02 1.4163e-08 1.0000e+00 0.0000e+00 7.4098e+02 1.0188e+03 7.4098e+02 1.0188e+03 6.3051e-05 4.1330e-04 3.4572e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 3.0000e-01 3.3667e+07 3.5000e+02 7.9054e+02 9.9688e-09 1.0000e+00 0.0000e+00 7.9054e+02 1.0220e+03 7.9054e+02 1.0220e+03 7.0528e-05 4.1330e-04 3.3933e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 3.5000e-01 3.9111e+07 3.5000e+02 8.2831e+02 7.3536e-09 1.0000e+00 0.0000e+00 8.2831e+02 1.0252e+03 8.2831e+02 1.0252e+03 7.7028e-05 4.1330e-04 3.3554e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 4.0000e-01 4.4556e+07 3.5000e+02 8.5890e+02 5.9843e-09 1.0000e+00 0.0000e+00 8.5890e+02 1.0283e+03 8.5890e+02 1.0283e+03 8.2914e-05 4.1330e-04 3.3329e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 4.5000e-01 5.0000e+07 3.5000e+02 8.8476e+02 -0.0000e+00 1.0000e+00 0.0000e+00 8.8476e+02 1.0315e+03 8.8476e+02 1.0315e+03 8.8389e-05 4.1330e-04 3.3203e+05 2.8829e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 5.0000e-01 3.0000e+07 3.0400e+02 8.0121e+02 1.0045e-08 1.0000e+00 0.0000e+00 8.0121e+02 1.0265e+03 8.0121e+02 1.0265e+03 7.1971e-05 8.6631e-04 3.2279e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 5.5000e-01 1.0000e+07 2.5800e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 1.9511e-03 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 6.0000e-01 1.0000e+07 2.7156e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 1.9588e-03 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 6.5000e-01 1.0000e+07 2.8511e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 1.3681e-03 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 7.0000e-01 1.0000e+07 2.9867e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 9.7022e-04 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 7.5000e-01 1.0000e+07 3.1222e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 7.3691e-04 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 8.0000e-01 1.0000e+07 3.2578e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 5.8345e-04 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 8.5000e-01 1.0000e+07 3.3933e+02 2.5862e+02 1.6710e-07 1.0000e+00 0.0000e+00 2.5862e+02 1.0147e+03 2.5862e+02 1.0147e+03 2.2796e-05 4.7645e-04 4.4300e+05 2.4419e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 9.0000e-01 1.0000e+07 3.5289e+02 2.2287e+02 1.4643e-07 1.0000e+00 0.0000e+00 2.2287e+02 1.0057e+03 2.2287e+02 1.0057e+03 2.2020e-05 3.9764e-04 4.6921e+05 3.0077e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 9.5000e-01 1.0000e+07 3.6644e+02 2.0825e+02 1.3856e-07 1.0000e+00 0.0000e+00 2.0825e+02 1.0006e+03 2.0825e+02 1.0006e+03 2.1800e-05 3.4093e-04 4.9257e+05 3.3151e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 + 1.0000e+00 1.0000e+07 3.8000e+02 2.0825e+02 1.3856e-07 1.0000e+00 0.0000e+00 2.0825e+02 1.0006e+03 2.0825e+02 1.0006e+03 2.1860e-05 2.9672e-04 5.1339e+05 3.3151e+05 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalB.txt new file mode 100644 index 00000000000..1a8dd851403 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2BrinePhillipsMixtureThermalB.txt @@ -0,0 +1,33 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-15 = phase enthalpies +# columns 16-17 = gas phase fractions [co2, water] +# columns 18-19 = water phase fractions [co2, water] + 0.0000e+00 1.0000e+06 3.5000e+02 4.0414e+01 -0.0000e+00 3.7585e-01 6.2415e-01 1.5581e+01 1.0033e+03 1.5581e+01 1.0033e+03 1.7476e-05 4.1330e-04 5.4424e+05 2.8971e+05 1.0000e+00 0.0000e+00 2.2780e-03 9.9772e-01 + 5.0000e-02 6.4444e+06 3.5000e+02 2.8057e+02 1.6945e-07 3.6096e-01 6.3904e-01 1.2309e+02 1.0115e+03 1.2309e+02 1.0115e+03 1.8998e-05 4.1330e-04 5.0103e+05 2.9440e+05 1.0000e+00 0.0000e+00 1.1952e-02 9.8805e-01 + 1.0000e-01 1.1889e+07 3.5000e+02 5.5783e+02 9.1768e-08 3.5267e-01 6.4733e-01 3.0497e+02 1.0174e+03 3.0497e+02 1.0174e+03 2.5353e-05 4.1330e-04 4.4090e+05 2.9457e+05 1.0000e+00 0.0000e+00 1.7255e-02 9.8275e-01 + 1.5000e-01 1.7333e+07 3.5000e+02 7.7911e+02 3.1032e-08 3.4876e-01 6.5124e-01 5.3970e+02 1.0219e+03 5.3970e+02 1.0219e+03 4.0932e-05 4.1330e-04 3.8400e+05 2.9278e+05 1.0000e+00 0.0000e+00 1.9739e-02 9.8026e-01 + 2.0000e-01 2.2778e+07 3.5000e+02 8.6554e+02 1.2132e-08 3.4640e-01 6.5360e-01 6.6850e+02 1.0258e+03 6.6850e+02 1.0258e+03 5.3806e-05 4.1330e-04 3.5745e+05 2.9177e+05 1.0000e+00 0.0000e+00 2.1232e-02 9.7877e-01 + 2.5000e-01 2.8222e+07 3.5000e+02 9.0774e+02 6.4648e-09 3.4450e-01 6.5550e-01 7.4098e+02 1.0295e+03 7.4098e+02 1.0295e+03 6.3051e-05 4.1330e-04 3.4572e+05 2.9134e+05 1.0000e+00 0.0000e+00 2.2429e-02 9.7757e-01 + 3.0000e-01 3.3667e+07 3.5000e+02 9.3478e+02 4.5000e-09 3.4282e-01 6.5718e-01 7.9054e+02 1.0331e+03 7.9054e+02 1.0331e+03 7.0528e-05 4.1330e-04 3.3933e+05 2.9112e+05 1.0000e+00 0.0000e+00 2.3484e-02 9.7652e-01 + 3.5000e-01 3.9111e+07 3.5000e+02 9.5469e+02 3.3303e-09 3.4129e-01 6.5871e-01 8.2831e+02 1.0366e+03 8.2831e+02 1.0366e+03 7.7028e-05 4.1330e-04 3.3554e+05 2.9101e+05 1.0000e+00 0.0000e+00 2.4448e-02 9.7555e-01 + 4.0000e-01 4.4556e+07 3.5000e+02 9.7052e+02 2.7218e-09 3.3985e-01 6.6015e-01 8.5890e+02 1.0401e+03 8.5890e+02 1.0401e+03 8.2914e-05 4.1330e-04 3.3329e+05 2.9098e+05 1.0000e+00 0.0000e+00 2.5348e-02 9.7465e-01 + 4.5000e-01 5.0000e+07 3.5000e+02 9.8376e+02 -0.0000e+00 3.3849e-01 6.6151e-01 8.8476e+02 1.0435e+03 8.8476e+02 1.0435e+03 8.8389e-05 4.1330e-04 3.3203e+05 2.9099e+05 1.0000e+00 0.0000e+00 2.6197e-02 9.7380e-01 + 5.0000e-01 3.0000e+07 3.0400e+02 9.4184e+02 4.4991e-09 3.4319e-01 6.5681e-01 8.0121e+02 1.0369e+03 8.0121e+02 1.0369e+03 7.1971e-05 8.6631e-04 3.2279e+05 2.4851e+05 1.0000e+00 0.0000e+00 2.3250e-02 9.7675e-01 + 5.5000e-01 1.0000e+07 2.5800e+02 5.0008e+02 1.1631e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0189e+03 2.5862e+02 1.0189e+03 2.2796e-05 1.9511e-03 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 6.0000e-01 1.0000e+07 2.7156e+02 5.0031e+02 1.1639e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0204e+03 2.5862e+02 1.0204e+03 2.2796e-05 1.9588e-03 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 6.5000e-01 1.0000e+07 2.8511e+02 5.0049e+02 1.1645e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0216e+03 2.5862e+02 1.0216e+03 2.2796e-05 1.3681e-03 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 7.0000e-01 1.0000e+07 2.9867e+02 5.0063e+02 1.1650e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0224e+03 2.5862e+02 1.0224e+03 2.2796e-05 9.7022e-04 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 7.5000e-01 1.0000e+07 3.1222e+02 5.0071e+02 1.1653e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0230e+03 2.5862e+02 1.0230e+03 2.2796e-05 7.3691e-04 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 8.0000e-01 1.0000e+07 3.2578e+02 5.0075e+02 1.1654e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0232e+03 2.5862e+02 1.0232e+03 2.2796e-05 5.8345e-04 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 8.5000e-01 1.0000e+07 3.3933e+02 5.0075e+02 1.1654e-07 3.5291e-01 6.4709e-01 2.5862e+02 1.0232e+03 2.5862e+02 1.0232e+03 2.2796e-05 4.7645e-04 4.4300e+05 2.5230e+05 1.0000e+00 0.0000e+00 1.7105e-02 9.8290e-01 + 9.0000e-01 1.0000e+07 3.5289e+02 4.4864e+02 1.0717e-07 3.5490e-01 6.4510e-01 2.2287e+02 1.0135e+03 2.2287e+02 1.0135e+03 2.2020e-05 3.9764e-04 4.6921e+05 3.0715e+05 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 + 9.5000e-01 1.0000e+07 3.6644e+02 4.2658e+02 1.0335e-07 3.5490e-01 6.4510e-01 2.0825e+02 1.0080e+03 2.0825e+02 1.0080e+03 2.1800e-05 3.4093e-04 4.9257e+05 3.3721e+05 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 + 1.0000e+00 1.0000e+07 3.8000e+02 4.2649e+02 1.0332e-07 3.5490e-01 6.4510e-01 2.0825e+02 1.0072e+03 2.0825e+02 1.0072e+03 2.1860e-05 2.9672e-04 5.1339e+05 3.3721e+05 1.0000e+00 0.0000e+00 1.5834e-02 9.8417e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureA.txt new file mode 100644 index 00000000000..0a33d6dc22e --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureA.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 6.7780e+01 2.1337e-08 2.1773e-01 7.8227e-01 1.5581e+01 1.0033e+03 1.7476e-05 4.1330e-04 9.5589e-01 4.4112e-02 2.2320e-03 9.9777e-01 +5.0000e-02 6.4444e+06 3.5000e+02 4.2328e+02 1.3988e-07 1.9253e-01 8.0747e-01 1.2309e+02 1.0114e+03 1.8998e-05 4.1330e-04 9.8984e-01 1.0158e-02 1.1731e-02 9.8827e-01 +1.0000e-01 1.1889e+07 3.5000e+02 7.1407e+02 6.1644e-08 1.8180e-01 8.1820e-01 3.0497e+02 1.0173e+03 2.5353e-05 4.1330e-04 9.9079e-01 9.2115e-03 1.7035e-02 9.8297e-01 +1.5000e-01 1.7333e+07 3.5000e+02 8.8262e+02 1.8484e-08 1.7661e-01 8.2339e-01 5.3970e+02 1.0219e+03 4.0932e-05 4.1330e-04 9.8874e-01 1.1255e-02 1.9789e-02 9.8021e-01 +2.0000e-01 2.2778e+07 3.5000e+02 9.3903e+02 7.0636e-09 1.7314e-01 8.2686e-01 6.6850e+02 1.0260e+03 5.3806e-05 4.1330e-04 9.8725e-01 1.2749e-02 2.1623e-02 9.7838e-01 +2.5000e-01 2.8222e+07 3.5000e+02 9.6553e+02 3.7969e-09 1.7065e-01 8.2935e-01 7.4098e+02 1.0297e+03 6.3051e-05 4.1330e-04 9.8650e-01 1.3500e-02 2.2909e-02 9.7709e-01 +3.0000e-01 3.3667e+07 3.5000e+02 9.8236e+02 2.6667e-09 1.6883e-01 8.3117e-01 7.9054e+02 1.0333e+03 7.0528e-05 4.1330e-04 9.8604e-01 1.3961e-02 2.3841e-02 9.7616e-01 +3.5000e-01 3.9111e+07 3.5000e+02 9.9478e+02 2.0090e-09 1.6746e-01 8.3254e-01 8.2831e+02 1.0367e+03 7.7028e-05 4.1330e-04 9.8571e-01 1.4290e-02 2.4538e-02 9.7546e-01 +4.0000e-01 4.4556e+07 3.5000e+02 1.0047e+03 1.6650e-09 1.6641e-01 8.3359e-01 8.5890e+02 1.0400e+03 8.2914e-05 4.1330e-04 9.8545e-01 1.4547e-02 2.5069e-02 9.7493e-01 +4.5000e-01 5.0000e+07 3.5000e+02 1.0131e+03 5.1360e-11 1.6561e-01 8.3439e-01 8.8476e+02 1.0432e+03 8.8389e-05 4.1330e-04 9.8524e-01 1.4761e-02 2.5477e-02 9.7452e-01 +5.0000e-01 3.0000e+07 3.0400e+02 9.8816e+02 2.6607e-09 1.6844e-01 8.3156e-01 8.0121e+02 1.0372e+03 7.1971e-05 8.6631e-04 9.8918e-01 1.0819e-02 2.3786e-02 9.7621e-01 +5.5000e-01 1.0000e+07 2.5800e+02 6.6430e+02 8.2527e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0189e+03 2.2796e-05 1.9511e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +6.0000e-01 1.0000e+07 2.7156e+02 6.6481e+02 8.2643e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0203e+03 2.2796e-05 1.9588e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +6.5000e-01 1.0000e+07 2.8511e+02 6.6522e+02 8.2733e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0215e+03 2.2796e-05 1.3681e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +7.0000e-01 1.0000e+07 2.9867e+02 6.6551e+02 8.2800e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0223e+03 2.2796e-05 9.7022e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +7.5000e-01 1.0000e+07 3.1222e+02 6.6570e+02 8.2842e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0229e+03 2.2796e-05 7.3691e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +8.0000e-01 1.0000e+07 3.2578e+02 6.6579e+02 8.2862e-08 1.8156e-01 8.1844e-01 2.5862e+02 1.0231e+03 2.2796e-05 5.8345e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +8.5000e-01 1.0000e+07 3.3933e+02 6.6563e+02 8.2888e-08 1.8167e-01 8.1833e-01 2.5862e+02 1.0231e+03 2.2796e-05 4.7645e-04 9.9353e-01 6.4726e-03 1.6875e-02 9.8313e-01 +9.0000e-01 1.0000e+07 3.5289e+02 6.1186e+02 7.9623e-08 1.8498e-01 8.1502e-01 2.2287e+02 1.0133e+03 2.2020e-05 3.9764e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 +9.5000e-01 1.0000e+07 3.6644e+02 5.8928e+02 7.7989e-08 1.8498e-01 8.1502e-01 2.0825e+02 1.0078e+03 2.1800e-05 3.4093e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 +1.0000e+00 1.0000e+07 3.8000e+02 5.8907e+02 7.7935e-08 1.8498e-01 8.1502e-01 2.0825e+02 1.0070e+03 2.1860e-05 2.9672e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureB.txt new file mode 100644 index 00000000000..762ffae5a75 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CO2Brine_testCo2SpycherPruessBrinePhillipsMixtureB.txt @@ -0,0 +1,31 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-13 = gas phase fractions [co2, water] +# columns 14-15 = water phase fractions [co2, water] +0.0000e+00 1.0000e+06 3.5000e+02 2.9256e+01 8.7493e-09 5.2521e-01 4.7479e-01 1.5581e+01 1.0033e+03 1.7476e-05 4.1330e-04 9.5589e-01 4.4112e-02 2.2320e-03 9.9777e-01 +5.0000e-02 6.4444e+06 3.5000e+02 2.1910e+02 1.8135e-07 5.0111e-01 4.9889e-01 1.2309e+02 1.0114e+03 1.8998e-05 4.1330e-04 9.8984e-01 1.0158e-02 1.1731e-02 9.8827e-01 +1.0000e-01 1.1889e+07 3.5000e+02 4.7218e+02 1.0761e-07 4.9425e-01 5.0575e-01 3.0497e+02 1.0173e+03 2.5353e-05 4.1330e-04 9.9079e-01 9.2115e-03 1.7035e-02 9.8297e-01 +1.5000e-01 1.7333e+07 3.5000e+02 7.1004e+02 3.9438e-08 4.9158e-01 5.0842e-01 5.3970e+02 1.0219e+03 4.0932e-05 4.1330e-04 9.8874e-01 1.1255e-02 1.9789e-02 9.8021e-01 +2.0000e-01 2.2778e+07 3.5000e+02 8.1301e+02 1.5784e-08 4.8984e-01 5.1016e-01 6.6850e+02 1.0260e+03 5.3806e-05 4.1330e-04 9.8725e-01 1.2749e-02 2.1623e-02 9.7838e-01 +2.5000e-01 2.8222e+07 3.5000e+02 8.6506e+02 8.4258e-09 4.8850e-01 5.1150e-01 7.4098e+02 1.0297e+03 6.3051e-05 4.1330e-04 9.8650e-01 1.3500e-02 2.2909e-02 9.7709e-01 +3.0000e-01 3.3667e+07 3.5000e+02 8.9875e+02 5.8443e-09 4.8750e-01 5.1250e-01 7.9054e+02 1.0333e+03 7.0528e-05 4.1330e-04 9.8604e-01 1.3961e-02 2.3841e-02 9.7616e-01 +3.5000e-01 3.9111e+07 3.5000e+02 9.2359e+02 4.2911e-09 4.8675e-01 5.1325e-01 8.2831e+02 1.0367e+03 7.7028e-05 4.1330e-04 9.8571e-01 1.4290e-02 2.4538e-02 9.7546e-01 +4.0000e-01 4.4556e+07 3.5000e+02 9.4329e+02 3.4823e-09 4.8618e-01 5.1382e-01 8.5890e+02 1.0400e+03 8.2914e-05 4.1330e-04 9.8545e-01 1.4547e-02 2.5069e-02 9.7493e-01 +4.5000e-01 5.0000e+07 3.5000e+02 9.5970e+02 2.8240e-11 4.8574e-01 5.1426e-01 8.8476e+02 1.0432e+03 8.8389e-05 4.1330e-04 9.8524e-01 1.4761e-02 2.5477e-02 9.7452e-01 +5.0000e-01 3.0000e+07 3.0400e+02 9.0721e+02 5.8529e-09 4.8643e-01 5.1357e-01 8.0121e+02 1.0372e+03 7.1971e-05 8.6631e-04 9.8918e-01 1.0819e-02 2.3786e-02 9.7621e-01 +5.5000e-01 1.0000e+07 2.5800e+02 4.1580e+02 1.3435e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0189e+03 2.2796e-05 1.9511e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +6.0000e-01 1.0000e+07 2.7156e+02 4.1592e+02 1.3441e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0203e+03 2.2796e-05 1.9588e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +6.5000e-01 1.0000e+07 2.8511e+02 4.1602e+02 1.3446e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0215e+03 2.2796e-05 1.3681e-03 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +7.0000e-01 1.0000e+07 2.9867e+02 4.1609e+02 1.3449e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0223e+03 2.2796e-05 9.7022e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +7.5000e-01 1.0000e+07 3.1222e+02 4.1614e+02 1.3452e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0229e+03 2.2796e-05 7.3691e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +8.0000e-01 1.0000e+07 3.2578e+02 4.1616e+02 1.3453e-07 4.9338e-01 5.0662e-01 2.5862e+02 1.0231e+03 2.2796e-05 5.8345e-04 9.9359e-01 6.4066e-03 1.6921e-02 9.8308e-01 +8.5000e-01 1.0000e+07 3.3933e+02 4.1611e+02 1.3454e-07 4.9346e-01 5.0654e-01 2.5862e+02 1.0231e+03 2.2796e-05 4.7645e-04 9.9353e-01 6.4726e-03 1.6875e-02 9.8313e-01 +9.0000e-01 1.0000e+07 3.5289e+02 3.6713e+02 1.2176e-07 4.9624e-01 5.0376e-01 2.2287e+02 1.0133e+03 2.2020e-05 3.9764e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 +9.5000e-01 1.0000e+07 3.6644e+02 3.4688e+02 1.1663e-07 4.9624e-01 5.0376e-01 2.0825e+02 1.0078e+03 2.1800e-05 3.4093e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 +1.0000e+00 1.0000e+07 3.8000e+02 3.4684e+02 1.1661e-07 4.9624e-01 5.0376e-01 2.0825e+02 1.0070e+03 2.1860e-05 2.9672e-04 9.9066e-01 9.3377e-03 1.5456e-02 9.8454e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional.xml new file mode 100644 index 00000000000..2d811787db2 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional.xml @@ -0,0 +1,194 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine.xml new file mode 100644 index 00000000000..68527589787 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine.xml @@ -0,0 +1,75 @@ + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine_brine.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine_brine.txt new file mode 100644 index 00000000000..eea89238d70 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_CompositionalPhillipsBrine_brine.txt @@ -0,0 +1,164 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-16 = liquid phase fractions [CH4, CO2, H2O] +# columns 17-19 = gas phase fractions [CH4, CO2, H2O] + 0.0000e+00 1.0000e+05 3.7615e+02 3.2100e+01 1.0039e-05 0.0000e+00 1.0000e+00 3.2085e+01 3.2100e+01 8.0923e-01 8.0961e-01 2.7400e-04 1.4921e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 2.5000e-01 1.1760e+05 3.7615e+02 3.7775e+01 8.5427e-06 0.0000e+00 1.0000e+00 3.7755e+01 3.7775e+01 9.5223e-01 9.5276e-01 2.7400e-04 1.4924e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 5.0000e-01 1.3520e+05 3.7615e+02 4.3459e+01 7.4358e-06 0.0000e+00 1.0000e+00 4.3431e+01 4.3459e+01 1.0954e+00 1.0961e+00 2.7400e-04 1.4926e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 7.5000e-01 1.5280e+05 3.7615e+02 4.9150e+01 6.5839e-06 0.0000e+00 1.0000e+00 4.9115e+01 4.9150e+01 1.2388e+00 1.2397e+00 2.7400e-04 1.4928e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 1.0000e+00 1.7040e+05 3.7615e+02 5.4849e+01 5.9080e-06 0.0000e+00 1.0000e+00 5.4806e+01 5.4849e+01 1.3823e+00 1.3834e+00 2.7400e-04 1.4930e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 1.2500e+00 2.0040e+05 3.7615e+02 6.4582e+01 5.0295e-06 0.0000e+00 1.0000e+00 6.4522e+01 6.4582e+01 1.6274e+00 1.6289e+00 2.7400e-04 1.4934e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 1.5000e+00 2.3040e+05 3.7615e+02 7.4339e+01 4.3799e-06 0.0000e+00 1.0000e+00 7.4258e+01 7.4339e+01 1.8729e+00 1.8749e+00 2.7400e-04 1.4937e-05 3.9187e-01 1.4285e-01 4.6528e-01 3.0000e-01 3.0000e-01 4.0000e-01 + 1.7500e+00 2.6040e+05 3.7615e+02 8.4118e+01 3.8800e-06 0.0000e+00 1.0000e+00 8.4015e+01 8.4118e+01 2.1190e+00 2.1216e+00 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2.6189e-04 1.6770e-02 9.8297e-01 4.5160e-01 4.4325e-01 1.0514e-01 + 3.7500e+01 4.7605e+07 4.4315e+02 1.6765e+04 1.3590e-08 2.4439e-01 7.5561e-01 4.9780e+04 1.3803e+04 9.1977e+02 3.9476e+02 1.6040e-04 4.3899e-05 2.8663e-04 1.7769e-02 9.8194e-01 4.5004e-01 4.4129e-01 1.0866e-01 + 3.7750e+01 5.3802e+07 4.4315e+02 1.8083e+04 1.0988e-08 2.4303e-01 7.5697e-01 4.9868e+04 1.5012e+04 9.2249e+02 4.2863e+02 1.6040e-04 4.8026e-05 3.0870e-04 1.8626e-02 9.8107e-01 4.4851e-01 4.3944e-01 1.1205e-01 + 3.8000e+01 6.0000e+07 4.4315e+02 1.9238e+04 9.0824e-09 2.4171e-01 7.5829e-01 4.9957e+04 1.6085e+04 9.2512e+02 4.5861e+02 1.6040e-04 5.1984e-05 3.2846e-04 1.9373e-02 9.8030e-01 4.4708e-01 4.3773e-01 1.1520e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPR.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPR.txt new file mode 100644 index 00000000000..d0479350bf9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPR.txt @@ -0,0 +1,112 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-22 = oil phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +# columns 23-31 = gas phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +0.0000e+00 3.5000e+07 5.5315e+02 6.8078e+03 1.3932e-08 1.0000e+00 0.0000e+00 6.8078e+03 6.8078e+03 3.4772e+02 3.4772e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-02 3.4000e+07 5.5315e+02 6.7113e+03 1.4639e-08 1.0000e+00 0.0000e+00 6.7113e+03 6.7113e+03 3.4279e+02 3.4279e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.0000e-02 3.3000e+07 5.5315e+02 6.6112e+03 1.5406e-08 1.0000e+00 0.0000e+00 6.6112e+03 6.6112e+03 3.3768e+02 3.3768e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +6.0000e-02 3.2000e+07 5.5315e+02 6.5075e+03 1.6240e-08 1.0000e+00 0.0000e+00 6.5075e+03 6.5075e+03 3.3238e+02 3.3238e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +8.0000e-02 3.1000e+07 5.5315e+02 6.3998e+03 1.7151e-08 0.0000e+00 1.0000e+00 6.3998e+03 6.3998e+03 3.2688e+02 3.2688e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.0000e-01 3.0000e+07 5.5315e+02 6.2879e+03 1.8147e-08 0.0000e+00 1.0000e+00 6.2879e+03 6.2879e+03 3.2117e+02 3.2117e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.2000e-01 2.9000e+07 5.5315e+02 6.1715e+03 1.9240e-08 0.0000e+00 1.0000e+00 6.1715e+03 6.1715e+03 3.1522e+02 3.1522e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.4000e-01 2.8000e+07 5.5315e+02 6.0503e+03 2.0443e-08 0.0000e+00 1.0000e+00 6.0503e+03 6.0503e+03 3.0903e+02 3.0903e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.6000e-01 2.7000e+07 5.5315e+02 5.9240e+03 2.1772e-08 0.0000e+00 1.0000e+00 5.9240e+03 5.9240e+03 3.0258e+02 3.0258e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.8000e-01 2.6000e+07 5.5315e+02 5.7922e+03 2.3244e-08 0.0000e+00 1.0000e+00 5.7922e+03 5.7922e+03 2.9585e+02 2.9585e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.0000e-01 2.5000e+07 5.5315e+02 5.6546e+03 2.4879e-08 0.0000e+00 1.0000e+00 5.6546e+03 5.6546e+03 2.8882e+02 2.8882e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.2000e-01 2.4000e+07 5.5315e+02 5.5107e+03 2.6704e-08 0.0000e+00 1.0000e+00 5.5107e+03 5.5107e+03 2.8147e+02 2.8147e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.4000e-01 2.3000e+07 5.5315e+02 5.3601e+03 2.8747e-08 0.0000e+00 1.0000e+00 5.3601e+03 5.3601e+03 2.7378e+02 2.7378e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.6000e-01 2.2000e+07 5.5315e+02 5.2024e+03 3.1042e-08 0.0000e+00 1.0000e+00 5.2024e+03 5.2024e+03 2.6572e+02 2.6572e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.8000e-01 2.1000e+07 5.5315e+02 5.0370e+03 3.3630e-08 0.0000e+00 1.0000e+00 5.0370e+03 5.0370e+03 2.5728e+02 2.5728e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +3.0000e-01 2.0000e+07 5.5315e+02 4.8634e+03 3.6560e-08 0.0000e+00 1.0000e+00 4.8634e+03 4.8634e+03 2.4841e+02 2.4841e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +3.2000e-01 1.9000e+07 5.5315e+02 4.6812e+03 3.9890e-08 0.0000e+00 1.0000e+00 4.6812e+03 4.6812e+03 2.3910e+02 2.3910e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +3.4000e-01 1.8000e+07 5.5315e+02 4.4898e+03 4.3686e-08 0.0000e+00 1.0000e+00 4.4898e+03 4.4898e+03 2.2933e+02 2.2933e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +3.6000e-01 1.7000e+07 5.5315e+02 4.2898e+03 4.6261e-08 4.5641e-02 9.5436e-01 4.7351e+03 4.2706e+03 3.3247e+02 2.1533e+02 1.0000e-03 1.0000e-03 7.6825e-03 2.2373e-03 4.2618e-01 1.0167e-01 8.3774e-02 4.6651e-02 2.2890e-02 1.7745e-02 2.9117e-01 9.0452e-03 3.0262e-03 5.3843e-01 1.1504e-01 8.8042e-02 4.5564e-02 2.0832e-02 1.5009e-02 1.6501e-01 +3.8000e-01 1.6000e+07 5.5315e+02 4.0893e+03 4.9564e-08 1.8812e-01 8.1188e-01 4.6823e+03 3.9727e+03 3.6079e+02 1.8822e+02 1.0000e-03 1.0000e-03 7.1915e-03 1.9892e-03 3.8884e-01 9.6576e-02 8.1672e-02 4.6619e-02 2.3403e-02 1.8552e-02 3.3516e-01 9.2576e-03 3.1440e-03 5.5548e-01 1.1717e-01 8.8787e-02 4.5455e-02 2.0543e-02 1.4608e-02 1.4556e-01 +4.0000e-01 1.5000e+07 5.5315e+02 3.8842e+03 5.3440e-08 2.4423e-01 7.5577e-01 4.6085e+03 3.6965e+03 3.8231e+02 1.6795e+02 1.0000e-03 1.0000e-03 6.7572e-03 1.7894e-03 3.5754e-01 9.1894e-02 7.9461e-02 4.6321e-02 2.3709e-02 1.9148e-02 3.7339e-01 9.3969e-03 3.2143e-03 5.6606e-01 1.1862e-01 8.9394e-02 4.5472e-02 2.0403e-02 1.4383e-02 1.3306e-01 +4.2000e-01 1.4000e+07 5.5315e+02 3.6739e+03 5.8034e-08 2.7428e-01 7.2572e-01 4.5259e+03 3.4299e+03 4.0050e+02 1.5105e+02 1.0000e-03 1.0000e-03 6.3418e-03 1.6141e-03 3.2902e-01 8.7264e-02 7.7032e-02 4.5789e-02 2.3863e-02 1.9608e-02 4.0947e-01 9.5000e-03 3.2607e-03 5.7339e-01 1.1974e-01 8.9944e-02 4.5565e-02 2.0343e-02 1.4252e-02 1.2401e-01 +4.4000e-01 1.3000e+07 5.5315e+02 3.4575e+03 6.3540e-08 2.9189e-01 7.0811e-01 4.4387e+03 3.1688e+03 4.1665e+02 1.3625e+02 1.0000e-03 1.0000e-03 5.9319e-03 1.4546e-03 3.0213e-01 8.2554e-02 7.4331e-02 4.5021e-02 2.3875e-02 1.9947e-02 4.4476e-01 9.5793e-03 3.2918e-03 5.7862e-01 1.2065e-01 9.0462e-02 4.5709e-02 2.0338e-02 1.4185e-02 1.1717e-01 +4.6000e-01 1.2000e+07 5.5315e+02 3.2342e+03 7.0225e-08 3.0194e-01 6.9806e-01 4.3489e+03 2.9114e+03 4.3138e+02 1.2292e+02 1.0000e-03 1.0000e-03 5.5208e-03 1.3065e-03 2.7628e-01 7.7691e-02 7.1321e-02 4.4001e-02 2.3741e-02 2.0165e-02 4.7998e-01 9.6405e-03 3.3118e-03 5.8228e-01 1.2140e-01 9.0952e-02 4.5894e-02 2.0377e-02 1.4168e-02 1.1198e-01 +4.8000e-01 1.1000e+07 5.5315e+02 3.0029e+03 7.8464e-08 3.0653e-01 6.9347e-01 4.2574e+03 2.6569e+03 4.4506e+02 1.1069e+02 1.0000e-03 1.0000e-03 5.1047e-03 1.1672e-03 2.5115e-01 7.2629e-02 6.7965e-02 4.2709e-02 2.3447e-02 2.0250e-02 5.1558e-01 9.6862e-03 3.3228e-03 5.8465e-01 1.2199e-01 9.1412e-02 4.6109e-02 2.0451e-02 1.4193e-02 1.0818e-01 +5.0000e-01 1.0000e+07 5.5315e+02 2.7626e+03 8.8797e-08 3.0652e-01 6.9348e-01 4.1650e+03 2.4047e+03 4.5794e+02 9.9319e+01 1.0000e-03 1.0000e-03 4.6810e-03 1.0353e-03 2.2653e-01 6.7336e-02 6.4228e-02 4.1113e-02 2.2974e-02 2.0183e-02 5.5192e-01 9.7171e-03 3.3262e-03 5.8587e-01 1.2245e-01 9.1830e-02 4.6345e-02 2.0556e-02 1.4256e-02 1.0566e-01 +5.2000e-01 9.6040e+06 5.5315e+02 2.6646e+03 9.3634e-08 3.0530e-01 6.9470e-01 4.1282e+03 2.3054e+03 4.6286e+02 9.5019e+01 1.0000e-03 1.0000e-03 4.5107e-03 9.8476e-04 2.1689e-01 6.5170e-02 6.2635e-02 4.0391e-02 2.2731e-02 2.0109e-02 5.6658e-01 9.7252e-03 3.3256e-03 5.8604e-01 1.2259e-01 9.1982e-02 4.6442e-02 2.0604e-02 1.4291e-02 1.0500e-01 +5.4000e-01 9.2080e+06 5.5315e+02 2.5649e+03 9.8987e-08 3.0338e-01 6.9662e-01 4.0913e+03 2.2065e+03 4.6768e+02 9.0820e+01 1.0000e-03 1.0000e-03 4.3389e-03 9.3517e-04 2.0731e-01 6.2962e-02 6.0974e-02 3.9613e-02 2.2454e-02 2.0005e-02 5.8141e-01 9.7309e-03 3.3238e-03 5.8604e-01 1.2270e-01 9.2122e-02 4.6539e-02 2.0656e-02 1.4331e-02 1.0456e-01 +5.6000e-01 8.8120e+06 5.5315e+02 2.4635e+03 1.0494e-07 3.0072e-01 6.9928e-01 4.0544e+03 2.1078e+03 4.7243e+02 8.6716e+01 1.0000e-03 1.0000e-03 4.1655e-03 8.8643e-04 1.9777e-01 6.0710e-02 5.9243e-02 3.8777e-02 2.2141e-02 1.9868e-02 5.9644e-01 9.7341e-03 3.3209e-03 5.8586e-01 1.2278e-01 9.2251e-02 4.6636e-02 2.0712e-02 1.4376e-02 1.0433e-01 +5.8000e-01 8.4160e+06 5.5315e+02 2.3602e+03 1.1158e-07 2.9729e-01 7.0271e-01 4.0174e+03 2.0095e+03 4.7709e+02 8.2700e+01 1.0000e-03 1.0000e-03 3.9904e-03 8.3852e-04 1.8827e-01 5.8414e-02 5.7439e-02 3.7881e-02 2.1790e-02 1.9696e-02 6.1168e-01 9.7345e-03 3.3169e-03 5.8549e-01 1.2284e-01 9.2366e-02 4.6732e-02 2.0769e-02 1.4426e-02 1.0433e-01 +6.0000e-01 8.0200e+06 5.5315e+02 2.2549e+03 1.1902e-07 2.9301e-01 7.0699e-01 3.9803e+03 1.9115e+03 4.8169e+02 7.8767e+01 1.0000e-03 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5.8315e+02 6.3984e+03 1.5268e-08 0.0000e+00 1.0000e+00 6.3984e+03 6.3984e+03 3.2681e+02 3.2681e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPRLBC.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPRLBC.txt new file mode 100644 index 00000000000..9094419bc8a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilPRLBC.txt @@ -0,0 +1,1012 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-22 = oil phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +# columns 23-31 = gas phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +0.0000e+00 3.5000e+07 5.5315e+02 6.8078e+03 1.3932e-08 1.0000e+00 0.0000e+00 6.8078e+03 6.8078e+03 3.4772e+02 3.4772e+02 4.5175e-05 4.5175e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-03 3.4900e+07 5.5315e+02 6.7983e+03 1.4001e-08 1.0000e+00 0.0000e+00 6.7983e+03 6.7983e+03 3.4724e+02 3.4724e+02 4.5093e-05 4.5093e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.0000e-03 3.4800e+07 5.5315e+02 6.7887e+03 1.4069e-08 1.0000e+00 0.0000e+00 6.7887e+03 6.7887e+03 3.4675e+02 3.4675e+02 4.5010e-05 4.5010e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +6.0000e-03 3.4700e+07 5.5315e+02 6.7792e+03 1.4138e-08 1.0000e+00 0.0000e+00 6.7792e+03 6.7792e+03 3.4626e+02 3.4626e+02 4.4928e-05 4.4928e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +8.0000e-03 3.4600e+07 5.5315e+02 6.7696e+03 1.4208e-08 1.0000e+00 0.0000e+00 6.7696e+03 6.7696e+03 3.4577e+02 3.4577e+02 4.4845e-05 4.4845e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.0000e-02 3.4500e+07 5.5315e+02 6.7599e+03 1.4278e-08 1.0000e+00 0.0000e+00 6.7599e+03 6.7599e+03 3.4528e+02 3.4528e+02 4.4762e-05 4.4762e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.2000e-02 3.4400e+07 5.5315e+02 6.7503e+03 1.4349e-08 1.0000e+00 0.0000e+00 6.7503e+03 6.7503e+03 3.4479e+02 3.4479e+02 4.4679e-05 4.4679e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.4000e-02 3.4300e+07 5.5315e+02 6.7406e+03 1.4421e-08 1.0000e+00 0.0000e+00 6.7406e+03 6.7406e+03 3.4429e+02 3.4429e+02 4.4596e-05 4.4596e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.6000e-02 3.4200e+07 5.5315e+02 6.7308e+03 1.4493e-08 1.0000e+00 0.0000e+00 6.7308e+03 6.7308e+03 3.4379e+02 3.4379e+02 4.4513e-05 4.4513e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.8000e-02 3.4100e+07 5.5315e+02 6.7211e+03 1.4566e-08 1.0000e+00 0.0000e+00 6.7211e+03 6.7211e+03 3.4329e+02 3.4329e+02 4.4430e-05 4.4430e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-02 3.4000e+07 5.5315e+02 6.7113e+03 1.4639e-08 1.0000e+00 0.0000e+00 6.7113e+03 6.7113e+03 3.4279e+02 3.4279e+02 4.4346e-05 4.4346e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.2000e-02 3.3900e+07 5.5315e+02 6.7014e+03 1.4713e-08 1.0000e+00 0.0000e+00 6.7014e+03 6.7014e+03 3.4229e+02 3.4229e+02 4.4263e-05 4.4263e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.4000e-02 3.3800e+07 5.5315e+02 6.6915e+03 1.4787e-08 1.0000e+00 0.0000e+00 6.6915e+03 6.6915e+03 3.4179e+02 3.4179e+02 4.4179e-05 4.4179e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.6000e-02 3.3700e+07 5.5315e+02 6.6816e+03 1.4862e-08 1.0000e+00 0.0000e+00 6.6816e+03 6.6816e+03 3.4128e+02 3.4128e+02 4.4095e-05 4.4095e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.8000e-02 3.3600e+07 5.5315e+02 6.6717e+03 1.4938e-08 1.0000e+00 0.0000e+00 6.6717e+03 6.6717e+03 3.4077e+02 3.4077e+02 4.4012e-05 4.4012e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +3.0000e-02 3.3500e+07 5.5315e+02 6.6617e+03 1.5014e-08 1.0000e+00 0.0000e+00 6.6617e+03 6.6617e+03 3.4026e+02 3.4026e+02 4.3928e-05 4.3928e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +3.2000e-02 3.3400e+07 5.5315e+02 6.6517e+03 1.5091e-08 1.0000e+00 0.0000e+00 6.6517e+03 6.6517e+03 3.3975e+02 3.3975e+02 4.3843e-05 4.3843e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +3.4000e-02 3.3300e+07 5.5315e+02 6.6416e+03 1.5169e-08 1.0000e+00 0.0000e+00 6.6416e+03 6.6416e+03 3.3924e+02 3.3924e+02 4.3759e-05 4.3759e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +3.6000e-02 3.3200e+07 5.5315e+02 6.6315e+03 1.5247e-08 1.0000e+00 0.0000e+00 6.6315e+03 6.6315e+03 3.3872e+02 3.3872e+02 4.3675e-05 4.3675e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +3.8000e-02 3.3100e+07 5.5315e+02 6.6214e+03 1.5326e-08 1.0000e+00 0.0000e+00 6.6214e+03 6.6214e+03 3.3820e+02 3.3820e+02 4.3590e-05 4.3590e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.0000e-02 3.3000e+07 5.5315e+02 6.6112e+03 1.5406e-08 1.0000e+00 0.0000e+00 6.6112e+03 6.6112e+03 3.3768e+02 3.3768e+02 4.3505e-05 4.3505e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.2000e-02 3.2900e+07 5.5315e+02 6.6010e+03 1.5486e-08 1.0000e+00 0.0000e+00 6.6010e+03 6.6010e+03 3.3716e+02 3.3716e+02 4.3420e-05 4.3420e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.4000e-02 3.2800e+07 5.5315e+02 6.5908e+03 1.5567e-08 1.0000e+00 0.0000e+00 6.5908e+03 6.5908e+03 3.3664e+02 3.3664e+02 4.3336e-05 4.3336e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 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9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9920e+00 3.4600e+07 5.8315e+02 6.3590e+03 1.5566e-08 0.0000e+00 1.0000e+00 6.3590e+03 6.3590e+03 3.2480e+02 3.2480e+02 4.2062e-05 4.2062e-05 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9940e+00 3.4700e+07 5.8315e+02 6.3689e+03 1.5490e-08 0.0000e+00 1.0000e+00 6.3689e+03 6.3689e+03 3.2531e+02 3.2531e+02 4.2141e-05 4.2141e-05 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9960e+00 3.4800e+07 5.8315e+02 6.3788e+03 1.5416e-08 0.0000e+00 1.0000e+00 6.3788e+03 6.3788e+03 3.2581e+02 3.2581e+02 4.2219e-05 4.2219e-05 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9980e+00 3.4900e+07 5.8315e+02 6.3886e+03 1.5342e-08 0.0000e+00 1.0000e+00 6.3886e+03 6.3886e+03 3.2631e+02 3.2631e+02 4.2297e-05 4.2297e-05 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.0000e+00 3.5000e+07 5.8315e+02 6.3984e+03 1.5268e-08 0.0000e+00 1.0000e+00 6.3984e+03 6.3984e+03 3.2681e+02 3.2681e+02 4.2375e-05 4.2375e-05 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRK.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRK.txt new file mode 100644 index 00000000000..b2034f4c56a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRK.txt @@ -0,0 +1,112 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-22 = oil phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +# columns 23-31 = gas phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +0.0000e+00 3.5000e+07 5.5315e+02 6.3045e+03 1.3265e-08 1.0000e+00 0.0000e+00 6.3045e+03 6.3045e+03 3.2202e+02 3.2202e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-02 3.4000e+07 5.5315e+02 6.2193e+03 1.3936e-08 1.0000e+00 0.0000e+00 6.2193e+03 6.2193e+03 3.1767e+02 3.1767e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.0000e-02 3.3000e+07 5.5315e+02 6.1311e+03 1.4665e-08 1.0000e+00 0.0000e+00 6.1311e+03 6.1311e+03 3.1316e+02 3.1316e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +6.0000e-02 3.2000e+07 5.5315e+02 6.0394e+03 1.5459e-08 1.0000e+00 0.0000e+00 6.0394e+03 6.0394e+03 3.0848e+02 3.0848e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +8.0000e-02 3.1000e+07 5.5315e+02 5.9442e+03 1.6327e-08 1.0000e+00 0.0000e+00 5.9442e+03 5.9442e+03 3.0362e+02 3.0362e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.0000e-01 3.0000e+07 5.5315e+02 5.8453e+03 1.7277e-08 1.0000e+00 0.0000e+00 5.8453e+03 5.8453e+03 2.9856e+02 2.9856e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.2000e-01 2.9000e+07 5.5315e+02 5.7422e+03 1.8321e-08 1.0000e+00 0.0000e+00 5.7422e+03 5.7422e+03 2.9330e+02 2.9330e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.4000e-01 2.8000e+07 5.5315e+02 5.6347e+03 1.9473e-08 1.0000e+00 0.0000e+00 5.6347e+03 5.6347e+03 2.8781e+02 2.8781e+02 1.0000e-03 1.0000e-03 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.6000e-01 2.7000e+07 5.5315e+02 5.5226e+03 2.0746e-08 0.0000e+00 1.0000e+00 5.5226e+03 5.5226e+03 2.8208e+02 2.8208e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.8000e-01 2.6000e+07 5.5315e+02 5.4055e+03 2.2159e-08 0.0000e+00 1.0000e+00 5.4055e+03 5.4055e+03 2.7610e+02 2.7610e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.0000e-01 2.5000e+07 5.5315e+02 5.2829e+03 2.3733e-08 0.0000e+00 1.0000e+00 5.2829e+03 5.2829e+03 2.6984e+02 2.6984e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.2000e-01 2.4000e+07 5.5315e+02 5.1546e+03 2.5493e-08 0.0000e+00 1.0000e+00 5.1546e+03 5.1546e+03 2.6328e+02 2.6328e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.4000e-01 2.3000e+07 5.5315e+02 5.0200e+03 2.7469e-08 0.0000e+00 1.0000e+00 5.0200e+03 5.0200e+03 2.5641e+02 2.5641e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.6000e-01 2.2000e+07 5.5315e+02 4.8786e+03 2.9694e-08 0.0000e+00 1.0000e+00 4.8786e+03 4.8786e+03 2.4919e+02 2.4919e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.8000e-01 2.1000e+07 5.5315e+02 4.7301e+03 3.2211e-08 0.0000e+00 1.0000e+00 4.7301e+03 4.7301e+03 2.4160e+02 2.4160e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +3.0000e-01 2.0000e+07 5.5315e+02 4.5737e+03 3.5068e-08 0.0000e+00 1.0000e+00 4.5737e+03 4.5737e+03 2.3361e+02 2.3361e+02 1.0000e-03 1.0000e-03 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1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.8800e+00 2.9000e+07 5.8315e+02 5.3689e+03 2.0024e-08 0.0000e+00 1.0000e+00 5.3689e+03 5.3689e+03 2.7423e+02 2.7423e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9000e+00 3.0000e+07 5.8315e+02 5.4744e+03 1.8906e-08 0.0000e+00 1.0000e+00 5.4744e+03 5.4744e+03 2.7962e+02 2.7962e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9200e+00 3.1000e+07 5.8315e+02 5.5760e+03 1.7885e-08 0.0000e+00 1.0000e+00 5.5760e+03 5.5760e+03 2.8481e+02 2.8481e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9400e+00 3.2000e+07 5.8315e+02 5.6739e+03 1.6949e-08 0.0000e+00 1.0000e+00 5.6739e+03 5.6739e+03 2.8981e+02 2.8981e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9600e+00 3.3000e+07 5.8315e+02 5.7684e+03 1.6090e-08 0.0000e+00 1.0000e+00 5.7684e+03 5.7684e+03 2.9463e+02 2.9463e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +1.9800e+00 3.4000e+07 5.8315e+02 5.8596e+03 1.5299e-08 0.0000e+00 1.0000e+00 5.8596e+03 5.8596e+03 2.9929e+02 2.9929e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 +2.0000e+00 3.5000e+07 5.8315e+02 5.9477e+03 1.4569e-08 0.0000e+00 1.0000e+00 5.9477e+03 5.9477e+03 3.0379e+02 3.0379e+02 1.0000e-03 1.0000e-03 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRKLBC.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRKLBC.txt new file mode 100644 index 00000000000..aad47b3119c --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_Compositional_liveOilSRKLBC.txt @@ -0,0 +1,1012 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase mass densities +# columns 12-13 = phase viscosities +# columns 14-22 = oil phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +# columns 23-31 = gas phase fractions [CO2, N2, C1, C2, C3, C4, C5, C6, C7+] +0.0000e+00 3.5000e+07 5.5315e+02 6.3045e+03 1.3265e-08 1.0000e+00 0.0000e+00 6.3045e+03 6.3045e+03 3.2202e+02 3.2202e+02 4.1026e-05 4.1026e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-03 3.4900e+07 5.5315e+02 6.2961e+03 1.3330e-08 1.0000e+00 0.0000e+00 6.2961e+03 6.2961e+03 3.2159e+02 3.2159e+02 4.0960e-05 4.0960e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +4.0000e-03 3.4800e+07 5.5315e+02 6.2877e+03 1.3395e-08 1.0000e+00 0.0000e+00 6.2877e+03 6.2877e+03 3.2116e+02 3.2116e+02 4.0894e-05 4.0894e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +6.0000e-03 3.4700e+07 5.5315e+02 6.2792e+03 1.3461e-08 1.0000e+00 0.0000e+00 6.2792e+03 6.2792e+03 3.2073e+02 3.2073e+02 4.0828e-05 4.0828e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +8.0000e-03 3.4600e+07 5.5315e+02 6.2708e+03 1.3527e-08 1.0000e+00 0.0000e+00 6.2708e+03 6.2708e+03 3.2029e+02 3.2029e+02 4.0762e-05 4.0762e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.0000e-02 3.4500e+07 5.5315e+02 6.2623e+03 1.3594e-08 1.0000e+00 0.0000e+00 6.2623e+03 6.2623e+03 3.1986e+02 3.1986e+02 4.0696e-05 4.0696e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.2000e-02 3.4400e+07 5.5315e+02 6.2537e+03 1.3661e-08 1.0000e+00 0.0000e+00 6.2537e+03 6.2537e+03 3.1942e+02 3.1942e+02 4.0629e-05 4.0629e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.4000e-02 3.4300e+07 5.5315e+02 6.2452e+03 1.3729e-08 1.0000e+00 0.0000e+00 6.2452e+03 6.2452e+03 3.1899e+02 3.1899e+02 4.0563e-05 4.0563e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.6000e-02 3.4200e+07 5.5315e+02 6.2366e+03 1.3797e-08 1.0000e+00 0.0000e+00 6.2366e+03 6.2366e+03 3.1855e+02 3.1855e+02 4.0496e-05 4.0496e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +1.8000e-02 3.4100e+07 5.5315e+02 6.2280e+03 1.3866e-08 1.0000e+00 0.0000e+00 6.2280e+03 6.2280e+03 3.1811e+02 3.1811e+02 4.0429e-05 4.0429e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 4.7818e-02 1.8822e-02 6.9494e-03 4.3126e-03 2.3463e-02 +2.0000e-02 3.4000e+07 5.5315e+02 6.2193e+03 1.3936e-08 1.0000e+00 0.0000e+00 6.2193e+03 6.2193e+03 3.1767e+02 3.1767e+02 4.0362e-05 4.0362e-05 9.0000e-03 3.0000e-03 5.3470e-01 1.1460e-01 8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 4.9060e-03 2.5695e-03 7.9973e-01 9.1430e-02 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8.7900e-02 4.5600e-02 2.0900e-02 1.5100e-02 1.6920e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_PhaseComposition.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_PhaseComposition.xml new file mode 100644 index 00000000000..5207c9746d9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_PhaseComposition.xml @@ -0,0 +1,155 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional.xml new file mode 100644 index 00000000000..34e7826ffb6 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional.xml @@ -0,0 +1,83 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional_blackOil.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional_blackOil.txt new file mode 100644 index 00000000000..53e20dce320 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_ThreePhaseCompositional_blackOil.txt @@ -0,0 +1,113 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-8 = phase fractions +# columns 9-11 = phase densities +# columns 12-14 = phase mass densities +# columns 15-17 = phase viscosities +# columns 18-20 = oil phase fractions [C1, C7+, H2O] +# columns 21-23 = gas phase fractions [C1, C7+, H2O] +# columns 24-26 = water phase fractions [C1, C7+, H2O] +0.0000e+00 3.5000e+07 5.5315e+02 6.1560e+03 6.0169e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.5295e+03 5.5295e+03 5.6953e+04 5.2265e+02 5.2265e+02 1.0257e+03 1.0240e-04 1.0240e-04 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0000e-02 3.4000e+07 5.5315e+02 6.1183e+03 6.2707e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.4953e+03 5.4953e+03 5.6930e+04 5.1941e+02 5.1941e+02 1.0253e+03 1.0027e-04 1.0027e-04 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.0000e-02 3.3000e+07 5.5315e+02 6.0792e+03 6.5439e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.4598e+03 5.4598e+03 5.6906e+04 5.1606e+02 5.1606e+02 1.0249e+03 9.8135e-05 9.8135e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.0000e-02 3.2000e+07 5.5315e+02 6.0387e+03 6.8385e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.4230e+03 5.4230e+03 5.6882e+04 5.1258e+02 5.1258e+02 1.0245e+03 9.6007e-05 9.6007e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.0000e-02 3.1000e+07 5.5315e+02 5.9966e+03 7.1573e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.3847e+03 5.3847e+03 5.6859e+04 5.0896e+02 5.0896e+02 1.0240e+03 9.3883e-05 9.3883e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0000e-01 3.0000e+07 5.5315e+02 5.9528e+03 7.5032e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.3450e+03 5.3450e+03 5.6835e+04 5.0521e+02 5.0521e+02 1.0236e+03 9.1761e-05 9.1761e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.2000e-01 2.9000e+07 5.5315e+02 5.9072e+03 7.8796e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.3036e+03 5.3036e+03 5.6812e+04 5.0129e+02 5.0129e+02 1.0232e+03 8.9642e-05 8.9642e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.4000e-01 2.8000e+07 5.5315e+02 5.8597e+03 8.2906e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.2604e+03 5.2604e+03 5.6788e+04 4.9721e+02 4.9721e+02 1.0228e+03 8.7525e-05 8.7525e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.6000e-01 2.7000e+07 5.5315e+02 5.8100e+03 8.7412e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.2153e+03 5.2153e+03 5.6765e+04 4.9295e+02 4.9295e+02 1.0223e+03 8.5409e-05 8.5409e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.8000e-01 2.6000e+07 5.5315e+02 5.7580e+03 9.2370e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.1682e+03 5.1682e+03 5.6741e+04 4.8849e+02 4.8849e+02 1.0219e+03 8.3293e-05 8.3293e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0000e-01 2.5000e+07 5.5315e+02 5.7036e+03 9.7851e-09 8.8729e-01 0.0000e+00 1.1271e-01 5.1187e+03 5.1187e+03 5.6717e+04 4.8382e+02 4.8382e+02 1.0215e+03 8.1175e-05 8.1175e-05 3.2929e-04 5.0000e-01 5.0000e-01 0.0000e+00 9.1515e-01 8.4850e-02 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.2000e-01 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a/src/coreComponents/unitTests/constitutiveTests/testPVT_brine.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_brine.txt new file mode 100644 index 00000000000..de211f032d4 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_brine.txt @@ -0,0 +1,57 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# columns 5-6 = phase fractions +# columns 7-8 = phase densities +# columns 9-10 = phase viscosities +0.0000e+00 1.0000e+06 3.5000e+02 1.0022e+03 0.0000e+00 1.0000e+00 1.5581e+01 1.0022e+03 1.7476e-05 9.9525e-04 +2.0408e-02 2.0000e+06 3.5000e+02 1.0028e+03 0.0000e+00 1.0000e+00 3.2165e+01 1.0028e+03 1.7601e-05 9.9525e-04 +4.0816e-02 3.0000e+06 3.5000e+02 1.0034e+03 0.0000e+00 1.0000e+00 4.9901e+01 1.0034e+03 1.7778e-05 9.9525e-04 +6.1224e-02 4.0000e+06 3.5000e+02 1.0041e+03 0.0000e+00 1.0000e+00 6.8976e+01 1.0041e+03 1.8019e-05 9.9525e-04 +8.1633e-02 5.0000e+06 3.5000e+02 1.0047e+03 0.0000e+00 1.0000e+00 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8.8476e+02 1.0315e+03 8.8389e-05 9.9525e-04 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT.txt new file mode 100644 index 00000000000..7894909ba43 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT.txt @@ -0,0 +1,2 @@ +DensityFun PhillipsBrineDensity 1e6 5e7 1e6 340 360 10 1.0 +ViscosityFun PhillipsBrineViscosity 1.0 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVTEzrokhi.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVTEzrokhi.txt new file mode 100755 index 00000000000..01dc19cc64f --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVTEzrokhi.txt @@ -0,0 +1,2 @@ +DensityFun EzrokhiBrineDensity 0.1033 -2.2991e-5 -2.3658e-6 +ViscosityFun EzrokhiBrineViscosity 0 0 0 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT_thermal.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT_thermal.txt new file mode 100644 index 00000000000..20d27884f68 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/brinePVT_thermal.txt @@ -0,0 +1,3 @@ +DensityFun PhillipsBrineDensity 1e6 5e7 1e6 340 360 10 1.0 +ViscosityFun PhillipsBrineViscosity 1.0 +EnthalpyFun BrineEnthalpy 1e6 5e7 1e6 340 360 10 1.0 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideFlash.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideFlash.txt new file mode 100644 index 00000000000..40c0cc8c35a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideFlash.txt @@ -0,0 +1 @@ +FlashModel CO2Solubility 1e6 5e7 1e6 340 350 10 0 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT.txt new file mode 100644 index 00000000000..f9661292bea --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT.txt @@ -0,0 +1,2 @@ +DensityFun SpanWagnerCO2Density 1e6 5e7 1e6 340 360 10 +ViscosityFun FenghourCO2Viscosity 1e6 5e7 1e6 340 460 10 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT_thermal.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT_thermal.txt new file mode 100644 index 00000000000..01cfd693883 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxidePVT_thermal.txt @@ -0,0 +1,3 @@ +DensityFun SpanWagnerCO2Density 1e6 5e7 1e6 340 360 10 +ViscosityFun FenghourCO2Viscosity 1e6 5e7 1e6 340 460 10 +EnthalpyFun CO2Enthalpy 1e6 5e7 1e6 340 460 10 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideSpycherPruessFlash.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideSpycherPruessFlash.txt new file mode 100644 index 00000000000..98f2cb18927 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/carbonDioxideSpycherPruessFlash.txt @@ -0,0 +1 @@ +FlashModel CO2Solubility 0.99e6 5.01e7 4.911e6 339 351 1 0 1.0e-10 SpycherPruess diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/co2Solubility.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/co2Solubility.txt new file mode 100644 index 00000000000..d0e5ee8a280 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/co2Solubility.txt @@ -0,0 +1,143 @@ +1.428220e-01 +1.407850e-01 +1.388040e-01 +1.368780e-01 +1.350050e-01 +1.331840e-01 +1.314130e-01 +1.296910e-01 +1.280150e-01 +1.263850e-01 +1.247990e-01 +1.232550e-01 +1.217530e-01 +7.022200e-01 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index 00000000000..b7e9fc75559 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/deadOilPVDO.txt @@ -0,0 +1,21 @@ +1.000e+07 1.23331 1.5674e-04 +1.250e+07 1.21987 1.6570e-04 +1.500e+07 1.20802 1.7445e-04 +2.000e+07 1.18791 1.9143e-04 +2.500e+07 1.17137 2.0779e-04 +3.000e+07 1.15742 2.2361e-04 +3.320e+07 1.14946 2.3359e-04 +3.500e+07 1.14543 2.3894e-04 +4.000e+07 1.13498 2.5383e-04 +5.000e+07 1.11753 2.8237e-04 +6.000e+07 1.10346 3.0941e-04 +7.000e+07 1.09180 3.3506e-04 +8.000e+07 1.08194 3.5945e-04 +9.000e+07 1.07347 3.8266e-04 +9.500e+07 1.06966 3.9384e-04 +1.000e+08 1.06610 4.0476e-04 +1.100e+08 1.05961 4.2584e-04 +1.125e+08 1.05811 4.3096e-04 +1.150e+08 1.05665 4.3602e-04 +1.175e+08 1.05523 4.4102e-04 +1.200e+08 1.05385 4.4596e-04 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/dryGasPVDG.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/dryGasPVDG.txt new file mode 100644 index 00000000000..286a0b3008f --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/dryGasPVDG.txt @@ -0,0 +1,13 @@ +3.000e+06 4.234e-02 1.3440e-05 +6.000e+06 2.046e-02 1.4200e-05 +9.000e+06 1.328e-02 1.5260e-05 +1.200e+07 9.770e-03 1.6600e-05 +1.500e+07 7.730e-03 1.8180e-05 +1.800e+07 6.426e-03 1.9940e-05 +2.100e+07 5.541e-03 2.1810e-05 +2.400e+07 4.919e-03 2.3700e-05 +2.700e+07 4.471e-03 2.5590e-05 +2.950e+07 4.194e-03 2.7140e-05 +3.100e+07 4.031e-03 2.8060e-05 +3.300e+07 3.910e-03 2.8320e-05 +5.300e+07 3.868e-03 2.9350e-05 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/gasPVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/gasPVT.txt new file mode 100644 index 00000000000..811a899bf10 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/gasPVT.txt @@ -0,0 +1,14 @@ +# Pg(Pa) Bg(m3/sm3) Visc(Pa.s) +3000000 0.04234 0.00005344 +6000000 0.02046 0.0000542 +9000000 0.01328 0.00005526 +12000000 0.00977 0.0000566 +15000000 0.00773 0.00005818 +18000000 0.006426 0.00005994 +21000000 0.005541 0.00006181 +24000000 0.004919 0.0000637 +27000000 0.004471 0.00006559 +29500000 0.004194 0.00006714 +31000000 0.004031 0.00006806 +33000000 0.00391 0.00006832 +53000000 0.003868 0.00006935 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/h20Vapourisation.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/h20Vapourisation.txt new file mode 100644 index 00000000000..ae969d7e10e --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/h20Vapourisation.txt @@ -0,0 +1,143 @@ +6.503440e-01 +6.801730e-01 +7.111820e-01 +7.434110e-01 +7.769030e-01 +8.116990e-01 +8.478450e-01 +8.853850e-01 +9.243680e-01 +9.648420e-01 +1.006860e+00 +1.050470e+00 +1.095730e+00 +1.539320e-01 +1.602980e-01 +1.668860e-01 +1.737020e-01 +1.807510e-01 +1.880410e-01 +1.955760e-01 +2.033650e-01 +2.114130e-01 +2.197280e-01 +2.283150e-01 +2.371830e-01 +2.463380e-01 +1.450790e-01 +1.492820e-01 +1.536710e-01 +1.582440e-01 +1.630010e-01 +1.679440e-01 +1.730730e-01 +1.783900e-01 +1.838960e-01 +1.895930e-01 +1.954840e-01 +2.015710e-01 +2.078580e-01 +2.007860e-01 +2.043880e-01 +2.080630e-01 +2.118200e-01 +2.156700e-01 +2.196200e-01 +2.236800e-01 +2.278600e-01 +2.321660e-01 +2.366090e-01 +2.411960e-01 +2.459340e-01 +2.508300e-01 +2.278650e-01 +2.326670e-01 +2.375410e-01 +2.424860e-01 +2.475070e-01 +2.526040e-01 +2.577790e-01 +2.630350e-01 +2.683740e-01 +2.737990e-01 +2.793130e-01 +2.849190e-01 +2.906190e-01 +2.409890e-01 +2.463220e-01 +2.517400e-01 +2.572460e-01 +2.628390e-01 +2.685220e-01 +2.742950e-01 +2.801590e-01 +2.861160e-01 +2.921680e-01 +2.983160e-01 +3.045610e-01 +3.109050e-01 +2.493430e-01 +2.549570e-01 +2.606630e-01 +2.664640e-01 +2.723590e-01 +2.783510e-01 +2.844400e-01 +2.906270e-01 +2.969140e-01 +3.033020e-01 +3.097920e-01 +3.163850e-01 +3.230830e-01 +2.554800e-01 +2.612680e-01 +2.671530e-01 +2.731360e-01 +2.792170e-01 +2.853980e-01 +2.916800e-01 +2.980640e-01 +3.045510e-01 +3.111420e-01 +3.178380e-01 +3.246410e-01 +3.315520e-01 +2.603770e-01 +2.662870e-01 +2.722960e-01 +2.784040e-01 +2.846140e-01 +2.909240e-01 +2.973380e-01 +3.038550e-01 +3.104770e-01 +3.172050e-01 +3.240400e-01 +3.309830e-01 +3.380350e-01 +2.644980e-01 +2.705000e-01 +2.766020e-01 +2.828050e-01 +2.891090e-01 +2.955160e-01 +3.020270e-01 +3.086420e-01 +3.153630e-01 +3.221910e-01 +3.291260e-01 +3.361700e-01 +3.433240e-01 +2.680940e-01 +2.741700e-01 +2.803460e-01 +2.866230e-01 +2.930030e-01 +2.994860e-01 +3.060720e-01 +3.127640e-01 +3.195620e-01 +3.264670e-01 +3.334800e-01 +3.406030e-01 +3.478350e-01 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVDG.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVDG.txt new file mode 100644 index 00000000000..05934640406 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVDG.txt @@ -0,0 +1,11 @@ +# Pg [sm^3/sm^3] Bg [m^3/sm^3] Visc [Pa.s] + 100000 0.0287 1.14e-05 + 5e+06 0.0185 1.27e-05 + 1e+07 0.0103 1.45e-05 + 1.5e+07 0.00671 1.69e-05 + 2e+07 0.00505 2.03e-05 + 2.5e+07 0.00415 2.42e-05 + 3e+07 0.0038 2.9e-05 + 3.5e+07 0.0037 3.45e-05 + 3.75e+07 0.00366 3.73e-05 + 5e+07 0.00362 3.75e-05 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVTO.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVTO.txt new file mode 100644 index 00000000000..b2289a015be --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/liveOilPVTO.txt @@ -0,0 +1,118 @@ +# Rs [sm^3/sm^3] Pbub [Pa] Bo [m^3/sm^3] Visc [Pa.s] + 0 101325 1.03 0.00347 + 5.44761e+06 1.02854 0.00349233 + 1.07939e+07 1.02709 0.00351481 + 1.61402e+07 1.02563 0.00353743 + 2.14865e+07 1.02418 0.0035602 + 2.68328e+07 1.02273 0.00358311 + 3.2179e+07 1.02128 0.00360618 + 3.75253e+07 1.01984 0.00362939 + 4.28716e+07 1.01839 0.00365275 + 4.82179e+07 1.01695 0.00367625 + 5.35642e+07 1.01551 0.00369992 + 5.89105e+07 1.01407 0.00372373 + 6.42568e+07 1.01264 0.0037477 + 6.96031e+07 1.0112 0.00377182 + 7.49493e+07 1.00977 0.00379609 + 22.2 5e+06 1.08 0.00314 + 1.03807e+07 1.07858 0.00316034 + 1.57614e+07 1.07716 0.00318081 + 2.11422e+07 1.07574 0.00320142 + 2.65229e+07 1.07432 0.00322215 + 3.19036e+07 1.0729 0.00324303 + 3.72843e+07 1.07149 0.00326403 + 4.2665e+07 1.07008 0.00328518 + 4.80457e+07 1.06867 0.00330646 + 5.34265e+07 1.06726 0.00332788 + 5.88072e+07 1.06586 0.00334943 + 6.41879e+07 1.06445 0.00337113 + 6.95686e+07 1.06305 0.00339297 + 7.49493e+07 1.06165 0.00341495 + 34 7.27e+06 1.11 0.00299 + 1.29099e+07 1.10852 0.0030103 + 1.85499e+07 1.10705 0.00303075 + 2.41898e+07 1.10558 0.00305133 + 2.98298e+07 1.10411 0.00307205 + 3.54697e+07 1.10264 0.00309291 + 4.11097e+07 1.10117 0.00311392 + 4.67496e+07 1.09971 0.00313506 + 5.23896e+07 1.09824 0.00315635 + 5.80295e+07 1.09678 0.00317779 + 6.36694e+07 1.09532 0.00319937 + 6.93094e+07 1.09387 0.00322109 + 7.49493e+07 1.09241 0.00324297 + 48 1e+07 1.14 0.0028 + 1.54124e+07 1.13862 0.00281825 + 2.08249e+07 1.13724 0.00283661 + 2.62373e+07 1.13586 0.00285509 + 3.16498e+07 1.13448 0.0028737 + 3.70622e+07 1.13311 0.00289242 + 4.24747e+07 1.13174 0.00291127 + 4.78871e+07 1.13037 0.00293024 + 5.32996e+07 1.129 0.00294933 + 5.8712e+07 1.12763 0.00296855 + 6.41244e+07 1.12626 0.00298789 + 6.95369e+07 1.1249 0.00300736 + 7.49493e+07 1.12353 0.00302696 + 73.8 1.5e+07 1.19 0.00246 + 2.04499e+07 1.18868 0.00247614 + 2.58999e+07 1.18737 0.00249239 + 3.13498e+07 1.18606 0.00250874 + 3.67998e+07 1.18475 0.0025252 + 4.22497e+07 1.18344 0.00254177 + 4.76996e+07 1.18213 0.00255845 + 5.31496e+07 1.18082 0.00257524 + 5.85995e+07 1.17951 0.00259213 + 6.40495e+07 1.17821 0.00260914 + 6.94994e+07 1.17691 0.00262626 + 7.49493e+07 1.17561 0.00264349 + 99.6 2e+07 1.24 0.00212 + 2.54949e+07 1.23876 0.00213403 + 3.09899e+07 1.23752 0.00214814 + 3.64848e+07 1.23629 0.00216235 + 4.19797e+07 1.23505 0.00217666 + 4.74747e+07 1.23381 0.00219106 + 5.29696e+07 1.23258 0.00220556 + 5.84645e+07 1.23135 0.00222015 + 6.39595e+07 1.23012 0.00223484 + 6.94544e+07 1.22889 0.00224962 + 7.49493e+07 1.22766 0.0022645 + 125.4 2.5e+07 1.3 0.00178 + 3.05499e+07 1.29884 0.00179189 + 3.60999e+07 1.29768 0.00180387 + 4.16498e+07 1.29652 0.00181592 + 4.71997e+07 1.29536 0.00182806 + 5.27496e+07 1.2942 0.00184027 + 5.82996e+07 1.29305 0.00185257 + 6.38495e+07 1.29189 0.00186495 + 6.93994e+07 1.29074 0.00187741 + 7.49493e+07 1.28959 0.00188995 + 151.2 3e+07 1.35 0.00144 + 3.56187e+07 1.34893 0.00144974 + 4.12373e+07 1.34786 0.00145955 + 4.6856e+07 1.3468 0.00146942 + 5.24747e+07 1.34573 0.00147936 + 5.80933e+07 1.34466 0.00148937 + 6.3712e+07 1.3436 0.00149945 + 6.93307e+07 1.34253 0.00150959 + 7.49493e+07 1.34147 0.00151981 + 176.9 3.5e+07 1.41 0.0011 + 4.0707e+07 1.40903 0.00110756 + 4.64141e+07 1.40807 0.00111517 + 5.21211e+07 1.40711 0.00112283 + 5.78282e+07 1.40614 0.00113055 + 6.35352e+07 1.40518 0.00113832 + 6.92423e+07 1.40422 0.00114614 + 7.49493e+07 1.40326 0.00115402 + 190 3.75e+07 1.43 0.00093 + 4.37416e+07 1.42903 0.000936992 + 4.99831e+07 1.42806 0.000944036 + 5.62247e+07 1.42708 0.000951133 + 6.24662e+07 1.42611 0.000958284 + 6.87078e+07 1.42514 0.000965488 + 7.49493e+07 1.42417 0.000972747 + 191 5e+07 1.44 0.00092 + 5.62373e+07 1.43903 0.000926912 + 6.24747e+07 1.43806 0.000933876 + 6.8712e+07 1.43709 0.000940892 + 7.49493e+07 1.43613 0.000947961 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/oilPVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/oilPVT.txt new file mode 100644 index 00000000000..df0be305c70 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/oilPVT.txt @@ -0,0 +1,8 @@ +# P[Pa] Bo[m3/sm3] Visc(Pa.s) +2000000 1.02 0.000975 +5000000 1.03 0.00091 +10000000 1.04 0.00083 +20000000 1.05 0.000695 +30000000 1.07 0.000594 +40000000 1.08 0.00051 +50000000.7 1.09 0.000449 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/pres.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/pres.txt new file mode 100644 index 00000000000..cb5bd69405e --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/pres.txt @@ -0,0 +1,12 @@ +990000 +5.90E+06 +1.08E+07 +1.57E+07 +2.06E+07 +2.55E+07 +3.05E+07 +3.54E+07 +4.03E+07 +4.52E+07 +5.01E+07 + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/reactiveBrinePVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/reactiveBrinePVT.txt new file mode 100644 index 00000000000..3a70442e959 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/reactiveBrinePVT.txt @@ -0,0 +1,2 @@ +DensityFun WaterDensity +ViscosityFun PhillipsBrineViscosity 1.0 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_CO2.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_CO2.txt new file mode 100644 index 00000000000..14cc297679d --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_CO2.txt @@ -0,0 +1,54 @@ +# Temperature (K) Pressure (MPa) Density (kg/m3) Volume (m3/kg) Internal Energy (kJ/mol) Enthalpy (kJ/mol) Entropy (J/mol*K) Cv (J/mol*K) Cp (J/mol*K) Sound Spd. (m/s) Joule-Thomson (K/MPa) Viscosity (Pa*s) Therm. Cond. (W/m*K) Phase +# reference = Eric W. Lemmon, Mark O. McLinden and Daniel G. Friend, "Thermophysical Properties of Fluid Systems" in NIST Chemistry WebBook, NIST Standard Reference Database Number 69, Eds. P.J. Linstrom and W.G. Mallard, National Institute of Standards and Technology, Gaithersburg MD, 20899, https://doi.org/10.18434/T4D303, (retrieved December 14, 2021). +350.00 1.0000 15.581 0.064180 21.169 23.993 107.04 31.637 41.229 284.86 7.3204 1.7476e-05 0.021295 vapor +350.00 2.0000 32.165 0.031090 20.948 23.684 100.64 32.226 43.352 280.22 7.2981 1.7601e-05 0.021789 vapor +350.00 3.0000 49.901 0.020040 20.714 23.360 96.593 32.850 45.833 275.58 7.2598 1.7778e-05 0.022390 vapor +350.00 4.0000 68.976 0.014498 20.466 23.018 93.478 33.511 48.764 270.98 7.2015 1.8019e-05 0.023122 vapor +350.00 5.0000 89.619 0.011158 20.201 22.657 90.848 34.213 52.264 266.45 7.1178 1.8338e-05 0.024020 vapor +350.00 6.0000 112.12 0.0089193 19.918 22.273 88.499 34.957 56.495 262.05 7.0022 1.8757e-05 0.025130 vapor +350.00 7.0000 136.82 0.0073090 19.613 21.865 86.316 35.745 61.668 257.89 6.8467 1.9300e-05 0.026511 vapor +350.00 8.0000 164.16 0.0060918 19.283 21.428 84.228 36.575 68.054 254.10 6.6420 2.0004e-05 0.028239 vapor +350.00 8.0000 164.16 0.0060918 19.283 21.428 84.228 36.575 68.054 254.10 6.6420 2.0004e-05 0.028239 supercritical +350.00 8.0000 164.16 0.0060918 19.283 21.428 84.228 36.575 68.054 254.10 6.6420 2.0004e-05 0.028239 supercritical +350.00 9.0000 194.64 0.0051378 18.925 20.960 82.187 37.441 75.974 250.90 6.3777 2.0915e-05 0.030403 supercritical +350.00 10.000 228.80 0.0043705 18.535 20.458 80.159 38.325 85.729 248.62 6.0435 2.2097e-05 0.033090 supercritical +350.00 11.000 267.13 0.0037435 18.112 19.925 78.125 39.192 97.387 247.74 5.6312 2.3623e-05 0.036350 supercritical +350.00 12.000 309.70 0.0032290 17.660 19.365 76.090 39.978 110.30 248.93 5.1406 2.5570e-05 0.040130 supercritical +350.00 13.000 355.71 0.0028113 17.190 18.798 74.091 40.597 122.55 252.99 4.5877 2.7974e-05 0.044224 supercritical +350.00 14.000 403.15 0.0024805 16.723 18.251 72.196 40.978 131.39 260.58 4.0104 3.0787e-05 0.048312 supercritical +350.00 15.000 449.20 0.0022262 16.283 17.753 70.477 41.122 135.06 271.76 3.4558 3.3852e-05 0.052132 supercritical +350.00 16.000 491.48 0.0020347 15.888 17.321 68.976 41.100 133.96 285.80 2.9602 3.6971e-05 0.055591 supercritical +350.00 17.000 528.86 0.0018908 15.544 16.958 67.693 40.988 130.04 301.61 2.5404 3.9987e-05 0.058722 supercritical +350.00 18.000 561.37 0.0017814 15.246 16.657 66.601 40.840 125.06 318.22 2.1944 4.2821e-05 0.061588 supercritical +350.00 19.000 589.57 0.0016961 14.988 16.406 65.666 40.685 120.01 334.99 1.9109 4.5454e-05 0.064232 supercritical +350.00 20.000 614.18 0.0016282 14.762 16.195 64.855 40.540 115.34 351.52 1.6780 4.7891e-05 0.066685 supercritical +350.00 21.000 635.83 0.0015728 14.563 16.016 64.143 40.409 111.18 367.57 1.4851 5.0154e-05 0.068974 supercritical +350.00 22.000 655.07 0.0015266 14.385 15.863 63.510 40.294 107.54 383.04 1.3238 5.2266e-05 0.071120 supercritical +350.00 23.000 672.33 0.0014874 14.225 15.730 62.941 40.197 104.37 397.92 1.1871 5.4246e-05 0.073139 supercritical +350.00 24.000 687.96 0.0014536 14.079 15.614 62.425 40.114 101.58 412.22 1.0700 5.6114e-05 0.075047 supercritical +350.00 25.000 702.22 0.0014241 13.945 15.512 61.952 40.044 99.133 425.97 0.96858 5.7883e-05 0.076856 supercritical +350.00 26.000 715.31 0.0013980 13.822 15.422 61.516 39.986 96.963 439.20 0.87989 5.9568e-05 0.078576 supercritical +350.00 27.000 727.41 0.0013747 13.707 15.341 61.111 39.937 95.030 451.95 0.80171 6.1177e-05 0.080218 supercritical +350.00 28.000 738.65 0.0013538 13.600 15.269 60.733 39.897 93.302 464.24 0.73230 6.2721e-05 0.081789 supercritical +350.00 29.000 749.14 0.0013349 13.500 15.204 60.379 39.865 91.749 476.11 0.67029 6.4206e-05 0.083296 supercritical +350.00 30.000 758.98 0.0013176 13.406 15.145 60.045 39.838 90.349 487.58 0.61457 6.5640e-05 0.084746 supercritical +350.00 31.000 768.25 0.0013017 13.317 15.093 59.730 39.816 89.080 498.68 0.56426 6.7027e-05 0.086144 supercritical +350.00 32.000 777.00 0.0012870 13.232 15.045 59.430 39.800 87.927 509.43 0.51860 6.8372e-05 0.087494 supercritical +350.00 33.000 785.29 0.0012734 13.152 15.001 59.145 39.787 86.874 519.86 0.47698 6.9679e-05 0.088801 supercritical +350.00 34.000 793.17 0.0012608 13.075 14.962 58.873 39.777 85.909 529.99 0.43890 7.0953e-05 0.090067 supercritical +350.00 35.000 800.68 0.0012489 13.002 14.926 58.612 39.771 85.022 539.84 0.40392 7.2195e-05 0.091297 supercritical +350.00 36.000 807.85 0.0012378 12.932 14.893 58.362 39.767 84.204 549.42 0.37168 7.3409e-05 0.092493 supercritical +350.00 37.000 814.72 0.0012274 12.864 14.863 58.122 39.765 83.447 558.75 0.34186 7.4597e-05 0.093658 supercritical +350.00 38.000 821.30 0.0012176 12.800 14.836 57.890 39.765 82.745 567.84 0.31420 7.5761e-05 0.094793 supercritical +350.00 39.000 827.63 0.0012083 12.737 14.811 57.667 39.767 82.091 576.72 0.28848 7.6904e-05 0.095901 supercritical +350.00 40.000 833.72 0.0011994 12.677 14.788 57.451 39.771 81.481 585.39 0.26449 7.8025e-05 0.096984 supercritical +350.00 41.000 839.60 0.0011911 12.619 14.768 57.242 39.776 80.911 593.86 0.24206 7.9128e-05 0.098042 supercritical +350.00 42.000 845.26 0.0011831 12.562 14.749 57.039 39.782 80.376 602.15 0.22104 8.0214e-05 0.099079 supercritical +350.00 43.000 850.74 0.0011754 12.508 14.732 56.842 39.790 79.873 610.26 0.20130 8.1283e-05 0.10009 supercritical +350.00 44.000 856.05 0.0011682 12.455 14.717 56.651 39.798 79.399 618.20 0.18273 8.2337e-05 0.10109 supercritical +350.00 45.000 861.19 0.0011612 12.403 14.703 56.466 39.808 78.953 625.99 0.16521 8.3376e-05 0.10206 supercritical +350.00 46.000 866.17 0.0011545 12.354 14.691 56.285 39.818 78.530 633.63 0.14867 8.4403e-05 0.10302 supercritical +350.00 47.000 871.02 0.0011481 12.305 14.680 56.109 39.828 78.130 641.12 0.13303 8.5416e-05 0.10396 supercritical +350.00 48.000 875.72 0.0011419 12.258 14.670 55.937 39.840 77.751 648.48 0.11820 8.6418e-05 0.10489 supercritical +350.00 49.000 880.30 0.0011360 12.212 14.661 55.769 39.852 77.390 655.71 0.10413 8.7409e-05 0.10580 supercritical +350.00 50.000 884.76 0.0011303 12.167 14.654 55.605 39.865 77.047 662.81 0.090755 8.8389e-05 0.10670 supercritical diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_H2_CH4.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_H2_CH4.txt new file mode 100644 index 00000000000..0ab359b2c7b --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_H2_CH4.txt @@ -0,0 +1,22 @@ +# experimental PVT measurements for H2-CH4 blends +# ref: https://doi.org/10.1021/acs.jced.7b01125 +# column 1 = pressure [MPa] +# column 2 = density [kg/m3] for 10% hydrogen blend (mole fraction) +# colume 3 = density [kg/m3] for 50% hydrogen blend (mole fraction) +1 5.061 3.109 +2 10.188 6.207 +3 15.301 9.284 +4 20.614 12.364 +5 25.902 15.42 +6 31.226 18.469 +7 36.584 21.49 +8 41.97 24.491 +9 47.361 27.473 +10 52.782 30.433 +11 58.181 33.381 +12 63.582 36.281 +13 68.93 39.178 +14 74.229 42.035 +15 79.534 44.896 +16 84.764 47.697 +17 89.954 50.454 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_brine.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_brine.txt new file mode 100644 index 00000000000..48767cac0a9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/referencePVT_brine.txt @@ -0,0 +1,9 @@ +# reference data for 1.0 molal brine @ 75 degC +# source = https://escholarship.org/content/qt5wg167jq/qt5wg167jq.pdf +# p [MPa] density [kg/m^3] +1 1008.2 +10 1011.6 +20 1017.7 +30 1023.7 +50 1035.3 + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/temp.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/temp.txt new file mode 100644 index 00000000000..1ac6697deed --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/temp.txt @@ -0,0 +1,14 @@ +65.85 +66.85 +67.85 +68.85 +69.85 +70.85 +71.85 +72.85 +73.85 +74.85 +75.85 +76.85 +77.85 + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_data/watPVT.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/watPVT.txt new file mode 100644 index 00000000000..9e9498a46b9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_data/watPVT.txt @@ -0,0 +1,2 @@ +# Pref [Pa] Bw [m^3/sm^3] Cp [1/Pa] Visc [Pa.s] + 2.5e+07 1.0164 3.3e-10 0.00055146 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilA.txt new file mode 100644 index 00000000000..a0c8ebf6246 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilA.txt @@ -0,0 +1,59 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# columns 5-6 = phase fractions +# columns 7-8 = phase densities +# columns 9-10 = phase viscosities +# columns 11-12 = oil phase fractions [oil, water] +# columns 13-14 = water phase fractions [oil, water] +0.0000e+00 1.0000e+06 3.5000e+02 4.7065e+02 8.8559e-01 1.1441e-01 4.3945e+02 1.0450e+03 4.4900e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0408e-02 2.0000e+06 3.5000e+02 4.7065e+02 8.8559e-01 1.1441e-01 4.3945e+02 1.0450e+03 4.4900e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.0816e-02 3.0000e+06 3.5000e+02 4.7202e+02 8.8559e-01 1.1441e-01 4.4080e+02 1.0450e+03 4.6933e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.1224e-02 4.0000e+06 3.5000e+02 4.7340e+02 8.8559e-01 1.1441e-01 4.4215e+02 1.0450e+03 4.8967e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.1633e-02 5.0000e+06 3.5000e+02 4.7478e+02 8.8559e-01 1.1441e-01 4.4352e+02 1.0450e+03 5.1000e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0204e-01 6.0000e+06 3.5000e+02 4.7562e+02 8.8559e-01 1.1441e-01 4.4434e+02 1.0450e+03 5.2680e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.2245e-01 7.0000e+06 3.5000e+02 4.7646e+02 8.8559e-01 1.1441e-01 4.4517e+02 1.0450e+03 5.4360e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.4286e-01 8.0000e+06 3.5000e+02 4.7730e+02 8.8559e-01 1.1441e-01 4.4600e+02 1.0450e+03 5.6040e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.6327e-01 9.0000e+06 3.5000e+02 4.7814e+02 8.8559e-01 1.1441e-01 4.4683e+02 1.0450e+03 5.7720e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.8367e-01 1.0000e+07 3.5000e+02 4.7899e+02 8.8559e-01 1.1441e-01 4.4766e+02 1.0450e+03 5.9400e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0408e-01 1.1000e+07 3.5000e+02 4.7984e+02 8.8559e-01 1.1441e-01 4.4850e+02 1.0450e+03 6.0410e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.2449e-01 1.2000e+07 3.5000e+02 4.8069e+02 8.8559e-01 1.1441e-01 4.4934e+02 1.0450e+03 6.1420e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.4490e-01 1.3000e+07 3.5000e+02 4.8155e+02 8.8559e-01 1.1441e-01 4.5019e+02 1.0450e+03 6.2430e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.6531e-01 1.4000e+07 3.5000e+02 4.8241e+02 8.8559e-01 1.1441e-01 4.5104e+02 1.0450e+03 6.3440e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.8571e-01 1.5000e+07 3.5000e+02 4.8327e+02 8.8559e-01 1.1441e-01 4.5189e+02 1.0450e+03 6.4450e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +3.0612e-01 1.6000e+07 3.5000e+02 4.8413e+02 8.8559e-01 1.1441e-01 4.5274e+02 1.0450e+03 6.5460e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +3.2653e-01 1.7000e+07 3.5000e+02 4.8500e+02 8.8559e-01 1.1441e-01 4.5360e+02 1.0450e+03 6.6470e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +3.4694e-01 1.8000e+07 3.5000e+02 4.8587e+02 8.8559e-01 1.1441e-01 4.5446e+02 1.0450e+03 6.7480e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +3.6735e-01 1.9000e+07 3.5000e+02 4.8675e+02 8.8559e-01 1.1441e-01 4.5532e+02 1.0450e+03 6.8490e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +3.8776e-01 2.0000e+07 3.5000e+02 4.8762e+02 8.8559e-01 1.1441e-01 4.5619e+02 1.0450e+03 6.9500e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.0816e-01 2.1000e+07 3.5000e+02 4.8806e+02 8.8559e-01 1.1441e-01 4.5663e+02 1.0450e+03 7.0850e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.2857e-01 2.2000e+07 3.5000e+02 4.8850e+02 8.8559e-01 1.1441e-01 4.5706e+02 1.0450e+03 7.2200e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.4898e-01 2.3000e+07 3.5000e+02 4.8895e+02 8.8559e-01 1.1441e-01 4.5750e+02 1.0450e+03 7.3550e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.6939e-01 2.4000e+07 3.5000e+02 4.8939e+02 8.8559e-01 1.1441e-01 4.5793e+02 1.0450e+03 7.4900e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.8980e-01 2.5000e+07 3.5000e+02 4.8983e+02 8.8559e-01 1.1441e-01 4.5837e+02 1.0450e+03 7.6250e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +5.1020e-01 2.6000e+07 3.5000e+02 4.9028e+02 8.8559e-01 1.1441e-01 4.5881e+02 1.0450e+03 7.7600e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +5.3061e-01 2.7000e+07 3.5000e+02 4.9072e+02 8.8559e-01 1.1441e-01 4.5925e+02 1.0450e+03 7.8950e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +5.5102e-01 2.8000e+07 3.5000e+02 4.9117e+02 8.8559e-01 1.1441e-01 4.5969e+02 1.0450e+03 8.0300e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +5.7143e-01 2.9000e+07 3.5000e+02 4.9161e+02 8.8559e-01 1.1441e-01 4.6013e+02 1.0450e+03 8.1650e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +5.9184e-01 3.0000e+07 3.5000e+02 4.9206e+02 8.8559e-01 1.1441e-01 4.6058e+02 1.0450e+03 8.3000e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.1224e-01 3.1000e+07 3.5000e+02 4.9251e+02 8.8559e-01 1.1441e-01 4.6102e+02 1.0450e+03 8.3800e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.3265e-01 3.2000e+07 3.5000e+02 4.9296e+02 8.8559e-01 1.1441e-01 4.6146e+02 1.0450e+03 8.4600e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.5306e-01 3.3000e+07 3.5000e+02 4.9341e+02 8.8559e-01 1.1441e-01 4.6191e+02 1.0450e+03 8.5400e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.7347e-01 3.4000e+07 3.5000e+02 4.9386e+02 8.8559e-01 1.1441e-01 4.6236e+02 1.0450e+03 8.6200e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.9388e-01 3.5000e+07 3.5000e+02 4.9431e+02 8.8559e-01 1.1441e-01 4.6280e+02 1.0450e+03 8.7000e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +7.1429e-01 3.6000e+07 3.5000e+02 4.9476e+02 8.8559e-01 1.1441e-01 4.6325e+02 1.0450e+03 8.7800e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +7.3469e-01 3.7000e+07 3.5000e+02 4.9521e+02 8.8559e-01 1.1441e-01 4.6370e+02 1.0450e+03 8.8600e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +7.5510e-01 3.8000e+07 3.5000e+02 4.9567e+02 8.8559e-01 1.1441e-01 4.6415e+02 1.0450e+03 8.9400e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +7.7551e-01 3.9000e+07 3.5000e+02 4.9612e+02 8.8559e-01 1.1441e-01 4.6460e+02 1.0450e+03 9.0200e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +7.9592e-01 4.0000e+07 3.5000e+02 4.9658e+02 8.8559e-01 1.1441e-01 4.6505e+02 1.0450e+03 9.1000e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.1633e-01 4.1000e+07 3.5000e+02 4.9703e+02 8.8559e-01 1.1441e-01 4.6550e+02 1.0450e+03 9.1650e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.3673e-01 4.2000e+07 3.5000e+02 4.9749e+02 8.8559e-01 1.1441e-01 4.6595e+02 1.0450e+03 9.2300e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.5714e-01 4.3000e+07 3.5000e+02 4.9795e+02 8.8559e-01 1.1441e-01 4.6641e+02 1.0450e+03 9.2950e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.7755e-01 4.4000e+07 3.5000e+02 4.9841e+02 8.8559e-01 1.1441e-01 4.6686e+02 1.0450e+03 9.3600e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.9796e-01 4.5000e+07 3.5000e+02 4.9887e+02 8.8559e-01 1.1441e-01 4.6732e+02 1.0450e+03 9.4250e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +9.1837e-01 4.6000e+07 3.5000e+02 4.9933e+02 8.8559e-01 1.1441e-01 4.6777e+02 1.0450e+03 9.4900e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +9.3878e-01 4.7000e+07 3.5000e+02 4.9979e+02 8.8559e-01 1.1441e-01 4.6823e+02 1.0450e+03 9.5550e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +9.5918e-01 4.8000e+07 3.5000e+02 5.0025e+02 8.8559e-01 1.1441e-01 4.6869e+02 1.0450e+03 9.6200e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +9.7959e-01 4.9000e+07 3.5000e+02 5.0072e+02 8.8559e-01 1.1441e-01 4.6915e+02 1.0450e+03 9.6850e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0000e+00 5.0000e+07 3.5000e+02 5.0118e+02 8.8559e-01 1.1441e-01 4.6961e+02 1.0450e+03 9.7500e-04 2.5350e-04 1.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilB.txt new file mode 100644 index 00000000000..ace26e26bcb --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_deadOilB.txt @@ -0,0 +1,61 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-8 = phase fractions +# columns 9-11 = phase densities +# columns 12-14 = phase viscosities +# columns 15-17 = oil phase fractions [oil, gas, water] +# columns 18-20 = gas phase fractions [oil, gas, water] +# columns 21-23 = water phase fractions [oil, gas, water] +0.0000e+00 1.0000e+06 3.5000e+02 2.5920e+02 4.3909e-12 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 2.3399e+01 9.9758e+02 1.5674e-04 1.3440e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0408e-02 2.0000e+06 3.5000e+02 2.5920e+02 4.3894e-12 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 2.3399e+01 9.9791e+02 1.5674e-04 1.3440e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.0816e-02 3.0000e+06 3.5000e+02 2.5920e+02 1.0858e-07 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 2.3399e+01 9.9824e+02 1.5674e-04 1.3440e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.1224e-02 4.0000e+06 3.5000e+02 2.9077e+02 1.2180e-07 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 2.8268e+01 9.9857e+02 1.5674e-04 1.3693e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.1633e-02 5.0000e+06 3.5000e+02 3.3110e+02 1.3870e-07 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 3.5697e+01 9.9890e+02 1.5674e-04 1.3947e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0204e-01 6.0000e+06 3.5000e+02 3.8442e+02 1.6103e-07 8.9189e-01 5.6899e-02 5.1209e-02 6.4866e+02 4.8421e+01 9.9922e+02 1.5674e-04 1.4200e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 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0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0408e-01 1.1000e+07 3.5000e+02 4.8817e+02 3.5738e-08 8.9189e-01 5.6899e-02 5.1209e-02 6.5150e+02 9.0558e+01 1.0009e+03 1.6032e-04 1.6153e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.2449e-01 1.2000e+07 3.5000e+02 5.0626e+02 3.7062e-08 8.9189e-01 5.6899e-02 5.1209e-02 6.5437e+02 1.0140e+02 1.0012e+03 1.6391e-04 1.6600e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.4490e-01 1.3000e+07 3.5000e+02 5.1799e+02 2.2976e-08 8.9189e-01 5.6899e-02 5.1209e-02 6.5708e+02 1.0899e+02 1.0015e+03 1.6745e-04 1.7127e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.6531e-01 1.4000e+07 3.5000e+02 5.3017e+02 2.3516e-08 8.9189e-01 5.6899e-02 5.1209e-02 6.5965e+02 1.1780e+02 1.0019e+03 1.7095e-04 1.7653e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 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1.0000e+00 +1.0000e+00 5.0000e+07 3.5000e+02 6.5836e+02 1.3712e-09 8.9189e-01 5.6899e-02 5.1209e-02 7.1586e+02 2.5571e+02 1.0138e+03 2.8237e-04 2.9195e-05 5.5146e-04 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_docExample.xml b/src/coreComponents/unitTests/constitutiveTests/testPVT_docExample.xml new file mode 100644 index 00000000000..872a6a54a4c --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_docExample.xml @@ -0,0 +1,76 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrocarbonMixture.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrocarbonMixture.txt new file mode 100644 index 00000000000..715ad7160ea --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrocarbonMixture.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-7 = phase fractions +# columns 8-9 = phase densities +# columns 10-11 = phase viscosities +# columns 12-15 = oil phase fractions [N2, C1, C10, H2O] +# columns 16-19 = gas phase fractions [N2, C1, C10, H2O] +0.0000e+00 1.0000e+06 3.5000e+02 2.3556e+01 1.0774e-06 7.4296e-01 2.5704e-01 7.0857e+02 6.2081e+00 1.0000e-03 1.0000e-03 1.0525e-03 2.8466e-02 7.5449e-01 2.1599e-01 7.3766e-02 8.0322e-01 5.0545e-03 1.1796e-01 +2.0408e-02 2.0000e+06 3.5000e+02 4.9523e+01 5.3106e-07 7.6344e-01 2.3656e-01 7.0051e+02 1.2384e+01 1.0000e-03 1.0000e-03 2.1270e-03 5.6479e-02 6.6926e-01 2.7214e-01 7.8208e-02 8.4080e-01 2.9614e-03 7.8033e-02 +4.0816e-02 3.0000e+06 3.5000e+02 7.5912e+01 3.4800e-07 7.7437e-01 2.2563e-01 6.9449e+02 1.8712e+01 1.0000e-03 1.0000e-03 3.2337e-03 8.3578e-02 6.2555e-01 2.8764e-01 8.0833e-02 8.5751e-01 2.3993e-03 5.9256e-02 +6.1224e-02 4.0000e+06 3.5000e+02 1.0228e+02 2.5704e-07 7.8234e-01 2.1766e-01 6.8910e+02 2.5187e+01 1.0000e-03 1.0000e-03 4.3744e-03 1.0971e-01 5.9509e-01 2.9082e-01 8.2761e-02 8.6615e-01 2.2075e-03 4.8884e-02 +8.1633e-02 5.0000e+06 3.5000e+02 1.2844e+02 2.0256e-07 7.8909e-01 2.1091e-01 6.8397e+02 3.1802e+01 1.0000e-03 1.0000e-03 5.5508e-03 1.3490e-01 5.7049e-01 2.8906e-01 8.4372e-02 8.7099e-01 2.1706e-03 4.2466e-02 +1.0204e-01 6.0000e+06 3.5000e+02 1.5428e+02 1.6613e-07 7.9528e-01 2.0472e-01 6.7897e+02 3.8550e+01 1.0000e-03 1.0000e-03 6.7642e-03 1.5918e-01 5.4910e-01 2.8496e-01 8.5817e-02 8.7376e-01 2.2215e-03 3.8199e-02 +1.2245e-01 7.0000e+06 3.5000e+02 1.7967e+02 1.3995e-07 8.0118e-01 1.9882e-01 6.7403e+02 4.5421e+01 1.0000e-03 1.0000e-03 8.0161e-03 1.8258e-01 5.2976e-01 2.7965e-01 8.7168e-02 8.7527e-01 2.3333e-03 3.5225e-02 +1.4286e-01 8.0000e+06 3.5000e+02 2.0453e+02 1.2014e-07 8.0697e-01 1.9303e-01 6.6914e+02 5.2408e+01 1.0000e-03 1.0000e-03 9.3080e-03 2.0514e-01 5.1186e-01 2.7369e-01 8.8461e-02 8.7595e-01 2.4943e-03 3.3092e-02 +1.6327e-01 9.0000e+06 3.5000e+02 2.2879e+02 1.0458e-07 8.1273e-01 1.8727e-01 6.6426e+02 5.9502e+01 1.0000e-03 1.0000e-03 1.0641e-02 2.2690e-01 4.9506e-01 2.6739e-01 8.9718e-02 8.7605e-01 2.6992e-03 3.1536e-02 +1.8367e-01 1.0000e+07 3.5000e+02 2.5237e+02 9.2001e-08 8.1852e-01 1.8148e-01 6.5941e+02 6.6692e+01 1.0000e-03 1.0000e-03 1.2017e-02 2.4791e-01 4.7914e-01 2.6093e-01 9.0952e-02 8.7571e-01 2.9461e-03 3.0397e-02 +2.0408e-01 1.1000e+07 3.5000e+02 2.7521e+02 8.1611e-08 8.2438e-01 1.7562e-01 6.5455e+02 7.3971e+01 1.0000e-03 1.0000e-03 1.3436e-02 2.6818e-01 4.6396e-01 2.5442e-01 9.2170e-02 8.7503e-01 3.2345e-03 2.9568e-02 +2.2449e-01 1.2000e+07 3.5000e+02 2.9727e+02 7.2877e-08 8.3036e-01 1.6964e-01 6.4970e+02 8.1329e+01 1.0000e-03 1.0000e-03 1.4901e-02 2.8777e-01 4.4940e-01 2.4793e-01 9.3377e-02 8.7408e-01 3.5654e-03 2.8978e-02 +2.4490e-01 1.3000e+07 3.5000e+02 3.1853e+02 6.5434e-08 8.3648e-01 1.6352e-01 6.4484e+02 8.8761e+01 1.0000e-03 1.0000e-03 1.6413e-02 3.0669e-01 4.3540e-01 2.4149e-01 9.4576e-02 8.7291e-01 3.9401e-03 2.8577e-02 +2.6531e-01 1.4000e+07 3.5000e+02 3.3895e+02 5.9020e-08 8.4277e-01 1.5723e-01 6.3998e+02 9.6257e+01 1.0000e-03 1.0000e-03 1.7972e-02 3.2499e-01 4.2189e-01 2.3514e-01 9.5770e-02 8.7154e-01 4.3605e-03 2.8329e-02 +2.8571e-01 1.5000e+07 3.5000e+02 3.5854e+02 5.3443e-08 8.4927e-01 1.5073e-01 6.3510e+02 1.0381e+02 1.0000e-03 1.0000e-03 1.9580e-02 3.4270e-01 4.0882e-01 2.2890e-01 9.6959e-02 8.7000e-01 4.8287e-03 2.8208e-02 +3.0612e-01 1.6000e+07 3.5000e+02 3.7728e+02 4.8558e-08 8.5601e-01 1.4399e-01 6.3021e+02 1.1142e+02 1.0000e-03 1.0000e-03 2.1238e-02 3.5983e-01 3.9616e-01 2.2277e-01 9.8144e-02 8.6832e-01 5.3469e-03 2.8194e-02 +3.2653e-01 1.7000e+07 3.5000e+02 3.9518e+02 4.4254e-08 8.6301e-01 1.3699e-01 6.2530e+02 1.1909e+02 1.0000e-03 1.0000e-03 2.2949e-02 3.7643e-01 3.8386e-01 2.1676e-01 9.9325e-02 8.6649e-01 5.9177e-03 2.8272e-02 +3.4694e-01 1.8000e+07 3.5000e+02 4.1226e+02 4.0441e-08 8.7032e-01 1.2968e-01 6.2036e+02 1.2680e+02 1.0000e-03 1.0000e-03 2.4714e-02 3.9252e-01 3.7190e-01 2.1087e-01 1.0050e-01 8.6452e-01 6.5438e-03 2.8429e-02 +3.6735e-01 1.9000e+07 3.5000e+02 4.2853e+02 3.7050e-08 8.7797e-01 1.2203e-01 6.1540e+02 1.3456e+02 1.0000e-03 1.0000e-03 2.6534e-02 4.0812e-01 3.6025e-01 2.0510e-01 1.0168e-01 8.6244e-01 7.2279e-03 2.8658e-02 +3.8776e-01 2.0000e+07 3.5000e+02 4.4402e+02 3.4021e-08 8.8602e-01 1.1398e-01 6.1040e+02 1.4236e+02 1.0000e-03 1.0000e-03 2.8411e-02 4.2325e-01 3.4888e-01 1.9945e-01 1.0284e-01 8.6023e-01 7.9731e-03 2.8952e-02 +4.0816e-01 2.1000e+07 3.5000e+02 4.5875e+02 3.1306e-08 8.9452e-01 1.0548e-01 6.0536e+02 1.5022e+02 1.0000e-03 1.0000e-03 3.0348e-02 4.3795e-01 3.3778e-01 1.9392e-01 1.0401e-01 8.5791e-01 8.7826e-03 2.9305e-02 +4.2857e-01 2.2000e+07 3.5000e+02 4.7275e+02 2.8867e-08 9.0354e-01 9.6465e-02 6.0027e+02 1.5813e+02 1.0000e-03 1.0000e-03 3.2346e-02 4.5224e-01 3.2692e-01 1.8850e-01 1.0516e-01 8.5547e-01 9.6600e-03 2.9714e-02 +4.4898e-01 2.3000e+07 3.5000e+02 4.8605e+02 2.6669e-08 9.1313e-01 8.6872e-02 5.9513e+02 1.6609e+02 1.0000e-03 1.0000e-03 3.4409e-02 4.6612e-01 3.1629e-01 1.8318e-01 1.0631e-01 8.5291e-01 1.0609e-02 3.0176e-02 +4.6939e-01 2.4000e+07 3.5000e+02 4.9869e+02 2.4682e-08 9.2339e-01 7.6612e-02 5.8993e+02 1.7411e+02 1.0000e-03 1.0000e-03 3.6538e-02 4.7964e-01 3.0586e-01 1.7796e-01 1.0744e-01 8.5023e-01 1.1634e-02 3.0690e-02 +4.8980e-01 2.5000e+07 3.5000e+02 5.1068e+02 2.2883e-08 9.3442e-01 6.5585e-02 5.8466e+02 1.8220e+02 1.0000e-03 1.0000e-03 3.8738e-02 4.9281e-01 2.9562e-01 1.7283e-01 1.0857e-01 8.4744e-01 1.2740e-02 3.1255e-02 +5.1020e-01 2.6000e+07 3.5000e+02 5.2207e+02 2.1249e-08 9.4633e-01 5.3672e-02 5.7932e+02 1.9037e+02 1.0000e-03 1.0000e-03 4.1011e-02 5.0564e-01 2.8556e-01 1.6779e-01 1.0968e-01 8.4452e-01 1.3933e-02 3.1871e-02 +5.3061e-01 2.7000e+07 3.5000e+02 5.3288e+02 1.9763e-08 9.5927e-01 4.0730e-02 5.7388e+02 1.9863e+02 1.0000e-03 1.0000e-03 4.3361e-02 5.1816e-01 2.7565e-01 1.6283e-01 1.1077e-01 8.4147e-01 1.5218e-02 3.2540e-02 +5.5102e-01 2.8000e+07 3.5000e+02 5.4314e+02 1.8408e-08 9.7342e-01 2.6584e-02 5.6835e+02 2.0698e+02 1.0000e-03 1.0000e-03 4.5794e-02 5.3039e-01 2.6588e-01 1.5794e-01 1.1184e-01 8.3829e-01 1.6603e-02 3.3262e-02 +5.7143e-01 2.9000e+07 3.5000e+02 5.5289e+02 1.7171e-08 9.8898e-01 1.1016e-02 5.6270e+02 2.1545e+02 1.0000e-03 1.0000e-03 4.8312e-02 5.4235e-01 2.5622e-01 1.5311e-01 1.1289e-01 8.3497e-01 1.8097e-02 3.4042e-02 +5.9184e-01 3.0000e+07 3.5000e+02 5.5977e+02 4.1027e-09 1.0000e+00 0.0000e+00 5.5977e+02 2.2404e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 6.9990e-02 8.9414e-01 2.5306e-03 3.3342e-02 +6.1224e-01 3.1000e+07 3.5000e+02 5.6203e+02 3.9683e-09 1.0000e+00 0.0000e+00 5.6203e+02 2.3279e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.0749e-02 8.9221e-01 2.7605e-03 3.4284e-02 +6.3265e-01 3.2000e+07 3.5000e+02 5.6423e+02 3.8419e-09 1.0000e+00 0.0000e+00 5.6423e+02 2.4171e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.1494e-02 8.9019e-01 3.0107e-03 3.5304e-02 +6.5306e-01 3.3000e+07 3.5000e+02 5.6637e+02 3.7226e-09 1.0000e+00 0.0000e+00 5.6637e+02 2.5084e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.2222e-02 8.8808e-01 3.2838e-03 3.6412e-02 +6.7347e-01 3.4000e+07 3.5000e+02 5.6845e+02 3.6100e-09 1.0000e+00 0.0000e+00 5.6845e+02 2.6021e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.2926e-02 8.8587e-01 3.5831e-03 3.7621e-02 +6.9388e-01 3.5000e+07 3.5000e+02 5.7047e+02 3.5034e-09 1.0000e+00 0.0000e+00 5.7047e+02 2.6988e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.3602e-02 8.8354e-01 3.9130e-03 3.8946e-02 +7.1429e-01 3.6000e+07 3.5000e+02 5.7244e+02 3.4024e-09 1.0000e+00 0.0000e+00 5.7244e+02 2.7991e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.4239e-02 8.8107e-01 4.2793e-03 4.0410e-02 +7.3469e-01 3.7000e+07 3.5000e+02 5.7437e+02 3.3066e-09 1.0000e+00 0.0000e+00 5.7437e+02 2.9038e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.4826e-02 8.7844e-01 4.6898e-03 4.2043e-02 +7.5510e-01 3.8000e+07 3.5000e+02 5.7624e+02 3.2156e-09 1.0000e+00 0.0000e+00 5.7624e+02 3.0142e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.5349e-02 8.7561e-01 5.1559e-03 4.3888e-02 +7.7551e-01 3.9000e+07 3.5000e+02 5.7807e+02 3.1290e-09 1.0000e+00 0.0000e+00 5.7807e+02 3.1322e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.5782e-02 8.7251e-01 5.6945e-03 4.6011e-02 +7.9592e-01 4.0000e+07 3.5000e+02 5.7986e+02 3.0466e-09 1.0000e+00 0.0000e+00 5.7986e+02 3.2608e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.6088e-02 8.6906e-01 6.3335e-03 4.8519e-02 +8.1633e-01 4.1000e+07 3.5000e+02 5.8161e+02 2.9680e-09 1.0000e+00 0.0000e+00 5.8161e+02 3.4055e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.6199e-02 8.6507e-01 7.1242e-03 5.1610e-02 +8.3673e-01 4.2000e+07 3.5000e+02 5.8331e+02 2.8929e-09 1.0000e+00 0.0000e+00 5.8331e+02 3.5771e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.5974e-02 8.6018e-01 8.1694e-03 5.5676e-02 +8.5714e-01 4.3000e+07 3.5000e+02 5.8498e+02 2.8212e-09 1.0000e+00 0.0000e+00 5.8498e+02 3.7832e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.5288e-02 8.5408e-01 9.5712e-03 6.1065e-02 +8.7755e-01 4.4000e+07 3.5000e+02 5.8662e+02 2.7527e-09 1.0000e+00 0.0000e+00 5.8662e+02 3.9659e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.4874e-02 8.4835e-01 1.0869e-02 6.5908e-02 +8.9796e-01 4.5000e+07 3.5000e+02 5.8821e+02 2.6871e-09 1.0000e+00 0.0000e+00 5.8821e+02 4.0517e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.5802e-02 8.4537e-01 1.1345e-02 6.7483e-02 +9.1837e-01 4.6000e+07 3.5000e+02 5.8978e+02 2.6242e-09 1.0000e+00 0.0000e+00 5.8978e+02 4.0721e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 7.7783e-02 8.4426e-01 1.1225e-02 6.6735e-02 +9.3878e-01 4.7000e+07 3.5000e+02 5.9131e+02 2.5639e-09 1.0000e+00 0.0000e+00 5.9131e+02 4.0695e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 8.0332e-02 8.4362e-01 1.0892e-02 6.5157e-02 +9.5918e-01 4.8000e+07 3.5000e+02 5.9281e+02 2.5060e-09 1.0000e+00 0.0000e+00 5.9281e+02 4.0610e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 8.3248e-02 8.4288e-01 1.0506e-02 6.3366e-02 +9.7959e-01 4.9000e+07 3.5000e+02 5.9428e+02 2.4504e-09 1.0000e+00 0.0000e+00 5.9428e+02 4.0518e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 8.6475e-02 8.4185e-01 1.0116e-02 6.1556e-02 +1.0000e+00 5.0000e+07 3.5000e+02 5.9572e+02 2.3970e-09 1.0000e+00 0.0000e+00 5.9572e+02 4.0436e+02 1.0000e-03 1.0000e-03 5.0000e-02 5.5000e-01 2.5000e-01 1.5000e-01 8.9999e-02 8.4048e-01 9.7378e-03 5.9784e-02 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureA.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureA.txt new file mode 100644 index 00000000000..92ee3698e8a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureA.txt @@ -0,0 +1,57 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# columns 5-6 = phase fractions +# columns 7-8 = phase densities +# columns 9-10 = phase viscosities +0.0000e+00 1.0000e+06 3.5000e+02 5.0614e+00 0.0000e+00 1.0000e+00 5.0614e+00 5.0614e+00 1.0000e-03 1.0000e-03 +2.0408e-02 2.0000e+06 3.5000e+02 1.0180e+01 0.0000e+00 1.0000e+00 1.0180e+01 1.0180e+01 1.0000e-03 1.0000e-03 +4.0816e-02 3.0000e+06 3.5000e+02 1.5348e+01 0.0000e+00 1.0000e+00 1.5348e+01 1.5348e+01 1.0000e-03 1.0000e-03 +6.1224e-02 4.0000e+06 3.5000e+02 2.0560e+01 0.0000e+00 1.0000e+00 2.0560e+01 2.0560e+01 1.0000e-03 1.0000e-03 +8.1633e-02 5.0000e+06 3.5000e+02 2.5808e+01 0.0000e+00 1.0000e+00 2.5808e+01 2.5808e+01 1.0000e-03 1.0000e-03 +1.0204e-01 6.0000e+06 3.5000e+02 3.1082e+01 0.0000e+00 1.0000e+00 3.1082e+01 3.1082e+01 1.0000e-03 1.0000e-03 +1.2245e-01 7.0000e+06 3.5000e+02 3.6375e+01 0.0000e+00 1.0000e+00 3.6375e+01 3.6375e+01 1.0000e-03 1.0000e-03 +1.4286e-01 8.0000e+06 3.5000e+02 4.1677e+01 0.0000e+00 1.0000e+00 4.1677e+01 4.1677e+01 1.0000e-03 1.0000e-03 +1.6327e-01 9.0000e+06 3.5000e+02 4.6978e+01 0.0000e+00 1.0000e+00 4.6978e+01 4.6978e+01 1.0000e-03 1.0000e-03 +1.8367e-01 1.0000e+07 3.5000e+02 5.2270e+01 0.0000e+00 1.0000e+00 5.2270e+01 5.2270e+01 1.0000e-03 1.0000e-03 +2.0408e-01 1.1000e+07 3.5000e+02 5.7543e+01 0.0000e+00 1.0000e+00 5.7543e+01 5.7543e+01 1.0000e-03 1.0000e-03 +2.2449e-01 1.2000e+07 3.5000e+02 6.2788e+01 0.0000e+00 1.0000e+00 6.2788e+01 6.2788e+01 1.0000e-03 1.0000e-03 +2.4490e-01 1.3000e+07 3.5000e+02 6.7996e+01 0.0000e+00 1.0000e+00 6.7996e+01 6.7996e+01 1.0000e-03 1.0000e-03 +2.6531e-01 1.4000e+07 3.5000e+02 7.3159e+01 0.0000e+00 1.0000e+00 7.3159e+01 7.3159e+01 1.0000e-03 1.0000e-03 +2.8571e-01 1.5000e+07 3.5000e+02 7.8269e+01 0.0000e+00 1.0000e+00 7.8269e+01 7.8269e+01 1.0000e-03 1.0000e-03 +3.0612e-01 1.6000e+07 3.5000e+02 8.3319e+01 0.0000e+00 1.0000e+00 8.3319e+01 8.3319e+01 1.0000e-03 1.0000e-03 +3.2653e-01 1.7000e+07 3.5000e+02 8.8303e+01 0.0000e+00 1.0000e+00 8.8303e+01 8.8303e+01 1.0000e-03 1.0000e-03 +3.4694e-01 1.8000e+07 3.5000e+02 9.3216e+01 0.0000e+00 1.0000e+00 9.3216e+01 9.3216e+01 1.0000e-03 1.0000e-03 +3.6735e-01 1.9000e+07 3.5000e+02 9.8052e+01 0.0000e+00 1.0000e+00 9.8052e+01 9.8052e+01 1.0000e-03 1.0000e-03 +3.8776e-01 2.0000e+07 3.5000e+02 1.0281e+02 0.0000e+00 1.0000e+00 1.0281e+02 1.0281e+02 1.0000e-03 1.0000e-03 +4.0816e-01 2.1000e+07 3.5000e+02 1.0748e+02 0.0000e+00 1.0000e+00 1.0748e+02 1.0748e+02 1.0000e-03 1.0000e-03 +4.2857e-01 2.2000e+07 3.5000e+02 1.1207e+02 0.0000e+00 1.0000e+00 1.1207e+02 1.1207e+02 1.0000e-03 1.0000e-03 +4.4898e-01 2.3000e+07 3.5000e+02 1.1656e+02 0.0000e+00 1.0000e+00 1.1656e+02 1.1656e+02 1.0000e-03 1.0000e-03 +4.6939e-01 2.4000e+07 3.5000e+02 1.2097e+02 0.0000e+00 1.0000e+00 1.2097e+02 1.2097e+02 1.0000e-03 1.0000e-03 +4.8980e-01 2.5000e+07 3.5000e+02 1.2529e+02 0.0000e+00 1.0000e+00 1.2529e+02 1.2529e+02 1.0000e-03 1.0000e-03 +5.1020e-01 2.6000e+07 3.5000e+02 1.2952e+02 0.0000e+00 1.0000e+00 1.2952e+02 1.2952e+02 1.0000e-03 1.0000e-03 +5.3061e-01 2.7000e+07 3.5000e+02 1.3366e+02 0.0000e+00 1.0000e+00 1.3366e+02 1.3366e+02 1.0000e-03 1.0000e-03 +5.5102e-01 2.8000e+07 3.5000e+02 1.3770e+02 0.0000e+00 1.0000e+00 1.3770e+02 1.3770e+02 1.0000e-03 1.0000e-03 +5.7143e-01 2.9000e+07 3.5000e+02 1.4166e+02 0.0000e+00 1.0000e+00 1.4166e+02 1.4166e+02 1.0000e-03 1.0000e-03 +5.9184e-01 3.0000e+07 3.5000e+02 1.4554e+02 0.0000e+00 1.0000e+00 1.4554e+02 1.4554e+02 1.0000e-03 1.0000e-03 +6.1224e-01 3.1000e+07 3.5000e+02 1.4932e+02 0.0000e+00 1.0000e+00 1.4932e+02 1.4932e+02 1.0000e-03 1.0000e-03 +6.3265e-01 3.2000e+07 3.5000e+02 1.5302e+02 0.0000e+00 1.0000e+00 1.5302e+02 1.5302e+02 1.0000e-03 1.0000e-03 +6.5306e-01 3.3000e+07 3.5000e+02 1.5664e+02 0.0000e+00 1.0000e+00 1.5664e+02 1.5664e+02 1.0000e-03 1.0000e-03 +6.7347e-01 3.4000e+07 3.5000e+02 1.6018e+02 0.0000e+00 1.0000e+00 1.6018e+02 1.6018e+02 1.0000e-03 1.0000e-03 +6.9388e-01 3.5000e+07 3.5000e+02 1.6363e+02 0.0000e+00 1.0000e+00 1.6363e+02 1.6363e+02 1.0000e-03 1.0000e-03 +7.1429e-01 3.6000e+07 3.5000e+02 1.6701e+02 0.0000e+00 1.0000e+00 1.6701e+02 1.6701e+02 1.0000e-03 1.0000e-03 +7.3469e-01 3.7000e+07 3.5000e+02 1.7032e+02 0.0000e+00 1.0000e+00 1.7032e+02 1.7032e+02 1.0000e-03 1.0000e-03 +7.5510e-01 3.8000e+07 3.5000e+02 1.7355e+02 0.0000e+00 1.0000e+00 1.7355e+02 1.7355e+02 1.0000e-03 1.0000e-03 +7.7551e-01 3.9000e+07 3.5000e+02 1.7671e+02 0.0000e+00 1.0000e+00 1.7671e+02 1.7671e+02 1.0000e-03 1.0000e-03 +7.9592e-01 4.0000e+07 3.5000e+02 1.7980e+02 0.0000e+00 1.0000e+00 1.7980e+02 1.7980e+02 1.0000e-03 1.0000e-03 +8.1633e-01 4.1000e+07 3.5000e+02 1.8282e+02 0.0000e+00 1.0000e+00 1.8282e+02 1.8282e+02 1.0000e-03 1.0000e-03 +8.3673e-01 4.2000e+07 3.5000e+02 1.8578e+02 0.0000e+00 1.0000e+00 1.8578e+02 1.8578e+02 1.0000e-03 1.0000e-03 +8.5714e-01 4.3000e+07 3.5000e+02 1.8867e+02 0.0000e+00 1.0000e+00 1.8867e+02 1.8867e+02 1.0000e-03 1.0000e-03 +8.7755e-01 4.4000e+07 3.5000e+02 1.9151e+02 0.0000e+00 1.0000e+00 1.9151e+02 1.9151e+02 1.0000e-03 1.0000e-03 +8.9796e-01 4.5000e+07 3.5000e+02 1.9428e+02 0.0000e+00 1.0000e+00 1.9428e+02 1.9428e+02 1.0000e-03 1.0000e-03 +9.1837e-01 4.6000e+07 3.5000e+02 1.9699e+02 0.0000e+00 1.0000e+00 1.9699e+02 1.9699e+02 1.0000e-03 1.0000e-03 +9.3878e-01 4.7000e+07 3.5000e+02 1.9965e+02 0.0000e+00 1.0000e+00 1.9965e+02 1.9965e+02 1.0000e-03 1.0000e-03 +9.5918e-01 4.8000e+07 3.5000e+02 2.0226e+02 0.0000e+00 1.0000e+00 2.0226e+02 2.0226e+02 1.0000e-03 1.0000e-03 +9.7959e-01 4.9000e+07 3.5000e+02 2.0481e+02 0.0000e+00 1.0000e+00 2.0481e+02 2.0481e+02 1.0000e-03 1.0000e-03 +1.0000e+00 5.0000e+07 3.5000e+02 2.0731e+02 0.0000e+00 1.0000e+00 2.0731e+02 2.0731e+02 1.0000e-03 1.0000e-03 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureB.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureB.txt new file mode 100644 index 00000000000..6a881df4155 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_hydrogenMixtureB.txt @@ -0,0 +1,57 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# columns 5-6 = phase fractions +# columns 7-8 = phase densities +# columns 9-10 = phase viscosities +0.0000e+00 1.0000e+06 3.5000e+02 3.1006e+00 0.0000e+00 1.0000e+00 3.1006e+00 3.1006e+00 1.0000e-03 1.0000e-03 +2.0408e-02 2.0000e+06 3.5000e+02 6.1951e+00 0.0000e+00 1.0000e+00 6.1951e+00 6.1951e+00 1.0000e-03 1.0000e-03 +4.0816e-02 3.0000e+06 3.5000e+02 9.2811e+00 0.0000e+00 1.0000e+00 9.2811e+00 9.2811e+00 1.0000e-03 1.0000e-03 +6.1224e-02 4.0000e+06 3.5000e+02 1.2356e+01 0.0000e+00 1.0000e+00 1.2356e+01 1.2356e+01 1.0000e-03 1.0000e-03 +8.1633e-02 5.0000e+06 3.5000e+02 1.5418e+01 0.0000e+00 1.0000e+00 1.5418e+01 1.5418e+01 1.0000e-03 1.0000e-03 +1.0204e-01 6.0000e+06 3.5000e+02 1.8465e+01 0.0000e+00 1.0000e+00 1.8465e+01 1.8465e+01 1.0000e-03 1.0000e-03 +1.2245e-01 7.0000e+06 3.5000e+02 2.1494e+01 0.0000e+00 1.0000e+00 2.1494e+01 2.1494e+01 1.0000e-03 1.0000e-03 +1.4286e-01 8.0000e+06 3.5000e+02 2.4504e+01 0.0000e+00 1.0000e+00 2.4504e+01 2.4504e+01 1.0000e-03 1.0000e-03 +1.6327e-01 9.0000e+06 3.5000e+02 2.7493e+01 0.0000e+00 1.0000e+00 2.7493e+01 2.7493e+01 1.0000e-03 1.0000e-03 +1.8367e-01 1.0000e+07 3.5000e+02 3.0458e+01 0.0000e+00 1.0000e+00 3.0458e+01 3.0458e+01 1.0000e-03 1.0000e-03 +2.0408e-01 1.1000e+07 3.5000e+02 3.3399e+01 0.0000e+00 1.0000e+00 3.3399e+01 3.3399e+01 1.0000e-03 1.0000e-03 +2.2449e-01 1.2000e+07 3.5000e+02 3.6314e+01 0.0000e+00 1.0000e+00 3.6314e+01 3.6314e+01 1.0000e-03 1.0000e-03 +2.4490e-01 1.3000e+07 3.5000e+02 3.9201e+01 0.0000e+00 1.0000e+00 3.9201e+01 3.9201e+01 1.0000e-03 1.0000e-03 +2.6531e-01 1.4000e+07 3.5000e+02 4.2059e+01 0.0000e+00 1.0000e+00 4.2059e+01 4.2059e+01 1.0000e-03 1.0000e-03 +2.8571e-01 1.5000e+07 3.5000e+02 4.4888e+01 0.0000e+00 1.0000e+00 4.4888e+01 4.4888e+01 1.0000e-03 1.0000e-03 +3.0612e-01 1.6000e+07 3.5000e+02 4.7685e+01 0.0000e+00 1.0000e+00 4.7685e+01 4.7685e+01 1.0000e-03 1.0000e-03 +3.2653e-01 1.7000e+07 3.5000e+02 5.0451e+01 0.0000e+00 1.0000e+00 5.0451e+01 5.0451e+01 1.0000e-03 1.0000e-03 +3.4694e-01 1.8000e+07 3.5000e+02 5.3184e+01 0.0000e+00 1.0000e+00 5.3184e+01 5.3184e+01 1.0000e-03 1.0000e-03 +3.6735e-01 1.9000e+07 3.5000e+02 5.5884e+01 0.0000e+00 1.0000e+00 5.5884e+01 5.5884e+01 1.0000e-03 1.0000e-03 +3.8776e-01 2.0000e+07 3.5000e+02 5.8550e+01 0.0000e+00 1.0000e+00 5.8550e+01 5.8550e+01 1.0000e-03 1.0000e-03 +4.0816e-01 2.1000e+07 3.5000e+02 6.1183e+01 0.0000e+00 1.0000e+00 6.1183e+01 6.1183e+01 1.0000e-03 1.0000e-03 +4.2857e-01 2.2000e+07 3.5000e+02 6.3780e+01 0.0000e+00 1.0000e+00 6.3780e+01 6.3780e+01 1.0000e-03 1.0000e-03 +4.4898e-01 2.3000e+07 3.5000e+02 6.6343e+01 0.0000e+00 1.0000e+00 6.6343e+01 6.6343e+01 1.0000e-03 1.0000e-03 +4.6939e-01 2.4000e+07 3.5000e+02 6.8871e+01 0.0000e+00 1.0000e+00 6.8871e+01 6.8871e+01 1.0000e-03 1.0000e-03 +4.8980e-01 2.5000e+07 3.5000e+02 7.1364e+01 0.0000e+00 1.0000e+00 7.1364e+01 7.1364e+01 1.0000e-03 1.0000e-03 +5.1020e-01 2.6000e+07 3.5000e+02 7.3822e+01 0.0000e+00 1.0000e+00 7.3822e+01 7.3822e+01 1.0000e-03 1.0000e-03 +5.3061e-01 2.7000e+07 3.5000e+02 7.6245e+01 0.0000e+00 1.0000e+00 7.6245e+01 7.6245e+01 1.0000e-03 1.0000e-03 +5.5102e-01 2.8000e+07 3.5000e+02 7.8634e+01 0.0000e+00 1.0000e+00 7.8634e+01 7.8634e+01 1.0000e-03 1.0000e-03 +5.7143e-01 2.9000e+07 3.5000e+02 8.0988e+01 0.0000e+00 1.0000e+00 8.0988e+01 8.0988e+01 1.0000e-03 1.0000e-03 +5.9184e-01 3.0000e+07 3.5000e+02 8.3307e+01 0.0000e+00 1.0000e+00 8.3307e+01 8.3307e+01 1.0000e-03 1.0000e-03 +6.1224e-01 3.1000e+07 3.5000e+02 8.5593e+01 0.0000e+00 1.0000e+00 8.5593e+01 8.5593e+01 1.0000e-03 1.0000e-03 +6.3265e-01 3.2000e+07 3.5000e+02 8.7844e+01 0.0000e+00 1.0000e+00 8.7844e+01 8.7844e+01 1.0000e-03 1.0000e-03 +6.5306e-01 3.3000e+07 3.5000e+02 9.0062e+01 0.0000e+00 1.0000e+00 9.0062e+01 9.0062e+01 1.0000e-03 1.0000e-03 +6.7347e-01 3.4000e+07 3.5000e+02 9.2247e+01 0.0000e+00 1.0000e+00 9.2247e+01 9.2247e+01 1.0000e-03 1.0000e-03 +6.9388e-01 3.5000e+07 3.5000e+02 9.4400e+01 0.0000e+00 1.0000e+00 9.4400e+01 9.4400e+01 1.0000e-03 1.0000e-03 +7.1429e-01 3.6000e+07 3.5000e+02 9.6520e+01 0.0000e+00 1.0000e+00 9.6520e+01 9.6520e+01 1.0000e-03 1.0000e-03 +7.3469e-01 3.7000e+07 3.5000e+02 9.8608e+01 0.0000e+00 1.0000e+00 9.8608e+01 9.8608e+01 1.0000e-03 1.0000e-03 +7.5510e-01 3.8000e+07 3.5000e+02 1.0067e+02 0.0000e+00 1.0000e+00 1.0067e+02 1.0067e+02 1.0000e-03 1.0000e-03 +7.7551e-01 3.9000e+07 3.5000e+02 1.0269e+02 0.0000e+00 1.0000e+00 1.0269e+02 1.0269e+02 1.0000e-03 1.0000e-03 +7.9592e-01 4.0000e+07 3.5000e+02 1.0469e+02 0.0000e+00 1.0000e+00 1.0469e+02 1.0469e+02 1.0000e-03 1.0000e-03 +8.1633e-01 4.1000e+07 3.5000e+02 1.0665e+02 0.0000e+00 1.0000e+00 1.0665e+02 1.0665e+02 1.0000e-03 1.0000e-03 +8.3673e-01 4.2000e+07 3.5000e+02 1.0859e+02 0.0000e+00 1.0000e+00 1.0859e+02 1.0859e+02 1.0000e-03 1.0000e-03 +8.5714e-01 4.3000e+07 3.5000e+02 1.1050e+02 0.0000e+00 1.0000e+00 1.1050e+02 1.1050e+02 1.0000e-03 1.0000e-03 +8.7755e-01 4.4000e+07 3.5000e+02 1.1238e+02 0.0000e+00 1.0000e+00 1.1238e+02 1.1238e+02 1.0000e-03 1.0000e-03 +8.9796e-01 4.5000e+07 3.5000e+02 1.1423e+02 0.0000e+00 1.0000e+00 1.1423e+02 1.1423e+02 1.0000e-03 1.0000e-03 +9.1837e-01 4.6000e+07 3.5000e+02 1.1605e+02 0.0000e+00 1.0000e+00 1.1605e+02 1.1605e+02 1.0000e-03 1.0000e-03 +9.3878e-01 4.7000e+07 3.5000e+02 1.1785e+02 0.0000e+00 1.0000e+00 1.1785e+02 1.1785e+02 1.0000e-03 1.0000e-03 +9.5918e-01 4.8000e+07 3.5000e+02 1.1962e+02 0.0000e+00 1.0000e+00 1.1962e+02 1.1962e+02 1.0000e-03 1.0000e-03 +9.7959e-01 4.9000e+07 3.5000e+02 1.2136e+02 0.0000e+00 1.0000e+00 1.2136e+02 1.2136e+02 1.0000e-03 1.0000e-03 +1.0000e+00 5.0000e+07 3.5000e+02 1.2308e+02 0.0000e+00 1.0000e+00 1.2308e+02 1.2308e+02 1.0000e-03 1.0000e-03 diff --git a/src/coreComponents/unitTests/constitutiveTests/testPVT_liveBlackOil.txt b/src/coreComponents/unitTests/constitutiveTests/testPVT_liveBlackOil.txt new file mode 100644 index 00000000000..775e9ef4f49 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testPVT_liveBlackOil.txt @@ -0,0 +1,61 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# column 4 = density +# column 5 = total compressibility +# columns 6-8 = phase fractions +# columns 9-11 = phase densities +# columns 12-14 = phase viscosities +# columns 15-17 = oil phase fractions [oil, gas, water] +# columns 18-20 = gas phase fractions [oil, gas, water] +# columns 21-23 = water phase fractions [oil, gas, water] +0.0000e+00 1.0000e+06 3.5000e+02 2.9619e+02 8.4674e-08 8.2133e-01 8.1900e-02 9.6774e-02 7.7373e+02 3.6930e+01 9.9758e+02 3.4095e-03 1.1639e-05 5.5146e-04 9.6531e-01 3.4688e-02 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +2.0408e-02 2.0000e+06 3.5000e+02 3.2258e+02 8.6002e-08 8.2591e-01 7.7314e-02 9.6774e-02 7.7048e+02 4.0037e+01 9.9791e+02 3.3421e-03 1.1904e-05 5.5146e-04 9.2944e-01 7.0564e-02 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +4.0816e-02 3.0000e+06 3.5000e+02 3.5174e+02 8.6996e-08 8.3050e-01 7.2727e-02 9.6774e-02 7.6729e+02 4.3714e+01 9.9824e+02 3.2747e-03 1.2169e-05 5.5146e-04 8.9613e-01 1.0387e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +6.1224e-02 4.0000e+06 3.5000e+02 3.8383e+02 8.7536e-08 8.3508e-01 6.8141e-02 9.6774e-02 7.6417e+02 4.8135e+01 9.9857e+02 3.2074e-03 1.2435e-05 5.5146e-04 8.6513e-01 1.3487e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +8.1633e-02 5.0000e+06 3.5000e+02 4.1895e+02 8.7472e-08 8.3967e-01 6.3555e-02 9.6774e-02 7.6111e+02 5.3551e+01 9.9890e+02 3.1400e-03 1.2700e-05 5.5146e-04 8.3620e-01 1.6380e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0204e-01 6.0000e+06 3.5000e+02 4.5338e+02 7.8235e-08 8.4493e-01 5.8294e-02 9.6774e-02 7.5661e+02 5.8760e+01 9.9922e+02 3.0739e-03 1.3060e-05 5.5146e-04 8.0532e-01 1.9468e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.2245e-01 7.0000e+06 3.5000e+02 4.8977e+02 7.5983e-08 8.5019e-01 5.3034e-02 9.6774e-02 7.5223e+02 6.5092e+01 9.9955e+02 3.0078e-03 1.3420e-05 5.5146e-04 7.7663e-01 2.2337e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.4286e-01 8.0000e+06 3.5000e+02 5.2787e+02 7.3434e-08 8.5540e-01 4.7825e-02 9.6774e-02 7.4899e+02 7.2953e+01 9.9988e+02 2.9392e-03 1.3780e-05 5.5146e-04 7.5017e-01 2.4983e-01 0.0000e+00 0.0000e+00 1.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.6327e-01 9.0000e+06 3.5000e+02 5.6693e+02 6.9127e-08 8.6059e-01 4.2635e-02 9.6774e-02 7.4620e+02 8.2973e+01 1.0002e+03 2.8696e-03 1.4140e-05 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0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +9.7959e-01 4.9000e+07 3.5000e+02 7.5435e+02 2.3770e-11 9.0323e-01 0.0000e+00 9.6774e-02 7.3423e+02 0.0000e+00 1.0135e+03 2.4024e-03 0.0000e+00 5.5146e-04 5.7143e-01 4.2857e-01 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 +1.0000e+00 5.0000e+07 3.5000e+02 7.5450e+02 3.6604e-10 9.0323e-01 0.0000e+00 9.6774e-02 7.3438e+02 0.0000e+00 1.0138e+03 2.4053e-03 0.0000e+00 5.5146e-04 5.7143e-01 4.2857e-01 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 1.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testReactiveBrine.txt b/src/coreComponents/unitTests/constitutiveTests/testReactiveBrine.txt new file mode 100644 index 00000000000..9ad3f71981e --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testReactiveBrine.txt @@ -0,0 +1,6 @@ +# column 1 = time +# column 2 = pressure +# column 3 = temperature +# columns 4-21 = concentrations +0.0000e+00 1.0000e+06 3.5000e+02 7.5380e-01 4.6070e-07 3.3474e-02 1.6736e-02 1.8845e+00 1.4913e-02 1.0775e+00 2.4872e-14 3.7504e-01 1.7225e-16 9.6399e-04 3.6352e-08 2.0689e-16 1.3258e-03 2.2914e-03 1.6083e-03 1.5867e-03 1.2451e-02 9.9500e-01 9.9500e-03 +1.0000e+00 1.0000e+06 3.5000e+02 7.5380e-01 4.6070e-07 3.3474e-02 1.6736e-02 1.8845e+00 1.4913e-02 1.0775e+00 2.4872e-14 3.7504e-01 1.7225e-16 9.6399e-04 3.6352e-08 2.0689e-16 1.3258e-03 2.2914e-03 1.6083e-03 1.5867e-03 1.2451e-02 9.9500e-01 9.9500e-03 diff --git a/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.cpp b/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.cpp new file mode 100644 index 00000000000..8ad1df7c3b5 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.cpp @@ -0,0 +1,48 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include +#include + +// this unit test basically launches a full geos instance, and then uses the +// input xml to launch a ReactiveFluidDriver task + +TEST( testReactiveFluid, testReactiveFluid ) +{ + geos::GeosxState & state = geos::getGlobalState(); + + state.initializeDataRepository(); + state.applyInitialConditions(); + state.run(); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv, true ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.xml b/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.xml new file mode 100644 index 00000000000..d37ed605c49 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testReactiveFluid.xml @@ -0,0 +1,80 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testRelPerm.cpp b/src/coreComponents/unitTests/constitutiveTests/testRelPerm.cpp new file mode 100644 index 00000000000..3a4d8e375e7 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testRelPerm.cpp @@ -0,0 +1,1111 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "common/DataLayouts.hpp" +#include "constitutiveTestHelpers.hpp" +#include "constitutive/relativePermeability/RelativePermeabilityFields.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" + +using namespace geos; +using namespace geos::testing; +using namespace geos::constitutive; +using namespace geos::constitutive::relperm; +using namespace geos::dataRepository; + +RelativePermeabilityBase & makeBrooksCoreyRelPerm( string const & name, Group & parent ) +{ + BrooksCoreyRelativePermeability & relPerm = parent.registerGroup< BrooksCoreyRelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( BrooksCoreyRelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 2 ); + phaseMinSat[0] = 0.1; phaseMinSat[1] = 0.15; + + array1d< real64 > & phaseRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyRelativePermeability::viewKeyStruct::phaseRelPermExponentString() ); + phaseRelPermExp.resize( 2 ); + phaseRelPermExp[0] = 2.0; phaseRelPermExp[1] = 2.0; + + array1d< real64 > & phaseRelPermMaxVal = relPerm.getReference< array1d< real64 > >( BrooksCoreyRelativePermeability::viewKeyStruct::phaseRelPermMaxValueString() ); + phaseRelPermMaxVal.resize( 2 ); + phaseRelPermMaxVal[0] = 0.8; phaseRelPermMaxVal[1] = 0.9; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeBrooksCoreyBakerRelPermTwoPhase( string const & name, Group & parent ) +{ + BrooksCoreyBakerRelativePermeability & relPerm = parent.registerGroup< BrooksCoreyBakerRelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "oil"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 2 ); + phaseMinSat[0] = 0.03; phaseMinSat[1] = 0.01; + + array1d< real64 > & waterOilRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::waterOilRelPermExponentString() ); + waterOilRelPermExp.resize( 2 ); + waterOilRelPermExp[0] = 1.9; waterOilRelPermExp[1] = 3.95; + + array1d< real64 > & waterOilRelPermMaxVal = + relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::waterOilRelPermMaxValueString() ); + waterOilRelPermMaxVal.resize( 2 ); + waterOilRelPermMaxVal[0] = 0.8; waterOilRelPermMaxVal[1] = 0.75; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeBrooksCoreyBakerRelPermThreePhase( string const & name, Group & parent ) +{ + BrooksCoreyBakerRelativePermeability & relPerm = parent.registerGroup< BrooksCoreyBakerRelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.03; phaseMinSat[1] = 0.01; phaseMinSat[2] = 0.025; + + array1d< real64 > & waterOilRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::waterOilRelPermExponentString() ); + waterOilRelPermExp.resize( 2 ); + waterOilRelPermExp[0] = 2.4; waterOilRelPermExp[1] = 1.5; + + array1d< real64 > & waterOilRelPermMaxVal = + relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::waterOilRelPermMaxValueString() ); + waterOilRelPermMaxVal.resize( 2 ); + waterOilRelPermMaxVal[0] = 0.9; waterOilRelPermMaxVal[1] = 0.65; + + array1d< real64 > & gasOilRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::gasOilRelPermExponentString() ); + gasOilRelPermExp.resize( 2 ); + gasOilRelPermExp[0] = 1.9; gasOilRelPermExp[1] = 3.95; + + array1d< real64 > & gasOilRelPermMaxVal = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::gasOilRelPermMaxValueString() ); + gasOilRelPermMaxVal.resize( 2 ); + gasOilRelPermMaxVal[0] = 0.8; gasOilRelPermMaxVal[1] = 0.95; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeBrooksCoreyStone2RelPermThreePhase( string const & name, Group & parent ) +{ + BrooksCoreyStone2RelativePermeability & relPerm = parent.registerGroup< BrooksCoreyStone2RelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.03; phaseMinSat[1] = 0.01; phaseMinSat[2] = 0.025; + + array1d< real64 > & waterOilRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::waterOilRelPermExponentString() ); + waterOilRelPermExp.resize( 2 ); + waterOilRelPermExp[0] = 2.4; waterOilRelPermExp[1] = 1.5; + + array1d< real64 > & waterOilRelPermMaxVal = + relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::waterOilRelPermMaxValueString() ); + waterOilRelPermMaxVal.resize( 2 ); + waterOilRelPermMaxVal[0] = 0.9; waterOilRelPermMaxVal[1] = 0.65; + + array1d< real64 > & gasOilRelPermExp = relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::gasOilRelPermExponentString() ); + gasOilRelPermExp.resize( 2 ); + gasOilRelPermExp[0] = 1.9; gasOilRelPermExp[1] = 3.95; + + array1d< real64 > & gasOilRelPermMaxVal = relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::gasOilRelPermMaxValueString() ); + gasOilRelPermMaxVal.resize( 2 ); + gasOilRelPermMaxVal[0] = 0.8; gasOilRelPermMaxVal[1] = 0.95; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeVanGenuchtenBakerRelPermTwoPhase( string const & name, Group & parent ) +{ + VanGenuchtenBakerRelativePermeability & relPerm = parent.registerGroup< VanGenuchtenBakerRelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 2 ); + phaseMinSat[0] = 0.02; phaseMinSat[1] = 0.05; + + array1d< real64 > & gasOilRelPermExpInv = + relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::gasOilRelPermExponentInvString() ); + gasOilRelPermExpInv.resize( 2 ); + gasOilRelPermExpInv[0] = 1.7; gasOilRelPermExpInv[1] = 2.15; + + array1d< real64 > & gasOilRelPermMaxVal = relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::gasOilRelPermMaxValueString() ); + gasOilRelPermMaxVal.resize( 2 ); + gasOilRelPermMaxVal[0] = 0.5; gasOilRelPermMaxVal[1] = 0.75; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeVanGenuchtenBakerRelPermThreePhase( string const & name, Group & parent ) +{ + VanGenuchtenBakerRelativePermeability & relPerm = parent.registerGroup< VanGenuchtenBakerRelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.03; phaseMinSat[1] = 0.01; phaseMinSat[2] = 0.025; + + array1d< real64 > & waterOilRelPermExpInv = relPerm.getReference< array1d< real64 > >( + VanGenuchtenBakerRelativePermeability::viewKeyStruct::waterOilRelPermExponentInvString() ); + waterOilRelPermExpInv.resize( 2 ); + waterOilRelPermExpInv[0] = 2.4; waterOilRelPermExpInv[1] = 2.5; + + array1d< real64 > & waterOilRelPermMaxVal = + relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::waterOilRelPermMaxValueString() ); + waterOilRelPermMaxVal.resize( 2 ); + waterOilRelPermMaxVal[0] = 0.9; waterOilRelPermMaxVal[1] = 0.75; + + array1d< real64 > & gasOilRelPermExpInv = + relPerm.getReference< array1d< real64 > >( VanGenuchtenBakerRelativePermeability::viewKeyStruct::gasOilRelPermExponentInvString() ); + gasOilRelPermExpInv.resize( 2 ); + gasOilRelPermExpInv[0] = 1.9; gasOilRelPermExpInv[1] = 3.95; + + array1d< real64 > & gasOilRelPermMaxVal = relPerm.getReference< array1d< real64 > >( BrooksCoreyBakerRelativePermeability::viewKeyStruct::gasOilRelPermMaxValueString() ); + gasOilRelPermMaxVal.resize( 2 ); + gasOilRelPermMaxVal[0] = 0.8; gasOilRelPermMaxVal[1] = 0.75; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeVanGenuchtenStone2RelPermThreePhase( string const & name, Group & parent ) +{ + VanGenuchtenStone2RelativePermeability & relPerm = parent.registerGroup< VanGenuchtenStone2RelativePermeability >( name ); + + string_array & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "gas"; phaseNames[2] = "water"; + + array1d< real64 > & phaseMinSat = relPerm.getReference< array1d< real64 > >( VanGenuchtenStone2RelativePermeability::viewKeyStruct::phaseMinVolumeFractionString() ); + phaseMinSat.resize( 3 ); + phaseMinSat[0] = 0.03; phaseMinSat[1] = 0.01; phaseMinSat[2] = 0.025; + + array1d< real64 > & waterOilRelPermExpInv = relPerm.getReference< array1d< real64 > >( + VanGenuchtenStone2RelativePermeability::viewKeyStruct::waterOilRelPermExponentInvString() ); + waterOilRelPermExpInv.resize( 2 ); + waterOilRelPermExpInv[0] = 2.4; waterOilRelPermExpInv[1] = 2.5; + + array1d< real64 > & waterOilRelPermMaxVal = + relPerm.getReference< array1d< real64 > >( VanGenuchtenStone2RelativePermeability::viewKeyStruct::waterOilRelPermMaxValueString() ); + waterOilRelPermMaxVal.resize( 2 ); + waterOilRelPermMaxVal[0] = 0.9; waterOilRelPermMaxVal[1] = 0.75; + + array1d< real64 > & gasOilRelPermExpInv = + relPerm.getReference< array1d< real64 > >( VanGenuchtenStone2RelativePermeability::viewKeyStruct::gasOilRelPermExponentInvString() ); + gasOilRelPermExpInv.resize( 2 ); + gasOilRelPermExpInv[0] = 1.9; gasOilRelPermExpInv[1] = 3.95; + + array1d< real64 > & gasOilRelPermMaxVal = relPerm.getReference< array1d< real64 > >( BrooksCoreyStone2RelativePermeability::viewKeyStruct::gasOilRelPermMaxValueString() ); + gasOilRelPermMaxVal.resize( 2 ); + gasOilRelPermMaxVal[0] = 0.8; gasOilRelPermMaxVal[1] = 0.75; + + relPerm.postInputInitializationRecursive(); + return relPerm; +} + +RelativePermeabilityBase & makeTableRelPermTwoPhase( string const & name, Group & parent ) +{ + // 1) First, define the tables (to values that matters for our use cases) + + // 1D table, various interpolation methods + localIndex Naxis = 41; + + // Setup table + array1d< real64_array > coordinates_w; + coordinates_w.resize( 1 ); + coordinates_w[0].resize( Naxis ); + + coordinates_w[0][0] = 3.000000e-1; + coordinates_w[0][1] = 3.175000e-1; + coordinates_w[0][2] = 3.350000e-1; + coordinates_w[0][3] = 3.525000e-1; + coordinates_w[0][4] = 3.700000e-1; + coordinates_w[0][5] = 3.875000e-1; + coordinates_w[0][6] = 4.050000e-1; + coordinates_w[0][7] = 4.225000e-1; + coordinates_w[0][8] = 4.400000e-1; + coordinates_w[0][9] = 4.575000e-1; + coordinates_w[0][10] = 4.750000e-1; + coordinates_w[0][11] = 4.925000e-1; + coordinates_w[0][12] = 5.100000e-1; + coordinates_w[0][13] = 5.275000e-1; + coordinates_w[0][14] = 5.450000e-1; + coordinates_w[0][15] = 5.625000e-1; + coordinates_w[0][16] = 5.800000e-1; + coordinates_w[0][17] = 5.975000e-1; + coordinates_w[0][18] = 6.150000e-1; + coordinates_w[0][19] = 6.325000e-1; + coordinates_w[0][20] = 6.500000e-1; + coordinates_w[0][21] = 6.675000e-1; + coordinates_w[0][22] = 6.850000e-1; + coordinates_w[0][23] = 7.025000e-1; + coordinates_w[0][24] = 7.200000e-1; + coordinates_w[0][25] = 7.375000e-1; + coordinates_w[0][26] = 7.550000e-1; + coordinates_w[0][27] = 7.725000e-1; + coordinates_w[0][28] = 7.900000e-1; + coordinates_w[0][29] = 8.054617e-1; + coordinates_w[0][30] = 8.209233e-1; + coordinates_w[0][31] = 8.404617e-1; + coordinates_w[0][32] = 8.600000e-1; + coordinates_w[0][33] = 8.775000e-1; + coordinates_w[0][34] = 8.950000e-1; + coordinates_w[0][35] = 9.125000e-1; + coordinates_w[0][36] = 9.300000e-1; + coordinates_w[0][37] = 9.475000e-1; + coordinates_w[0][38] = 9.650000e-1; + coordinates_w[0][39] = 9.825000e-1; + coordinates_w[0][40] = 1.000000; + + array1d< real64_array > coordinates_g; + coordinates_g.resize( 1 ); + coordinates_g[0].resize( Naxis ); + + coordinates_g[0][0] = 0.000000; + coordinates_g[0][1] = 1.750000e-2; + coordinates_g[0][2] = 3.500000e-2; + coordinates_g[0][3] = 5.250000e-2; + coordinates_g[0][4] = 7.000000e-2; + coordinates_g[0][5] = 8.750000e-2; + coordinates_g[0][6] = 1.050000e-1; + coordinates_g[0][7] = 1.225000e-1; + coordinates_g[0][8] = 1.400000e-1; + coordinates_g[0][9] = 1.595383e-1; + coordinates_g[0][10] = 1.790767e-1; + coordinates_g[0][11] = 1.945383e-1; + coordinates_g[0][12] = 2.100000e-1; + coordinates_g[0][13] = 2.275000e-1; + coordinates_g[0][14] = 2.450000e-1; + coordinates_g[0][15] = 2.625000e-1; + coordinates_g[0][16] = 2.800000e-1; + coordinates_g[0][17] = 2.975000e-1; + coordinates_g[0][18] = 3.150000e-1; + coordinates_g[0][19] = 3.325000e-1; + coordinates_g[0][20] = 3.500000e-1; + coordinates_g[0][21] = 3.675000e-1; + coordinates_g[0][22] = 3.850000e-1; + coordinates_g[0][23] = 4.025000e-1; + coordinates_g[0][24] = 4.200000e-1; + coordinates_g[0][25] = 4.375000e-1; + coordinates_g[0][26] = 4.550000e-1; + coordinates_g[0][27] = 4.725000e-1; + coordinates_g[0][28] = 4.900000e-1; + coordinates_g[0][29] = 5.075000e-1; + coordinates_g[0][30] = 5.250000e-1; + coordinates_g[0][31] = 5.425000e-1; + coordinates_g[0][32] = 5.600000e-1; + coordinates_g[0][33] = 5.775000e-1; + coordinates_g[0][34] = 5.950000e-1; + coordinates_g[0][35] = 6.125000e-1; + coordinates_g[0][36] = 6.300000e-1; + coordinates_g[0][37] = 6.475000e-1; + coordinates_g[0][38] = 6.650000e-1; + coordinates_g[0][39] = 6.825000e-1; + coordinates_g[0][40] = 7.000000e-1; + + real64_array values_w( Naxis ); + values_w[0] = 0.000000; + values_w[1] = 1.069690e-7; + values_w[2] = 1.523818e-6; + values_w[3] = 7.304599e-6; + values_w[4] = 2.242961e-5; + values_w[5] = 5.398050e-5; + values_w[6] = 1.113999e-4; + values_w[7] = 2.068239e-4; + values_w[8] = 3.554932e-4; + values_w[9] = 5.762517e-4; + values_w[10] = 8.921512e-4; + values_w[11] = 1.331180e-3; + values_w[12] = 1.927144e-3; + values_w[13] = 2.720726e-3; + values_w[14] = 3.760776e-3; + values_w[15] = 5.105868e-3; + values_w[16] = 6.826186e-3; + values_w[17] = 9.005830e-3; + values_w[18] = 1.174561e-2; + values_w[19] = 1.516648e-2; + values_w[20] = 1.941368e-2; + values_w[21] = 2.466185e-2; + values_w[22] = 3.112128e-2; + values_w[23] = 3.904542e-2; + values_w[24] = 4.874017e-2; + values_w[25] = 6.057494e-2; + values_w[26] = 7.499593e-2; + values_w[27] = 9.254174e-2; + values_w[28] = 1.138611e-1; + values_w[29] = 1.364565e-1; + values_w[30] = 1.632363e-1; + values_w[31] = 2.042135e-1; + values_w[32] = 2.547712e-1; + values_w[33] = 3.097943e-1; + values_w[34] = 3.755964e-1; + values_w[35] = 4.536528e-1; + values_w[36] = 5.451093e-1; + values_w[37] = 6.502388e-1; + values_w[38] = 7.674166e-1; + values_w[39] = 8.909226e-1; + values_w[40] = 1.000000; + + real64_array values_g( Naxis ); + values_g[0] = 0.000000; + values_g[1] = 8.885248e-4; + values_g[2] = 2.483741e-3; + values_g[3] = 4.583224e-3; + values_g[4] = 7.135315e-3; + values_g[5] = 1.012132e-2; + values_g[6] = 1.353719e-2; + values_g[7] = 1.738728e-2; + values_g[8] = 2.168159e-2; + values_g[9] = 2.701850e-2; + values_g[10] = 3.295183e-2; + values_g[11] = 3.808925e-2; + values_g[12] = 4.363513e-2; + values_g[13] = 5.042783e-2; + values_g[14] = 5.779578e-2; + values_g[15] = 6.577020e-2; + values_g[16] = 7.438478e-2; + values_g[17] = 8.367565e-2; + values_g[18] = 9.368138e-2; + values_g[19] = 1.044429e-1; + values_g[20] = 1.160032e-1; + values_g[21] = 1.284076e-1; + values_g[22] = 1.417029e-1; + values_g[23] = 1.559376e-1; + values_g[24] = 1.711607e-1; + values_g[25] = 1.874214e-1; + values_g[26] = 2.047679e-1; + values_g[27] = 2.232459e-1; + values_g[28] = 2.428968e-1; + values_g[29] = 2.637550e-1; + values_g[30] = 2.858446e-1; + values_g[31] = 3.091747e-1; + values_g[32] = 3.337331e-1; + values_g[33] = 3.594782e-1; + values_g[34] = 3.863263e-1; + values_g[35] = 4.141347e-1; + values_g[36] = 4.426735e-1; + values_g[37] = 4.715782e-1; + values_g[38] = 5.002513e-1; + values_g[39] = 5.275887e-1; + values_g[40] = 5.500000e-1; + + initializeTable( "water_swg", + coordinates_w, + values_w ); + initializeTable( "gas_swg", + coordinates_g, + values_g ); + + // 2) Then set up the constitutive model + + auto & relPerm = parent.registerGroup< TableRelativePermeability >( name ); + + auto & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "gas"; + + auto & waterOilTableNames = relPerm.getReference< string_array >( TableRelativePermeability::viewKeyStruct::wettingNonWettingRelPermTableNamesString() ); + waterOilTableNames.resize( 2 ); + waterOilTableNames[0] = "water_swg"; waterOilTableNames[1] = "gas_swg"; + + relPerm.postInputInitializationRecursive(); + relPerm.initialize(); // to test all the checks + return relPerm; +} + +RelativePermeabilityBase & makeTableRelPermHysteresisTwoPhase( string const & name, Group & parent ) +{ + // 1) First, define the tables (to values that matters for our use cases) + + // 1D table, various interpolation methods + localIndex Naxis = 41; + + // Setup table + array1d< real64_array > coordinates_w; + coordinates_w.resize( 1 ); + coordinates_w[0].resize( Naxis ); + + coordinates_w[0][0] = 3.000000e-1; + coordinates_w[0][1] = 3.175000e-1; + coordinates_w[0][2] = 3.350000e-1; + coordinates_w[0][3] = 3.525000e-1; + coordinates_w[0][4] = 3.700000e-1; + coordinates_w[0][5] = 3.875000e-1; + coordinates_w[0][6] = 4.050000e-1; + coordinates_w[0][7] = 4.225000e-1; + coordinates_w[0][8] = 4.400000e-1; + coordinates_w[0][9] = 4.575000e-1; + coordinates_w[0][10] = 4.750000e-1; + coordinates_w[0][11] = 4.925000e-1; + coordinates_w[0][12] = 5.100000e-1; + coordinates_w[0][13] = 5.275000e-1; + coordinates_w[0][14] = 5.450000e-1; + coordinates_w[0][15] = 5.625000e-1; + coordinates_w[0][16] = 5.800000e-1; + coordinates_w[0][17] = 5.975000e-1; + coordinates_w[0][18] = 6.150000e-1; + coordinates_w[0][19] = 6.325000e-1; + coordinates_w[0][20] = 6.500000e-1; + coordinates_w[0][21] = 6.675000e-1; + coordinates_w[0][22] = 6.850000e-1; + coordinates_w[0][23] = 7.025000e-1; + coordinates_w[0][24] = 7.200000e-1; + coordinates_w[0][25] = 7.375000e-1; + coordinates_w[0][26] = 7.550000e-1; + coordinates_w[0][27] = 7.725000e-1; + coordinates_w[0][28] = 7.900000e-1; + coordinates_w[0][29] = 8.054617e-1; + coordinates_w[0][30] = 8.209233e-1; + coordinates_w[0][31] = 8.404617e-1; + coordinates_w[0][32] = 8.600000e-1; + coordinates_w[0][33] = 8.775000e-1; + coordinates_w[0][34] = 8.950000e-1; + coordinates_w[0][35] = 9.125000e-1; + coordinates_w[0][36] = 9.300000e-1; + coordinates_w[0][37] = 9.475000e-1; + coordinates_w[0][38] = 9.650000e-1; + coordinates_w[0][39] = 9.825000e-1; + coordinates_w[0][40] = 1.000000; + + array1d< real64_array > coordinates_g; + coordinates_g.resize( 1 ); + coordinates_g[0].resize( Naxis ); + + coordinates_g[0][0] = 0.000000; + coordinates_g[0][1] = 1.750000e-2; + coordinates_g[0][2] = 3.500000e-2; + coordinates_g[0][3] = 5.250000e-2; + coordinates_g[0][4] = 7.000000e-2; + coordinates_g[0][5] = 8.750000e-2; + coordinates_g[0][6] = 1.050000e-1; + coordinates_g[0][7] = 1.225000e-1; + coordinates_g[0][8] = 1.400000e-1; + coordinates_g[0][9] = 1.595383e-1; + coordinates_g[0][10] = 1.790767e-1; + coordinates_g[0][11] = 1.945383e-1; + coordinates_g[0][12] = 2.100000e-1; + coordinates_g[0][13] = 2.275000e-1; + coordinates_g[0][14] = 2.450000e-1; + coordinates_g[0][15] = 2.625000e-1; + coordinates_g[0][16] = 2.800000e-1; + coordinates_g[0][17] = 2.975000e-1; + coordinates_g[0][18] = 3.150000e-1; + coordinates_g[0][19] = 3.325000e-1; + coordinates_g[0][20] = 3.500000e-1; + coordinates_g[0][21] = 3.675000e-1; + coordinates_g[0][22] = 3.850000e-1; + coordinates_g[0][23] = 4.025000e-1; + coordinates_g[0][24] = 4.200000e-1; + coordinates_g[0][25] = 4.375000e-1; + coordinates_g[0][26] = 4.550000e-1; + coordinates_g[0][27] = 4.725000e-1; + coordinates_g[0][28] = 4.900000e-1; + coordinates_g[0][29] = 5.075000e-1; + coordinates_g[0][30] = 5.250000e-1; + coordinates_g[0][31] = 5.425000e-1; + coordinates_g[0][32] = 5.600000e-1; + coordinates_g[0][33] = 5.775000e-1; + coordinates_g[0][34] = 5.950000e-1; + coordinates_g[0][35] = 6.125000e-1; + coordinates_g[0][36] = 6.300000e-1; + coordinates_g[0][37] = 6.475000e-1; + coordinates_g[0][38] = 6.650000e-1; + coordinates_g[0][39] = 6.825000e-1; + coordinates_g[0][40] = 7.000000e-1; + + real64_array drainageValues_w( Naxis ); + drainageValues_w[0] = 0.000000; + drainageValues_w[1] = 1.069690e-7; + drainageValues_w[2] = 1.523818e-6; + drainageValues_w[3] = 7.304599e-6; + drainageValues_w[4] = 2.242961e-5; + drainageValues_w[5] = 5.398050e-5; + drainageValues_w[6] = 1.113999e-4; + drainageValues_w[7] = 2.068239e-4; + drainageValues_w[8] = 3.554932e-4; + drainageValues_w[9] = 5.762517e-4; + drainageValues_w[10] = 8.921512e-4; + drainageValues_w[11] = 1.331180e-3; + drainageValues_w[12] = 1.927144e-3; + drainageValues_w[13] = 2.720726e-3; + drainageValues_w[14] = 3.760776e-3; + drainageValues_w[15] = 5.105868e-3; + drainageValues_w[16] = 6.826186e-3; + drainageValues_w[17] = 9.005830e-3; + drainageValues_w[18] = 1.174561e-2; + drainageValues_w[19] = 1.516648e-2; + drainageValues_w[20] = 1.941368e-2; + drainageValues_w[21] = 2.466185e-2; + drainageValues_w[22] = 3.112128e-2; + drainageValues_w[23] = 3.904542e-2; + drainageValues_w[24] = 4.874017e-2; + drainageValues_w[25] = 6.057494e-2; + drainageValues_w[26] = 7.499593e-2; + drainageValues_w[27] = 9.254174e-2; + drainageValues_w[28] = 1.138611e-1; + drainageValues_w[29] = 1.364565e-1; + drainageValues_w[30] = 1.632363e-1; + drainageValues_w[31] = 2.042135e-1; + drainageValues_w[32] = 2.547712e-1; + drainageValues_w[33] = 3.097943e-1; + drainageValues_w[34] = 3.755964e-1; + drainageValues_w[35] = 4.536528e-1; + drainageValues_w[36] = 5.451093e-1; + drainageValues_w[37] = 6.502388e-1; + drainageValues_w[38] = 7.674166e-1; + drainageValues_w[39] = 8.909226e-1; + drainageValues_w[40] = 1.000000; + + real64_array drainageValues_g( Naxis ); + drainageValues_g[0] = 0.000000; + drainageValues_g[1] = 8.885248e-4; + drainageValues_g[2] = 2.483741e-3; + drainageValues_g[3] = 4.583224e-3; + drainageValues_g[4] = 7.135315e-3; + drainageValues_g[5] = 1.012132e-2; + drainageValues_g[6] = 1.353719e-2; + drainageValues_g[7] = 1.738728e-2; + drainageValues_g[8] = 2.168159e-2; + drainageValues_g[9] = 2.701850e-2; + drainageValues_g[10] = 3.295183e-2; + drainageValues_g[11] = 3.808925e-2; + drainageValues_g[12] = 4.363513e-2; + drainageValues_g[13] = 5.042783e-2; + drainageValues_g[14] = 5.779578e-2; + drainageValues_g[15] = 6.577020e-2; + drainageValues_g[16] = 7.438478e-2; + drainageValues_g[17] = 8.367565e-2; + drainageValues_g[18] = 9.368138e-2; + drainageValues_g[19] = 1.044429e-1; + drainageValues_g[20] = 1.160032e-1; + drainageValues_g[21] = 1.284076e-1; + drainageValues_g[22] = 1.417029e-1; + drainageValues_g[23] = 1.559376e-1; + drainageValues_g[24] = 1.711607e-1; + drainageValues_g[25] = 1.874214e-1; + drainageValues_g[26] = 2.047679e-1; + drainageValues_g[27] = 2.232459e-1; + drainageValues_g[28] = 2.428968e-1; + drainageValues_g[29] = 2.637550e-1; + drainageValues_g[30] = 2.858446e-1; + drainageValues_g[31] = 3.091747e-1; + drainageValues_g[32] = 3.337331e-1; + drainageValues_g[33] = 3.594782e-1; + drainageValues_g[34] = 3.863263e-1; + drainageValues_g[35] = 4.141347e-1; + drainageValues_g[36] = 4.426735e-1; + drainageValues_g[37] = 4.715782e-1; + drainageValues_g[38] = 5.002513e-1; + drainageValues_g[39] = 5.275887e-1; + drainageValues_g[40] = 5.500000e-1; + + real64_array imbibitionValues_w( Naxis ); + imbibitionValues_w[0] = 0.000000e+00; + imbibitionValues_w[1] = 9.694414e-08; + imbibitionValues_w[2] = 1.389786e-06; + imbibitionValues_w[3] = 6.683601e-06; + imbibitionValues_w[4] = 2.056452e-05; + imbibitionValues_w[5] = 4.956378e-05; + imbibitionValues_w[6] = 1.024025e-04; + imbibitionValues_w[7] = 1.903088e-04; + imbibitionValues_w[8] = 3.274125e-04; + imbibitionValues_w[9] = 5.312305e-04; + imbibitionValues_w[10] = 8.232582e-04; + imbibitionValues_w[11] = 1.229689e-03; + imbibitionValues_w[12] = 1.782290e-03; + imbibitionValues_w[13] = 2.519464e-03; + imbibitionValues_w[14] = 3.487546e-03; + imbibitionValues_w[15] = 4.742375e-03; + imbibitionValues_w[16] = 6.351222e-03; + imbibitionValues_w[17] = 8.395131e-03; + imbibitionValues_w[18] = 1.097180e-02; + imbibitionValues_w[19] = 1.419912e-02; + imbibitionValues_w[20] = 1.821946e-02; + imbibitionValues_w[21] = 2.320510e-02; + imbibitionValues_w[22] = 2.936477e-02; + imbibitionValues_w[23] = 3.695197e-02; + imbibitionValues_w[24] = 4.627535e-02; + imbibitionValues_w[25] = 5.771200e-02; + imbibitionValues_w[26] = 7.172484e-02; + imbibitionValues_w[27] = 8.888631e-02; + imbibitionValues_w[28] = 1.099126e-01; + imbibitionValues_w[29] = 1.357180e-01; + imbibitionValues_w[30] = 1.675125e-01; + imbibitionValues_w[31] = 2.070136e-01; + imbibitionValues_w[32] = 2.570525e-01; + imbibitionValues_w[33] = 2.925846e-01; + imbibitionValues_w[34] = 3.388685e-01; + imbibitionValues_w[35] = 4.766042e-01; + imbibitionValues_w[36] = 6.143399e-01; + imbibitionValues_w[37] = 7.107549e-01; + imbibitionValues_w[38] = 8.071700e-01; + imbibitionValues_w[39] = 9.035850e-01; + imbibitionValues_w[40] = 1.000000e+00; + + real64_array imbibitionValues_g( Naxis ); + imbibitionValues_g[0] = 0.0; + imbibitionValues_g[1] = 0.0; + imbibitionValues_g[2] = 0.0; + imbibitionValues_g[3] = 0.0; + imbibitionValues_g[4] = 0.0; + imbibitionValues_g[5] = 0.0; + imbibitionValues_g[6] = 0.0; + imbibitionValues_g[7] = 5.152637e-4; + imbibitionValues_g[8] = 1.428207e-3; + imbibitionValues_g[9] = 3.657727e-3; + imbibitionValues_g[10] = 6.571357e-3; + imbibitionValues_g[11] = 1.012132e-2; + imbibitionValues_g[12] = 1.429788e-2; + imbibitionValues_g[13] = 1.910963e-2; + imbibitionValues_g[14] = 2.457655e-2; + imbibitionValues_g[15] = 3.072685e-2; + imbibitionValues_g[16] = 3.759556e-2; + imbibitionValues_g[17] = 4.522366e-2; + imbibitionValues_g[18] = 5.365776e-2; + imbibitionValues_g[19] = 6.294985e-2; + imbibitionValues_g[20] = 7.315719e-2; + imbibitionValues_g[21] = 8.434230e-2; + imbibitionValues_g[22] = 9.657278e-2; + imbibitionValues_g[23] = 1.099212e-1; + imbibitionValues_g[24] = 1.244648e-1; + imbibitionValues_g[25] = 1.402848e-1; + imbibitionValues_g[26] = 1.574657e-1; + imbibitionValues_g[27] = 1.760938e-1; + imbibitionValues_g[28] = 1.962552e-1; + imbibitionValues_g[29] = 2.180330e-1; + imbibitionValues_g[30] = 2.415032e-1; + imbibitionValues_g[31] = 2.667283e-1; + imbibitionValues_g[32] = 2.937494e-1; + imbibitionValues_g[33] = 3.225741e-1; + imbibitionValues_g[34] = 3.531589e-1; + imbibitionValues_g[35] = 3.853835e-1; + imbibitionValues_g[36] = 4.190112e-1; + imbibitionValues_g[37] = 4.536200e-1; + imbibitionValues_g[38] = 4.884681e-1; + imbibitionValues_g[39] = 5.221327e-1; + imbibitionValues_g[40] = 5.500000e-1; + + initializeTable( "drainageWater_swg", + coordinates_w, + drainageValues_w ); + initializeTable( "imbibitionWater_swg", + coordinates_w, + imbibitionValues_w ); + initializeTable( "drainageGas_swg", + coordinates_g, + drainageValues_g ); + initializeTable( "imbibitionGas_swg", + coordinates_g, + imbibitionValues_g ); + + // 2) Then set up the constitutive model + + auto & relPerm = parent.registerGroup< TableRelativePermeabilityHysteresis >( name ); + + auto & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "gas"; + + using keys = TableRelativePermeabilityHysteresis::viewKeyStruct; + + auto & drainageWaterGasTableNames = relPerm.getReference< string_array >( keys::drainageWettingNonWettingRelPermTableNamesString() ); + drainageWaterGasTableNames.resize( 2 ); + drainageWaterGasTableNames[0] = "drainageWater_swg"; drainageWaterGasTableNames[1] = "drainageGas_swg"; + + auto & imbibitionWaterTableName = relPerm.getReference< string >( keys::imbibitionWettingRelPermTableNameString() ); + imbibitionWaterTableName = "imbibitionWater_swg"; + + auto & imbibitionGasTableName = relPerm.getReference< string >( keys::imbibitionNonWettingRelPermTableNameString() ); + imbibitionGasTableName = "imbibitionGas_swg"; + + relPerm.postInputInitializationRecursive(); + relPerm.initialize(); // to test all the checks + return relPerm; +} + + + +RelativePermeabilityBase & makeTableRelPermThreePhase( string const & name, Group & parent ) +{ + // 1) First, define the tables + + // 1D table, various interpolation methods + localIndex Naxis = 6; + + // 1.a) First pair of phases (ow) + + // Setup table + array1d< real64_array > coordinates; + coordinates.resize( 1 ); + coordinates[0].resize( Naxis ); + coordinates[0][0] = 0.0; + coordinates[0][1] = 0.11; + coordinates[0][2] = 0.23; + coordinates[0][3] = 0.54; + coordinates[0][4] = 0.85; + coordinates[0][5] = 1.0; + + real64_array values( Naxis ); + for( localIndex i = 0; i < coordinates[0].size(); ++i ) + { + values[i] = coordinates[0][i]*coordinates[0][i]; + } + + initializeTable( "water_swof", + coordinates, + values ); + initializeTable( "oil_swof", + coordinates, + values ); + + // 1.a) Second pair of phases (og) + + coordinates[0].resize( Naxis ); + coordinates[0][0] = 0.0; + coordinates[0][1] = 0.01; + coordinates[0][2] = 0.23; + coordinates[0][3] = 0.44; + coordinates[0][4] = 0.83; + coordinates[0][5] = 1.0; + + for( localIndex i = 0; i < coordinates[0].size(); ++i ) + { + values[i] = coordinates[0][i]*coordinates[0][i]*coordinates[0][i]; + } + + initializeTable( "gas_sgof", + coordinates, + values ); + initializeTable( "oil_sgof", + coordinates, + values ); + + // 2) Then set up the constitutive model + + auto & relPerm = parent.registerGroup< TableRelativePermeability >( name ); + + auto & interpolatorFlag = relPerm.getReference< ThreePhaseInterpolator >( + TableRelativePermeability::viewKeyStruct::threePhaseInterpolatorString() ); + interpolatorFlag = ThreePhaseInterpolator::STONEII; + + auto & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 3 ); + phaseNames[0] = "oil"; phaseNames[1] = "water"; phaseNames[2] = "gas"; + + auto & waterOilTableNames = relPerm.getReference< string_array >( TableRelativePermeability::viewKeyStruct::wettingIntermediateRelPermTableNamesString() ); + waterOilTableNames.resize( 2 ); + waterOilTableNames[0] = "water_swof"; waterOilTableNames[1] = "oil_swof"; + + auto & gasOilTableNames = relPerm.getReference< string_array >( TableRelativePermeability::viewKeyStruct::nonWettingIntermediateRelPermTableNamesString() ); + gasOilTableNames.resize( 2 ); + gasOilTableNames[0] = "gas_sgof"; gasOilTableNames[1] = "oil_sgof"; + + relPerm.postInputInitializationRecursive(); + relPerm.initialize(); // to test all the checks + return relPerm; +} + +class RelPermTest : public ConstitutiveTestBase< RelativePermeabilityBase > +{ +public: + void test( arraySlice1d< real64 const > const sat, + real64 const eps, + real64 const tol ) + { + arrayView3d< real64 const, USD_RELPERM > phaseRelPerm; + arrayView4d< real64 const, USD_RELPERM_DS > dPhaseRelPerm_dPhaseVolFraction; + testNumericalDerivatives( m_parent, + *m_model, + sat, + eps, + tol, + "phaseRelPerm", + [&phaseRelPerm] ( RelativePermeabilityBase & relPerm ) + { + phaseRelPerm = relPerm.phaseRelPerm(); + return phaseRelPerm[ 0 ][ 0 ]; + }, + [&dPhaseRelPerm_dPhaseVolFraction] ( RelativePermeabilityBase & relPerm ) + { + dPhaseRelPerm_dPhaseVolFraction = relPerm.dPhaseRelPerm_dPhaseVolFraction(); + return dPhaseRelPerm_dPhaseVolFraction[ 0 ][ 0 ]; + } + ); + } +}; + +TEST_F( RelPermTest, numericalDerivatives_brooksCoreyRelPerm ) +{ + initialize( makeBrooksCoreyRelPerm( "relPerm", m_parent ) ); + + array1d< real64 > sat( 2 ); + sat[0] = 0.7; + sat[1] = 0.3; + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + test( sat, eps, tol ); +} + +TEST_F( RelPermTest, numericalDerivatives_BrooksCoreyBakerRelPermTwoPhase ) +{ + initialize( makeBrooksCoreyBakerRelPermTwoPhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + + sat[0] = startSat; + sat[1] = 1.0-sat[0]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1-sat[0]; + } +} + +TEST_F( RelPermTest, numericalDerivatives_BrooksCoreyBakerRelPermThreePhase ) +{ + initialize( makeBrooksCoreyBakerRelPermThreePhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + real64 const alpha = 0.4; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = alpha*(1.0-sat[0]); + sat[2] = (1-alpha)*(1.0-sat[0]); + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = alpha *(1-sat[0]); + sat[2] = (1-alpha) *(1-sat[0]); + } +} + +TEST_F( RelPermTest, numericalDerivatives_BrooksCoreyStone2RelPermThreePhase ) +{ + initialize( makeBrooksCoreyStone2RelPermThreePhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + real64 const alpha = 0.4; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = alpha*(1.0-sat[0]); + sat[2] = (1-alpha)*(1.0-sat[0]); + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = alpha *(1-sat[0]); + sat[2] = (1-alpha) *(1-sat[0]); + } +} + +TEST_F( RelPermTest, numericalDerivatives_VanGenuchtenBakerRelPermTwoPhase ) +{ + initialize( makeVanGenuchtenBakerRelPermTwoPhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + + sat[0] = startSat; + sat[1] = 1.0-sat[0]; + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1-sat[0]; + } +} + +TEST_F( RelPermTest, numericalDerivatives_VanGenuchtenBakerRelPermThreePhase ) +{ + initialize( makeVanGenuchtenBakerRelPermThreePhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + real64 const alpha = 0.4; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = alpha*(1.0-sat[0]); + sat[2] = (1-alpha)*(1.0-sat[0]); + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = alpha *(1-sat[0]); + sat[2] = (1-alpha) *(1-sat[0]); + } +} + +TEST_F( RelPermTest, numericalDerivatives_TableRelPermTwoPhase ) +{ + initialize( makeTableRelPermTwoPhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.2; + real64 const endSat = 0.6; + real64 const dS = 1e-1; + + array1d< real64 > sat( 2 ); + + sat[0] = startSat; + sat[1] = 1.0-sat[0]; + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1-sat[0]; + } +} + +TEST_F( RelPermTest, numericalDerivatives_TableRelPermThreePhase ) +{ + initialize( makeTableRelPermThreePhase( "relPerm", m_parent ) ); + + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.3; + real64 const endSat = 0.7; + real64 const dS = 1e-1; + real64 const alpha = 0.4; + + array1d< real64 > sat( 3 ); + + sat[0] = startSat; + sat[1] = alpha*(1.0-sat[0]); + sat[2] = (1-alpha)*(1.0-sat[0]); + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = alpha *(1-sat[0]); + sat[2] = (1-alpha) *(1-sat[0]); + } +} + +TEST_F( RelPermTest, numericalDerivatives_TableRelPermHysteresisTwoPhase ) +{ + initialize( makeTableRelPermHysteresisTwoPhase( "relPerm", m_parent ) ); + real64 const eps = std::sqrt( std::numeric_limits< real64 >::epsilon() ); + real64 const tol = 1e-4; + + real64 const startSat = 0.352; + real64 const endSat = 0.952; + real64 const dS = 2e-2; + + array1d< real64 > sat( 2 ); + array2d< real64, compflow::LAYOUT_PHASE > initSat( 1, 2 ); + + sat[0] = startSat; + sat[1] = 1.0-sat[0]; + initSat[0][0] = 0.6; + initSat[0][1] = 0.4; + + m_model->allocateConstitutiveData( m_parent, 1 ); + m_model->saveConvergedPhaseVolFractionState( initSat.toViewConst() ); + + // move the historical phase vol fraction back to the CPU since the test is performed on the CPU + auto & phaseMinHistoricalVolFraction = + m_model->getReference< array2d< real64, compflow::LAYOUT_PHASE > >( fields::relperm::phaseMinHistoricalVolFraction::key() ); + phaseMinHistoricalVolFraction.move( hostMemorySpace, false ); + auto & phaseMaxHistoricalVolFraction = + m_model->getReference< array2d< real64, compflow::LAYOUT_PHASE > >( fields::relperm::phaseMaxHistoricalVolFraction::key() ); + phaseMaxHistoricalVolFraction.move( hostMemorySpace, false ); + + while( sat[0] <= endSat ) + { + test( sat, eps, tol ); + sat[0] += dS; + sat[1] = 1-sat[0]; + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testRelPermHysteresis.cpp b/src/coreComponents/unitTests/constitutiveTests/testRelPermHysteresis.cpp new file mode 100644 index 00000000000..f260b7488e9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testRelPermHysteresis.cpp @@ -0,0 +1,369 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "codingUtilities/UnitTestUtilities.hpp" +#include "common/DataTypes.hpp" +#include "constitutiveTestHelpers.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +using namespace geos; +using namespace geos::testing; +using namespace geos::constitutive; +using namespace geos::constitutive::relperm; +using namespace geos::dataRepository; + +// The point of this unit test is to carefully trace drainage-imbibition cycles and +// verify that hysteresis works well for relative permeability and ultimately, capillary pressure. + +// For now, we verify that relative permeability hysteresis implementation matches the expected relative permeability hysteresis values +// by doing an imbibition cycles for the data provided "Reservoir simulation with history-dependent saturation functions", +// Killough, J. E., Society of Petroleum Engineers Journal, 16(01), 37-48 (1976). + +TableRelativePermeabilityHysteresis & makeTableRelPermHysteresisTwoPhase( string const & name, Group & parent ) +{ + // 1) First, define the tables (to values that matters for our use cases) + + // 1D table, various interpolation methods + localIndex Naxis1 = 16, Naxis2 = 19, Naxis3 = 11, Naxis4 = 12; + + // First, define the saturation ranges + + // Water phase saturation, first column of Table 2 + array1d< real64_array > coordinates_dw; + coordinates_dw.resize( 1 ); + coordinates_dw[0].resize( Naxis1 ); + + coordinates_dw[0][0] = 0.22000; // Swc = 0.22 + coordinates_dw[0][1] = 0.25000; + coordinates_dw[0][2] = 0.30000; + coordinates_dw[0][3] = 0.35000; + coordinates_dw[0][4] = 0.40000; + coordinates_dw[0][5] = 0.45000; + coordinates_dw[0][6] = 0.50000; + coordinates_dw[0][7] = 0.55000; + coordinates_dw[0][8] = 0.60000; + coordinates_dw[0][9] = 0.65000; + coordinates_dw[0][10] = 0.66000; + coordinates_dw[0][11] = 0.68000; + coordinates_dw[0][12] = 0.72000; + coordinates_dw[0][13] = 0.82000; + coordinates_dw[0][14] = 0.91000; + coordinates_dw[0][15] = 1.00000; // consistent with Swmaxd = 1-Sgcrd = 1-0 = 1 + + array1d< real64_array > coordinates_iw; + coordinates_iw.resize( 1 ); + coordinates_iw[0].resize( Naxis4 ); + + coordinates_iw[0][0] = 0.22000; // Swc = 0.22 + coordinates_iw[0][1] = 0.25000; + coordinates_iw[0][2] = 0.30000; + coordinates_iw[0][3] = 0.35000; + coordinates_iw[0][4] = 0.40000; + coordinates_iw[0][5] = 0.45000; + coordinates_iw[0][6] = 0.50000; + coordinates_iw[0][7] = 0.55000; + coordinates_iw[0][8] = 0.60000; + coordinates_iw[0][9] = 0.65000; + coordinates_iw[0][10] = 0.66000; + coordinates_iw[0][11] = 0.70000; // consistent with Swmaxi = 1-Sgcri = 1-0.3 = 0.7 + + // Gas phase saturation, fifth column of Table 2 + array1d< real64_array > coordinates_dg; + coordinates_dg.resize( 1 ); + coordinates_dg[0].resize( Naxis2 ); + + coordinates_dg[0][0] = 0.000; // Sgcrd = 0.0 + coordinates_dg[0][1] = 0.010; + coordinates_dg[0][2] = 0.030; + coordinates_dg[0][3] = 0.050; + coordinates_dg[0][4] = 0.100; + coordinates_dg[0][5] = 0.150; + coordinates_dg[0][6] = 0.200; + coordinates_dg[0][7] = 0.250; + coordinates_dg[0][8] = 0.300; + coordinates_dg[0][9] = 0.350; + coordinates_dg[0][10] = 0.400; + coordinates_dg[0][11] = 0.450; + coordinates_dg[0][12] = 0.500; + coordinates_dg[0][13] = 0.550; + coordinates_dg[0][14] = 0.600; + coordinates_dg[0][15] = 0.650; + coordinates_dg[0][16] = 0.700; + coordinates_dg[0][17] = 0.750; + coordinates_dg[0][18] = 0.780; // consistent with Swc = 0.22 + + array1d< real64_array > coordinates_ig; + coordinates_ig.resize( 1 ); + coordinates_ig[0].resize( Naxis3 ); + + coordinates_ig[0][0] = 0.300; // Sgcri = 0.3 + coordinates_ig[0][1] = 0.350; + coordinates_ig[0][2] = 0.400; + coordinates_ig[0][3] = 0.450; + coordinates_ig[0][4] = 0.500; + coordinates_ig[0][5] = 0.550; + coordinates_ig[0][6] = 0.600; + coordinates_ig[0][7] = 0.650; + coordinates_ig[0][8] = 0.700; + coordinates_ig[0][9] = 0.750; + coordinates_ig[0][10] = 0.780; // consistent with Swc = 0.22 + + // then define the bounding drainage and imbibibition relative permeability + + // Water phase drainage relperm + real64_array drainageValues_w( Naxis1 ); + + drainageValues_w[0] = 0.00000; + drainageValues_w[1] = 0.00100; + drainageValues_w[2] = 0.00300; + drainageValues_w[3] = 0.01000; + drainageValues_w[4] = 0.01800; + drainageValues_w[5] = 0.03500; + drainageValues_w[6] = 0.04000; + drainageValues_w[7] = 0.05700; + drainageValues_w[8] = 0.08800; + drainageValues_w[9] = 0.14500; + drainageValues_w[10] = 0.16000; + drainageValues_w[11] = 0.19000; + drainageValues_w[12] = 0.26300; + drainageValues_w[13] = 0.45500; + drainageValues_w[14] = 0.69200; + drainageValues_w[15] = 1.; + + // Gas phase drainage relperm, seventh column of Table 2 + real64_array drainageValues_g( Naxis2 ); + + drainageValues_g[0] = 0.00000; + drainageValues_g[1] = 0.00200; + drainageValues_g[2] = 0.00700; + drainageValues_g[3] = 0.01000; + drainageValues_g[4] = 0.02000; + drainageValues_g[5] = 0.04000; + drainageValues_g[6] = 0.07500; + drainageValues_g[7] = 0.12700; + drainageValues_g[8] = 0.18000; + drainageValues_g[9] = 0.24000; + drainageValues_g[10] = 0.31000; + drainageValues_g[11] = 0.37300; + drainageValues_g[12] = 0.46000; + drainageValues_g[13] = 0.55000; + drainageValues_g[14] = 0.64000; + drainageValues_g[15] = 0.73000; + drainageValues_g[16] = 0.82500; + drainageValues_g[17] = 0.92000; + drainageValues_g[18] = 1.00000; + + real64_array imbibitionValues_w( Naxis4 ); + + imbibitionValues_w[0] = 0; + imbibitionValues_w[1] = 0.0156; + imbibitionValues_w[2] = 0.0680; + imbibitionValues_w[3] = 0.1409; + imbibitionValues_w[4] = 0.2296; + imbibitionValues_w[5] = 0.3317; + imbibitionValues_w[6] = 0.4455; + imbibitionValues_w[7] = 0.5700; + imbibitionValues_w[8] = 0.7044; + imbibitionValues_w[9] = 0.8479; + imbibitionValues_w[10] = 0.8776; + imbibitionValues_w[11] = 0.9382; + + real64_array imbibitionValues_g( Naxis3 ); + + imbibitionValues_g[0] = 0.0000; + imbibitionValues_g[1] = 0.03361965; + imbibitionValues_g[2] = 0.09509072; + imbibitionValues_g[3] = 0.17469281; + imbibitionValues_g[4] = 0.26895718; + imbibitionValues_g[5] = 0.37587908; + imbibitionValues_g[6] = 0.49410588; + imbibitionValues_g[7] = 0.62264458; + imbibitionValues_g[8] = 0.76072577; + imbibitionValues_g[9] = 0.90773047; + imbibitionValues_g[10] = 1.; + + initializeTable( "drainageWater_swg", + coordinates_dw, + drainageValues_w ); + initializeTable( "drainageGas_swg", + coordinates_dg, + drainageValues_g ); + initializeTable( "imbibitionWater_swg", + coordinates_iw, + imbibitionValues_w ); + initializeTable( "imbibitionGas_swg", + coordinates_ig, + imbibitionValues_g ); + + // 2) Then set up the constitutive model + + auto & relPerm = parent.registerGroup< TableRelativePermeabilityHysteresis >( name ); + + auto & phaseNames = relPerm.getReference< string_array >( RelativePermeabilityBase::viewKeyStruct::phaseNamesString() ); + phaseNames.resize( 2 ); + phaseNames[0] = "water"; phaseNames[1] = "gas"; + + using keys = TableRelativePermeabilityHysteresis::viewKeyStruct; + + auto & drainageWaterGasTableNames = relPerm.getReference< string_array >( keys::drainageWettingNonWettingRelPermTableNamesString() ); + drainageWaterGasTableNames.resize( 2 ); + drainageWaterGasTableNames[0] = "drainageWater_swg"; drainageWaterGasTableNames[1] = "drainageGas_swg"; + + auto & imbibitionWaterTableName = relPerm.getReference< string >( keys::imbibitionWettingRelPermTableNameString() ); + imbibitionWaterTableName = "imbibitionWater_swg"; + + auto & imbibitionGasTableName = relPerm.getReference< string >( keys::imbibitionNonWettingRelPermTableNameString() ); + imbibitionGasTableName = "imbibitionGas_swg"; + + relPerm.postInputInitializationRecursive(); + relPerm.initialize(); // to test all the checks + return relPerm; +} + +class KilloughHysteresisTest : public ConstitutiveTestBase< TableRelativePermeabilityHysteresis > +{ +public: + +}; + +template< typename TBL_WRAPPER > +void testValuesAgainstReference( TBL_WRAPPER const & relpermTblWrapper, + real64 const & sat_nw, + real64 const & shy, + real64 const & refRelPerm_w, + real64 const & refRelPerm_nw, + real64 const & relTol ) +{ + integer const numPhases = 2; + + integer const ipWetting = 0; + integer const ipNonWetting = 1; + + StackArray< real64, 2, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + compflow::LAYOUT_PHASE > phaseVolFraction( 1, numPhases ); + phaseVolFraction[0][0] = 1. - sat_nw; + phaseVolFraction[0][1] = sat_nw; + + StackArray< real64, 2, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + compflow::LAYOUT_PHASE > phaseMaxHistoricalVolFraction( 1, numPhases ); + phaseMaxHistoricalVolFraction[0][0] = 1.; + phaseMaxHistoricalVolFraction[0][1] = shy; + + StackArray< real64, 2, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + compflow::LAYOUT_PHASE > phaseMinHistoricalVolFraction( 1, numPhases ); + phaseMinHistoricalVolFraction[0][0] = 1. - shy; + phaseMinHistoricalVolFraction[0][1] = 0.; + + StackArray< real64, 3, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + relperm::LAYOUT_RELPERM > phaseTrappedVolFrac( 1, 1, numPhases ); + + StackArray< real64, 3, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + relperm::LAYOUT_RELPERM > phaseRelPerm( 1, 1, numPhases ); + + StackArray< real64, 4, constitutive::RelativePermeabilityBase::MAX_NUM_PHASES *constitutive::RelativePermeabilityBase::MAX_NUM_PHASES, + relperm::LAYOUT_RELPERM_DS > dPhaseRelPerm_dPhaseVolFrac( 1, 1, numPhases, numPhases ); + + relpermTblWrapper.computeTwoPhase( ipWetting, + ipNonWetting, + phaseVolFraction[0], + phaseMaxHistoricalVolFraction[0], + phaseMinHistoricalVolFraction[0], + phaseTrappedVolFrac[0][0], + phaseRelPerm[0][0], + dPhaseRelPerm_dPhaseVolFrac[0][0] ); + + checkRelativeError( phaseRelPerm[0][0][ipWetting], refRelPerm_w, relTol ); + checkRelativeError( phaseRelPerm[0][0][ipNonWetting], refRelPerm_nw, relTol ); + //TODO check phaseTrappedVolFraction +} + +TEST_F( KilloughHysteresisTest, KilloughTwoPhaseHysteresisTest ) +{ + real64 const shy[3] = { 0.5, 0.75, 0.78 }; + + localIndex const nIncreasingGasSat = 15; + real64 const increasingGasSat[] = { 0.1, 0.15, 0.2, 0.25, 0.3, 0.35, 0.4, 0.45, 0.5, 0.55, 0.6, 0.65, 0.7, 0.75, 0.78 }; + + localIndex const nDecreasingGasSat = 12; + localIndex const offset[3] = { 6, 1, 0 }; + real64 const decreasingGasSat[] = { 0.78, 0.73, 0.68, 0.63, 0.58, 0.53, 0.48, 0.43, 0.38, 0.33, 0.28, 0.23 }; + + /// Reference data + real64 const drainageRelPerm_w_values[] = + { 0.66567, 0.53400, 0.41660, 0.32060, 0.22650, 0.14500, 0.08800, 0.05700, 0.04, 0.035, + 0.018, 0.01, 0.003, 0.001, 0.00000, 0.00000, 0.00000, 0.00000 }; + + real64 const drainageRelPerm_g_values[] = + { 0.02000, 0.04000, 0.07500, 0.12700, 0.18000, 0.24000, 0.31000, + 0.37300, 0.46000, 0.55000, 0.64000, 0.73000, 0.82500, 0.92000, 1.00000 }; + + real64 const scanningRelPerm_w_i[][nDecreasingGasSat] = + { { 0.046258, 0.046258, 0.046258, 0.046258, 0.046258, 0.046258, 0.0616975, 0.172378, 0.337489, 0.541488, 0.778040, 0.910729 }, + { 0.000057, 0.011931, 0.062327, 0.136442, 0.228608, 0.336255, 0.4569098, 0.589277, 0.732427, 0.879957, 0.935521, 0.935521 }, + { 0.0, 0.036560, 0.097156, 0.176380, 0.270440, 0.377219, 0.4953000, 0.623760, 0.761800, 0.892749, 0.938200, 0.938200 } }; + + real64 const scanningRelPerm_g_i[][nDecreasingGasSat] = + { { 0.460000, 0.460000, 0.460000, 0.460000, 0.460000, 0.460000, 0.407517, 0.285259, 0.178848, 0.090686, 0.025844, 0.000000 }, + { 0.920000, 0.860285, 0.716467, 0.581413, 0.456038, 0.341595, 0.238939, 0.149497, 0.075697, 0.022777, 0.000000, 0.000000 }, + { 1.000000, 0.848929, 0.705493, 0.571229, 0.446815, 0.333110, 0.231251, 0.142852, 0.070502, 0.020172, 0.000000, 0.000000 } }; + + real64 const relTol = 5e-5; + + // saved cycle + initialize( makeTableRelPermHysteresisTwoPhase( "relPerm", m_parent ) ); + auto relpermTblWrapper = m_model->createKernelWrapper(); + + // all saturations are nonwetting saturations + for( integer count = 0; count < 3; ++count ) + { + // drainage + for( integer iSat = 0; iSat < nIncreasingGasSat; ++iSat ) + { + if( increasingGasSat[iSat] > shy[count] ) + { + break; // exit as the drainage bounding curve is not scanned anymore + } + testValuesAgainstReference( relpermTblWrapper, + increasingGasSat[iSat], increasingGasSat[iSat], + drainageRelPerm_w_values[iSat], drainageRelPerm_g_values[iSat], + relTol ); + } + + // imbibition + for( integer iSat = offset[count]; iSat < nDecreasingGasSat; ++iSat ) + { + testValuesAgainstReference( relpermTblWrapper, + decreasingGasSat[iSat], shy[count], + scanningRelPerm_w_i[count][iSat], scanningRelPerm_g_i[count][iSat], + relTol ); + } + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial.cpp b/src/coreComponents/unitTests/constitutiveTests/testTriaxial.cpp new file mode 100644 index 00000000000..9dd8301388c --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial.cpp @@ -0,0 +1,48 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include +#include + +// this unit test basically launches a full geos instance, and then uses the +// input xml to drive a triaxial (or similar) loading test + +TEST( testTriaxial, testTriaxial ) +{ + geos::GeosxState & state = geos::getGlobalState(); + + state.initializeDataRepository(); + state.applyInitialConditions(); + state.run(); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv, true ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.txt new file mode 100644 index 00000000000..6c858e518a9 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.9600e+07 -1.9600e+07 -1.9600e+07 0.0000e+00 0.0000e+00 +2.0000e-02 -7.0000e-05 1.8837e-05 1.8837e-05 -2.0584e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.0000e-02 -1.4000e-04 3.7674e-05 3.7674e-05 -2.1569e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.0000e-02 -2.1000e-04 5.6512e-05 5.6512e-05 -2.2553e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +8.0000e-02 -2.8000e-04 7.5349e-05 7.5349e-05 -2.3537e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +1.0000e-01 -3.5000e-04 9.4186e-05 9.4186e-05 -2.4522e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +1.2000e-01 -4.2000e-04 1.1302e-04 1.1302e-04 -2.5506e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +1.4000e-01 -4.9000e-04 1.3186e-04 1.3186e-04 -2.6490e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +1.6000e-01 -5.6000e-04 1.5070e-04 1.5070e-04 -2.7475e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +1.8000e-01 -6.3000e-04 1.6953e-04 1.6953e-04 -2.8459e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +2.0000e-01 -7.0000e-04 1.8837e-04 1.8837e-04 -2.9443e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +2.2000e-01 -7.7000e-04 2.0721e-04 2.0721e-04 -3.0427e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +2.4000e-01 -8.4000e-04 2.2605e-04 2.2605e-04 -3.1412e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +2.6000e-01 -9.1000e-04 2.4488e-04 2.4488e-04 -3.2396e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +2.8000e-01 -9.8000e-04 2.6372e-04 2.6372e-04 -3.3380e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +3.0000e-01 -1.0500e-03 2.8256e-04 2.8256e-04 -3.4365e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +3.2000e-01 -1.1200e-03 3.0139e-04 3.0139e-04 -3.5349e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +3.4000e-01 -1.1900e-03 3.2023e-04 3.2023e-04 -3.6333e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +3.6000e-01 -1.2600e-03 3.3907e-04 3.3907e-04 -3.7318e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +3.8000e-01 -1.3300e-03 3.5791e-04 3.5791e-04 -3.8302e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.0000e-01 -1.4000e-03 3.7674e-04 3.7674e-04 -3.9286e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.2000e-01 -1.4700e-03 3.9558e-04 3.9558e-04 -4.0271e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.4000e-01 -1.5400e-03 4.1442e-04 4.1442e-04 -4.1255e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.6000e-01 -1.6100e-03 4.3326e-04 4.3326e-04 -4.2239e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +4.8000e-01 -1.6800e-03 4.5209e-04 4.5209e-04 -4.3224e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +5.0000e-01 -1.7500e-03 4.7093e-04 4.7093e-04 -4.4208e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +5.2000e-01 -1.8200e-03 4.8977e-04 4.8977e-04 -4.5192e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +5.4000e-01 -1.8900e-03 5.0860e-04 5.0860e-04 -4.6177e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +5.6000e-01 -1.9600e-03 5.2744e-04 5.2744e-04 -4.7161e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +5.8000e-01 -2.0300e-03 5.4628e-04 5.4628e-04 -4.8145e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.0000e-01 -2.1000e-03 5.6512e-04 5.6512e-04 -4.9129e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.2000e-01 -2.1700e-03 5.8395e-04 5.8395e-04 -5.0114e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.4000e-01 -2.2400e-03 6.0279e-04 6.0279e-04 -5.1098e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.6000e-01 -2.3100e-03 6.2163e-04 6.2163e-04 -5.2082e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +6.8000e-01 -2.3800e-03 6.4046e-04 6.4046e-04 -5.3067e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +7.0000e-01 -2.4500e-03 6.5930e-04 6.5930e-04 -5.4051e+07 -1.9600e+07 -1.9600e+07 1.0000e+00 0.0000e+00 +7.2000e-01 -2.5200e-03 6.7814e-04 6.7814e-04 -5.5035e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 0.0000e+00 +7.4000e-01 -2.5900e-03 6.8717e-04 6.8717e-04 -5.5728e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 4.2665e-08 +7.6000e-01 -2.6600e-03 6.8972e-04 6.8972e-04 -5.6179e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 1.0942e-10 +7.8000e-01 -2.7300e-03 6.9344e-04 6.9344e-04 -5.6607e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 2.9836e-10 +8.0000e-01 -2.8000e-03 6.9860e-04 6.9860e-04 -5.7007e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 1.2117e-09 +8.2000e-01 -2.8700e-03 7.0556e-04 7.0556e-04 -5.7375e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 4.6554e-12 +8.4000e-01 -2.9400e-03 7.1476e-04 7.1476e-04 -5.7704e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 2.2506e-08 +8.6000e-01 -3.0100e-03 7.2673e-04 7.2673e-04 -5.7987e+07 -1.9600e+07 -1.9600e+07 2.0000e+00 5.8340e-07 +8.8000e-01 -3.0800e-03 7.4200e-04 7.4200e-04 -5.8222e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 2.1399e-10 +9.0000e-01 -3.1500e-03 7.6095e-04 7.6095e-04 -5.8405e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 3.3822e-09 +9.2000e-01 -3.2200e-03 7.8364e-04 7.8364e-04 -5.8539e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 2.8462e-08 +9.4000e-01 -3.2900e-03 8.0974e-04 8.0974e-04 -5.8633e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 1.1076e-07 +9.6000e-01 -3.3600e-03 8.3864e-04 8.3864e-04 -5.8695e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 2.5330e-07 +9.8000e-01 -3.4300e-03 8.6963e-04 8.6963e-04 -5.8735e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 4.3034e-07 +1.0000e+00 -3.5000e-03 9.0207e-04 9.0207e-04 -5.8760e+07 -1.9600e+07 -1.9600e+07 3.0000e+00 5.9024e-07 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.xml new file mode 100644 index 00000000000..f60770dd5e0 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase1.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.txt new file mode 100644 index 00000000000..5384bfeab9d --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -4.6000e+06 -4.6000e+06 -4.6000e+06 0.0000e+00 0.0000e+00 +2.0000e-02 -8.0000e-05 2.1528e-05 2.1528e-05 -5.7249e+06 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.0000e-02 -1.6000e-04 4.3056e-05 4.3056e-05 -6.8499e+06 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +6.0000e-02 -2.4000e-04 6.4585e-05 6.4585e-05 -7.9748e+06 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +8.0000e-02 -3.2000e-04 8.6113e-05 8.6113e-05 -9.0997e+06 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +1.0000e-01 -4.0000e-04 1.0764e-04 1.0764e-04 -1.0225e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +1.2000e-01 -4.8000e-04 1.2917e-04 1.2917e-04 -1.1350e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +1.4000e-01 -5.6000e-04 1.5070e-04 1.5070e-04 -1.2475e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +1.6000e-01 -6.4000e-04 1.7223e-04 1.7223e-04 -1.3599e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +1.8000e-01 -7.2000e-04 1.9375e-04 1.9375e-04 -1.4724e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +2.0000e-01 -8.0000e-04 2.1528e-04 2.1528e-04 -1.5849e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +2.2000e-01 -8.8000e-04 2.3681e-04 2.3681e-04 -1.6974e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +2.4000e-01 -9.6000e-04 2.5834e-04 2.5834e-04 -1.8099e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +2.6000e-01 -1.0400e-03 2.7987e-04 2.7987e-04 -1.9224e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +2.8000e-01 -1.1200e-03 3.0139e-04 3.0139e-04 -2.0349e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +3.0000e-01 -1.2000e-03 3.2292e-04 3.2292e-04 -2.1474e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +3.2000e-01 -1.2800e-03 3.4445e-04 3.4445e-04 -2.2599e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +3.4000e-01 -1.3600e-03 3.6598e-04 3.6598e-04 -2.3724e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +3.6000e-01 -1.4400e-03 3.8751e-04 3.8751e-04 -2.4849e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +3.8000e-01 -1.5200e-03 4.0904e-04 4.0904e-04 -2.5974e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.0000e-01 -1.6000e-03 4.3056e-04 4.3056e-04 -2.7099e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.2000e-01 -1.6800e-03 4.5209e-04 4.5209e-04 -2.8224e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.4000e-01 -1.7600e-03 4.7362e-04 4.7362e-04 -2.9349e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.6000e-01 -1.8400e-03 4.9515e-04 4.9515e-04 -3.0473e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +4.8000e-01 -1.9200e-03 5.1668e-04 5.1668e-04 -3.1598e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +5.0000e-01 -2.0000e-03 5.3821e-04 5.3821e-04 -3.2723e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +5.2000e-01 -2.0800e-03 5.5973e-04 5.5973e-04 -3.3848e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +5.4000e-01 -2.1600e-03 5.8126e-04 5.8126e-04 -3.4973e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +5.6000e-01 -2.2400e-03 6.0279e-04 6.0279e-04 -3.6098e+07 -4.6000e+06 -4.6000e+06 1.0000e+00 0.0000e+00 +5.8000e-01 -2.3200e-03 6.7463e-04 6.7463e-04 -3.6193e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 5.4705e-10 +6.0000e-01 -2.4000e-03 7.6893e-04 7.6893e-04 -3.5818e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.1246e-09 +6.2000e-01 -2.4800e-03 8.6227e-04 8.6227e-04 -3.5454e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.1691e-09 +6.4000e-01 -2.5600e-03 9.5469e-04 9.5469e-04 -3.5100e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.2126e-09 +6.6000e-01 -2.6400e-03 1.0462e-03 1.0462e-03 -3.4756e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.2552e-09 +6.8000e-01 -2.7200e-03 1.1369e-03 1.1369e-03 -3.4421e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.2970e-09 +7.0000e-01 -2.8000e-03 1.2267e-03 1.2267e-03 -3.4095e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.3378e-09 +7.2000e-01 -2.8800e-03 1.3158e-03 1.3158e-03 -3.3777e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.3777e-09 +7.4000e-01 -2.9600e-03 1.4040e-03 1.4040e-03 -3.3467e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.4167e-09 +7.6000e-01 -3.0400e-03 1.4915e-03 1.4915e-03 -3.3165e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.4548e-09 +7.8000e-01 -3.1200e-03 1.5783e-03 1.5783e-03 -3.2870e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.4919e-09 +8.0000e-01 -3.2000e-03 1.6644e-03 1.6644e-03 -3.2583e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.5281e-09 +8.2000e-01 -3.2800e-03 1.7498e-03 1.7498e-03 -3.2302e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.5633e-09 +8.4000e-01 -3.3600e-03 1.8345e-03 1.8345e-03 -3.2028e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.5976e-09 +8.6000e-01 -3.4400e-03 1.9186e-03 1.9186e-03 -3.1761e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.6309e-09 +8.8000e-01 -3.5200e-03 2.0021e-03 2.0021e-03 -3.1499e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.6633e-09 +9.0000e-01 -3.6000e-03 2.0850e-03 2.0850e-03 -3.1244e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.6946e-09 +9.2000e-01 -3.6800e-03 2.1672e-03 2.1672e-03 -3.0994e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.7249e-09 +9.4000e-01 -3.7600e-03 2.2489e-03 2.2489e-03 -3.0750e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.7542e-09 +9.6000e-01 -3.8400e-03 2.3300e-03 2.3300e-03 -3.0511e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.7825e-09 +9.8000e-01 -3.9200e-03 2.4106e-03 2.4106e-03 -3.0277e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.8097e-09 +1.0000e+00 -4.0000e-03 2.4907e-03 2.4907e-03 -3.0048e+07 -4.6000e+06 -4.6000e+06 3.0000e+00 4.8359e-09 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.xml new file mode 100644 index 00000000000..f89a07a98cf --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggCase2.xml @@ -0,0 +1,71 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.txt new file mode 100644 index 00000000000..e9427a191f0 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-02 -1.6000e-04 5.1765e-05 5.1765e-05 -1.0847e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.0000e-02 -3.2000e-04 1.0353e-04 1.0353e-04 -1.1694e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +6.0000e-02 -4.8000e-04 1.5529e-04 1.5529e-04 -1.2541e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +8.0000e-02 -6.4000e-04 2.0706e-04 2.0706e-04 -1.3388e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.0000e-01 -8.0000e-04 2.5882e-04 2.5882e-04 -1.4235e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.2000e-01 -9.6000e-04 3.1059e-04 3.1059e-04 -1.5082e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +1.4000e-01 -1.1200e-03 3.6235e-04 3.6235e-04 -1.5929e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.6000e-01 -1.2800e-03 4.1412e-04 4.1412e-04 -1.6776e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +1.8000e-01 -1.4400e-03 4.6588e-04 4.6588e-04 -1.7624e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.0000e-01 -1.6000e-03 5.1765e-04 5.1765e-04 -1.8471e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.2000e-01 -1.7600e-03 5.6941e-04 5.6941e-04 -1.9318e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.4000e-01 -1.9200e-03 6.2118e-04 6.2118e-04 -2.0165e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +2.6000e-01 -2.0800e-03 6.7294e-04 6.7294e-04 -2.1012e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.8000e-01 -2.2400e-03 7.2471e-04 7.2471e-04 -2.1859e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.0000e-01 -2.4000e-03 7.7647e-04 7.7647e-04 -2.2706e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +3.2000e-01 -2.5600e-03 8.2824e-04 8.2824e-04 -2.3553e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +3.4000e-01 -2.7200e-03 8.8000e-04 8.8000e-04 -2.4400e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.6000e-01 -2.8800e-03 9.3176e-04 9.3176e-04 -2.5247e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.8000e-01 -3.0400e-03 9.8353e-04 9.8353e-04 -2.6094e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +4.0000e-01 -3.2000e-03 1.0353e-03 1.0353e-03 -2.6941e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.2000e-01 -3.3600e-03 1.0871e-03 1.0871e-03 -2.7788e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +4.4000e-01 -3.5200e-03 1.1388e-03 1.1388e-03 -2.8635e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.6000e-01 -3.6800e-03 1.1906e-03 1.1906e-03 -2.9482e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 4.9960e-16 +4.8000e-01 -3.8400e-03 1.2424e-03 1.2424e-03 -3.0329e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 6.6613e-16 +5.0000e-01 -4.0000e-03 1.2941e-03 1.2941e-03 -3.1176e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +5.2000e-01 -4.1600e-03 1.3459e-03 1.3459e-03 -3.2024e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +5.4000e-01 -4.3200e-03 1.3976e-03 1.3976e-03 -3.2871e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +5.6000e-01 -4.4800e-03 1.4494e-03 1.4494e-03 -3.3718e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +5.8000e-01 -4.6400e-03 1.5618e-03 1.5618e-03 -3.3166e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.4305e-08 +6.0000e-01 -4.8000e-03 1.6703e-03 1.6703e-03 -3.2660e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 9.3105e-09 +6.2000e-01 -4.9600e-03 1.7725e-03 1.7725e-03 -3.2267e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 5.2757e-09 +6.4000e-01 -5.1200e-03 1.8704e-03 1.8704e-03 -3.1951e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.2502e-09 +6.6000e-01 -5.2800e-03 1.9652e-03 1.9652e-03 -3.1691e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.1476e-09 +6.8000e-01 -5.4400e-03 2.0576e-03 2.0576e-03 -3.1474e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.5032e-09 +7.0000e-01 -5.6000e-03 2.1481e-03 2.1481e-03 -3.1290e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 4.1181e-10 +7.2000e-01 -5.7600e-03 2.2371e-03 2.2371e-03 -3.1133e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.6683e-11 +7.4000e-01 -5.9200e-03 2.3249e-03 2.3249e-03 -3.0999e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.8628e-08 +7.6000e-01 -6.0800e-03 2.4116e-03 2.4116e-03 -3.0882e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.9839e-11 +7.8000e-01 -6.2400e-03 2.4974e-03 2.4974e-03 -3.0780e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 9.5001e-11 +8.0000e-01 -6.4000e-03 2.5826e-03 2.5826e-03 -3.0692e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.9088e-10 +8.2000e-01 -6.5600e-03 2.6671e-03 2.6671e-03 -3.0614e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.0938e-10 +8.4000e-01 -6.7200e-03 2.7510e-03 2.7510e-03 -3.0545e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 4.4095e-10 +8.6000e-01 -6.8800e-03 2.8345e-03 2.8345e-03 -3.0485e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 5.7722e-10 +8.8000e-01 -7.0400e-03 2.9176e-03 2.9176e-03 -3.0432e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 7.1197e-10 +9.0000e-01 -7.2000e-03 3.0003e-03 3.0003e-03 -3.0385e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 8.4111e-10 +9.2000e-01 -7.3600e-03 3.0827e-03 3.0827e-03 -3.0343e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 9.6221e-10 +9.4000e-01 -7.5200e-03 3.1649e-03 3.1649e-03 -3.0306e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.0741e-09 +9.6000e-01 -7.6800e-03 3.2468e-03 3.2468e-03 -3.0274e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.1763e-09 +9.8000e-01 -7.8400e-03 3.3285e-03 3.3285e-03 -3.0244e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.2691e-09 +1.0000e+00 -8.0000e-03 3.4100e-03 3.4100e-03 -3.0218e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.3527e-09 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.xml new file mode 100644 index 00000000000..10ca3761690 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathDryUseLinear.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.txt new file mode 100644 index 00000000000..eade444af08 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-02 -1.6000e-04 5.1765e-05 5.1765e-05 -1.0847e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.0000e-02 -3.2000e-04 1.0353e-04 1.0353e-04 -1.1694e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +6.0000e-02 -4.8000e-04 1.5529e-04 1.5529e-04 -1.2541e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +8.0000e-02 -6.4000e-04 2.0706e-04 2.0706e-04 -1.3388e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.0000e-01 -8.0000e-04 2.5882e-04 2.5882e-04 -1.4235e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.2000e-01 -9.6000e-04 3.1059e-04 3.1059e-04 -1.5082e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +1.4000e-01 -1.1200e-03 3.6235e-04 3.6235e-04 -1.5929e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.6000e-01 -1.2800e-03 4.1412e-04 4.1412e-04 -1.6776e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +1.8000e-01 -1.4400e-03 4.6588e-04 4.6588e-04 -1.7624e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.0000e-01 -1.6000e-03 5.1765e-04 5.1765e-04 -1.8471e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.2000e-01 -1.7600e-03 5.6941e-04 5.6941e-04 -1.9318e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.4000e-01 -1.9200e-03 6.2118e-04 6.2118e-04 -2.0165e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +2.6000e-01 -2.0800e-03 6.7294e-04 6.7294e-04 -2.1012e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.8000e-01 -2.2400e-03 7.2471e-04 7.2471e-04 -2.1859e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.0000e-01 -2.4000e-03 7.7647e-04 7.7647e-04 -2.2706e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 3.3307e-16 +3.2000e-01 -2.5600e-03 8.2824e-04 8.2824e-04 -2.3553e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +3.4000e-01 -2.7200e-03 8.8000e-04 8.8000e-04 -2.4400e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.6000e-01 -2.8800e-03 9.2940e-04 9.2940e-04 -2.5084e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.4932e-09 +3.8000e-01 -3.0400e-03 9.7818e-04 9.7818e-04 -2.5621e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 7.7503e-10 +4.0000e-01 -3.2000e-03 1.0283e-03 1.0283e-03 -2.6135e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.5984e-10 +4.2000e-01 -3.3600e-03 1.0799e-03 1.0799e-03 -2.6623e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.9164e-08 +4.4000e-01 -3.5200e-03 1.1332e-03 1.1332e-03 -2.7084e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.5827e-07 +4.6000e-01 -3.6800e-03 1.1883e-03 1.1883e-03 -2.7513e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.5276e-07 +4.8000e-01 -3.8400e-03 1.2454e-03 1.2454e-03 -2.7907e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.3058e-10 +5.0000e-01 -4.0000e-03 1.3046e-03 1.3046e-03 -2.8264e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 8.6764e-12 +5.2000e-01 -4.1600e-03 1.3661e-03 1.3661e-03 -2.8582e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 4.3122e-11 +5.4000e-01 -4.3200e-03 1.4300e-03 1.4300e-03 -2.8860e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.6630e-10 +5.6000e-01 -4.4800e-03 1.4962e-03 1.4962e-03 -2.9096e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.3990e-09 +5.8000e-01 -4.6400e-03 1.5647e-03 1.5647e-03 -2.9294e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.0300e-09 +6.0000e-01 -4.8000e-03 1.6353e-03 1.6353e-03 -2.9456e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4006e-10 +6.2000e-01 -4.9600e-03 1.7077e-03 1.7077e-03 -2.9586e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4315e-09 +6.4000e-01 -5.1200e-03 1.7818e-03 1.7818e-03 -2.9687e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 5.2967e-09 +6.6000e-01 -5.2800e-03 1.8572e-03 1.8572e-03 -2.9766e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 9.5874e-09 +6.8000e-01 -5.4400e-03 1.9337e-03 1.9337e-03 -2.9826e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.2241e-08 +7.0000e-01 -5.6000e-03 2.0111e-03 2.0111e-03 -2.9871e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.4666e-08 +7.2000e-01 -5.7600e-03 2.0891e-03 2.0891e-03 -2.9905e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.6754e-08 +7.4000e-01 -5.9200e-03 2.1676e-03 2.1676e-03 -2.9930e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.8474e-08 +7.6000e-01 -6.0800e-03 2.2466e-03 2.2466e-03 -2.9949e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.9845e-08 +7.8000e-01 -6.2400e-03 2.3258e-03 2.3258e-03 -2.9963e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.0911e-08 +8.0000e-01 -6.4000e-03 2.4052e-03 2.4052e-03 -2.9973e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.1726e-08 +8.2000e-01 -6.5600e-03 2.4847e-03 2.4847e-03 -2.9980e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.3158e-08 +8.4000e-01 -6.7200e-03 2.5644e-03 2.5644e-03 -2.9985e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.3671e-08 +8.6000e-01 -6.8800e-03 2.6442e-03 2.6442e-03 -2.9989e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4051e-08 +8.8000e-01 -7.0400e-03 2.7240e-03 2.7240e-03 -2.9992e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4331e-08 +9.0000e-01 -7.2000e-03 2.8039e-03 2.8039e-03 -2.9994e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4537e-08 +9.2000e-01 -7.3600e-03 2.8838e-03 2.8838e-03 -2.9996e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4688e-08 +9.4000e-01 -7.5200e-03 2.9638e-03 2.9638e-03 -2.9997e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4799e-08 +9.6000e-01 -7.6800e-03 3.0437e-03 3.0437e-03 -2.9998e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4879e-08 +9.8000e-01 -7.8400e-03 3.1237e-03 3.1237e-03 -2.9998e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4938e-08 +1.0000e+00 -8.0000e-03 3.2036e-03 3.2036e-03 -2.9999e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4981e-08 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.xml new file mode 100644 index 00000000000..f8e2dd37298 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggLoadPathWetUseLinear.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.txt new file mode 100644 index 00000000000..dff7ab4eced --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-02 -1.0000e-04 3.2353e-05 3.2353e-05 -1.0529e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.0000e-02 -2.0000e-04 6.4706e-05 6.4706e-05 -1.1059e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +6.0000e-02 -3.0000e-04 9.7059e-05 9.7059e-05 -1.1588e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +8.0000e-02 -4.0000e-04 1.2941e-04 1.2941e-04 -1.2118e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +1.0000e-01 -5.0000e-04 1.6176e-04 1.6176e-04 -1.2647e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +1.2000e-01 -6.0000e-04 1.9412e-04 1.9412e-04 -1.3176e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 5.5511e-17 +1.4000e-01 -7.0000e-04 2.2647e-04 2.2647e-04 -1.3706e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +1.6000e-01 -8.0000e-04 2.5882e-04 2.5882e-04 -1.4235e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.6653e-16 +1.8000e-01 -9.0000e-04 2.9118e-04 2.9118e-04 -1.4765e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.0000e-01 -1.0000e-03 3.2353e-04 3.2353e-04 -1.5294e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 5.5511e-17 +2.2000e-01 -1.1000e-03 3.5588e-04 3.5588e-04 -1.5824e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.4000e-01 -1.2000e-03 3.8824e-04 3.8824e-04 -1.6353e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +2.6000e-01 -1.3000e-03 4.2059e-04 4.2059e-04 -1.6882e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +2.8000e-01 -1.4000e-03 4.5294e-04 4.5294e-04 -1.7412e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 5.5511e-17 +3.0000e-01 -1.5000e-03 4.8529e-04 4.8529e-04 -1.7941e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.2000e-01 -1.6000e-03 5.1765e-04 5.1765e-04 -1.8471e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.4000e-01 -1.7000e-03 5.5000e-04 5.5000e-04 -1.9000e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +3.6000e-01 -1.8000e-03 5.8235e-04 5.8235e-04 -1.9529e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +3.8000e-01 -1.9000e-03 6.1471e-04 6.1471e-04 -2.0059e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +4.0000e-01 -2.0000e-03 6.4706e-04 6.4706e-04 -2.0588e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.2000e-01 -2.1000e-03 6.7941e-04 6.7941e-04 -2.1118e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +4.4000e-01 -2.2000e-03 7.1176e-04 7.1176e-04 -2.1647e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +4.6000e-01 -2.3000e-03 7.4412e-04 7.4412e-04 -2.2176e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +4.8000e-01 -2.4000e-03 7.7647e-04 7.7647e-04 -2.2706e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +5.0000e-01 -2.5000e-03 8.0882e-04 8.0882e-04 -2.3235e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +5.2000e-01 -2.6000e-03 8.4118e-04 8.4118e-04 -2.3765e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +5.4000e-01 -2.7000e-03 8.7353e-04 8.7353e-04 -2.4294e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 0.0000e+00 +5.6000e-01 -2.8000e-03 9.0588e-04 9.0588e-04 -2.4824e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 1.1102e-16 +5.8000e-01 -2.9000e-03 9.3824e-04 9.3824e-04 -2.5353e+00 -1.0000e+00 -1.0000e+00 1.0000e+00 5.5511e-17 +6.0000e-01 -3.0000e-03 9.7021e-04 9.7021e-04 -2.5833e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.0580e-10 +6.2000e-01 -3.1000e-03 1.0016e-03 1.0016e-03 -2.6154e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 6.9054e-11 +6.4000e-01 -3.2000e-03 1.0335e-03 1.0335e-03 -2.6465e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.7400e-10 +6.6000e-01 -3.3000e-03 1.0661e-03 1.0661e-03 -2.6765e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.9024e-09 +6.8000e-01 -3.4000e-03 1.0993e-03 1.0993e-03 -2.7054e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.6412e-09 +7.0000e-01 -3.5000e-03 1.1332e-03 1.1332e-03 -2.7331e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.4033e-08 +7.2000e-01 -3.6000e-03 1.1679e-03 1.1679e-03 -2.7595e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.0993e-08 +7.4000e-01 -3.7000e-03 1.2034e-03 1.2034e-03 -2.7845e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 6.2628e-08 +7.6000e-01 -3.8000e-03 1.2397e-03 1.2397e-03 -2.8081e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.1781e-07 +7.8000e-01 -3.9000e-03 1.2768e-03 1.2768e-03 -2.8301e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.0848e-07 +8.0000e-01 -4.0000e-03 1.3149e-03 1.3149e-03 -2.8506e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.4931e-07 +8.2000e-01 -4.1000e-03 1.3539e-03 1.3539e-03 -2.8695e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.5659e-07 +8.4000e-01 -4.2000e-03 1.3939e-03 1.3939e-03 -2.8868e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 8.4595e-07 +8.6000e-01 -4.3000e-03 1.4348e-03 1.4348e-03 -2.9024e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.9611e-12 +8.8000e-01 -4.4000e-03 1.4767e-03 1.4767e-03 -2.9164e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 8.4641e-12 +9.0000e-01 -4.5000e-03 1.5194e-03 1.5194e-03 -2.9288e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.6487e-11 +9.2000e-01 -4.6000e-03 1.5631e-03 1.5631e-03 -2.9398e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.9447e-11 +9.4000e-01 -4.7000e-03 1.6075e-03 1.6075e-03 -2.9493e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 4.8561e-11 +9.6000e-01 -4.8000e-03 1.6527e-03 1.6527e-03 -2.9576e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 7.4485e-11 +9.8000e-01 -4.9000e-03 1.6986e-03 1.6986e-03 -2.9647e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.0708e-10 +1.0000e+00 -5.0000e-03 1.7451e-03 1.7451e-03 -2.9707e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.4538e-10 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.xml new file mode 100644 index 00000000000..dd42c6b0330 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_delftEggUseLinear.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.txt new file mode 100644 index 00000000000..4765a53a9fc --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.txt @@ -0,0 +1,50 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_strain_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-01 -2.0000e-04 5.0000e-05 5.0000e-05 -1.1500e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.5511e-17 +4.0000e-01 -4.0000e-04 1.0000e-04 1.0000e-04 -1.3000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.0000e-01 -6.0000e-04 1.5000e-04 1.5000e-04 -1.4500e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +8.0000e-01 -8.0000e-04 2.0000e-04 2.0000e-04 -1.6000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.0000e+00 -1.0000e-03 2.6593e-04 2.6593e-04 -1.7306e+00 -1.0000e+00 -1.0000e+00 4.0000e+00 1.8473e-09 +1.2000e+00 -1.2000e-03 3.9183e-04 3.9183e-04 -1.7925e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.7286e-06 +1.4000e+00 -1.4000e-03 5.2792e-04 5.2792e-04 -1.8466e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.5326e-06 +1.6000e+00 -1.6000e-03 6.7374e-04 6.7374e-04 -1.8935e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.1088e-06 +1.8000e+00 -1.8000e-03 8.2853e-04 8.2853e-04 -1.9338e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.6138e-06 +2.0000e+00 -2.0000e-03 9.9145e-04 9.9145e-04 -1.9685e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 9.4013e-07 +2.2000e+00 -2.2000e-03 1.1615e-03 1.1615e-03 -1.9982e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 8.0150e-07 +2.4000e+00 -2.4000e-03 1.3379e-03 1.3379e-03 -2.0239e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 5.3941e-07 +2.6000e+00 -2.6000e-03 1.5197e-03 1.5197e-03 -2.0460e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.5843e-07 +2.8000e+00 -2.8000e-03 1.7063e-03 1.7063e-03 -2.0651e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.3733e-07 +3.0000e+00 -3.0000e-03 1.8968e-03 1.8968e-03 -2.0818e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.5761e-07 +3.2000e+00 -2.8000e-03 1.8468e-03 1.8468e-03 -1.9318e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.4000e+00 -2.6000e-03 1.7968e-03 1.7968e-03 -1.7818e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.6000e+00 -2.4000e-03 1.7468e-03 1.7468e-03 -1.6318e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.8000e+00 -2.2000e-03 1.6968e-03 1.6968e-03 -1.4818e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.0000e+00 -2.0000e-03 1.6468e-03 1.6468e-03 -1.3318e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.2000e+00 -2.2000e-03 1.6968e-03 1.6968e-03 -1.4818e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.4000e+00 -2.4000e-03 1.7468e-03 1.7468e-03 -1.6318e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.6000e+00 -2.6000e-03 1.7968e-03 1.7968e-03 -1.7818e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.8000e+00 -2.8000e-03 1.8468e-03 1.8468e-03 -1.9318e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.0000e+00 -3.0000e-03 1.8968e-03 1.8968e-03 -2.0818e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.0120e-07 +5.2000e+00 -3.2000e-03 2.0909e-03 2.0909e-03 -2.0964e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.0545e-07 +5.4000e+00 -3.4000e-03 2.2881e-03 2.2881e-03 -2.1092e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.7330e-08 +5.6000e+00 -3.6000e-03 2.4879e-03 2.4879e-03 -2.1206e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.4508e-08 +5.8000e+00 -3.8000e-03 2.6899e-03 2.6899e-03 -2.1307e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.6345e-08 +6.0000e+00 -4.0000e-03 2.8940e-03 2.8940e-03 -2.1398e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.1073e-08 +6.2000e+00 -4.2000e-03 3.0999e-03 3.0999e-03 -2.1479e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 7.6179e-09 +6.4000e+00 -4.4000e-03 3.3073e-03 3.3073e-03 -2.1552e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 5.3194e-09 +6.6000e+00 -4.6000e-03 3.5162e-03 3.5162e-03 -2.1618e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 3.7677e-09 +6.8000e+00 -4.8000e-03 3.7263e-03 3.7263e-03 -2.1678e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 2.7052e-09 +7.0000e+00 -5.0000e-03 3.9375e-03 3.9375e-03 -2.1733e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 1.9675e-09 +7.2000e+00 -4.8000e-03 3.8875e-03 3.8875e-03 -2.0233e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.4000e+00 -4.6000e-03 3.8375e-03 3.8375e-03 -1.8733e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.6000e+00 -4.4000e-03 3.7875e-03 3.7875e-03 -1.7233e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.8000e+00 -4.2000e-03 3.7375e-03 3.7375e-03 -1.5733e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +8.0000e+00 -4.0000e-03 3.6875e-03 3.6875e-03 -1.4233e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.xml new file mode 100644 index 00000000000..f92445a9639 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_druckerPragerExtended.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.txt new file mode 100644 index 00000000000..63dfc29909a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_strain_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +1.6000e-01 -1.6000e-04 4.0000e-05 4.0000e-05 -1.1200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.2000e-01 -3.2000e-04 8.0000e-05 8.0000e-05 -1.2400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.8000e-01 -4.8000e-04 1.2000e-04 1.2000e-04 -1.3600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.4000e-01 -6.4000e-04 1.6000e-04 1.6000e-04 -1.4800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +8.0000e-01 -8.0000e-04 2.0000e-04 2.0000e-04 -1.6000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +9.6000e-01 -9.6000e-04 2.4000e-04 2.4000e-04 -1.7200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.1200e+00 -1.1200e-03 2.8000e-04 2.8000e-04 -1.8400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.2800e+00 -1.2800e-03 3.2000e-04 3.2000e-04 -1.9600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.4400e+00 -1.4400e-03 3.6000e-04 3.6000e-04 -2.0800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.6000e+00 -1.6000e-03 4.0000e-04 4.0000e-04 -2.2000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.7600e+00 -1.7600e-03 4.4000e-04 4.4000e-04 -2.3200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +1.9200e+00 -1.9200e-03 4.8000e-04 4.8000e-04 -2.4400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.0800e+00 -2.0800e-03 5.2000e-04 5.2000e-04 -2.5600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.2400e+00 -2.2400e-03 5.6000e-04 5.6000e-04 -2.6800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.4000e+00 -2.4000e-03 6.0000e-04 6.0000e-04 -2.8000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.5600e+00 -2.5600e-03 6.4000e-04 6.4000e-04 -2.9200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.7200e+00 -2.7200e-03 6.8000e-04 6.8000e-04 -3.0400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +2.8800e+00 -2.8800e-03 7.2000e-04 7.2000e-04 -3.1600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.0400e+00 -2.9600e-03 7.4000e-04 7.4000e-04 -3.2200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.2000e+00 -2.8000e-03 7.0000e-04 7.0000e-04 -3.1000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.3600e+00 -2.6400e-03 6.6000e-04 6.6000e-04 -2.9800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.5200e+00 -2.4800e-03 6.2000e-04 6.2000e-04 -2.8600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.6800e+00 -2.3200e-03 5.8000e-04 5.8000e-04 -2.7400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +3.8400e+00 -2.1600e-03 5.4000e-04 5.4000e-04 -2.6200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.0000e+00 -2.0000e-03 5.0000e-04 5.0000e-04 -2.5000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.1600e+00 -2.1600e-03 5.4000e-04 5.4000e-04 -2.6200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.3200e+00 -2.3200e-03 5.8000e-04 5.8000e-04 -2.7400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.4800e+00 -2.4800e-03 6.2000e-04 6.2000e-04 -2.8600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.6400e+00 -2.6400e-03 6.6000e-04 6.6000e-04 -2.9800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.8000e+00 -2.8000e-03 7.0000e-04 7.0000e-04 -3.1000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +4.9600e+00 -2.9600e-03 7.4000e-04 7.4000e-04 -3.2200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.1200e+00 -3.1200e-03 7.8000e-04 7.8000e-04 -3.3400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.2800e+00 -3.2800e-03 8.2000e-04 8.2000e-04 -3.4600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.4400e+00 -3.4400e-03 8.6000e-04 8.6000e-04 -3.5800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.6000e+00 -3.6000e-03 9.0000e-04 9.0000e-04 -3.7000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +5.7600e+00 -3.7600e-03 9.4000e-04 9.4000e-04 -3.8200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.5511e-17 +5.9200e+00 -3.9200e-03 9.8000e-04 9.8000e-04 -3.9400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.0800e+00 -4.0800e-03 1.0200e-03 1.0200e-03 -4.0600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.2400e+00 -4.2400e-03 1.0600e-03 1.0600e-03 -4.1800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.4000e+00 -4.4000e-03 1.1000e-03 1.1000e-03 -4.3000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.5600e+00 -4.5600e-03 1.1400e-03 1.1400e-03 -4.4200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.7200e+00 -4.7200e-03 1.1800e-03 1.1800e-03 -4.5400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +6.8800e+00 -4.8800e-03 1.2200e-03 1.2200e-03 -4.6600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.0400e+00 -4.9600e-03 1.2400e-03 1.2400e-03 -4.7200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.2000e+00 -4.8000e-03 1.2000e-03 1.2000e-03 -4.6000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.3600e+00 -4.6400e-03 1.1600e-03 1.1600e-03 -4.4800e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.5200e+00 -4.4800e-03 1.1200e-03 1.1200e-03 -4.3600e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.6800e+00 -4.3200e-03 1.0800e-03 1.0800e-03 -4.2400e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +7.8400e+00 -4.1600e-03 1.0400e-03 1.0400e-03 -4.1200e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 +8.0000e+00 -4.0000e-03 1.0000e-03 1.0000e-03 -4.0000e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 0.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.xml new file mode 100644 index 00000000000..dde6e2b9a66 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropic.xml @@ -0,0 +1,67 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.txt new file mode 100644 index 00000000000..8d6d893a396 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.txt @@ -0,0 +1,30 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +5.0000e-02 -1.0000e-03 -1.0000e-03 -1.0000e-03 -2.7183e+00 -2.7183e+00 -2.7183e+00 1.0000e+00 0.0000e+00 +1.0000e-01 -2.0000e-03 -2.0000e-03 -2.0000e-03 -7.3891e+00 -7.3891e+00 -7.3891e+00 1.0000e+00 0.0000e+00 +1.5000e-01 -3.0000e-03 -3.0000e-03 -3.0000e-03 -2.0086e+01 -2.0086e+01 -2.0086e+01 1.0000e+00 0.0000e+00 +2.0000e-01 -4.0000e-03 -4.0000e-03 -4.0000e-03 -5.4598e+01 -5.4598e+01 -5.4598e+01 1.0000e+00 0.0000e+00 +2.5000e-01 -5.0000e-03 -5.0000e-03 -5.0000e-03 -1.4841e+02 -1.4841e+02 -1.4841e+02 1.0000e+00 0.0000e+00 +3.0000e-01 -6.0000e-03 -6.0000e-03 -6.0000e-03 -4.0343e+02 -4.0343e+02 -4.0343e+02 1.0000e+00 0.0000e+00 +3.5000e-01 -7.0000e-03 -7.0000e-03 -7.0000e-03 -1.0966e+03 -1.0966e+03 -1.0966e+03 1.0000e+00 0.0000e+00 +4.0000e-01 -8.0000e-03 -8.0000e-03 -8.0000e-03 -2.9810e+03 -2.9810e+03 -2.9810e+03 1.0000e+00 0.0000e+00 +4.5000e-01 -9.0000e-03 -9.0000e-03 -9.0000e-03 -8.1031e+03 -8.1031e+03 -8.1031e+03 1.0000e+00 0.0000e+00 +5.0000e-01 -1.0000e-02 -1.0000e-02 -1.0000e-02 -2.2026e+04 -2.2026e+04 -2.2026e+04 1.0000e+00 0.0000e+00 +5.5000e-01 -1.1000e-02 -1.1000e-02 -1.1000e-02 -5.9874e+04 -5.9874e+04 -5.9874e+04 1.0000e+00 0.0000e+00 +6.0000e-01 -1.2000e-02 -1.2000e-02 -1.2000e-02 -1.6275e+05 -1.6275e+05 -1.6275e+05 1.0000e+00 0.0000e+00 +6.5000e-01 -1.3000e-02 -1.3000e-02 -1.3000e-02 -4.4241e+05 -4.4241e+05 -4.4241e+05 1.0000e+00 0.0000e+00 +7.0000e-01 -1.4000e-02 -1.4000e-02 -1.4000e-02 -1.2026e+06 -1.2026e+06 -1.2026e+06 1.0000e+00 0.0000e+00 +7.5000e-01 -1.5000e-02 -1.5000e-02 -1.5000e-02 -3.2690e+06 -3.2690e+06 -3.2690e+06 1.0000e+00 0.0000e+00 +8.0000e-01 -1.6000e-02 -1.6000e-02 -1.6000e-02 -8.8861e+06 -8.8861e+06 -8.8861e+06 1.0000e+00 0.0000e+00 +8.5000e-01 -1.7000e-02 -1.7000e-02 -1.7000e-02 -2.4155e+07 -2.4155e+07 -2.4155e+07 1.0000e+00 0.0000e+00 +9.0000e-01 -1.8000e-02 -1.8000e-02 -1.8000e-02 -6.5660e+07 -6.5660e+07 -6.5660e+07 1.0000e+00 0.0000e+00 +9.5000e-01 -1.9000e-02 -1.9000e-02 -1.9000e-02 -1.7848e+08 -1.7848e+08 -1.7848e+08 1.0000e+00 0.0000e+00 +1.0000e+00 -2.0000e-02 -2.0000e-02 -2.0000e-02 -4.8517e+08 -4.8517e+08 -4.8517e+08 1.0000e+00 0.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.xml new file mode 100644 index 00000000000..beb0a7f5d99 --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_elasticIsotropicPressureDependent.xml @@ -0,0 +1,63 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.txt new file mode 100644 index 00000000000..ade0e14c39b --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-02 -1.0000e-04 3.2489e-05 3.2489e-05 -1.0530e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.4612e-08 +4.0000e-02 -2.0000e-04 6.5245e-05 6.5245e-05 -1.1061e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.7626e-08 +6.0000e-02 -3.0000e-04 9.8260e-05 9.8260e-05 -1.1593e+00 -1.0000e+00 -1.0000e+00 3.0000e+00 4.5935e-10 +8.0000e-02 -4.0000e-04 1.3153e-04 1.3153e-04 -1.2126e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.2543e-08 +1.0000e-01 -5.0000e-04 1.6156e-04 1.6156e-04 -1.2627e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.5176e-11 +1.2000e-01 -6.0000e-04 1.8554e-04 1.8554e-04 -1.3061e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.7837e-11 +1.4000e-01 -7.0000e-04 2.0976e-04 2.0976e-04 -1.3485e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.6025e-11 +1.6000e-01 -8.0000e-04 2.3427e-04 2.3427e-04 -1.3900e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.7616e-11 +1.8000e-01 -9.0000e-04 2.5911e-04 2.5911e-04 -1.4308e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.2684e-11 +2.0000e-01 -1.0000e-03 2.8432e-04 2.8432e-04 -1.4707e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.2162e-11 +2.2000e-01 -1.1000e-03 3.0992e-04 3.0992e-04 -1.5099e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.7876e-11 +2.4000e-01 -1.2000e-03 3.3592e-04 3.3592e-04 -1.5485e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 8.2744e-11 +2.6000e-01 -1.3000e-03 3.6235e-04 3.6235e-04 -1.5863e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.2107e-10 +2.8000e-01 -1.4000e-03 3.8921e-04 3.8921e-04 -1.6235e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.7890e-10 +3.0000e-01 -1.5000e-03 4.1650e-04 4.1650e-04 -1.6601e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.6450e-10 +3.2000e-01 -1.6000e-03 4.4424e-04 4.4424e-04 -1.6961e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.8881e-10 +3.4000e-01 -1.7000e-03 4.7241e-04 4.7241e-04 -1.7315e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.6603e-10 +3.6000e-01 -1.8000e-03 5.0103e-04 5.0103e-04 -1.7664e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 8.1421e-10 +3.8000e-01 -1.9000e-03 5.3009e-04 5.3009e-04 -1.8007e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.1559e-09 +4.0000e-01 -2.0000e-03 5.5958e-04 5.5958e-04 -1.8345e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.6189e-09 +4.2000e-01 -2.1000e-03 5.8951e-04 5.8951e-04 -1.8677e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.2371e-09 +4.4000e-01 -2.2000e-03 6.1987e-04 6.1987e-04 -1.9005e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.0510e-09 +4.6000e-01 -2.3000e-03 6.5066e-04 6.5066e-04 -1.9327e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.1090e-09 +4.8000e-01 -2.4000e-03 6.8187e-04 6.8187e-04 -1.9644e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.4682e-09 +5.0000e-01 -2.5000e-03 7.1350e-04 7.1350e-04 -1.9957e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 7.1953e-09 +5.2000e-01 -2.6000e-03 7.4555e-04 7.4555e-04 -2.0264e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 9.3678e-09 +5.4000e-01 -2.7000e-03 7.7800e-04 7.7800e-04 -2.0566e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.2076e-08 +5.6000e-01 -2.8000e-03 8.1087e-04 8.1087e-04 -2.0864e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.5421e-08 +5.8000e-01 -2.9000e-03 8.4414e-04 8.4414e-04 -2.1156e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.9519e-08 +6.0000e-01 -3.0000e-03 8.7780e-04 8.7780e-04 -2.1444e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.4504e-08 +6.2000e-01 -3.1000e-03 9.1187e-04 9.1187e-04 -2.1726e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.0523e-08 +6.4000e-01 -3.2000e-03 9.4632e-04 9.4632e-04 -2.2004e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.7743e-08 +6.6000e-01 -3.3000e-03 9.8116e-04 9.8116e-04 -2.2276e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.6349e-08 +6.8000e-01 -3.4000e-03 1.0164e-03 1.0164e-03 -2.2544e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.6546e-08 +7.0000e-01 -3.5000e-03 1.0520e-03 1.0520e-03 -2.2806e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 6.8560e-08 +7.2000e-01 -3.6000e-03 1.0880e-03 1.0880e-03 -2.3063e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 8.2636e-08 +7.4000e-01 -3.7000e-03 1.1243e-03 1.1243e-03 -2.3316e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 9.9414e-08 +7.6000e-01 -3.8000e-03 1.1610e-03 1.1610e-03 -2.3563e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.1851e-07 +7.8000e-01 -3.9000e-03 1.1981e-03 1.1981e-03 -2.3804e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.4055e-07 +8.0000e-01 -4.0000e-03 1.2356e-03 1.2356e-03 -2.4041e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.6586e-07 +8.2000e-01 -4.1000e-03 1.2734e-03 1.2734e-03 -2.4272e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 1.9479e-07 +8.4000e-01 -4.2000e-03 1.3115e-03 1.3115e-03 -2.4498e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.2770e-07 +8.6000e-01 -4.3000e-03 1.3500e-03 1.3500e-03 -2.4718e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 2.6496e-07 +8.8000e-01 -4.4000e-03 1.3889e-03 1.3889e-03 -2.4934e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.0699e-07 +9.0000e-01 -4.5000e-03 1.4281e-03 1.4281e-03 -2.5143e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 3.5419e-07 +9.2000e-01 -4.6000e-03 1.4677e-03 1.4677e-03 -2.5347e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.0694e-07 +9.4000e-01 -4.7000e-03 1.5075e-03 1.5075e-03 -2.5546e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 4.6565e-07 +9.6000e-01 -4.8000e-03 1.5477e-03 1.5477e-03 -2.5739e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 5.3069e-07 +9.8000e-01 -4.9000e-03 1.5883e-03 1.5883e-03 -2.5927e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 6.0246e-07 +1.0000e+00 -5.0000e-03 1.6292e-03 1.6292e-03 -2.6109e+00 -1.0000e+00 -1.0000e+00 2.0000e+00 6.8128e-07 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.xml new file mode 100644 index 00000000000..03b171303db --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClay.xml @@ -0,0 +1,72 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.txt b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.txt new file mode 100644 index 00000000000..e7ce7b75ccf --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.txt @@ -0,0 +1,60 @@ +# column 1 = time +# column 2 = axial_strain +# column 3 = radial_strain_1 +# column 4 = radial_strain_2 +# column 5 = axial_stress +# column 6 = radial_stress_1 +# column 7 = radial_stress_2 +# column 8 = newton_iter +# column 9 = residual_norm +0.0000e+00 0.0000e+00 0.0000e+00 0.0000e+00 -1.0000e+00 -1.0000e+00 -1.0000e+00 0.0000e+00 0.0000e+00 +2.0000e-02 -1.0000e-04 -1.0000e-04 -1.0000e-04 -1.1408e+00 -1.1408e+00 -1.1408e+00 0.0000e+00 0.0000e+00 +4.0000e-02 -2.0000e-04 -2.0000e-04 -2.0000e-04 -1.2608e+00 -1.2608e+00 -1.2608e+00 0.0000e+00 0.0000e+00 +6.0000e-02 -3.0000e-04 -3.0000e-04 -3.0000e-04 -1.3934e+00 -1.3934e+00 -1.3934e+00 0.0000e+00 0.0000e+00 +8.0000e-02 -4.0000e-04 -4.0000e-04 -4.0000e-04 -1.5400e+00 -1.5400e+00 -1.5400e+00 0.0000e+00 0.0000e+00 +1.0000e-01 -5.0000e-04 -5.0000e-04 -5.0000e-04 -1.7019e+00 -1.7019e+00 -1.7019e+00 0.0000e+00 0.0000e+00 +1.2000e-01 -6.0000e-04 -6.0000e-04 -6.0000e-04 -1.8809e+00 -1.8809e+00 -1.8809e+00 0.0000e+00 0.0000e+00 +1.4000e-01 -7.0000e-04 -7.0000e-04 -7.0000e-04 -2.0788e+00 -2.0788e+00 -2.0788e+00 0.0000e+00 0.0000e+00 +1.6000e-01 -8.0000e-04 -8.0000e-04 -8.0000e-04 -2.2974e+00 -2.2974e+00 -2.2974e+00 0.0000e+00 0.0000e+00 +1.8000e-01 -9.0000e-04 -9.0000e-04 -9.0000e-04 -2.5390e+00 -2.5390e+00 -2.5390e+00 0.0000e+00 0.0000e+00 +2.0000e-01 -1.0000e-03 -1.0000e-03 -1.0000e-03 -2.8060e+00 -2.8060e+00 -2.8060e+00 0.0000e+00 0.0000e+00 +2.2000e-01 -1.1000e-03 -1.1000e-03 -1.1000e-03 -3.1011e+00 -3.1011e+00 -3.1011e+00 0.0000e+00 0.0000e+00 +2.4000e-01 -1.2000e-03 -1.2000e-03 -1.2000e-03 -3.4273e+00 -3.4273e+00 -3.4273e+00 0.0000e+00 0.0000e+00 +2.6000e-01 -1.3000e-03 -1.3000e-03 -1.3000e-03 -3.7877e+00 -3.7877e+00 -3.7877e+00 0.0000e+00 0.0000e+00 +2.8000e-01 -1.4000e-03 -1.4000e-03 -1.4000e-03 -4.1861e+00 -4.1861e+00 -4.1861e+00 0.0000e+00 0.0000e+00 +3.0000e-01 -1.5000e-03 -1.5000e-03 -1.5000e-03 -4.6264e+00 -4.6264e+00 -4.6264e+00 0.0000e+00 0.0000e+00 +3.2000e-01 -1.6000e-03 -1.6000e-03 -1.6000e-03 -5.1129e+00 -5.1129e+00 -5.1129e+00 0.0000e+00 0.0000e+00 +3.4000e-01 -1.7000e-03 -1.7000e-03 -1.7000e-03 -5.6506e+00 -5.6506e+00 -5.6506e+00 0.0000e+00 0.0000e+00 +3.6000e-01 -1.8000e-03 -1.8000e-03 -1.8000e-03 -6.2449e+00 -6.2449e+00 -6.2449e+00 0.0000e+00 0.0000e+00 +3.8000e-01 -1.9000e-03 -1.9000e-03 -1.9000e-03 -6.9017e+00 -6.9017e+00 -6.9017e+00 0.0000e+00 0.0000e+00 +4.0000e-01 -2.0000e-03 -2.0000e-03 -2.0000e-03 -7.6276e+00 -7.6276e+00 -7.6276e+00 0.0000e+00 0.0000e+00 +4.2000e-01 -2.1000e-03 -2.1000e-03 -2.1000e-03 -8.4298e+00 -8.4298e+00 -8.4298e+00 0.0000e+00 0.0000e+00 +4.4000e-01 -2.2000e-03 -2.2000e-03 -2.2000e-03 -9.3163e+00 -9.3163e+00 -9.3163e+00 0.0000e+00 0.0000e+00 +4.6000e-01 -2.3000e-03 -2.3000e-03 -2.3000e-03 -1.0296e+01 -1.0296e+01 -1.0296e+01 0.0000e+00 0.0000e+00 +4.8000e-01 -2.4000e-03 -2.4000e-03 -2.4000e-03 -1.1379e+01 -1.1379e+01 -1.1379e+01 0.0000e+00 0.0000e+00 +5.0000e-01 -2.5000e-03 -2.5000e-03 -2.5000e-03 -1.2576e+01 -1.2576e+01 -1.2576e+01 0.0000e+00 0.0000e+00 +5.2000e-01 -2.6000e-03 -2.6000e-03 -2.6000e-03 -1.3898e+01 -1.3898e+01 -1.3898e+01 0.0000e+00 0.0000e+00 +5.4000e-01 -2.7000e-03 -2.7000e-03 -2.7000e-03 -1.5360e+01 -1.5360e+01 -1.5360e+01 0.0000e+00 0.0000e+00 +5.6000e-01 -2.8000e-03 -2.8000e-03 -2.8000e-03 -1.6975e+01 -1.6975e+01 -1.6975e+01 0.0000e+00 0.0000e+00 +5.8000e-01 -2.9000e-03 -2.9000e-03 -2.9000e-03 -1.8761e+01 -1.8761e+01 -1.8761e+01 0.0000e+00 0.0000e+00 +6.0000e-01 -3.0000e-03 -3.0000e-03 -3.0000e-03 -2.0734e+01 -2.0734e+01 -2.0734e+01 0.0000e+00 0.0000e+00 +6.2000e-01 -3.1000e-03 -3.1000e-03 -3.1000e-03 -2.2915e+01 -2.2915e+01 -2.2915e+01 0.0000e+00 0.0000e+00 +6.4000e-01 -3.2000e-03 -3.2000e-03 -3.2000e-03 -2.5324e+01 -2.5324e+01 -2.5324e+01 0.0000e+00 0.0000e+00 +6.6000e-01 -3.3000e-03 -3.3000e-03 -3.3000e-03 -2.7988e+01 -2.7988e+01 -2.7988e+01 0.0000e+00 0.0000e+00 +6.8000e-01 -3.4000e-03 -3.4000e-03 -3.4000e-03 -3.0931e+01 -3.0931e+01 -3.0931e+01 0.0000e+00 0.0000e+00 +7.0000e-01 -3.5000e-03 -3.5000e-03 -3.5000e-03 -3.4184e+01 -3.4184e+01 -3.4184e+01 0.0000e+00 0.0000e+00 +7.2000e-01 -3.6000e-03 -3.6000e-03 -3.6000e-03 -3.7780e+01 -3.7780e+01 -3.7780e+01 0.0000e+00 0.0000e+00 +7.4000e-01 -3.7000e-03 -3.7000e-03 -3.7000e-03 -4.1753e+01 -4.1753e+01 -4.1753e+01 0.0000e+00 0.0000e+00 +7.6000e-01 -3.8000e-03 -3.8000e-03 -3.8000e-03 -4.6144e+01 -4.6144e+01 -4.6144e+01 0.0000e+00 0.0000e+00 +7.8000e-01 -3.9000e-03 -3.9000e-03 -3.9000e-03 -5.0997e+01 -5.0997e+01 -5.0997e+01 0.0000e+00 0.0000e+00 +8.0000e-01 -4.0000e-03 -4.0000e-03 -4.0000e-03 -5.6361e+01 -5.6361e+01 -5.6361e+01 0.0000e+00 0.0000e+00 +8.2000e-01 -4.1000e-03 -4.1000e-03 -4.1000e-03 -6.2288e+01 -6.2288e+01 -6.2288e+01 0.0000e+00 0.0000e+00 +8.4000e-01 -4.2000e-03 -4.2000e-03 -4.2000e-03 -6.8839e+01 -6.8839e+01 -6.8839e+01 0.0000e+00 0.0000e+00 +8.6000e-01 -4.3000e-03 -4.3000e-03 -4.3000e-03 -7.6079e+01 -7.6079e+01 -7.6079e+01 0.0000e+00 0.0000e+00 +8.8000e-01 -4.4000e-03 -4.4000e-03 -4.4000e-03 -8.4080e+01 -8.4080e+01 -8.4080e+01 0.0000e+00 0.0000e+00 +9.0000e-01 -4.5000e-03 -4.5000e-03 -4.5000e-03 -9.2923e+01 -9.2923e+01 -9.2923e+01 0.0000e+00 0.0000e+00 +9.2000e-01 -4.6000e-03 -4.6000e-03 -4.6000e-03 -1.0270e+02 -1.0270e+02 -1.0270e+02 0.0000e+00 0.0000e+00 +9.4000e-01 -4.7000e-03 -4.7000e-03 -4.7000e-03 -1.1350e+02 -1.1350e+02 -1.1350e+02 0.0000e+00 0.0000e+00 +9.6000e-01 -4.8000e-03 -4.8000e-03 -4.8000e-03 -1.2543e+02 -1.2543e+02 -1.2543e+02 0.0000e+00 0.0000e+00 +9.8000e-01 -4.9000e-03 -4.9000e-03 -4.9000e-03 -1.3862e+02 -1.3862e+02 -1.3862e+02 0.0000e+00 0.0000e+00 +1.0000e+00 -5.0000e-03 -5.0000e-03 -5.0000e-03 -1.5320e+02 -1.5320e+02 -1.5320e+02 0.0000e+00 0.0000e+00 diff --git a/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.xml b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.xml new file mode 100644 index 00000000000..b55ed3a520a --- /dev/null +++ b/src/coreComponents/unitTests/constitutiveTests/testTriaxial_modifiedCamClayVolumetric.xml @@ -0,0 +1,66 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/dataRepositoryTests/CMakeLists.txt b/src/coreComponents/unitTests/dataRepositoryTests/CMakeLists.txt new file mode 100644 index 00000000000..47b3b63d0a0 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/CMakeLists.txt @@ -0,0 +1,26 @@ +# Specify list of tests +set( dataRepository_tests + testObjectCatalog.cpp + testRestartBasic.cpp + testRestartExtended.cpp + testWrapperHelpers.cpp + testGroupPath.cpp ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${dataRepository_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endforeach() diff --git a/src/coreComponents/unitTests/dataRepositoryTests/testGroupPath.cpp b/src/coreComponents/unitTests/dataRepositoryTests/testGroupPath.cpp new file mode 100644 index 00000000000..0872e7087d3 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/testGroupPath.cpp @@ -0,0 +1,169 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include +#include + +// Tests the Group::getGroup() and getPath() methods +TEST( testGroupPath, testGlobalPaths ) +{ + using namespace geos; + using namespace dataRepository; + + char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + )xml"; + + stdVector< string > const groupPaths{ + "/Mesh/mesh1", + "/domain/MeshBodies/mesh1/meshLevels/Level0/ElementRegions/elementRegionsGroup/Region2", + "/domain/Constitutive/shale", + "/Events/solverApplications", + "/NumericalMethods/FiniteElements/FE1", + "/Solvers/lagsolve", + }; + + ProblemManager & problem = getGlobalState().getProblemManager(); + problem.parseInputString( xmlInput ); + + for( string const & path : groupPaths ) + { + Group const & group = problem.getGroupByPath( path ); + ASSERT_STREQ( path.c_str(), group.getPath().c_str() ); + } + + // test for a wrong path given to getGroupByPath() + bool trowHappened = false; + try + { + problem.getGroupByPath( "/Mesh/mesh2" ); + } + catch( const std::domain_error & e ) + { + static constexpr auto expectedMsg = "***** Controlling expression (should be false): child == nullptr\n" + "***** Rank 0: Group Mesh (CodeIncludedXML0, l.10) has no child named mesh2\n" + "The children of Mesh are: { mesh1 }"; + // checks if the exception contains the expected message + GEOS_ERROR_IF_EQ_MSG( string( e.what() ).find( expectedMsg ), string::npos, + "The error message was not containing the expected sequence.\n" << + " Error message :\n" << e.what() << + " expected sequence :\n" << expectedMsg ); + trowHappened = true; + } + // checks if the exception has been thrown as expected + ASSERT_TRUE( trowHappened ); + + auto const testGroupContextString = [&]( string const & groupPath, string const & ctxString ) + { + Group const * const groupToTest = &problem.getGroupByPath( groupPath ); + ASSERT_NE( groupToTest, nullptr ); + ASSERT_STREQ( groupToTest->getDataContext().toString().c_str(), + ctxString.c_str() ); + }; + auto const testWrapperContextString = [&]( string const & groupPath, string const & wrapperName, + string const & ctxString ) + { + Group const * const containingGroup = &problem.getGroupByPath( groupPath ); + ASSERT_NE( containingGroup, nullptr ); + WrapperBase const * const wrapperToTest = &containingGroup->getWrapperBase( wrapperName ); + ASSERT_NE( wrapperToTest, nullptr ); + ASSERT_STREQ( wrapperToTest->getDataContext().toString().c_str(), + ctxString.c_str() ); + }; + + // check if the DataContext string of a Group and a Wrapper declared in the XML is formatted as expected + testGroupContextString( "/Mesh/mesh1", + "mesh1 (CodeIncludedXML0, l.11)" ); + testWrapperContextString( "/Mesh/mesh1", "xCoords", + "mesh1/xCoords (CodeIncludedXML0, l.14)" ); + + // check if the DataContext string of implicitly created Groups are formatted as expected + testGroupContextString( "/Solvers/lagsolve/NonlinearSolverParameters", + "/Solvers/lagsolve(CodeIncludedXML0,l.4)/NonlinearSolverParameters" ); + testGroupContextString( "/domain/MeshBodies/mesh1/meshLevels/Level0/ElementRegions/elementRegionsGroup/Region2/elementSubRegions", + "/domain/MeshBodies/mesh1/meshLevels/Level0/ElementRegions/elementRegionsGroup/Region2(CodeIncludedXML0,l.37)/elementSubRegions" ); + // check if the DataContext string of implicitly created Wrappers are formatted as expected + testWrapperContextString( "/Mesh/mesh1", "positionTolerance", + "mesh1/positionTolerance (CodeIncludedXML0, l.11)" ); + testWrapperContextString( "/Solvers/lagsolve/NonlinearSolverParameters", "newtonMaxIter", + "/Solvers/lagsolve(CodeIncludedXML0,l.4)/NonlinearSolverParameters/newtonMaxIter" ); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv, false ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/dataRepositoryTests/testObjectCatalog.cpp b/src/coreComponents/unitTests/dataRepositoryTests/testObjectCatalog.cpp new file mode 100644 index 00000000000..737981ea002 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/testObjectCatalog.cpp @@ -0,0 +1,134 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#define OBJECTCATALOGVERBOSE 2 + +// Source includes +#include "dataRepository/ObjectCatalog.hpp" +#include "dataRepository/DataContext.hpp" +#include "common/logger/Logger.hpp" +#include "mainInterface/initialization.hpp" + +// TPL includes +#include + +using namespace LvArray; +using namespace geos; + +//START_SPHINX_BASE +class Base +{ +public: + Base( int & junk, double const & junk2 ) + { + GEOS_LOG( "calling Base constructor with arguments ("<; + static CatalogInterface::CatalogType & getCatalog() + { + static CatalogInterface::CatalogType catalog; + return catalog; + } + + virtual string getCatalogName() = 0; +}; +//STOP_SPHINX + +//START_SPHINX_DERIVED1 +class Derived1 : public Base +{ +public: + Derived1( int & junk, double const & junk2 ): + Base( junk, junk2 ) + { + GEOS_LOG( "calling Derived1 constructor with arguments ("< + derived1 = Base::CatalogInterface::factory( "derived1", context, + junk, junk2 ); + + // allocate a new Derived2 object + std::unique_ptr< Base > + derived2 = Base::CatalogInterface::factory( "derived2", context, + junk, junk2 ); + + EXPECT_STREQ( derived1->getCatalogName().c_str(), + Derived1::catalogName().c_str() ); + + EXPECT_STREQ( derived2->getCatalogName().c_str(), + Derived2::catalogName().c_str() ); + GEOS_LOG( "EXITING MAIN" ); +} +//STOP_SPHINX + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/dataRepositoryTests/testRestartBasic.cpp b/src/coreComponents/unitTests/dataRepositoryTests/testRestartBasic.cpp new file mode 100644 index 00000000000..86594c29938 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/testRestartBasic.cpp @@ -0,0 +1,145 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "dataRepository/Group.hpp" +#include "dataRepository/Wrapper.hpp" +#include "dataRepository/ConduitRestart.hpp" +#include "common/MpiWrapper.hpp" +#include "utils.hpp" + +// TPL includes +#include + +// System includes +#include + +namespace geos +{ + +CommandLineOptions g_commandLineOptions; + +namespace dataRepository +{ +namespace testing +{ + +template< typename T > +class SingleWrapperTest : public ::testing::Test +{ +public: + + SingleWrapperTest(): + m_node( std::make_unique< conduit::Node >() ), + m_group( std::make_unique< Group >( m_groupName, *m_node ) ), + m_groupSize( rand( 0, 100 ) ) + { + m_group->resize( m_groupSize ); + m_wrapper = &m_group->registerWrapper< T >( m_wrapperName ); + m_wrapperSizedFromParent = rand( 0, 100 ); + m_wrapper->setSizedFromParent( m_wrapperSizedFromParent ); + } + + void test() + { + T value; + fill( value, 100 ); + + // Set the value + m_wrapper->reference() = value; + + // Write out the tree + m_group->prepareToWrite(); + writeTree( m_fileName, *m_node ); + m_group->finishWriting(); + + // Delete geos tree and reset the conduit tree. + m_group = nullptr; + m_node = std::make_unique< conduit::Node >(); + + // Load in the tree + loadTree( m_fileName, *m_node ); + m_group = std::make_unique< Group >( m_groupName, *m_node ); + m_wrapper = &m_group->registerWrapper< T >( m_wrapperName ); + m_group->loadFromConduit(); + + // Compare metadata + EXPECT_EQ( m_group->size(), m_groupSize ); + EXPECT_EQ( m_wrapper->sizedFromParent(), m_wrapperSizedFromParent ); + + // Compare the values + compare( value, m_wrapper->reference() ); + } + +private: + string const m_groupName = "root"; + string const m_wrapperName = "wrapper"; + string const m_fileName = "testRestartBasic_SingleWrapperTest"; + + std::unique_ptr< conduit::Node > m_node; + std::unique_ptr< Group > m_group; + int m_groupSize; + Wrapper< T > * m_wrapper; + int m_wrapperSizedFromParent; +}; + +using TestTypes = ::testing::Types< int, + double, + R1Tensor, + std::pair< int, R1Tensor >, // This should be passed to conduit via an external + // pointer but currently we're packing it. + std::pair< string, double >, + string, + stdVector< int >, + // stdVector< string > bufferOps currently can't pack this + array1d< double >, + string_array, + array1d< array1d< double > >, + array2d< double >, + array2d< double, RAJA::PERM_JI >, + array3d< double >, + array3d< double, RAJA::PERM_KJI >, + SortedArray< int >, + map< string, int >, + unordered_map< string, int >, + map< long, int >, + unordered_map< long, int > + >; +TYPED_TEST_SUITE( SingleWrapperTest, TestTypes, ); + +TYPED_TEST( SingleWrapperTest, WriteAndRead ) +{ + this->test(); +} + +} // namespace testing +} // namespace dataRepository +} // namespace geos + +int main( int argc, char * argv[] ) +{ + testing::InitGoogleTest( &argc, argv ); + + geos::g_commandLineOptions = *geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/dataRepositoryTests/testRestartExtended.cpp b/src/coreComponents/unitTests/dataRepositoryTests/testRestartExtended.cpp new file mode 100644 index 00000000000..6bd04bae088 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/testRestartExtended.cpp @@ -0,0 +1,489 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "dataRepository/Group.hpp" +#include "dataRepository/ConduitRestart.hpp" +#include "dataRepository/Wrapper.hpp" + +// TPL includes +#include +#include + +namespace geos +{ +namespace dataRepository +{ + +template< typename T > +Wrapper< array1d< T > > & createArrayView( Group & parent, const string & name, + int sfp, const array1d< T > & data ) +{ + Wrapper< array1d< T > > & view = parent.registerWrapper< array1d< T > >( name ); + view.setSizedFromParent( sfp ); + + /* Resize the array */ + view.resize( data.size() ); + + /* Check that the Wrapper size and byteSize return the proper values */ + EXPECT_EQ( view.size(), data.size() ); + + /* Set the data */ + array1d< T > & view_data = view.reference(); + for( int i = 0; i < view.size(); i++ ) + { + view_data[i] = data[i]; + } + + return view; +} + + +template< typename T > +void checkArrayView( Wrapper< array1d< T > > const & view, int sfp, const array1d< T > & data ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + EXPECT_EQ( view.size(), data.size() ); + arrayView1d< T const > const & view_data = view.reference(); + for( int i = 0; i < view.size(); i++ ) + { + EXPECT_EQ( view_data[i], data[i] ); + } +} + +template< typename T > +Wrapper< array2d< T > > & createArray2dView( Group & parent, const string & name, + int sfp, const array2d< T > & data ) +{ + Wrapper< array2d< T > > & view = parent.registerWrapper< array2d< T > >( name ); + view.setSizedFromParent( sfp ); + + /* Resize the array */ + localIndex dims[2]; + dims[0] = data.size( 0 ); + dims[1] = data.size( 1 ); + view.resize( 2, dims ); + + /* Check that the Wrapper size and byteSize return the proper values */ + EXPECT_EQ( view.size(), data.size() ); + + /* Set the data */ + array2d< T > & view_data = view.reference(); + for( int i = 0; i < dims[0]; i++ ) + { + for( int j = 0; j < dims[1]; j++ ) + { + view_data[i][j] = data[i][j]; + } + } + + return view; +} + + +template< typename T > +void checkArray2dView( Wrapper< array2d< T > > const & view, int sfp, const array2d< T > & data ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + EXPECT_EQ( view.size(), data.size() ); + + arrayView2d< T const > const & view_data = view.reference(); + for( int i = 0; i < data.size( 0 ); i++ ) + { + for( int j = 0; j < data.size( 1 ); j++ ) + { + EXPECT_EQ( view_data[i][j], data[i][j] ); + } + } + +} + + +template< typename T > +Wrapper< T > & createSetView( Group & parent, const string & name, + localIndex sfp, const T & data ) +{ + Wrapper< T > & view = parent.registerWrapper< T >( name ); + view.setSizedFromParent( int(sfp) ); + + /* Insert the data */ + view.reference().insert( data.begin(), data.end() ); + + /* Check that the Wrapper size and byteSize return the proper values */ + EXPECT_EQ( view.size(), data.size() ); + + return view; +} + + +template< typename T > +void checkSetView( Wrapper< T > const & view, localIndex sfp, const T & data ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + auto view_it = view.reference().begin(); + auto data_it = data.begin(); + for( int i = 0; i < view.size(); i++ ) + { + EXPECT_EQ( *(view_it++), *(data_it++) ); + } +} + + +Wrapper< string > & createStringView( Group & parent, const string & name, + int sfp, const string & str ) +{ + Wrapper< string > & view = parent.registerWrapper< string >( name ); + view.setSizedFromParent( sfp ); + + /* Set the data */ + view.reference() = str; + + /* Check that the Wrapper size and byteSize return the proper values */ + EXPECT_EQ( static_cast< uint >(view.size() ), str.size() ); + + return view; +} + + +void checkStringView( Wrapper< string > const & view, const int sfp, const string & str ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + EXPECT_EQ( view.reference(), str ); +} + + +Wrapper< string_array > & createStringArrayView( Group & parent, const string & name, + int sfp, const string_array & arr ) +{ + Wrapper< string_array > & view = parent.registerWrapper< string_array >( name ); + view.setSizedFromParent( sfp ); + + view.resize( static_cast< localIndex >(arr.size() )); + + EXPECT_EQ( static_cast< uint >(view.size() ), arr.size() ); + + string_array & view_data = view.reference(); + for( size_t i = 0; i < arr.size(); ++i ) + { + view_data[i] = arr[i]; + } + + return view; +} + + +void checkStringArrayView( Wrapper< string_array > const & view, const int sfp, const string_array & arr ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + EXPECT_EQ( view.size(), arr.size() ); + string_array const & view_data = view.reference(); + for( int i = 0; i < view.size(); i++ ) + { + EXPECT_EQ( view_data[i], arr[i] ); + } +} + + +template< typename T > +Wrapper< T > & createScalarView( Group & parent, const string & name, + int sfp, const T & value ) +{ + Wrapper< T > & view = parent.registerWrapper< T >( name ); + view.setSizedFromParent( sfp ); + + /* Set the data */ + view.reference() = value; + + /* Check that the Wrapper size and byteSize return the proper values */ + EXPECT_EQ( view.size(), 1 ); + + return view; +} + + +template< typename T > +void checkScalarView( Wrapper< T > const & view, int sfp, const T value ) +{ + EXPECT_EQ( view.sizedFromParent(), sfp ); + EXPECT_EQ( view.reference(), value ); +} + + +TEST( testRestartExtended, testRestartExtended ) +{ + const string path = "testRestartExtended"; + const int group_size = 44; + int sfp = 55; + + /* Create a new Group directly below the conduit root. */ + std::unique_ptr< conduit::Node > node = std::make_unique< conduit::Node >(); + std::unique_ptr< Group > root = std::make_unique< Group >( string( "data" ), *node ); + root->resize( group_size ); + + /* Create a new globalIndex_array Wrapper. */ + string view_globalIndex_name = "globalIndex"; + int view_globalIndex_sfp = sfp++; + int view_globalIndex_size = 100; + globalIndex_array view_globalIndex_data( view_globalIndex_size ); + for( int i = 0; i < view_globalIndex_size; i++ ) + { + view_globalIndex_data[i] = i * i * i; + } + createArrayView( *root, view_globalIndex_name, view_globalIndex_sfp, view_globalIndex_data ); + + /* Create a new string Wrapper. */ + string view_hope_name = "hope"; + int view_hope_sfp = sfp++; + string view_hope_str = "I sure hope these tests pass."; + createStringView( *root, view_hope_name, view_hope_sfp, view_hope_str ); + + /* Create a new string array Wrapper. */ + string view_restart_name = "restart"; + int view_restart_sfp = sfp++; + string_array view_restart_arr( 6 ); + view_restart_arr[0] = "Man "; + view_restart_arr[1] = "this "; + view_restart_arr[2] = "restart "; + view_restart_arr[3] = "stuff "; + view_restart_arr[4] = "better "; + view_restart_arr[5] = "work."; + createStringArrayView( *root, view_restart_name, view_restart_sfp, view_restart_arr ); + + /* Create a new group. */ + Group & strings_group = root->registerGroup( "strings" ); + strings_group.resize( group_size + 1 ); + + /* Create a new string Wrapper. */ + string view_hello_name = "hello"; + int view_hello_sfp = sfp++; + string view_hello_str = "Hello, how are you doing on this fine day?"; + createStringView( strings_group, view_hello_name, view_hello_sfp, + view_hello_str ); + + /* Create a new string Wrapper. */ + string view_goodbye_name = "goodbye"; + int view_goodbye_sfp = sfp++; + string view_goodbye_str = "I hate this weather so I'm heading inside. Goodbye."; + createStringView( strings_group, view_goodbye_name, view_goodbye_sfp, + view_goodbye_str ); + + /* Create a new group. */ + Group & real64_group = root->registerGroup( "real64" ); + real64_group.resize( group_size + 2 ); + + /* Create a new real64_array Wrapper. */ + string view_real641_name = "real641"; + int view_real641_sfp = sfp++; + int view_real641_size = 1000; + real64_array view_real641_data( view_real641_size ); + for( int i = 0; i < view_real641_size; i++ ) + { + view_real641_data[i] = i * i / (i + 5.0); + } + createArrayView( real64_group, view_real641_name, view_real641_sfp, + view_real641_data ); + + /* Create a new real64_array Wrapper. */ + string view_real642_name = "real642"; + int view_real642_sfp = sfp++; + int view_real642_size = 1000; + real64_array view_real642_data( view_real642_size ); + for( int i = 0; i < view_real642_size; i++ ) + { + view_real642_data[i] = i * i / (5.0 + 5.0 * i + i * i); + } + createArrayView( real64_group, view_real642_name, view_real642_sfp, + view_real642_data ); + + /* Create a new group. */ + Group & mixed_group = real64_group.registerGroup( "mixed" ); + mixed_group.resize( group_size + 3 ); + + /* Create a new localIndex_array Wrapper. */ + string view_localIndex_name = "localIndex"; + int view_localIndex_sfp = sfp++; + int view_localIndex_size = 953; + localIndex_array view_localIndex_data( view_localIndex_size ); + for( localIndex i = 0; i < view_localIndex_size; i++ ) + { + view_localIndex_data[i] = i * i - 100 * i + 3; + } + createArrayView( mixed_group, view_localIndex_name, view_localIndex_sfp, view_localIndex_data ); + + /* Create a new real32_array Wrapper. */ + string view_real32_name = "real32"; + int view_real32_sfp = sfp++; + int view_real32_size = 782; + real32_array view_real32_data( view_real32_size ); + for( int i = 0; i < view_real32_size; i++ ) + { + view_real32_data[i] = (i * i - 100.0f * i + 3.0f) / (i + 3.0f); + } + createArrayView( mixed_group, view_real32_name, view_real32_sfp, view_real32_data ); + + /* Create a new string Wrapper. */ + string view_what_name = "what"; + int view_what_sfp = sfp++; + string view_what_str = "What are you talking about? Who doesn't like storms?"; + createStringView( mixed_group, view_what_name, view_what_sfp, view_what_str ); + + /* Create a new real64 Wrapper. */ + string view_pi_name = "pi"; + int view_pi_sfp = sfp++; + real64 view_pi_value = 3.14159; + createScalarView( mixed_group, view_pi_name, view_pi_sfp, view_pi_value ); + + + /* Create a new SortedArray Wrapper. */ + string view_setlocalIndex_name = "view_setlocalIndex"; + localIndex view_setlocalIndex_sfp = sfp++; + SortedArray< localIndex > view_setlocalIndex_set; + view_setlocalIndex_set.insert( 4 ); + view_setlocalIndex_set.insert( 3 ); + view_setlocalIndex_set.insert( 10 ); + view_setlocalIndex_set.insert( 0 ); + view_setlocalIndex_set.insert( 1000 ); + view_setlocalIndex_set.insert( -1000 ); + createSetView( mixed_group, view_setlocalIndex_name, view_setlocalIndex_sfp, view_setlocalIndex_set ); + + + /* Create a new SortedArray Wrapper. */ + string view_setString_name = "view_setString"; + int view_setString_sfp = sfp++; + set< string > view_setString_set; + view_setString_set.insert( "zaa" ); + view_setString_set.insert( "aab" ); + view_setString_set.insert( "QD" ); + view_setString_set.insert( "az" ); + view_setString_set.insert( "g" ); + view_setString_set.insert( "this better be sorted" ); + createSetView( mixed_group, view_setString_name, view_setString_sfp, view_setString_set ); + + + string view_real642d_name = "view_real642d"; + int view_real642d_sfp = sfp++; + localIndex dim0 = 10; + localIndex dim1 = 20; + array2d< real64 > view_real642d_arr( dim0, dim1 ); + for( localIndex i = 0; i < dim0; i++ ) + { + for( localIndex j = 0; j < dim1; j++ ) + { + view_real642d_arr[i][j] = i * i / 3.0 + j; + } + } + createArray2dView( mixed_group, view_real642d_name, view_real642d_sfp, view_real642d_arr ); + + + string view_r1t2d_name = "view_r1t2d"; + int view_r1t2d_sfp = sfp++; + dim0 = 10; + dim1 = 20; + array2d< R1Tensor > view_r1t2d_arr( dim0, dim1 ); + for( localIndex i = 0; i < dim0; i++ ) + { + for( localIndex j = 0; j < dim1; j++ ) + { + for( localIndex k = 0; k < 3; k++ ) + { + view_r1t2d_arr[i][j][k] = i * i / 3.0 + j + i * j * k / 7.0; + } + } + } + createArray2dView( mixed_group, view_r1t2d_name, view_r1t2d_sfp, view_r1t2d_arr ); + + + + /* Save the conduit tree */ + root->prepareToWrite(); + writeTree( path, *node ); + root->finishWriting(); + + /* Delete geos tree and reset conduit tree. */ + root = nullptr; + node = std::make_unique< conduit::Node >(); + + /* Restore the conduit tree */ + loadTree( path, *node ); + root = std::make_unique< Group >( string( "data" ), *node ); + + /* Create dual GEOS tree. Groups automatically register with the associated conduit::Node. */ + Wrapper< globalIndex_array > & view_globalIndex_new = root->registerWrapper< globalIndex_array >( view_globalIndex_name ); + Wrapper< string > & view_hope_new = root->registerWrapper< string >( view_hope_name ); + Wrapper< string_array > & view_restart_new = root->registerWrapper< string_array >( view_restart_name ); + + Group & strings_group_new = root->registerGroup( "strings" ); + Wrapper< string > & view_hello_new = strings_group_new.registerWrapper< string >( view_hello_name ); + Wrapper< string > & view_goodbye_new = strings_group_new.registerWrapper< string >( view_goodbye_name ); + + Group & real64_group_new = root->registerGroup( "real64" ); + Wrapper< real64_array > & view_real641_new = real64_group_new.registerWrapper< real64_array >( view_real641_name ); + Wrapper< real64_array > & view_real642_new = real64_group_new.registerWrapper< real64_array >( view_real642_name ); + + Group & mixed_group_new = real64_group_new.registerGroup( "mixed" ); + Wrapper< localIndex_array > & view_localIndex_new = mixed_group_new.registerWrapper< localIndex_array >( view_localIndex_name ); + Wrapper< real32_array > & view_real32_new = mixed_group_new.registerWrapper< real32_array >( view_real32_name ); + Wrapper< string > & view_what_new = mixed_group_new.registerWrapper< string >( view_what_name ); + Wrapper< real64 > & view_pi_new = mixed_group_new.registerWrapper< real64 >( view_pi_name ); + Wrapper< SortedArray< localIndex > > & view_setlocalIndex_new = mixed_group_new.registerWrapper< SortedArray< localIndex > >( view_setlocalIndex_name ); + Wrapper< set< string > > & view_setString_new = mixed_group_new.registerWrapper< set< string > >( view_setString_name ); + Wrapper< array2d< real64 > > & view_real642d_new = mixed_group_new.registerWrapper< array2d< real64 > >( view_real642d_name ); + Wrapper< array2d< R1Tensor > > & view_r1t2d_new = mixed_group_new.registerWrapper< array2d< R1Tensor > >( view_r1t2d_name ); + + /* Load the data */ + root->loadFromConduit(); + + /* Group sizes should have carried over. */ + EXPECT_EQ( root->size(), group_size ); + EXPECT_EQ( strings_group_new.size(), group_size + 1 ); + EXPECT_EQ( real64_group_new.size(), group_size + 2 ); + EXPECT_EQ( mixed_group_new.size(), group_size + 3 ); + + /* Check that Wrapper values were restored. */ + checkArrayView( view_globalIndex_new, view_globalIndex_sfp, view_globalIndex_data ); + checkStringView( view_hope_new, view_hope_sfp, view_hope_str ); + checkStringArrayView( view_restart_new, view_restart_sfp, view_restart_arr ); + checkStringView( view_hello_new, view_hello_sfp, view_hello_str ); + checkStringView( view_goodbye_new, view_goodbye_sfp, view_goodbye_str ); + checkArrayView( view_real641_new, view_real641_sfp, view_real641_data ); + checkArrayView( view_real642_new, view_real642_sfp, view_real642_data ); + checkArrayView( view_localIndex_new, view_localIndex_sfp, view_localIndex_data ); + checkArrayView( view_real32_new, view_real32_sfp, view_real32_data ); + checkStringView( view_what_new, view_what_sfp, view_what_str ); + checkScalarView( view_pi_new, view_pi_sfp, view_pi_value ); + checkSetView( view_setlocalIndex_new, view_setlocalIndex_sfp, view_setlocalIndex_set ); + checkSetView( view_setString_new, view_setString_sfp, view_setString_set ); + checkArray2dView( view_real642d_new, view_real642d_sfp, view_real642d_arr ); + checkArray2dView( view_r1t2d_new, view_r1t2d_sfp, view_r1t2d_arr ); +} + +} /* end namespace dataRepository */ +} /* end namespace geos */ + + +int main( int argc, char * argv[] ) +{ + testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/dataRepositoryTests/testWrapperHelpers.cpp b/src/coreComponents/unitTests/dataRepositoryTests/testWrapperHelpers.cpp new file mode 100644 index 00000000000..a5956be0cf6 --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/testWrapperHelpers.cpp @@ -0,0 +1,246 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "dataRepository/wrapperHelpers.hpp" +#include "utils.hpp" + +// TPL includes +#include + +// System includes +#include + + +namespace geos +{ +namespace dataRepository +{ +namespace testing +{ + +template< typename T > +void checkNoSizeMethod( T const & var ) +{ EXPECT_EQ( wrapperHelpers::size( var ), 1 ); } + +template< typename T > +void checkSizeMethod( T const & var ) +{ EXPECT_EQ( wrapperHelpers::size( var ), var.size() ); } + +template< typename T, int USD > +void checkAverageOverSecondDimHelper( ArrayView< T const, 2, USD > const & input, + ArrayView< T const, 1 > const & output ) +{ + for( localIndex i = 0; i < input.size( 0 ); ++i ) + { + T value {}; + for( localIndex j = 0; j < input.size( 1 ); ++j ) + { + value += input( i, j ); + } + + value /= input.size( 1 ); + EXPECT_EQ( value, output( i ) ); + } +} + +template< typename T, int USD > +void checkAverageOverSecondDimHelper( ArrayView< T const, 3, USD > const & input, + ArrayView< T const, 2 > const & output ) +{ + for( localIndex i = 0; i < input.size( 0 ); ++i ) + { + for( localIndex k = 0; k < input.size( 2 ); ++k ) + { + T value {}; + for( localIndex j = 0; j < input.size( 1 ); ++j ) + { + value += input( i, j, k ); + } + + value /= input.size( 1 ); + EXPECT_EQ( value, output( i, k ) ); + } + } +} + +template< typename T, int USD > +void checkAverageOverSecondDimHelper( ArrayView< T const, 4, USD > const & input, + ArrayView< T const, 3 > const & output ) +{ + for( localIndex i = 0; i < input.size( 0 ); ++i ) + { + for( localIndex k = 0; k < input.size( 2 ); ++k ) + { + for( localIndex l = 0; l < input.size( 3 ); ++l ) + { + T value {}; + for( localIndex j = 0; j < input.size( 1 ); ++j ) + { + value += input( i, j, k, l ); + } + + value /= input.size( 1 ); + EXPECT_EQ( value, output( i, k, l ) ); + } + } + } +} + + +TEST( wrapperHelpers, size ) +{ + checkNoSizeMethod( int() ); + checkNoSizeMethod( long() ); + checkNoSizeMethod( double() ); + checkNoSizeMethod( R1Tensor() ); + + checkSizeMethod( string( "hello" ) ); + checkSizeMethod( std::set< int > { 1, 2, 3 } ); + checkSizeMethod( stdVector< int > { 1, 2, 3 } ); + checkSizeMethod( std::array< int, 5 > {} ); + checkSizeMethod( array1d< int >( 5 ) ); + checkSizeMethod( array2d< int >( 5, 5 ) ); +} + +/// TODO: dataPtr +/// TODO: resize +/// TODO: resizeDefault +/// TODO: resizeDimensions +/// TODO: byteSizeOfElement +/// TODO: byteSize +/// TODO: numElementsFromByteSize +/// TODO: reserve +/// TODO: capacity + +using ArrayTypes = ::testing::Types< + array2d< int, RAJA::PERM_IJ > + , array2d< double, RAJA::PERM_JI > + , array3d< double, RAJA::PERM_IJK > + , array3d< int, RAJA::PERM_KJI > + , array4d< int, RAJA::PERM_IJKL > + , array4d< int, RAJA::PERM_LKJI > + , array4d< int, RAJA::PERM_KJLI > + >; + +template< typename ARRAY > +class PopulateMCArray : public ::testing::Test +{ +public: + static_assert( traits::is_array< ARRAY >, "T must be an LvArray::Array!" ); + using T = typename ARRAY::value_type; + + void test() + { + using ConduitType = typename conduitTypeInfo< T >::type; + constexpr int numComponentsPerValue = conduitTypeInfo< T >::numConduitValues; + + fill( m_array, 20 ); + + conduit::Node node; + wrapperHelpers::populateMCArray( m_array.toViewConst(), node, {} ); + + localIndex const numComponents = node.number_of_children(); + EXPECT_EQ( numComponents, numComponentsPerValue * m_array.size() / m_array.size( 0 ) ); + + stdVector< conduit::DataArray< ConduitType > > valuesFromNode; + for( localIndex i = 0; i < numComponents; ++i ) + { + EXPECT_TRUE( node.child( i ).is_data_external() ); + conduit::DataArray< ConduitType > const conduitArray = node.child( i ).value(); + ASSERT_EQ( conduitArray.number_of_elements(), m_array.size( 0 ) ); + valuesFromNode.push_back( conduitArray ); + } + + for( localIndex i = 0; i < m_array.size( 0 ); ++i ) + { + int curComponent = 0; + LvArray::forValuesInSlice( m_array[ i ], [&valuesFromNode, &curComponent, i]( T const & value ) + { + for( int j = 0; j < numComponentsPerValue; ++j ) + { + auto const valueOfComponent = *wrapperHelpers::internal::getPointerToComponent( value, j ); + EXPECT_EQ( valueOfComponent, valuesFromNode[ curComponent ][ i ] ); + ++curComponent; + } + } ); + } + } + +private: + ARRAY m_array; +}; + +TYPED_TEST_SUITE( PopulateMCArray, ArrayTypes, ); +TYPED_TEST( PopulateMCArray, test ) +{ + this->test(); +} + + +template< typename ARRAY > +class AverageOverSecondDim : public ::testing::Test +{ +public: + static_assert( traits::is_array< ARRAY >, "T must be an LvArray::Array!" ); + using T = typename ARRAY::value_type; + + static constexpr int NDIM = ARRAY::NDIM; + static_assert( NDIM >= 2, "Cannot average over a 1D array!" ); + + void test() + { + fill( m_array, 20 ); + + std::unique_ptr< Array< T, NDIM - 1 > > const output = wrapperHelpers::averageOverSecondDim( m_array.toViewConst() ); + + ASSERT_EQ( output->size( 0 ), m_array.size( 0 ) ); + + for( int i = 2; i < NDIM; ++i ) + { + ASSERT_EQ( output->size( i - 1 ), m_array.size( i ) ); + } + + checkAverageOverSecondDimHelper( m_array.toViewConst(), output->toViewConst() ); + } + +private: + ARRAY m_array; +}; + +TYPED_TEST_SUITE( AverageOverSecondDim, ArrayTypes, ); +TYPED_TEST( AverageOverSecondDim, test ) +{ + this->test(); +} + +} // namespace testing +} // namespace dataRepository +} // end namespace geos + +int main( int argc, char * argv[] ) +{ + testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/dataRepositoryTests/utils.hpp b/src/coreComponents/unitTests/dataRepositoryTests/utils.hpp new file mode 100644 index 00000000000..a28defdde6e --- /dev/null +++ b/src/coreComponents/unitTests/dataRepositoryTests/utils.hpp @@ -0,0 +1,149 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/// Source includes +#include "common/DataTypes.hpp" + +/// TPL includes +#include + +/// System includes +#include + +namespace geos +{ +namespace dataRepository +{ +namespace testing +{ + +int rand( int const min, int const max ) +{ + static std::mt19937_64 gen; + return std::uniform_int_distribution< int >( min, max )( gen ); +} + +template< typename T > +void fill( T & val, localIndex ) +{ + val = rand( -100, 100 ); +} + +void fill( R1Tensor & val, localIndex ) +{ + for( int i = 0; i < 3; ++i ) + { + val[ i ] = rand( -100, 100 ); + } +} + +void fill( string & val, localIndex ) +{ + int const num = rand( -100, 100 ); + val = std::to_string( num ) + + string( " The rest of this is to avoid any small string optimizations. " ) + + std::to_string( 2 * num ); +} + +template< typename T, typename U > +void fill( std::pair< T, U > val, localIndex maxSize ) +{ + fill( val.first, maxSize ); + fill( val.second, maxSize ); +} + +template< typename T > +void fill( stdVector< T > & val, localIndex const maxSize ) +{ + val.resize( rand( 0, maxSize ) ); + for( T & v : val ) + { + fill( v, maxSize ); + } +} + +template< typename T, int NDIM, typename PERMUTATION > +void fill( Array< T, NDIM, PERMUTATION > & val, localIndex const maxSize ) +{ + localIndex dims[ NDIM ]; + for( int i = 0; i < NDIM; ++i ) + { + dims[ i ] = rand( 1, maxSize ); + } + + val.resize( NDIM, dims ); + + for( localIndex i = 0; i < val.size(); ++i ) + { + fill( val.data()[ i ], 1 ); + } +} + +template< typename T > +void fill( SortedArray< T > & val, localIndex const maxSize ) +{ + int const nVals = rand( 0, maxSize ); + for( int i = 0; i < nVals; ++i ) + { + T v; + fill( v, maxSize ); + val.insert( v ); + } +} + +template< typename K, typename V, typename SORTED > +void fill( mapBase< K, V, SORTED > & val, localIndex const maxSize ) +{ + int const nVals = rand( 0, maxSize ); + for( int i = 0; i < nVals; ++i ) + { + K k; + V v; + fill( k, maxSize ); + fill( v, maxSize ); + val[ k ] = v; + } +} + + +template< typename T > +void compare( T const & val, T const & valFromFile ) +{ EXPECT_EQ( val, valFromFile ); } + +template< typename T, int NDIM, typename PERMUTATION > +void compare( Array< T, NDIM, PERMUTATION > const & val, + Array< T, NDIM, PERMUTATION > const & valFromFile ) +{ + ASSERT_EQ( val.size(), valFromFile.size() ); + for( localIndex i = 0; i < val.size(); ++i ) + { + compare( val.data()[ i ], valFromFile.data()[ i ] ); + } +} + +template< typename T > +void compare( SortedArray< T > const & val, + SortedArray< T > const & valFromFile ) +{ + ASSERT_EQ( val.size(), valFromFile.size() ); + for( localIndex i = 0; i < val.size(); ++i ) + { + compare( val[ i ], valFromFile[ i ] ); + } +} + +} // namespace testing +} // namespace dataRepository +} // namespace geos diff --git a/src/coreComponents/unitTests/fieldSpecificationTests/CMakeLists.txt b/src/coreComponents/unitTests/fieldSpecificationTests/CMakeLists.txt new file mode 100644 index 00000000000..d66f6661e22 --- /dev/null +++ b/src/coreComponents/unitTests/fieldSpecificationTests/CMakeLists.txt @@ -0,0 +1,26 @@ +# Specify list of tests +set( gtest_geosx_tests + testAquiferBoundaryCondition.cpp + testFieldSpecificationsEnums.cpp + testRecursiveFieldApplication.cpp ) + + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + +endforeach() diff --git a/src/coreComponents/unitTests/fieldSpecificationTests/testAquiferBoundaryCondition.cpp b/src/coreComponents/unitTests/fieldSpecificationTests/testAquiferBoundaryCondition.cpp new file mode 100644 index 00000000000..d6739274fe9 --- /dev/null +++ b/src/coreComponents/unitTests/fieldSpecificationTests/testAquiferBoundaryCondition.cpp @@ -0,0 +1,108 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "common/DataTypes.hpp" +#include "fieldSpecification/AquiferBoundaryCondition.hpp" +#include "fieldSpecification/FieldSpecificationManager.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include + +using namespace geos; +using namespace geos::dataRepository; + + +TEST( FieldSpecification, Aquifer ) +{ + + FieldSpecificationManager & fieldSpecificationManager = FieldSpecificationManager::getInstance(); + + AquiferBoundaryCondition & aquiferBC = dynamicCast< AquiferBoundaryCondition & >( *fieldSpecificationManager.createChild( "Aquifer", "aquiferBoundaryCondition" ) ); + + // set up the aquifer + + auto & aquiferPorosity = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferPorosityString() ); + aquiferPorosity = 2e-1; + + auto & aquiferPermeability = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferPermeabilityString() ); + aquiferPermeability = 3e-13; + + auto & aquiferInitialPressure = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferInitialPressureString() ); + aquiferInitialPressure = 9e6; + + auto & aquiferWaterDensity = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferWaterDensityString() ); + aquiferWaterDensity = 962.81; + + auto & aquiferWaterViscosity = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferWaterViscosityString() ); + aquiferWaterViscosity = 0.00089; + + auto & aquiferTotalCompressibility = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferTotalCompressibilityString() ); + aquiferTotalCompressibility = 1e-10; + + auto & aquiferElevation = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferElevationString() ); + aquiferElevation = 0.0; + + auto & aquiferThickness = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferThicknessString() ); + aquiferThickness = 18.0; + + auto & aquiferInnerRadius = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferInnerRadiusString() ); + aquiferInnerRadius = 2000.0; + + auto & aquiferAngle = aquiferBC.getReference< real64 >( AquiferBoundaryCondition::viewKeyStruct::aquiferAngleString() ); + aquiferAngle = 20.0; + + aquiferBC.postInputInitializationRecursive(); + + AquiferBoundaryCondition::KernelWrapper aquiferBCWrapper = aquiferBC.createKernelWrapper(); + + real64 const timeAtBeginningOfStep = 0.0; + real64 const dt = 8640.0; + real64 const pres = 2.7212e+07; + real64 const dPres = 0.0; + real64 const gravCoef = -49.05; + real64 const areaFraction = 1.0; + real64 dAquiferVolFlux_dPres = 0.0; + + real64 const aquiferVolFlux = aquiferBCWrapper.compute( timeAtBeginningOfStep, + dt, + pres, + dPres, + gravCoef, + areaFraction, + dAquiferVolFlux_dPres ); + + // observed flux value + real64 const refAquiferVolFlux = -0.2043541482797776; + + ASSERT_NEAR( refAquiferVolFlux, aquiferVolFlux, 1e-10 ); +} + + +int main( int argc, char * * argv ) +{ + GeosxState state( basicSetup( argc, argv ) ); + + ::testing::InitGoogleTest( &argc, argv ); + int const result = RUN_ALL_TESTS(); + + basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/fieldSpecificationTests/testFieldSpecificationsEnums.cpp b/src/coreComponents/unitTests/fieldSpecificationTests/testFieldSpecificationsEnums.cpp new file mode 100644 index 00000000000..0f800b4e8aa --- /dev/null +++ b/src/coreComponents/unitTests/fieldSpecificationTests/testFieldSpecificationsEnums.cpp @@ -0,0 +1,40 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "fieldSpecification/TractionBoundaryCondition.hpp" + +#include + +using namespace geos; + +// The `ENUM_STRING` implementation relies on consistency between the order of the `enum`, +// and the order of the `string` array provided. Since this consistency is not enforced, it can be corrupted anytime. +// This unit test aims at preventing from this implicit relationship to bring a bug. + +TEST( TractionBoundaryConditionEnums, TractionType ) +{ + using EnumType = TractionBoundaryCondition::TractionType; + + ASSERT_EQ( "vector", toString( EnumType::vector ) ); + ASSERT_EQ( "normal", toString( EnumType::normal ) ); + ASSERT_EQ( "stress", toString( EnumType::stress ) ); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + return RUN_ALL_TESTS(); +} diff --git a/src/coreComponents/unitTests/fieldSpecificationTests/testRecursiveFieldApplication.cpp b/src/coreComponents/unitTests/fieldSpecificationTests/testRecursiveFieldApplication.cpp new file mode 100644 index 00000000000..0e948a64332 --- /dev/null +++ b/src/coreComponents/unitTests/fieldSpecificationTests/testRecursiveFieldApplication.cpp @@ -0,0 +1,221 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" +#include "fieldSpecification/FieldSpecificationManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mesh/generators/CellBlockManager.hpp" +#include "mesh/CellElementRegionSelector.hpp" +#include "common/GEOS_RAJA_Interface.hpp" +#include "common/DataTypes.hpp" +#include "common/TimingMacros.hpp" + +// TPL includes +#include + +using namespace geos; +using namespace geos::constitutive; +using namespace geos::dataRepository; + + +void RegisterAndApplyField( DomainPartition & domain, + string const & fieldName, + string const & objectPath, + real64 value ) +{ + FieldSpecificationManager & fieldSpecificationManager = FieldSpecificationManager::getInstance(); + + FieldSpecificationBase & fieldSpec = fieldSpecificationManager.registerGroup< FieldSpecificationBase >( fieldName ); + fieldSpec.setFieldName( fieldName ); + fieldSpec.setObjectPath( objectPath ); + fieldSpec.setMeshObjectPath( domain.getMeshBodies() ); + fieldSpec.setScale( value ); + fieldSpec.initialCondition( true ); + fieldSpec.addSetName( "all" ); + + fieldSpecificationManager.apply( 0., + domain.getMeshBody( 0 ).getBaseDiscretization(), + "", + [&] ( FieldSpecificationBase const & bc, + string const &, + SortedArrayView< localIndex const > const & targetSet, + Group & targetGroup, + string const name ) + { + bc.applyFieldValue< FieldSpecificationEqual >( targetSet, 0.0, targetGroup, name ); + } ); +} + +TEST( FieldSpecification, Recursive ) +{ + // Mesh Definitions + localIndex const nbTetReg0 = 30; + localIndex const nbHexReg0 = 60; + localIndex const nbTetReg1 = 40; + localIndex const nbHexReg1 = 50; + + DomainPartition & domain = getGlobalState().getProblemManager().getDomainPartition(); + Group & meshBodies = domain.getMeshBodies(); + MeshBody & meshBody = meshBodies.registerGroup< MeshBody >( "body" ); + MeshLevel & meshLevel0 = meshBody.getMeshLevels().registerGroup< MeshLevel >( string( "Level0" )); + + ElementRegionManager & elemManager = meshLevel0.getElemManager(); + CellElementRegion & reg0 = dynamicCast< CellElementRegion & >( *elemManager.createChild( "CellElementRegion", "reg0" ) ); + CellElementRegion & reg1 = dynamicCast< CellElementRegion & >( *elemManager.createChild( "CellElementRegion", "reg1" ) ); + + // Cell blocks should only be used to define the sub regions. + // This scope protection is there to make them disappear from the rest of the test. + { + CellBlockManager & cellBlockManager = domain.registerGroup< CellBlockManager >( keys::cellManager ); + + CellBlock & reg0Hex = cellBlockManager.registerCellBlock( "reg0hex" ); + reg0Hex.setElementType( geos::ElementType::Hexahedron ); + reg0Hex.resize( nbHexReg0 ); + + CellBlock & reg0Tet = cellBlockManager.registerCellBlock( "reg0tet" ); + reg0Tet.setElementType( geos::ElementType::Tetrahedron ); + reg0Tet.resize( nbTetReg0 ); + + CellBlock & reg1Hex = cellBlockManager.registerCellBlock( "reg1hex" ); + reg1Hex.setElementType( geos::ElementType::Hexahedron ); + reg1Hex.resize( nbHexReg1 ); + + CellBlock & reg1Tet = cellBlockManager.registerCellBlock( "reg1tet" ); + reg1Tet.setElementType( geos::ElementType::Tetrahedron ); + reg1Tet.resize( nbTetReg1 ); + + Group const & cellBlocks = cellBlockManager.getCellBlocks(); + + reg0.addCellBlockName( reg0Hex.getName() ); + reg0.addCellBlockName( reg0Tet.getName() ); + reg0.generateMesh( cellBlocks ); + + reg1.addCellBlockName( reg1Hex.getName() ); + reg1.addCellBlockName( reg1Tet.getName() ); + reg1.generateMesh( cellBlocks ); + + // The cell block manager should not be used anymore. + domain.deregisterGroup( keys::cellManager ); + } + + /// Field Definition + reg0.getSubRegion( "reg0hex" ).registerWrapper< array1d< real64 > >( "field0" ); + reg0.getSubRegion( "reg0tet" ).registerWrapper< array1d< real64 > >( "field0" ); + reg1.getSubRegion( "reg1tet" ).registerWrapper< array1d< real64 > >( "field0" ); + reg1.getSubRegion( "reg1hex" ).registerWrapper< array1d< real64 > >( "field0" ); + + reg0.getSubRegion( "reg0hex" ).registerWrapper< array1d< real64 > >( "field1" ); + reg0.getSubRegion( "reg0tet" ).registerWrapper< array1d< real64 > >( "field1" ); + + reg0.getSubRegion( "reg0hex" ).registerWrapper< array1d< real64 > >( "field2" ); + + reg1.getSubRegion( "reg1tet" ).registerWrapper< array1d< real64 > >( "field3" ); + + SortedArray< localIndex > & set0hex = reg0.getSubRegion( "reg0hex" ) + .getGroup( "sets" ) + .registerWrapper< SortedArray< localIndex > >( string( "all" ) ) + .reference(); + for( localIndex i = 0; i < nbHexReg0; i++ ) + { + set0hex.insert( i ); + } + + SortedArray< localIndex > & set0tet = reg0.getSubRegion( "reg0tet" ) + .getGroup( "sets" ) + .registerWrapper< SortedArray< localIndex > >( string( "all" ) ) + .reference(); + for( localIndex i = 0; i < nbTetReg0; i++ ) + { + set0tet.insert( i ); + } + + SortedArray< localIndex > & set1hex = reg1.getSubRegion( "reg1hex" ) + .getGroup( "sets" ) + .registerWrapper< SortedArray< localIndex > >( string( "all" ) ) + .reference(); + for( localIndex i = 0; i < nbHexReg1; i++ ) + { + set1hex.insert( i ); + } + + SortedArray< localIndex > & set1tet = reg1.getSubRegion( "reg1tet" ) + .getGroup( "sets" ) + .registerWrapper< SortedArray< localIndex > >( string( "all" ) ) + .reference(); + for( localIndex i = 0; i < nbTetReg1; i++ ) + { + set1tet.insert( i ); + } + + RegisterAndApplyField( domain, "field0", "ElementRegions", 1. ); + RegisterAndApplyField( domain, "field1", "ElementRegions/reg0", 2. ); + RegisterAndApplyField( domain, "field2", "ElementRegions/reg0/reg0hex", 3. ); + RegisterAndApplyField( domain, "field3", "ElementRegions/reg1/reg1tet", 4. ); + + /// Check if the values are well set + + auto field0 = elemManager.constructViewAccessor< array1d< real64 >, arrayView1d< real64 > >( "field0" ); + auto field1 = elemManager.constructViewAccessor< array1d< real64 >, arrayView1d< real64 > >( "field1" ); + auto field2 = elemManager.constructViewAccessor< array1d< real64 >, arrayView1d< real64 > >( "field2" ); + auto field3 = elemManager.constructViewAccessor< array1d< real64 >, arrayView1d< real64 > >( "field3" ); + elemManager.forElementSubRegionsComplete< ElementSubRegionBase >( + [&] ( localIndex const er, localIndex const esr, ElementRegionBase const &, ElementSubRegionBase const & subRegion ) + { + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const & value = field0[er][esr][ei]; + // This `value < x || value > x` is there because of compiler warning (converted to error) + // making floating points comparisons using `==` impossible even for integers... + GEOS_ERROR_IF( value< 1. || value > 1., "Recursive fields are not set, value is " + std::to_string( value ) + "." ); + } ); + } ); + + reg0.forElementSubRegionsIndex< ElementSubRegionBase >( + [&]( localIndex const esr, ElementSubRegionBase & subRegion ) + { + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const & value = field1[0][esr][ei]; + GEOS_ERROR_IF( value< 2. || value > 2., "Recursive fields are not set, value is " + std::to_string( value ) + "." ); + } ); + } ); + + forAll< serialPolicy >( nbHexReg0, [=] ( localIndex const ei ) + { + real64 const & value = field2[0][0][ei]; + GEOS_ERROR_IF( value< 3. || value > 3., "Recursive fields are not set, value is " + std::to_string( value ) + "." ); + } ); + + forAll< serialPolicy >( nbTetReg1, [=] ( localIndex const ei ) + { + real64 const & value = field3[1][1][ei]; + GEOS_ERROR_IF( value< 4. || value > 4., "Recursive fields are not set, value is " + std::to_string( value ) + "." ); + } ); +} + +int main( int argc, char * * argv ) +{ + GeosxState state( basicSetup( argc, argv ) ); + + ::testing::InitGoogleTest( &argc, argv ); + int const result = RUN_ALL_TESTS(); + + basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/fileIOTests/CMakeLists.txt b/src/coreComponents/unitTests/fileIOTests/CMakeLists.txt new file mode 100644 index 00000000000..7bf5498da5b --- /dev/null +++ b/src/coreComponents/unitTests/fileIOTests/CMakeLists.txt @@ -0,0 +1,40 @@ +# Specify list of tests +set( geosx_fileio_tests testHDFFile.cpp ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${geosx_fileio_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endforeach() + +if ( ENABLE_MPI ) + + set(nranks 2) + + set( geosx_fileio_parallel_tests + testHDFParallelFile.cpp ) + foreach(test ${geosx_fileio_parallel_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} + NUM_MPI_TASKS ${nranks} ) + endforeach() +endif() diff --git a/src/coreComponents/unitTests/fileIOTests/testHDFFile.cpp b/src/coreComponents/unitTests/fileIOTests/testHDFFile.cpp new file mode 100644 index 00000000000..ea44608f06a --- /dev/null +++ b/src/coreComponents/unitTests/fileIOTests/testHDFFile.cpp @@ -0,0 +1,139 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "fileIO/timeHistory/HDFHistoryIO.hpp" +#include "fileIO/timeHistory/HDFFile.hpp" +#include "mainInterface/initialization.hpp" +#include "dataRepository/BufferOpsDevice.hpp" + +#include + +using namespace geos; + +TEST( testHDFIO, HDFFile ) +{ + GEOS_MARK_FUNCTION; + HDFFile file( "empty", true, false, MPI_COMM_GEOS ); + hid_t file_id = H5Fcreate( "empty", H5F_ACC_TRUNC, H5P_DEFAULT, H5P_DEFAULT ); + H5Fclose( file_id ); +} + +TEST( testHDFIO, SingleValueHistory ) +{ + string filename( "single_value" ); + HistoryMetadata spec( "Time History", 1, std::type_index( typeid(real64))); + + real64 time = 0.0; + HDFHistoryIO io( filename, spec ); + io.init( true ); + for( localIndex tidx = 0; tidx < 100; ++tidx ) + { + time += 0.333; + buffer_unit_type * buffer = io.getBufferHead( ); + memcpy( buffer, &time, sizeof(real64)); + } + io.write( ); +} + +TEST( testHDFIO, ArrayHistory ) +{ + srand( time( NULL )); + + { + string filename( "array1d_history" ); + Array< real64, 1 > arr( 4096 ); + real64 count = 0.0; + forValuesInSlice( arr.toSlice(), [&count]( real64 & value ) + { + value = count++; + } ); + + HistoryMetadata spec = getHistoryMetadata( "Array1d History", arr.toViewConst( ), 1 ); + HDFHistoryIO io( filename, spec ); + io.init( true ); + + buffer_unit_type * buffer = io.getBufferHead( ); + parallelDeviceEvents packEvents; + bufferOps::PackDataDevice< true >( buffer, arr.toViewConst( ), packEvents ); + waitAllDeviceEvents( packEvents ); + + io.write( ); + + //read and check the data using hdf api + // remove( filename.c_str() ); + } + { + string filename( "array2d_history" ); + Array< real64, 2 > arr( 1024, 4 ); + real64 count = 0.0; + forValuesInSlice( arr.toSlice(), [&count]( real64 & value ) + { + value = count++; + } ); + + HistoryMetadata spec = getHistoryMetadata( "Array2d History", arr.toViewConst( ), 4 ); + HDFHistoryIO io( filename, spec ); + io.init( true ); + + buffer_unit_type * buffer = io.getBufferHead( ); + parallelDeviceEvents packEvents; + bufferOps::PackDataDevice< true >( buffer, arr.toViewConst( ), packEvents ); + waitAllDeviceEvents( packEvents ); + + io.write( ); + + //read and check the data using hdf api + // remove( filename.c_str() ); + } +} + +TEST( testHDFIO, IdxArrayHistory ) +{ + srand( time( NULL )); + { + string filename( "array1d_idx_history" ); + Array< localIndex, 1 > idx( 256 ); + Array< real64, 2 > arr( 1024, 4 ); + real64 count = 0.0; + forValuesInSlice( arr.toSlice(), [&count]( real64 & value ) + { + value = count++; + } ); + forValuesInSlice( idx.toSlice(), []( localIndex & value ) + { + value = rand() % 1024; + } ); + + HistoryMetadata spec = getHistoryMetadata( "Array1d Idx History", arr.toViewConst( ), 4, idx.size( )); + HDFHistoryIO io( filename, spec ); + io.init( true ); + + buffer_unit_type * buffer = io.getBufferHead( ); + parallelDeviceEvents packEvents; + bufferOps::PackDataByIndexDevice< true >( buffer, arr.toViewConst( ), idx.toViewConst( ), packEvents ); + waitAllDeviceEvents( packEvents ); + + io.write( ); + } +} + +int main( int ac, char * av[] ) +{ + ::testing::InitGoogleTest( &ac, av ); + geos::basicSetup( ac, av ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fileIOTests/testHDFParallelFile.cpp b/src/coreComponents/unitTests/fileIOTests/testHDFParallelFile.cpp new file mode 100644 index 00000000000..a447019d854 --- /dev/null +++ b/src/coreComponents/unitTests/fileIOTests/testHDFParallelFile.cpp @@ -0,0 +1,101 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "fileIO/timeHistory/HDFHistoryIO.hpp" +#include "common/TimingMacros.hpp" +#include "mainInterface/initialization.hpp" + +#include + +using namespace geos; + +TEST( testHDFIO_parallel, SingleValueHistory ) +{ + GEOS_MARK_FUNCTION; + string filename( "single_value_parallel" ); + HistoryMetadata spec( "Time History", 1, std::type_index( typeid(real64))); + + int rank = MpiWrapper::commRank( ); + + HDFHistoryIO io( filename, spec ); + io.init( true ); + real64 val = 0.0; + for( localIndex tidx = 0; tidx < 100; ++tidx ) + { + val += 0.5 * (rank+1); + buffer_unit_type * buffer = io.getBufferHead( ); + memcpy( buffer, &val, sizeof(real64)); + } + + io.write( ); + io.compressInFile(); +} + + +TEST( testHDFIO_parallel, DynamicHistory ) +{ + GEOS_MARK_FUNCTION; + string filename( "dynamic_parallel" ); + HistoryMetadata singleItemSpec( "some_real", 1, std::type_index( typeid(real64))); + + int rnk = MpiWrapper::commRank( ); + + HDFHistoryIO io( filename, singleItemSpec ); + io.init( true ); + real64 val = 0.0; + for( localIndex tidx = 0; tidx < 4; ++tidx ) + { + val += 0.5 * ( rnk + 1 ); + if( ( rnk + tidx ) % 2 == 0 ) + { + io.updateCollectingCount( 1 ); + buffer_unit_type * buffer = io.getBufferHead( ); + memcpy( buffer, &val, sizeof(real64)); + } + else + { + io.updateCollectingCount( 0 ); + io.getBufferHead( ); + } + } + io.write( ); + val = 0.0; + for( localIndex tidx = 0; tidx < 8; ++tidx ) + { + val += 0.5 * ( rnk + 1 ); + if( ( rnk + tidx ) % 2 == 1 ) + { + io.updateCollectingCount( 1 ); + buffer_unit_type * buffer = io.getBufferHead( ); + memcpy( buffer, &val, sizeof(real64) ); + } + else + { + io.updateCollectingCount( 0 ); + io.getBufferHead( ); + } + } + io.write( ); + io.compressInFile(); +} + +int main( int ac, char * av[] ) +{ + ::testing::InitGoogleTest( &ac, av ); + geos::basicSetup( ac, av ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/finiteVolumeTests/CMakeLists.txt b/src/coreComponents/unitTests/finiteVolumeTests/CMakeLists.txt new file mode 100644 index 00000000000..d809c09d7c3 --- /dev/null +++ b/src/coreComponents/unitTests/finiteVolumeTests/CMakeLists.txt @@ -0,0 +1,32 @@ +# Specify list of tests +set( gtest_geosx_tests + testMimeticInnerProducts.cpp ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + # Guard to prevent GCC (version 8) from giving warnings due + # to some sort of possible conversion from int to long unsigned. + # See also discussion here: https://github.com/GEOS-DEV/LvArray/pull/250 + if ("${CMAKE_CXX_COMPILER_ID}" STREQUAL "GNU") + if (CMAKE_CXX_COMPILER_VERSION VERSION_LESS 8.3.1) + target_compile_options(${test_name} PRIVATE "-Wno-stringop-overflow") + endif() + endif() + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + +endforeach() diff --git a/src/coreComponents/unitTests/finiteVolumeTests/testMimeticInnerProducts.cpp b/src/coreComponents/unitTests/finiteVolumeTests/testMimeticInnerProducts.cpp new file mode 100644 index 00000000000..b00f24fc4e3 --- /dev/null +++ b/src/coreComponents/unitTests/finiteVolumeTests/testMimeticInnerProducts.cpp @@ -0,0 +1,923 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "codingUtilities/UnitTestUtilities.hpp" +#include "common/logger/Logger.hpp" +#include "finiteVolume/mimeticInnerProducts/MimeticInnerProductBase.hpp" +#include "finiteVolume/mimeticInnerProducts/TPFAInnerProduct.hpp" +#include "finiteVolume/mimeticInnerProducts/QuasiTPFAInnerProduct.hpp" +#include "finiteVolume/mimeticInnerProducts/SimpleInnerProduct.hpp" +#include "finiteVolume/mimeticInnerProducts/BdVLMInnerProduct.hpp" +#include "mainInterface/initialization.hpp" +#include "mesh/FaceManager.hpp" +#include "mesh/utilities/ComputationalGeometry.hpp" + +// TPL includes +#include + +using namespace geos; +using namespace geos::mimeticInnerProduct; +using namespace geos::computationalGeometry; +using namespace geos::testing; + +struct InnerProductType +{ + static constexpr integer TPFA = 0; + static constexpr integer QUASI_TPFA = 1; + static constexpr integer QUASI_TPFA_WITH_MULTIPLIERS = 2; + static constexpr integer SIMPLE = 3; + static constexpr integer SIMPLE_WITH_MULTIPLIERS = 4; + static constexpr integer BDVLM = 5; + static constexpr integer BDVLM_WITH_MULTIPLIERS = 6; +}; + +void compareTransmissibilityMatrices( arraySlice2d< real64 const > const & transMatrix, + arraySlice2d< real64 const > const & transMatrixRef ) +{ + for( localIndex ifaceLoc = 0; ifaceLoc < transMatrix.size( 0 ); ++ifaceLoc ) + { + for( localIndex jfaceLoc = 0; jfaceLoc < transMatrix.size( 1 ); ++jfaceLoc ) + { + checkRelativeError( transMatrix( ifaceLoc, jfaceLoc ), + transMatrixRef( ifaceLoc, jfaceLoc ), + 1e-15 ); + } + } +} + +void computeVolumeAndCenter( array2d< real64, nodes::REFERENCE_POSITION_PERM > const & nodePosition, + array1d< localIndex > const & toNodes, + real64 ( & elemCenter )[3], + real64 & elemVolume ) +{ + localIndex const numNodes = toNodes.size(); + + GEOS_ERROR_IF( numNodes != 8 && numNodes != 4, + "This number of nodes is not supported in the test yet" ); + + LvArray::tensorOps::fill< 3 >( elemCenter, 0.0 ); + + if( numNodes == 8 ) + { + real64 Xlocal[8][3]; + for( integer a = 0; a < numNodes; ++a ) + { + Xlocal[a][0] = nodePosition( toNodes( a ), 0 ); + Xlocal[a][1] = nodePosition( toNodes( a ), 1 ); + Xlocal[a][2] = nodePosition( toNodes( a ), 2 ); + LvArray::tensorOps::add< 3 >( elemCenter, Xlocal[a] ); + } + elemVolume = computationalGeometry::hexahedronVolume( Xlocal ); + } + else if( numNodes == 4 ) + { + real64 Xlocal[4][3]; + for( integer a = 0; a < numNodes; ++a ) + { + Xlocal[a][0] = nodePosition( toNodes( a ), 0 ); + Xlocal[a][1] = nodePosition( toNodes( a ), 1 ); + Xlocal[a][2] = nodePosition( toNodes( a ), 2 ); + LvArray::tensorOps::add< 3 >( elemCenter, Xlocal[a] ); + } + elemVolume = computationalGeometry::tetrahedronVolume( Xlocal ); + } + LvArray::tensorOps::scale< 3 >( elemCenter, 1.0 / numNodes ); +} + +void makeHexa( array2d< real64, nodes::REFERENCE_POSITION_PERM > & nodePosition, + FaceManager::NodeMapType & faceToNodes, + array1d< localIndex > & elemToFaces, + real64 ( & elemCenter )[3], + real64 & elemVolume, + real64 ( & elemPerm )[3], + real64 & lengthTolerance, + integer const ipType, + arraySlice2d< real64 > const & transMatrixRef ) +{ + localIndex constexpr numNodes = 8; + localIndex constexpr numFaces = 6; + localIndex constexpr numNodesPerFace = 4; + + lengthTolerance = 1.73205e-8; + + elemPerm[ 0 ] = 1e-12; + elemPerm[ 1 ] = 2e-12; + elemPerm[ 2 ] = 3e-12; + + // elem-to-faces map + elemToFaces.resize( numFaces ); + elemToFaces( 0 ) = 1; + elemToFaces( 1 ) = 2; + elemToFaces( 2 ) = 0; + elemToFaces( 3 ) = 5; + elemToFaces( 4 ) = 4; + elemToFaces( 5 ) = 3; + + // face-to-nodes map + faceToNodes.resize( numFaces ); + for( localIndex iface = 0; iface < numFaces; ++iface ) + { + faceToNodes.resizeArray( iface, numNodesPerFace ); + } + faceToNodes( 0, 0 ) = 0; + faceToNodes( 0, 1 ) = 1; + faceToNodes( 0, 2 ) = 3; + faceToNodes( 0, 3 ) = 2; + faceToNodes( 1, 0 ) = 0; + faceToNodes( 1, 1 ) = 4; + faceToNodes( 1, 2 ) = 5; + faceToNodes( 1, 3 ) = 1; + faceToNodes( 2, 0 ) = 0; + faceToNodes( 2, 1 ) = 2; + faceToNodes( 2, 2 ) = 6; + faceToNodes( 2, 3 ) = 4; + faceToNodes( 3, 0 ) = 1; + faceToNodes( 3, 1 ) = 5; + faceToNodes( 3, 2 ) = 7; + faceToNodes( 3, 3 ) = 3; + faceToNodes( 4, 0 ) = 6; + faceToNodes( 4, 1 ) = 2; + faceToNodes( 4, 2 ) = 3; + faceToNodes( 4, 3 ) = 7; + faceToNodes( 5, 0 ) = 4; + faceToNodes( 5, 1 ) = 6; + faceToNodes( 5, 2 ) = 7; + faceToNodes( 5, 3 ) = 5; + + // node position + nodePosition.resize( numNodes, 3 ); + nodePosition( 0, 0 ) = 0; + nodePosition( 0, 1 ) = 0; + nodePosition( 0, 2 ) = 0; + nodePosition( 1, 0 ) = 0.75; + nodePosition( 1, 1 ) = 0; + nodePosition( 1, 2 ) = 1; + nodePosition( 2, 0 ) = 0; + nodePosition( 2, 1 ) = 1; + nodePosition( 2, 2 ) = 0; + nodePosition( 3, 0 ) = 0.75; + nodePosition( 3, 1 ) = 1; + nodePosition( 3, 2 ) = 1; + nodePosition( 4, 0 ) = 1; + nodePosition( 4, 1 ) = 0; + nodePosition( 4, 2 ) = 0; + nodePosition( 5, 0 ) = 1.75; + nodePosition( 5, 1 ) = 0; + nodePosition( 5, 2 ) = 1; + nodePosition( 6, 0 ) = 1; + nodePosition( 6, 1 ) = 1; + nodePosition( 6, 2 ) = 0; + nodePosition( 7, 0 ) = 1.75; + nodePosition( 7, 1 ) = 1; + nodePosition( 7, 2 ) = 1; + + array1d< localIndex > toNodes; + toNodes.resize( numNodes ); + toNodes( 0 ) = 0; + toNodes( 1 ) = 4; + toNodes( 2 ) = 2; + toNodes( 3 ) = 6; + toNodes( 4 ) = 1; + toNodes( 5 ) = 5; + toNodes( 6 ) = 3; + toNodes( 7 ) = 7; + + computeVolumeAndCenter( nodePosition, + toNodes, + elemCenter, + elemVolume ); + + // reference transmissibility matrix computed with MRST + if( ipType == InnerProductType::TPFA ) + { + transMatrixRef( 0, 0 ) = 4e-12; + transMatrixRef( 1, 1 ) = 3.84e-12; + transMatrixRef( 2, 2 ) = 2e-12; + transMatrixRef( 3, 3 ) = 2e-12; + transMatrixRef( 4, 4 ) = 4e-12; + transMatrixRef( 5, 5 ) = 3.84e-12; + } + else if( ipType == InnerProductType::QUASI_TPFA ) + { + transMatrixRef( 0, 0 ) = 4e-12; + + transMatrixRef( 1, 1 ) = 6e-12; + transMatrixRef( 1, 2 ) = -2.250e-12; + transMatrixRef( 1, 3 ) = 2.250e-12; + + transMatrixRef( 2, 1 ) = -2.225e-12; + transMatrixRef( 2, 2 ) = 5.375e-12; + transMatrixRef( 2, 5 ) = 2.225e-12; + + transMatrixRef( 3, 1 ) = 2.25e-12; + transMatrixRef( 3, 3 ) = 5.375e-12; + transMatrixRef( 3, 5 ) = -2.25e-12; + + transMatrixRef( 4, 4 ) = 4e-12; + + transMatrixRef( 5, 2 ) = 2.25e-12; + transMatrixRef( 5, 5 ) = 6e-12; + transMatrixRef( 5, 3 ) = -2.25e-12; + } + else if( ipType == InnerProductType::QUASI_TPFA_WITH_MULTIPLIERS ) + { + transMatrixRef( 0, 0 ) = 4.00e-12; + + transMatrixRef( 1, 1 ) = 4.817e-12; + transMatrixRef( 1, 2 ) = -1.829e-12; + transMatrixRef( 1, 3 ) = 0.094e-12; + transMatrixRef( 1, 5 ) = 0.851e-12; + + transMatrixRef( 2, 1 ) = -1.829e-12; + transMatrixRef( 2, 2 ) = 3.991e-12; + transMatrixRef( 2, 3 ) = 0.008e-12; + transMatrixRef( 2, 5 ) = 1.315e-12; + + transMatrixRef( 3, 1 ) = 0.094e-12; + transMatrixRef( 3, 2 ) = 0.008e-12; + transMatrixRef( 3, 3 ) = 0.213e-12; + transMatrixRef( 3, 5 ) = -0.068e-12; + + transMatrixRef( 4, 4 ) = 4e-12; + + transMatrixRef( 5, 1 ) = 0.851e-12; + transMatrixRef( 5, 2 ) = 1.315e-12; + transMatrixRef( 5, 5 ) = 3.703e-12; + transMatrixRef( 5, 3 ) = -0.068e-12; + } + else if( ipType == InnerProductType::SIMPLE ) + { + transMatrixRef( 0, 0 ) = 8e-12; + transMatrixRef( 0, 4 ) = 4e-12; + + transMatrixRef( 1, 1 ) = 9e-12; + transMatrixRef( 1, 2 ) = -2.250e-12; + transMatrixRef( 1, 3 ) = 2.250e-12; + transMatrixRef( 1, 5 ) = 3.e-12; + + transMatrixRef( 2, 1 ) = -2.225e-12; + transMatrixRef( 2, 2 ) = 12.06e-12; + transMatrixRef( 2, 3 ) = 6.69e-12; + transMatrixRef( 2, 5 ) = 2.25e-12; + + transMatrixRef( 3, 1 ) = 2.25e-12; + transMatrixRef( 3, 2 ) = 6.69e-12, + transMatrixRef( 3, 3 ) = 12.06e-12; + transMatrixRef( 3, 5 ) = -2.25e-12; + + transMatrixRef( 4, 4 ) = 8e-12; + transMatrixRef( 4, 0 ) = 4e-12; + + transMatrixRef( 5, 1 ) = 3e-12; + transMatrixRef( 5, 2 ) = 2.25e-12; + transMatrixRef( 5, 5 ) = 9e-12; + transMatrixRef( 5, 3 ) = -2.25e-12; + } + else if( ipType == InnerProductType::SIMPLE_WITH_MULTIPLIERS ) + { + transMatrixRef( 0, 0 ) = 8e-12; + transMatrixRef( 0, 4 ) = 4e-12; + + transMatrixRef( 1, 1 ) = 7.494e-12; + transMatrixRef( 1, 2 ) = -2.757e-12; + transMatrixRef( 1, 3 ) = 0.066e-12; + transMatrixRef( 1, 5 ) = 2.530e-12; + + transMatrixRef( 2, 1 ) = -2.757e-12; + transMatrixRef( 2, 2 ) = 5.499e-12; + transMatrixRef( 2, 3 ) = 0.088e-12; + transMatrixRef( 2, 5 ) = 1.548e-12; + + transMatrixRef( 3, 1 ) = 0.066e-12; + transMatrixRef( 3, 2 ) = 0.088e-12; + transMatrixRef( 3, 3 ) = 0.218e-12; + transMatrixRef( 3, 5 ) = -0.037e-12; + + transMatrixRef( 4, 4 ) = 8e-12; + transMatrixRef( 4, 0 ) = 4e-12; + + transMatrixRef( 5, 1 ) = 2.53e-12; + transMatrixRef( 5, 2 ) = 1.548e-12; + transMatrixRef( 5, 5 ) = 5.317e-12; + transMatrixRef( 5, 3 ) = -0.037e-12; + + } + else if( ipType == InnerProductType::BDVLM ) + { + transMatrixRef( 0, 0 ) = 4.240e-12; + transMatrixRef( 0, 4 ) = 0.240e-12; + + transMatrixRef( 1, 1 ) = 5.240e-12; + transMatrixRef( 1, 2 ) = -2.250e-12; + transMatrixRef( 1, 3 ) = 2.250e-12; + transMatrixRef( 1, 5 ) = -0.760e-12; + + transMatrixRef( 2, 1 ) = -2.225e-12; + transMatrixRef( 2, 2 ) = 6.187e-12; + transMatrixRef( 2, 3 ) = 0.812e-12; + transMatrixRef( 2, 5 ) = 2.25e-12; + + transMatrixRef( 3, 1 ) = 2.250e-12; + transMatrixRef( 3, 2 ) = 0.812e-12; + transMatrixRef( 3, 3 ) = 6.187e-12; + transMatrixRef( 3, 5 ) = -2.225e-12; + + transMatrixRef( 4, 4 ) = 4.240e-12; + transMatrixRef( 4, 0 ) = 0.240e-12; + + transMatrixRef( 5, 1 ) = -0.760e-12; + transMatrixRef( 5, 2 ) = 2.25e-12; + transMatrixRef( 5, 5 ) = 5.240e-12; + transMatrixRef( 5, 3 ) = -2.225e-12; + } + else if( ipType == InnerProductType::BDVLM_WITH_MULTIPLIERS ) + { + transMatrixRef( 0, 0 ) = 4.240e-12; + transMatrixRef( 0, 4 ) = 0.240e-12; + + transMatrixRef( 1, 1 ) = 4.179e-12; + transMatrixRef( 1, 2 ) = -1.924e-12; + transMatrixRef( 1, 3 ) = 0.082e-12; + transMatrixRef( 1, 5 ) = 0.233e-12; + + transMatrixRef( 2, 1 ) = -1.924e-12; + transMatrixRef( 2, 2 ) = 4.364e-12; + transMatrixRef( 2, 3 ) = 0.029e-12; + transMatrixRef( 2, 5 ) = 1.489e-12; + + transMatrixRef( 3, 1 ) = 0.082e-12; + transMatrixRef( 3, 2 ) = 0.029e-12; + transMatrixRef( 3, 3 ) = 0.214e-12; + transMatrixRef( 3, 5 ) = -0.064e-12; + + transMatrixRef( 4, 4 ) = 4.240e-12; + transMatrixRef( 4, 0 ) = 0.240e-12; + + transMatrixRef( 5, 1 ) = 0.233e-12; + transMatrixRef( 5, 2 ) = 1.489e-12; + transMatrixRef( 5, 5 ) = 3.288e-12; + transMatrixRef( 5, 3 ) = -0.064e-12; + } +} + + +void makeTetra( array2d< real64, nodes::REFERENCE_POSITION_PERM > & nodePosition, + FaceManager::NodeMapType & faceToNodes, + array1d< localIndex > & elemToFaces, + real64 ( & elemCenter )[3], + real64 & elemVolume, + real64 ( & elemPerm )[3], + real64 & lengthTolerance, + integer const ipType, + arraySlice2d< real64 > const & transMatrixRef ) +{ + localIndex constexpr numNodes = 4; + localIndex constexpr numFaces = 4; + localIndex constexpr numNodesPerFace = 3; + + lengthTolerance = 1.73205e-8; + + elemPerm[ 0 ] = 1e-12; + elemPerm[ 1 ] = 2e-12; + elemPerm[ 2 ] = 3e-12; + + // elem-to-faces map + elemToFaces.resize( numFaces ); + elemToFaces( 0 ) = 0; + elemToFaces( 1 ) = 1; + elemToFaces( 2 ) = 2; + elemToFaces( 3 ) = 3; + + // face-to-nodes map + faceToNodes.resize( numFaces ); + for( localIndex iface = 0; iface < numFaces; ++iface ) + { + faceToNodes.resizeArray( iface, numNodesPerFace ); + } + faceToNodes( 0, 0 ) = 0; + faceToNodes( 0, 1 ) = 1; + faceToNodes( 0, 2 ) = 2; + faceToNodes( 1, 0 ) = 0; + faceToNodes( 1, 1 ) = 1; + faceToNodes( 1, 2 ) = 3; + faceToNodes( 2, 0 ) = 1; + faceToNodes( 2, 1 ) = 2; + faceToNodes( 2, 2 ) = 3; + faceToNodes( 3, 0 ) = 2; + faceToNodes( 3, 1 ) = 0; + faceToNodes( 3, 2 ) = 3; + + // node position + nodePosition.resize( numNodes, 3 ); + nodePosition( 0, 0 ) = 0; + nodePosition( 0, 1 ) = 0; + nodePosition( 0, 2 ) = 0; + nodePosition( 1, 0 ) = 1; + nodePosition( 1, 1 ) = 0; + nodePosition( 1, 2 ) = 0; + nodePosition( 2, 0 ) = 0; + nodePosition( 2, 1 ) = 1; + nodePosition( 2, 2 ) = 0; + nodePosition( 3, 0 ) = 0; + nodePosition( 3, 1 ) = 0; + nodePosition( 3, 2 ) = 3; + + array1d< localIndex > toNodes; + toNodes.resize( numNodes ); + toNodes( 0 ) = 0; + toNodes( 1 ) = 1; + toNodes( 2 ) = 2; + toNodes( 3 ) = 3; + + computeVolumeAndCenter( nodePosition, + toNodes, + elemCenter, + elemVolume ); + + // reference transmissibility matrix computed with MRST + + if( ipType == InnerProductType::TPFA ) + { + transMatrixRef( 0, 0 ) = 1.952e-12; + transMatrixRef( 1, 1 ) = 5.684e-12; + transMatrixRef( 2, 2 ) = 9.818e-12; + transMatrixRef( 3, 3 ) = 2.842e-12; + } + else if( ipType == InnerProductType::QUASI_TPFA ) + { + transMatrixRef( 0, 0 ) = 5.25e-12; + transMatrixRef( 0, 1 ) = 3.75e-12; + transMatrixRef( 0, 2 ) = 2.25e-12; + transMatrixRef( 0, 3 ) = 3.75e-12; + + transMatrixRef( 1, 0 ) = 3.75e-12; + transMatrixRef( 1, 1 ) = 12.75e-12; + transMatrixRef( 1, 2 ) = -5.25e-12; + transMatrixRef( 1, 3 ) = 3.75e-12; + + transMatrixRef( 2, 0 ) = 2.25e-12; + transMatrixRef( 2, 1 ) = -5.25e-12; + transMatrixRef( 2, 2 ) = 18.75e-12; + transMatrixRef( 2, 3 ) = -0.75e-12; + + transMatrixRef( 3, 0 ) = 3.75e-12; + transMatrixRef( 3, 1 ) = 3.75e-12; + transMatrixRef( 3, 2 ) = -0.75e-12; + transMatrixRef( 3, 3 ) = 8.25e-12; + } + else if( ipType == InnerProductType::SIMPLE ) + { + transMatrixRef( 0, 0 ) = 6.21e-12; + transMatrixRef( 0, 1 ) = 4.71e-12; + transMatrixRef( 0, 2 ) = 3.21e-12; + transMatrixRef( 0, 3 ) = 4.71e-12; + + transMatrixRef( 1, 0 ) = 4.71e-12; + transMatrixRef( 1, 1 ) = 13.71e-12; + transMatrixRef( 1, 2 ) = -4.29e-12; + transMatrixRef( 1, 3 ) = 4.71e-12; + + transMatrixRef( 2, 0 ) = 3.21e-12; + transMatrixRef( 2, 1 ) = -4.29e-12; + transMatrixRef( 2, 2 ) = 19.71e-12; + transMatrixRef( 2, 3 ) = 0.21e-12; + + transMatrixRef( 3, 0 ) = 4.71e-12; + transMatrixRef( 3, 1 ) = 4.71e-12; + transMatrixRef( 3, 2 ) = 0.21e-12; + transMatrixRef( 3, 3 ) = 9.21e-12; + } + else if( ipType == InnerProductType::BDVLM ) + { + transMatrixRef( 0, 0 ) = 2.99e-12; + transMatrixRef( 0, 1 ) = 1.49e-12; + transMatrixRef( 0, 2 ) = -0.01e-12; + transMatrixRef( 0, 3 ) = 1.49e-12; + + transMatrixRef( 1, 0 ) = 1.49e-12; + transMatrixRef( 1, 1 ) = 10.49e-12; + transMatrixRef( 1, 2 ) = -7.51e-12; + transMatrixRef( 1, 3 ) = 1.49e-12; + + transMatrixRef( 2, 0 ) = -0.01e-12; + transMatrixRef( 2, 1 ) = -7.51e-12; + transMatrixRef( 2, 2 ) = 16.49e-12; + transMatrixRef( 2, 3 ) = -3.01e-12; + + transMatrixRef( 3, 0 ) = 1.49e-12; + transMatrixRef( 3, 1 ) = 1.49e-12; + transMatrixRef( 3, 2 ) = -3.01e-12; + transMatrixRef( 3, 3 ) = 5.99e-12; + + } +} + + +TEST( testMimeticInnerProducts, TPFA_hexa ) +{ + localIndex constexpr NF = 6; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3]; + real64 elemPerm[3]; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeHexa( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::TPFA, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + TPFAInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + + +TEST( testMimeticInnerProducts, QTPFA_hexa ) +{ + localIndex constexpr NF = 6; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3]; + real64 elemPerm[3]; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeHexa( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::QUASI_TPFA_WITH_MULTIPLIERS, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + transMultiplier[0] = 0.9; + transMultiplier[5] = 0.1; + transMultiplier[3] = 0.8; + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + QuasiTPFAInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + +TEST( testMimeticInnerProducts, Simple_hexa ) +{ + localIndex constexpr NF = 6; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3] = { 0.0 }; + real64 elemPerm[3] = { 0.0 }; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeHexa( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::SIMPLE_WITH_MULTIPLIERS, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + transMultiplier[0] = 0.9; + transMultiplier[5] = 0.1; + transMultiplier[3] = 0.8; + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + SimpleInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + +TEST( testMimeticInnerProducts, BdVLM_hexa ) +{ + localIndex constexpr NF = 6; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3] = { 0.0 }; + real64 elemPerm[3] = { 0.0 }; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeHexa( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::BDVLM_WITH_MULTIPLIERS, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + transMultiplier[0] = 0.9; + transMultiplier[5] = 0.1; + transMultiplier[3] = 0.8; + + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + BdVLMInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + + +TEST( testMimeticInnerProducts, TPFA_tetra ) +{ + localIndex constexpr NF = 4; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3]; + real64 elemPerm[3]; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeTetra( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::TPFA, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + TPFAInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + + +TEST( testMimeticInnerProducts, QTPFA_tetra ) +{ + localIndex constexpr NF = 4; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3]; + real64 elemPerm[3]; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeTetra( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::QUASI_TPFA, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + QuasiTPFAInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + +TEST( testMimeticInnerProducts, Simple_tetra ) +{ + localIndex constexpr NF = 4; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3] = { 0.0 }; + real64 elemPerm[3] = { 0.0 }; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeTetra( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::SIMPLE, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + SimpleInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + +TEST( testMimeticInnerProducts, BdVLMtetra ) +{ + localIndex constexpr NF = 4; + + array2d< real64, nodes::REFERENCE_POSITION_PERM > nodePosition; + FaceManager::NodeMapType faceToNodes; + array1d< localIndex > elemToFaces; + real64 elemCenter[3] = { 0.0 }; + real64 elemPerm[3] = { 0.0 }; + real64 elemVolume = 0; + real64 lengthTolerance = 0; + stackArray2d< real64, NF *NF > transMatrixRef( NF, NF ); + + makeTetra( nodePosition, + faceToNodes, + elemToFaces, + elemCenter, + elemVolume, + elemPerm, + lengthTolerance, + InnerProductType::BDVLM, + transMatrixRef ); + + stackArray2d< real64, NF *NF > transMatrix( NF, NF ); + array1d< real64 > transMultiplier( NF ); + transMultiplier.setValues< parallelHostPolicy >( 1.0 ); + + stackArray1d< real64, 3 > center( 3 ); + center[0] = elemCenter[0]; + center[1] = elemCenter[1]; + center[2] = elemCenter[2]; + real64 const perm[ 3 ] = { elemPerm[0], elemPerm[1], elemPerm[2] }; + + BdVLMInnerProduct::compute< NF >( nodePosition.toViewConst(), + transMultiplier.toViewConst(), + faceToNodes.toViewConst(), + elemToFaces.toSliceConst(), + center, + elemVolume, + perm, + lengthTolerance, + transMatrix.toSlice() ); + + compareTransmissibilityMatrices( transMatrix, transMatrixRef ); +} + + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/CMakeLists.txt b/src/coreComponents/unitTests/fluidFlowTests/CMakeLists.txt new file mode 100644 index 00000000000..48f89e0bb0b --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/CMakeLists.txt @@ -0,0 +1,40 @@ +# Specify list of tests +set( gtest_geosx_tests + testSinglePhaseMobilityKernel.cpp + testThermalCompMultiphaseFlow.cpp + testThermalSinglePhaseFlow.cpp + testFlowStatistics.cpp + testTransmissibility.cpp + testImmiscibleMultiphaseFlow.cpp ) + +if( ENABLE_PVTPackage ) + list( APPEND gtest_geosx_tests + testCompMultiphaseFlow.cpp + testCompMultiphaseFlowHybrid.cpp + testReactiveCompositionalMultiphaseOBL.cpp ) +endif() + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface testingUtilities ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endforeach() + +# For some reason, BLT is not setting CUDA language for these source files +if ( ENABLE_CUDA ) + set_source_files_properties( ${gtest_geosx_tests} PROPERTIES LANGUAGE CUDA ) +endif() diff --git a/src/coreComponents/unitTests/fluidFlowTests/testCompFlowUtils.hpp b/src/coreComponents/unitTests/fluidFlowTests/testCompFlowUtils.hpp new file mode 100644 index 00000000000..c5e2492cb16 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testCompFlowUtils.hpp @@ -0,0 +1,672 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#ifndef GEOS_TESTCOMPFLOWUTILS_HPP +#define GEOS_TESTCOMPFLOWUTILS_HPP + +#include "codingUtilities/UnitTestUtilities.hpp" +#include "constitutive/ConstitutiveManager.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mesh/MeshManager.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBase.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "testFlowUtils.hpp" + +namespace geos +{ + +namespace testing +{ + +inline +void fillNumericalJacobian( arrayView1d< real64 const > const & residual, + arrayView1d< real64 const > const & residualOrig, + globalIndex const dofIndex, + real64 const eps, + CRSMatrixView< real64, globalIndex const > const & jacobian ) +{ + forAll< parallelDevicePolicy<> >( residual.size(), [=] GEOS_HOST_DEVICE ( localIndex const row ) + { + real64 const dRdX = ( residual[row] - residualOrig[row] ) / eps; + if( fabs( dRdX ) > 0.0 ) + { + jacobian.addToRow< parallelDeviceAtomic >( row, &dofIndex, &dRdX, 1 ); + } + } ); +} + +inline +void setNumericalJacobianValue( localIndex const rowIndex, + globalIndex const colIndex, + real64 const val, + CRSMatrixView< real64, const globalIndex > const jacobian ) +{ + forAll< parallelDevicePolicy<> >( 1, [=] GEOS_HOST_DEVICE ( localIndex const k ) + { + GEOS_UNUSED_VAR( k ); + jacobian.addToRow< parallelDeviceAtomic >( rowIndex, &colIndex, &val, 1 ); + } ); +} + +inline +void setupProblemFromXML( ProblemManager & problemManager, char const * const xmlInput ) +{ + xmlWrapper::xmlDocument xmlDocument; + xmlWrapper::xmlResult xmlResult = xmlDocument.loadString( xmlInput ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + + int mpiSize = MpiWrapper::commSize( MPI_COMM_GEOS ); + + dataRepository::Group & commandLine = + problemManager.getGroup< dataRepository::Group >( problemManager.groupKeys.commandLine ); + + commandLine.registerWrapper< integer >( problemManager.viewKeys.xPartitionsOverride.key() ). + setApplyDefaultValue( mpiSize ); + + xmlWrapper::xmlNode xmlProblemNode = xmlDocument.getChild( dataRepository::keys::ProblemManager ); + problemManager.processInputFileRecursive( xmlDocument, xmlProblemNode ); + + DomainPartition & domain = problemManager.getDomainPartition(); + + constitutive::ConstitutiveManager & constitutiveManager = domain.getConstitutiveManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( constitutiveManager.getName().c_str()); + constitutiveManager.processInputFileRecursive( xmlDocument, topLevelNode ); + + MeshManager & meshManager = problemManager.getGroup< MeshManager >( problemManager.groupKeys.meshManager ); + meshManager.generateMeshLevels( domain ); + + ElementRegionManager & elementManager = domain.getMeshBody( 0 ).getBaseDiscretization().getElemManager(); + topLevelNode = xmlProblemNode.child( elementManager.getName().c_str()); + elementManager.processInputFileRecursive( xmlDocument, topLevelNode ); + + problemManager.problemSetup(); + problemManager.applyInitialConditions(); +} + +inline +void testCompositionNumericalDerivatives( CompositionalMultiphaseFVM & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol ) +{ + integer const numComp = solver.numFluidComponents(); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + SCOPED_TRACE( subRegion.getParent().getParent().getName() + "/" + subRegion.getName() ); + + string const & fluidName = subRegion.getReference< string >( CompositionalMultiphaseBase::viewKeyStruct::fluidNamesString() ); + constitutive::MultiFluidBase const & fluid = subRegion.getConstitutiveModel< constitutive::MultiFluidBase >( fluidName ); + string_array const & components = fluid.componentNames(); + + arrayView2d< real64, compflow::USD_COMP > const compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + arrayView2d< real64 const, compflow::USD_COMP > const compDens_n = + subRegion.getField< fields::flow::globalCompDensity_n >(); + + arrayView2d< real64, compflow::USD_COMP > const compFrac = + subRegion.getField< fields::flow::globalCompFraction >(); + + arrayView3d< real64, compflow::USD_COMP_DC > const dCompFrac_dCompDens = + subRegion.getField< fields::flow::dGlobalCompFraction_dGlobalCompDensity >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // make a copy of unperturbed values of component fractions + array2d< real64, compflow::LAYOUT_COMP > compFracOrig( subRegion.size(), numComp ); + compFracOrig.setValues< serialPolicy >( compFrac ); + + // update component density and check derivatives + for( integer jc = 0; jc < numComp; ++jc ) + { + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb a single component density in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dRho = perturbParameter * ( compDens[ei][jc] + perturbParameter ); + compDens[ei][jc] += dRho; + } ); + + // recompute global component fractions + solver.updateGlobalComponentFraction( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dZ_dRho = invertLayout( dCompFrac_dCompDens[ei].toSliceConst(), numComp, numComp ); + string var = "compDens[" + components[jc] + "]"; + + real64 const delta = compDens[ei][jc] - compDens_n[ei][jc]; + checkDerivative( compFrac[ei].toSliceConst(), + compFracOrig[ei].toSliceConst(), + dZ_dRho[jc].toSliceConst(), + delta, + relTol, + "compFrac", + var, + components ); + } ); + } + } ); + } ); +} + +inline +void testPhaseVolumeFractionNumericalDerivatives( CompositionalMultiphaseFVM & solver, + DomainPartition & domain, + bool const isThermal, + real64 const perturbParameter, + real64 const relTol ) +{ + using Deriv = constitutive::multifluid::DerivativeOffset; + + integer const numComp = solver.numFluidComponents(); + integer const numPhase = solver.numFluidPhases(); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + SCOPED_TRACE( subRegion.getParent().getParent().getName() + "/" + subRegion.getName() ); + + string const & fluidName = subRegion.getReference< string >( CompositionalMultiphaseFVM::viewKeyStruct::fluidNamesString() ); + constitutive::MultiFluidBase const & fluid = subRegion.getConstitutiveModel< constitutive::MultiFluidBase >( fluidName ); + string_array const & components = fluid.componentNames(); + string_array const & phases = fluid.phaseNames(); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + arrayView1d< real64 const > const pres_n = + subRegion.getField< fields::flow::pressure_n >(); + + arrayView2d< real64, compflow::USD_COMP > const compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + arrayView2d< real64, compflow::USD_COMP > const compDens_n = + subRegion.getField< fields::flow::globalCompDensity_n >(); + + arrayView2d< real64, compflow::USD_PHASE > const phaseVolFrac = + subRegion.getField< fields::flow::phaseVolumeFraction >(); + + arrayView3d< real64, compflow::USD_PHASE_DC > const dPhaseVolFrac = + subRegion.getField< fields::flow::dPhaseVolumeFraction >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // make a copy of unperturbed values of component fractions + array2d< real64, compflow::LAYOUT_PHASE > phaseVolFracOrig( subRegion.size(), numPhase ); + phaseVolFracOrig.setValues< serialPolicy >( phaseVolFrac ); + + // Step 1: update pressure and check derivatives + + { + // perturb pressure in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; + } ); + + // recompute component fractions + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseVolFracOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + auto dS = invertLayout( dPhaseVolFrac[ei].toSliceConst(), numPhase, numComp + 2 ); + + real64 const delta = pres[ei] - pres_n[ei]; + checkDerivative( phaseVolFrac[ei].toSliceConst(), + phaseVolFracOrig[ei].toSliceConst(), + dS[Deriv::dP].toSliceConst(), + delta, + relTol, + "phaseVolFrac", + "Pres", + phases ); + } ); + } + + // Step 2: update component density and check derivatives + + for( integer jc = 0; jc < numComp; ++jc ) + { + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb a single component density in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dRho = perturbParameter * ( compDens[ei][jc] + perturbParameter ); + compDens[ei][jc] += dRho; + } ); + + // recompute component fractions + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseVolFracOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dS = invertLayout( dPhaseVolFrac[ei].toSliceConst(), numPhase, numComp + 2 ); + string var = "compDens[" + components[jc] + "]"; + + real64 const delta = compDens[ei][jc] - compDens_n[ei][jc]; + checkDerivative( phaseVolFrac[ei].toSliceConst(), + phaseVolFracOrig[ei].toSliceConst(), + dS[Deriv::dC+jc].toSliceConst(), + delta, + relTol, + "phaseVolFrac", + var, + phases ); + } ); + } + + // Step 3: update temperature and check derivatives + + if( isThermal ) + { + arrayView1d< real64 > const temp = + subRegion.getField< fields::flow::temperature >(); + arrayView1d< real64 > const temp_n = + subRegion.getField< fields::flow::temperature_n >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // perturb temperature in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dT = perturbParameter * ( temp[ei] + perturbParameter ); + temp[ei] += dT; + } ); + + // recompute all fluid properties + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseVolFracOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dS = invertLayout( dPhaseVolFrac[ei].toSliceConst(), numPhase, numComp + 2 ); + + real64 const delta = temp[ei] - temp_n[ei]; + checkDerivative( phaseVolFrac[ei].toSliceConst(), + phaseVolFracOrig[ei].toSliceConst(), + dS[Deriv::dT].toSliceConst(), + delta, + relTol, + "phaseVolFrac", + "Temp", + phases ); + } ); + } + + } ); + } ); +} + +inline +void testPhaseMobilityNumericalDerivatives( CompositionalMultiphaseFVM & solver, + DomainPartition & domain, + bool const isThermal, + real64 const perturbParameter, + real64 const relTol ) +{ + using Deriv = constitutive::multifluid::DerivativeOffset; + + integer const numComp = solver.numFluidComponents(); + integer const numPhase = solver.numFluidPhases(); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + SCOPED_TRACE( subRegion.getParent().getParent().getName() + "/" + subRegion.getName() ); + + string const & fluidName = subRegion.getReference< string >( CompositionalMultiphaseFVM::viewKeyStruct::fluidNamesString() ); + constitutive::MultiFluidBase const & fluid = subRegion.getConstitutiveModel< constitutive::MultiFluidBase >( fluidName ); + string_array const & components = fluid.componentNames(); + string_array const & phases = fluid.phaseNames(); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + arrayView1d< real64 const > const pres_n = + subRegion.getField< fields::flow::pressure_n >(); + + arrayView2d< real64, compflow::USD_COMP > const compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + arrayView2d< real64 const, compflow::USD_COMP > const compDens_n = + subRegion.getField< fields::flow::globalCompDensity_n >(); + + arrayView2d< real64, compflow::USD_PHASE > const phaseMob = + subRegion.getField< fields::flow::phaseMobility >(); + + arrayView3d< real64, compflow::USD_PHASE_DC > const dPhaseMob = + subRegion.getField< fields::flow::dPhaseMobility >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // make a copy of unperturbed values of component fractions + array2d< real64, compflow::LAYOUT_PHASE > phaseMobOrig( subRegion.size(), numPhase ); + phaseMobOrig.setValues< serialPolicy >( phaseMob ); + + // Step 1: update pressure and check derivatives + + { + // perturb pressure in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; + } ); + + // recompute component fractions + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseMobOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dMob = invertLayout( dPhaseMob[ei].toSliceConst(), numPhase, numComp + 2 ); + + real64 const delta = pres[ei] - pres_n[ei]; + checkDerivative( phaseMob[ei].toSliceConst(), + phaseMobOrig[ei].toSliceConst(), + dMob[Deriv::dP].toSliceConst(), + delta, + relTol, + "phaseMob", + "Pres", + phases ); + } ); + } + + // Step 2: update component density and check derivatives + + for( integer jc = 0; jc < numComp; ++jc ) + { + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb a single component density in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dRho = perturbParameter * ( compDens[ei][jc] + perturbParameter ); + compDens[ei][jc] += dRho; + } ); + + // recompute component fractions + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseMobOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dMob = invertLayout( dPhaseMob[ei].toSliceConst(), numPhase, numComp + 2 ); + string var = "compDens[" + components[jc] + "]"; + + real64 const delta = compDens[ei][jc] - compDens_n[ei][jc]; + checkDerivative( phaseMob[ei].toSliceConst(), + phaseMobOrig[ei].toSliceConst(), + dMob[Deriv::dC+jc].toSliceConst(), + delta, + relTol, + "phaseMob", + var, + phases ); + } ); + } + + // Step 3: update temperature and check derivatives + + if( isThermal ) + { + arrayView1d< real64 > const temp = + subRegion.getField< fields::flow::temperature >(); + arrayView1d< real64 const > const temp_n = + subRegion.getField< fields::flow::temperature_n >(); + + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb temperature in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dT = perturbParameter * ( temp[ei] + perturbParameter ); + temp[ei] += dT; + } ); + + // recompute component fractions + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &phaseMobOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + auto dMob = invertLayout( dPhaseMob[ei].toSliceConst(), numPhase, numComp + 2 ); + + real64 const delta = temp[ei] - temp_n[ei]; + checkDerivative( phaseMob[ei].toSliceConst(), + phaseMobOrig[ei].toSliceConst(), + dMob[Deriv::dT].toSliceConst(), + delta, + relTol, + "phaseMob", + "Temp", + phases ); + } ); + } + + } ); + } ); +} + + +template< typename COMPOSITIONAL_SOLVER, typename LAMBDA > +inline void fillCellCenteredNumericalJacobian( COMPOSITIONAL_SOLVER & solver, + DomainPartition & domain, + bool const isThermal, + real64 const perturbParameter, + arrayView1d< real64 > residual, + arrayView1d< real64 > residualOrig, + CRSMatrixView< real64, globalIndex > jacobian, + CRSMatrixView< real64, globalIndex > jacobianFD, + LAMBDA assembleFunction ) +{ + integer const numComp = solver.numFluidComponents(); + + DofManager const & dofManager = solver.getDofManager(); + string const elemDofKey = dofManager.getKey( COMPOSITIONAL_SOLVER::viewKeyStruct::elemDofFieldString() ); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + arrayView1d< integer const > const & elemGhostRank = subRegion.ghostRank(); + arrayView1d< globalIndex const > const & elemDofNumber = + subRegion.getReference< array1d< globalIndex > >( elemDofKey ); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + arrayView2d< real64, compflow::USD_COMP > const compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( elemGhostRank[ei] >= 0 ) + { + continue; + } + + // Warning! To compute a correct totalDensity, we have to reset compDens + solver.resetStateToBeginningOfStep( domain ); + + real64 totalDensity = 0.0; + compDens.move( hostMemorySpace, true ); // to get the correct compDens after reset + for( integer ic = 0; ic < numComp; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + // Step 1: compute numerical derivatives wrt pressure + + { + pres.move( hostMemorySpace, true ); // to get the correct pres after reset + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; +#if defined(GEOS_USE_CUDA) + pres.move( parallelDeviceMemorySpace, false ); +#endif + + + mesh.getElemManager().forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + solver.updateFluidState( subRegion2 ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + // Step 2: compute numerical derivatives wrt component densities + + for( integer jc = 0; jc < numComp; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + compDens.move( hostMemorySpace, true ); // to get the correct compDens after reset + real64 const dRho = perturbParameter * totalDensity; + compDens[ei][jc] += dRho; +#if defined(GEOS_USE_CUDA) + compDens.move( parallelDeviceMemorySpace, false ); +#endif + + + mesh.getElemManager().forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + solver.updateFluidState( subRegion2 ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + + // Step 3: compute numerical derivatives wrt temperature + + if( isThermal ) + { + arrayView1d< real64 > const temp = + subRegion.getField< fields::flow::temperature >(); + temp.move( hostMemorySpace, false ); + + solver.resetStateToBeginningOfStep( domain ); + + temp.move( hostMemorySpace, true ); + real64 const dT = perturbParameter * ( temp[ei] + perturbParameter ); + temp[ei] += dT; +#if defined(GEOS_USE_CUDA) + temp.move( parallelDeviceMemorySpace, false ); +#endif + + // here, we make sure that rock internal energy is updated + // in other words, a call to updateFluidState would not work + solver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei] + numComp + 1, + dT, + jacobianFD.toViewConstSizes() ); + } + + } + } ); + } ); +} + + +} // namespace testing + +} // namespace geos + +#endif //GEOS_TESTCOMPFLOWUTILS_HPP diff --git a/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlow.cpp b/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlow.cpp new file mode 100644 index 00000000000..ab2bb3553ac --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlow.cpp @@ -0,0 +1,315 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "finiteVolume/FiniteVolumeManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::constitutive::multifluid; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// Sphinx start after input XML + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +// Sphinx end before input XML + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseFVM & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + // fill jacobian FD + fillCellCenteredNumericalJacobian( solver, + domain, + false, + perturbParameter, + residual.toView(), + residualOrig.toView(), + jacobian.toView(), + jacobianFD.toView(), + assembleFunction ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseFlowTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseFlowTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseFVM >( "compflow" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseFVM * solver; +}; + +real64 constexpr CompositionalMultiphaseFlowTest::time; +real64 constexpr CompositionalMultiphaseFlowTest::dt; +real64 constexpr CompositionalMultiphaseFlowTest::eps; + +TEST_F( CompositionalMultiphaseFlowTest, derivativeNumericalCheck_composition ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-4; + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testCompositionNumericalDerivatives( *solver, domain, perturb, tol ); +} + +TEST_F( CompositionalMultiphaseFlowTest, derivativeNumericalCheck_phaseVolumeFraction ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-2; // 5% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + testPhaseVolumeFractionNumericalDerivatives( *solver, domain, false, perturb, tol ); +} + +TEST_F( CompositionalMultiphaseFlowTest, derivativeNumericalCheck_phaseMobility ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-2; // 5% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testPhaseMobilityNumericalDerivatives( *solver, domain, false, perturb, tol ); +} + +TEST_F( CompositionalMultiphaseFlowTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +/* + * Accumulation numerical test not passing due to some numerical catastrophic cancellation + * happenning in the kernel for the particular set of initial conditions we're running. + * The test should be re-enabled and fixed at some point. + */ +#if 0 +TEST_F( CompositionalMultiphaseFlowTest, jacobianNumericalCheck_accumulationVolumeBalance ) +{ + real64 const perturb = sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleAccumulationAndVolumeBalanceTerms( domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlowHybrid.cpp b/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlowHybrid.cpp new file mode 100644 index 00000000000..76a2d7cfbbc --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testCompMultiphaseFlowHybrid.cpp @@ -0,0 +1,321 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "finiteVolume/FiniteVolumeManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseHybridFVM.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseHybridFVM & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + // fill jacobian FD for cell centered variables + fillCellCenteredNumericalJacobian( solver, + domain, + false, + perturbParameter, + residual.toView(), + residualOrig.toView(), + jacobian.toView(), + jacobianFD.toView(), + assembleFunction ); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & ) + { + + FaceManager & faceManager = mesh.getFaceManager(); + + // get the face-based pressure + arrayView1d< real64 > const & facePres = + faceManager.getField< fields::flow::facePressure >(); + facePres.move( hostMemorySpace, false ); + + string const faceDofKey = dofManager.getKey( CompositionalMultiphaseHybridFVM::viewKeyStruct::faceDofFieldString() ); + + arrayView1d< globalIndex const > const & faceDofNumber = + faceManager.getReference< array1d< globalIndex > >( faceDofKey ); + faceDofNumber.move( hostMemorySpace ); + + arrayView1d< integer const > const & faceGhostRank = faceManager.ghostRank(); + faceGhostRank.move( hostMemorySpace ); + + for( localIndex iface = 0; iface < faceManager.size(); ++iface ) + { + if( faceGhostRank[iface] >= 0 ) + { + continue; + } + + solver.resetStateToBeginningOfStep( domain ); + + facePres.move( hostMemorySpace, true ); // to get the correct facePres after reset + real64 const dFP = perturbParameter * ( facePres[iface] + perturbParameter ); + facePres[iface] += dFP; +#if defined(GEOS_USE_CUDA) + facePres.move( parallelDeviceMemorySpace, false ); +#endif + + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + faceDofNumber[iface], + dFP, + jacobianFD.toViewConstSizes() ); + } + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); + + } ); +} + +class CompositionalMultiphaseHybridFlowTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseHybridFlowTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseHybridFVM >( "compflow" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseHybridFVM * solver; +}; + +real64 constexpr CompositionalMultiphaseHybridFlowTest::time; +real64 constexpr CompositionalMultiphaseHybridFlowTest::dt; +real64 constexpr CompositionalMultiphaseHybridFlowTest::eps; + + +TEST_F( CompositionalMultiphaseHybridFlowTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-3; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testFlowKernelHelpers.hpp b/src/coreComponents/unitTests/fluidFlowTests/testFlowKernelHelpers.hpp new file mode 100644 index 00000000000..c1c1fcaf6e1 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testFlowKernelHelpers.hpp @@ -0,0 +1,205 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#ifndef GEOS_TESTFLOWKERNELHELPERS_HPP +#define GEOS_TESTFLOWKERNELHELPERS_HPP + +#include "common/DataTypes.hpp" + +namespace geos +{ + +namespace detail +{ + +template< typename T, int NDIM > +void setArrayElement( ArrayView< T, NDIM > const & arr, + localIndex const dstIndex, + localIndex const srcIndex, + T const * const data ) +{ + localIndex const elemSize = arr.size() / arr.size( 0 ); // assume singleParameterResizeIndex == 0 + T const * const dataPtr = data + srcIndex * elemSize; + + localIndex i = 0; + LvArray::forValuesInSlice( arr[ dstIndex ], [&i, dataPtr]( T & value ) + { + value = dataPtr[ i ]; + ++i; + } ); +} + +} + +/** + * @brief Specializations of this struct provide a way to create data structures + * that flow kernels want (element/material accessors) + * @tparam FULL whether to create "full" accessors (i.e. nested arrays of Array) + * or for a single region (i.e. just an Array) + */ +template< bool FULL > +struct AccessorHelper { }; + +template<> +struct AccessorHelper< false > +{ + template< int NDIM, typename T > + using ElementAccessor = Array< T, NDIM >; + + template< int NDIM, typename T > + using MaterialAccessor = Array< T, NDIM >; + + template< int NDIM, typename T, typename ... DIMS > + static ElementAccessor< NDIM, T > + makeElementAccessor( T const * const data, + localIndex const stencilSize, + arraySlice1d< localIndex const > const & GEOS_UNUSED_PARAM( stencilRegIndices ), + arraySlice1d< localIndex const > const & GEOS_UNUSED_PARAM( stencilSubRegIndices ), + arraySlice1d< localIndex const > const & stencilElemIndices, + DIMS... otherDims ) + { + localIndex numElems = 0; + for( int i = 0; i < stencilSize; ++i ) + { + numElems = std::max( numElems, stencilElemIndices[i] + 1 ); + } + + ElementAccessor< NDIM, T > acc( numElems, otherDims ... ); + + for( int i = 0; i < stencilSize; ++i ) + { + detail::setArrayElement( acc, stencilElemIndices[i], i, data ); + } + + return acc; + } + + template< int NDIM, typename T, typename ... DIMS > + static MaterialAccessor< NDIM, T > + makeMaterialAccessor( T const * const data, + localIndex const stencilSize, + arraySlice1d< localIndex const > const & GEOS_UNUSED_PARAM( stencilRegIndices ), + arraySlice1d< localIndex const > const & GEOS_UNUSED_PARAM( stencilSubRegIndices ), + arraySlice1d< localIndex const > const & stencilElemIndices, + localIndex GEOS_UNUSED_PARAM( matIndex ), + DIMS... otherDims ) + { + localIndex numElems = 0; + for( int i = 0; i < stencilSize; ++i ) + { + numElems = std::max( numElems, stencilElemIndices[i] + 1 ); + } + + MaterialAccessor< NDIM, T > acc( numElems, 1, otherDims ... ); + + for( int i = 0; i < stencilSize; ++i ) + { + detail::setArrayElement( acc, stencilElemIndices[i], i, data ); + } + + return acc; + } +}; + +template<> +struct AccessorHelper< true > +{ + template< int NDIM, typename T > + using ElementAccessor = ElementRegionManager::ElementViewAccessor< Array< T, NDIM > >; + + template< int NDIM, typename T > + using MaterialAccessor = ElementRegionManager::MaterialViewAccessor< Array< T, NDIM > >; + + template< int NDIM, typename T, typename ... DIMS > + static ElementAccessor< NDIM, T > + makeElementAccessor( T const * const data, + localIndex const stencilSize, + arraySlice1d< localIndex const > const & stencilRegIndices, + arraySlice1d< localIndex const > const & stencilSubRegIndices, + arraySlice1d< localIndex const > const & stencilElemIndices, + DIMS... otherDims ) + { + localIndex numRegions = 0, numSubRegions = 0, numElems = 0; + for( int i = 0; i < stencilSize; ++i ) + { + numRegions = std::max( numRegions, stencilRegIndices[i] + 1 ); + numSubRegions = std::max( numSubRegions, stencilSubRegIndices[i] + 1 ); + numElems = std::max( numElems, stencilElemIndices[i] + 1 ); + } + + ElementAccessor< NDIM, T > acc; + acc.resize( numRegions ); + for( localIndex kr = 0; kr < numRegions; ++kr ) + { + acc[kr].resize( numSubRegions ); + for( localIndex ksr = 0; ksr < numSubRegions; ++ksr ) + { + acc[kr][ksr].resize( numElems, otherDims ... ); + } + } + + for( int i = 0; i < stencilSize; ++i ) + { + detail::setArrayElement( acc[stencilRegIndices[i]][stencilSubRegIndices[i]], stencilElemIndices[i], i, data ); + } + + return acc; + } + + template< int NDIM, typename T, typename ... DIMS > + static ElementAccessor< NDIM, T > + makeMaterialAccessor( T const * const data, + localIndex const stencilSize, + arraySlice1d< localIndex const > const & stencilRegIndices, + arraySlice1d< localIndex const > const & stencilSubRegIndices, + arraySlice1d< localIndex const > const & stencilElemIndices, + localIndex matIndex, + DIMS... otherDims ) + { + localIndex numRegions = 0, numSubRegions = 0, numElems = 0; + for( int i = 0; i < stencilSize; ++i ) + { + numRegions = std::max( numRegions, stencilRegIndices[i] + 1 ); + numSubRegions = std::max( numSubRegions, stencilSubRegIndices[i] + 1 ); + numElems = std::max( numElems, stencilElemIndices[i] + 1 ); + } + + ElementAccessor< NDIM, T > acc; + acc.resize( numRegions ); + for( localIndex kr = 0; kr < numRegions; ++kr ) + { + acc[kr].resize( numSubRegions ); + for( localIndex ksr = 0; ksr < numSubRegions; ++ksr ) + { + acc[kr][ksr].resize( matIndex + 1 ); + acc[kr][ksr][matIndex].resize( numElems, 1, otherDims ... ); + } + } + + for( int i = 0; i < stencilSize; ++i ) + { + detail::setArrayElement( acc[stencilRegIndices[i]][stencilSubRegIndices[i]][matIndex], + stencilElemIndices[i], + i, + data ); + } + + return acc; + } +}; + +} // namespace geos + +#endif //GEOS_TESTFLOWKERNELHELPERS_HPP diff --git a/src/coreComponents/unitTests/fluidFlowTests/testFlowStatistics.cpp b/src/coreComponents/unitTests/fluidFlowTests/testFlowStatistics.cpp new file mode 100644 index 00000000000..1ce3a8aad3f --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testFlowStatistics.cpp @@ -0,0 +1,1155 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" +#include "unitTests/testingUtilities/TestingTasks.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/fluidFlow/SourceFluxStatistics.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseStatistics.hpp" + +#include + + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + + +//////////////////////////////// Test base utilities //////////////////////////////// + + +/** + * @brief this struct is used to provide the input data of each flow tests + */ +struct TestInputs +{ + string xmlInput; + std::map< string, string > tableFiles; + + string sourceFluxName; + string sinkFluxName; + string timeStepCheckerPath; + string timeStepFluxStatsPath; + string wholeSimFluxStatsPath; + string flowSolverPath; + + // rates for each timesteps, for each phases + array2d< real64 > sourceRates; + array2d< real64 > sinkRates; + + // parameters for precomputing results + real64 dt; + real64 sourceRateFactor; + real64 sinkRateFactor; + integer sourceElementsCount; + integer sinkElementsCount; + + /// In order to be sure that sub-timestepping is supported, requires the test to have at least one sub-timestep. + /// At least one simulation should test the timestep cuts ! + integer requiredSubTimeStep = 0; +}; + +/** + * @brief this struct computes from the test inputs the values to expect from the simulation. + */ +struct TestSet +{ + TestInputs const inputs; + + integer timestepCount; + integer totalElementsCount; + integer phaseCount; + + // stats for each timesteps, for each phases + array2d< real64 > sourceRates; + array2d< real64 > sinkRates; + array2d< real64 > sourceMassProd; + array2d< real64 > sinkMassProd; + array2d< real64 > massDeltas; + + // overall simulation stats for each phases + array1d< real64 > sourceMeanRate; + array1d< real64 > sinkMeanRate; + array1d< real64 > totalSourceMassProd; + array1d< real64 > totalSinkMassProd; + array1d< real64 > totalMassProd; + array1d< real64 > totalMeanRate; + + /** + * @brief Compute the expected statistics set for the tested simulation. + * @param inputParams the test simulation input parameters + */ + TestSet( TestInputs const & inputParams ): + inputs( inputParams ) + { + // tables must provide the same timestep & phase rates + EXPECT_EQ( inputs.sourceRates.size( 0 ), inputs.sinkRates.size( 0 )); + EXPECT_EQ( inputs.sourceRates.size( 1 ), inputs.sinkRates.size( 1 )); + + timestepCount = inputs.sourceRates.size( 0 ); + phaseCount = inputs.sourceRates.size( 1 ); + totalElementsCount = inputs.sourceElementsCount + inputs.sinkElementsCount; + + sourceRates.resize( timestepCount, phaseCount ); + sinkRates.resize( timestepCount, phaseCount ); + sourceMassProd.resize( timestepCount, phaseCount ); + sinkMassProd.resize( timestepCount, phaseCount ); + massDeltas.resize( timestepCount, phaseCount ); + sourceMeanRate.resize( phaseCount ); + sinkMeanRate.resize( phaseCount ); + totalSourceMassProd.resize( phaseCount ); + totalSinkMassProd.resize( phaseCount ); + totalMassProd.resize( phaseCount ); + totalMeanRate.resize( phaseCount ); + + for( integer ip = 0; ip < phaseCount; ++ip ) + { + for( integer timestepId = 0; timestepId < timestepCount; ++timestepId ) + { + // mass production / injection calculation + sourceRates[timestepId][ip] = inputs.sourceRates[timestepId][ip] * inputs.sourceRateFactor; + sourceMassProd[timestepId][ip] = inputs.sourceRates[timestepId][ip] * inputs.dt * inputs.sourceRateFactor; + totalSourceMassProd[ip] += sourceMassProd[timestepId][ip]; + sinkRates[timestepId][ip] = inputs.sinkRates[timestepId][ip] * inputs.sinkRateFactor; + sinkMassProd[timestepId][ip] = inputs.sinkRates[timestepId][ip] * inputs.dt * inputs.sinkRateFactor; + massDeltas[timestepId][ip] = -( sourceMassProd[timestepId][ip] + sinkMassProd[timestepId][ip] ); + totalSinkMassProd[ip] += sinkMassProd[timestepId][ip]; + // rates accumulations + sourceMeanRate[ip] += inputs.sourceRates[timestepId][ip] * inputs.sourceRateFactor; + sinkMeanRate[ip] += inputs.sinkRates[timestepId][ip] * inputs.sinkRateFactor; + } + // mean rates calculation + real64 const ratesMeanDivisor = 1.0 / double( timestepCount - 1 ); + sourceMeanRate[ip] *= ratesMeanDivisor; + sinkMeanRate[ip] *= ratesMeanDivisor; + // totals + totalMassProd[ip] = totalSinkMassProd[ip] + totalSourceMassProd[ip]; + totalMeanRate[ip] = sinkMeanRate[ip] + sourceMeanRate[ip]; + } + } +}; + + +class FlowStatisticsTest : public ::testing::Test +{ +public: + + void writeTableFiles( std::map< string, string > const & files ) + { + for( auto const & [fileName, content] : files ) + { + std::ofstream os( fileName ); + ASSERT_TRUE( os.is_open() ); + os << content; + os.close(); + + m_tableFileNames.push_back( fileName ); + } + } + + void TearDown() override + { + // removing temp table files + for( string const & fileName : m_tableFileNames ) + { + ASSERT_TRUE( std::remove( fileName.c_str() ) == 0 ); + } + m_tableFileNames.clear(); + } + +private: + stdVector< string > m_tableFileNames; +}; + + +void setRateTable( array2d< real64 > & rateTable, std::initializer_list< std::initializer_list< real64 > > timestepPhaseValues ) +{ + rateTable.resize( timestepPhaseValues.size(), timestepPhaseValues.begin()->size() ); + integer timestepId = 0; + for( auto const & phaseValues : timestepPhaseValues ) + { + integer ip = 0; + for( auto const & phaseValue : phaseValues ) + { + rateTable[timestepId][ip++] = phaseValue; + } + ++timestepId; + } +} + +real64 getTotalFluidMass( ProblemManager & problem, string_view flowSolverPath ) +{ + real64 totalMass = 0.0; + PhysicsSolverBase const & solver = problem.getGroupByPath< PhysicsSolverBase >( string( flowSolverPath ) ); + solver.forDiscretizationOnMeshTargets( problem.getDomainPartition().getMeshBodies(), + [&] ( string const &, + MeshLevel & mesh, + string_array const & ) + { + mesh.getElemManager().forElementRegions( [&]( ElementRegionBase & region ) + { + SinglePhaseStatistics::RegionStatistics & regionStats = region.getReference< SinglePhaseStatistics::RegionStatistics >( + SinglePhaseStatistics::viewKeyStruct::regionStatisticsString() ); + + totalMass += regionStats.totalMass; + } ); + } ); + return totalMass; +} + + +/** + * @brief Verification that the source flux statistics are correct for the current timestep + * @param expectedMasses the expected mass values per phase + * @param expectedRates the expected rate values per phase + * @param expectedElementCount the number of expected targeted elements + * @param stats the timestep stats + * @param context a context string to provide in any error message. + */ +void checkFluxStats( arraySlice1d< real64 > const & expectedMasses, + arraySlice1d< real64 > const & expectedRates, + integer const expectedElementCount, + SourceFluxStatsAggregator::WrappedStats const & stats, + string_view context ) +{ + for( int ip = 0; ip < stats.stats().getPhaseCount(); ++ip ) + { + EXPECT_DOUBLE_EQ( stats.stats().m_producedMass[ip], expectedMasses[ip] ) << GEOS_FMT( "The flux named '{}' did not produce the expected mass ({}, phase = {}).", + stats.getFluxName(), context, ip ); + EXPECT_DOUBLE_EQ( stats.stats().m_productionRate[ip], expectedRates[ip] ) << GEOS_FMT( "The flux named '{}' did not produce at the expected rate ({}, phase = {}).", + stats.getFluxName(), context, ip ); + } + EXPECT_DOUBLE_EQ( stats.stats().m_elementCount, expectedElementCount ) << GEOS_FMT( "The flux named '{}' did not produce in the expected elements ({}).", + stats.getFluxName(), context ); +} + +/** + * @brief Verification that the source flux statistics are correct over the whole simulation + * @param problem the simulation ProblemManager + * @param testSet the simulation TestSet + */ +void checkWholeSimFluxStats( ProblemManager & problem, TestSet const & testSet ) +{ + DomainPartition & domain = problem.getDomainPartition(); + SourceFluxStatsAggregator & wholeSimStats = + problem.getGroupByPath< SourceFluxStatsAggregator >( testSet.inputs.wholeSimFluxStatsPath ); + + wholeSimStats.forMeshLevelStatsWrapper( domain, + [&] ( MeshLevel & meshLevel, + SourceFluxStatsAggregator::WrappedStats & meshLevelStats ) + { + wholeSimStats.forAllFluxStatsWrappers( meshLevel, + [&] ( MeshLevel &, + SourceFluxStatsAggregator::WrappedStats & fluxStats ) + { + if( fluxStats.getFluxName() == testSet.inputs.sourceFluxName ) + { + checkFluxStats( testSet.totalSourceMassProd, + testSet.sourceMeanRate, + testSet.inputs.sourceElementsCount, + fluxStats, "over whole simulation" ); + } + else if( fluxStats.getFluxName() == testSet.inputs.sinkFluxName ) + { + checkFluxStats( testSet.totalSinkMassProd, + testSet.sinkMeanRate, + testSet.inputs.sinkElementsCount, + fluxStats, "over whole simulation" ); + } + else + { + FAIL() << "Unexpected SourceFlux found!"; + } + } ); + + for( int ip = 0; ip < meshLevelStats.stats().getPhaseCount(); ++ip ) + { + EXPECT_DOUBLE_EQ( meshLevelStats.stats().m_producedMass[ip], testSet.totalMassProd[ip] ) << "The fluxes did not produce the expected total mass (over whole simulation, phase = " << ip << ")."; + EXPECT_DOUBLE_EQ( meshLevelStats.stats().m_productionRate[ip], testSet.totalMeanRate[ip] ) << "The fluxes did not produce at the expected rate (over whole simulation, phase = " << ip << ")."; + } + } ); +} + +/** + * @brief Verification that the source flux statistics are correct for a given timestep + * @param problem the simulation ProblemManager + * @param testSet the simulation TestSet + * @param time_n the current timestep start + * @param timestepId the current timestep id (= cycle) + */ +void checkTimeStepFluxStats( ProblemManager & problem, TestSet const & testSet, + real64 const time_n, integer const timestepId ) +{ + DomainPartition & domain = problem.getDomainPartition(); + SourceFluxStatsAggregator & timestepStats = + problem.getGroupByPath< SourceFluxStatsAggregator >( testSet.inputs.timeStepFluxStatsPath ); + + timestepStats.forMeshLevelStatsWrapper( domain, + [&] ( MeshLevel & meshLevel, + SourceFluxStatsAggregator::WrappedStats & ) + { + timestepStats.forAllFluxStatsWrappers( meshLevel, + [&] ( MeshLevel &, + SourceFluxStatsAggregator::WrappedStats & fluxStats ) + { + if( fluxStats.getFluxName() == testSet.inputs.sourceFluxName ) + { + checkFluxStats( testSet.sourceMassProd[timestepId], + testSet.sourceRates[timestepId], + testSet.inputs.sourceElementsCount, + fluxStats, GEOS_FMT( "for timestep at t = {} s", time_n ) ); + } + else if( fluxStats.getFluxName() == testSet.inputs.sinkFluxName ) + { + checkFluxStats( testSet.sinkMassProd[timestepId], + testSet.sinkRates[timestepId], + testSet.inputs.sinkElementsCount, + fluxStats, GEOS_FMT( "for timestep at t = {} s", time_n ) ); + } + else + { + FAIL() << "Unexpected SourceFlux found!"; + } + } ); + } ); +} + +void checkTimeStepStats( TestSet const & testSet, + real64 const time_n, + integer const timestepId ) +{ + EXPECT_LT( timestepId, testSet.timestepCount ) << GEOS_FMT( "The tested time-step count were higher than expected (t = {} s).", + time_n ); +} + +void checkWholeSimTimeStepStats( ProblemManager & problem, + TestSet const & testSet, + TimeStepChecker const & timeStepChecker ) +{ + EXPECT_EQ( timeStepChecker.getTestedTimeStepCount(), testSet.timestepCount ) << "The tested time-step were different than expected."; + + PhysicsSolverBase const & solver = problem.getGroupByPath< PhysicsSolverBase >( testSet.inputs.flowSolverPath ); + SolverStatistics const & solverStats = solver.getSolverStatistics(); + EXPECT_GE( solverStats.getNumTimeStepCuts(), testSet.inputs.requiredSubTimeStep ) << "The test did not encountered any timestep cut, but were expected to. " + "Consider adapting the simulation so a timestep cut occurs to check they work as expected."; +} + + +//////////////////////////////// SinglePhase Flux Statistics Test //////////////////////////////// +namespace SinglePhaseFluxStatisticsTest +{ + + +TestSet getTestSet() +{ + TestInputs testInputs; + + testInputs.xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +)xml"; + + + testInputs.sourceFluxName = "sourceFlux"; + testInputs.sinkFluxName = "sinkFlux"; + testInputs.timeStepCheckerPath = "/Tasks/timeStepChecker"; + testInputs.timeStepFluxStatsPath = "/Tasks/timeStepFluxStats"; + testInputs.wholeSimFluxStatsPath = "/Tasks/wholeSimFluxStats"; + testInputs.flowSolverPath = "/Solvers/testSolver"; + + testInputs.dt = 500.0; + testInputs.sourceElementsCount = 2; + testInputs.sinkElementsCount = 5; + + // FluxRate table from 0.0s to 5000.0s + setRateTable( testInputs.sourceRates, + { { 0.000 }, + { 0.000 }, + { 0.767 }, + { 0.894 }, + { 0.561 }, + { 0.234 }, + { 0.194 }, + { 0.178 }, + { 0.162 }, + { 0.059 }, + { 0.000 } } ); + testInputs.sinkRates=testInputs.sourceRates; + + // sink is 3x source production + testInputs.sourceRateFactor = -1.0; + testInputs.sinkRateFactor = 3.0; + + return TestSet( testInputs ); +} + +TEST_F( FlowStatisticsTest, checkSinglePhaseFluxStatistics ) +{ + TestSet const testSet = getTestSet(); + + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + ProblemManager & problem = state.getProblemManager(); + + setupProblemFromXML( problem, testSet.inputs.xmlInput.data() ); + + real64 firstMass; + + TimeStepChecker & timeStepChecker = problem.getGroupByPath< TimeStepChecker >( testSet.inputs.timeStepCheckerPath ); + timeStepChecker.setTimeStepCheckingFunction( [&]( real64 const time_n ) + { + integer const timestepId = timeStepChecker.getTestedTimeStepCount(); + checkTimeStepStats( testSet, time_n, timestepId ); + checkTimeStepFluxStats( problem, testSet, time_n, timestepId ); + + static bool passedFirstTimeStep = false; + if( !passedFirstTimeStep ) + { + passedFirstTimeStep = true; + firstMass = getTotalFluidMass( problem, testSet.inputs.flowSolverPath ); + } + } ); + + // run simulation + EXPECT_FALSE( problem.runSimulation() ) << "Simulation exited early."; + + checkWholeSimFluxStats( problem, testSet ); + checkWholeSimTimeStepStats( problem, testSet, timeStepChecker ); + + // check singlephasestatistics results + real64 const lastMass = getTotalFluidMass( problem, testSet.inputs.flowSolverPath ); + real64 const massDiffTol = 1e-7; + EXPECT_NEAR( lastMass - firstMass, + -testSet.totalMassProd[0], + massDiffTol * std::abs( testSet.totalMassProd[0] ) ) << GEOS_FMT( "{} total mass difference from start to end is not consistent with fluxes production.", + SinglePhaseStatistics::catalogName() ); +} + + +} /* namespace SinglePhaseFluxStatisticsTest */ + + +//////////////////////////////// Multiphase Flux Statistics Test //////////////////////////////// +namespace MultiPhaseFluxStatisticsTestMass +{ + + +TestSet getTestSet() +{ + TestInputs testInputs; + + testInputs.xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +)xml"; + + testInputs.tableFiles["pvtgas.txt"] = "DensityFun SpanWagnerCO2Density 1.5e7 2.5e7 1e5 370.15 400.15 2\n" + "ViscosityFun FenghourCO2Viscosity 1.5e7 2.5e7 1e5 370.15 400.15 2\n"; + + testInputs.tableFiles["pvtliquid.txt"] = "DensityFun EzrokhiBrineDensity 0.1033 -2.2991e-5 -2.3658e-6\n" + "ViscosityFun EzrokhiBrineViscosity 0 0 0\n"; + + testInputs.tableFiles["co2flash.txt"] = "FlashModel CO2Solubility 1.5e7 2.5e7 1e5 370.15 400.15 2 0\n"; + + + testInputs.sourceFluxName = "sourceFlux"; + testInputs.sinkFluxName = "sinkFlux"; + testInputs.timeStepCheckerPath = "/Tasks/timeStepChecker"; + testInputs.timeStepFluxStatsPath = "/Tasks/timeStepFluxStats"; + testInputs.wholeSimFluxStatsPath = "/Tasks/wholeSimFluxStats"; + testInputs.flowSolverPath = "/Solvers/testSolver"; + + testInputs.dt = 500.0; + testInputs.sourceElementsCount = 1; + testInputs.sinkElementsCount = 1; + + // FluxInjectionRate & FluxProductionRate table from 0.0s to 5000.0s + setRateTable( testInputs.sourceRates, + { { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.267, 0.0 }, + { 0.561, 0.0 }, + { 0.194, 0.0 }, + { 0.102, 0.0 }, + { 0.059, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 } } ); + setRateTable( testInputs.sinkRates, + { { 0.0, 0.000 }, + { 0.0, 0.000 }, + { 0.0, 0.003 }, + { 0.0, 0.062 }, + { 0.0, 0.121 }, + { 0.0, 0.427 }, + { 0.0, 0.502 }, + { 0.0, 0.199 }, + { 0.0, 0.083 }, + { 0.0, 0.027 }, + { 0.0, 0.000 } } ); + + testInputs.sourceRateFactor = -44e-3; + testInputs.sinkRateFactor = 18e-3; + + return TestSet( testInputs ); +} + + +TEST_F( FlowStatisticsTest, checkMultiPhaseFluxStatisticsMass ) +{ + TestSet const testSet = getTestSet(); + writeTableFiles( testSet.inputs.tableFiles ); + + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + ProblemManager & problem = state.getProblemManager(); + + setupProblemFromXML( problem, testSet.inputs.xmlInput.data() ); + + TimeStepChecker & timeStepChecker = problem.getGroupByPath< TimeStepChecker >( testSet.inputs.timeStepCheckerPath ); + timeStepChecker.setTimeStepCheckingFunction( [&]( real64 const time_n ) + { + integer const timestepId = timeStepChecker.getTestedTimeStepCount(); + checkTimeStepStats( testSet, time_n, timestepId ); + checkTimeStepFluxStats( problem, testSet, time_n, timestepId ); + } ); + + // run simulation + EXPECT_FALSE( problem.runSimulation() ) << "Simulation exited early."; + + checkWholeSimFluxStats( problem, testSet ); + checkWholeSimTimeStepStats( problem, testSet, timeStepChecker ); +} + + +} /* namespace MultiPhaseFluxStatisticsTest */ + + +//////////////////////////////// Multiphase Flux Statistics Test //////////////////////////////// +namespace MultiPhaseFluxStatisticsTestMol +{ + + +TestSet getTestSet() +{ + TestInputs testInputs; + + testInputs.xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +)xml"; + + testInputs.tableFiles["pvtgas.txt"] = "DensityFun SpanWagnerCO2Density 1.5e7 2.5e7 1e5 370.15 400.15 2\n" + "ViscosityFun FenghourCO2Viscosity 1.5e7 2.5e7 1e5 370.15 400.15 2\n"; + + testInputs.tableFiles["pvtliquid.txt"] = "DensityFun EzrokhiBrineDensity 0.1033 -2.2991e-5 -2.3658e-6\n" + "ViscosityFun EzrokhiBrineViscosity 0 0 0\n"; + + testInputs.tableFiles["co2flash.txt"] = "FlashModel CO2Solubility 1.5e7 2.5e7 1e5 370.15 400.15 2 0\n"; + + + testInputs.sourceFluxName = "sourceFlux"; + testInputs.sinkFluxName = "sinkFlux"; + testInputs.timeStepCheckerPath = "/Tasks/timeStepChecker"; + testInputs.timeStepFluxStatsPath = "/Tasks/timeStepFluxStats"; + testInputs.wholeSimFluxStatsPath = "/Tasks/wholeSimFluxStats"; + testInputs.flowSolverPath = "/Solvers/testSolver"; + + testInputs.dt = 500.0; + testInputs.sourceElementsCount = 1; + testInputs.sinkElementsCount = 1; + + // FluxInjectionRate & FluxProductionRate table from 0.0s to 5000.0s + setRateTable( testInputs.sourceRates, + { { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.267, 0.0 }, + { 0.561, 0.0 }, + { 0.194, 0.0 }, + { 0.102, 0.0 }, + { 0.059, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 }, + { 0.000, 0.0 } } ); + setRateTable( testInputs.sinkRates, + { { 0.0, 0.000 }, + { 0.0, 0.000 }, + { 0.0, 0.003 }, + { 0.0, 0.062 }, + { 0.0, 0.121 }, + { 0.0, 0.427 }, + { 0.0, 0.502 }, + { 0.0, 0.199 }, + { 0.0, 0.083 }, + { 0.0, 0.027 }, + { 0.0, 0.000 } } ); + + // scale is set to high values to make the solver generate timestep cuts + testInputs.sourceRateFactor = -8.0; + testInputs.sinkRateFactor = 8.0; + + // this simulation is set-up to have at least one timestep cut. + testInputs.requiredSubTimeStep = 2; + + return TestSet( testInputs ); +} + + +TEST_F( FlowStatisticsTest, checkMultiPhaseFluxStatisticsMol ) +{ + TestSet const testSet = getTestSet(); + writeTableFiles( testSet.inputs.tableFiles ); + + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + ProblemManager & problem = state.getProblemManager(); + + setupProblemFromXML( problem, testSet.inputs.xmlInput.data() ); + + TimeStepChecker & timeStepChecker = problem.getGroupByPath< TimeStepChecker >( testSet.inputs.timeStepCheckerPath ); + timeStepChecker.setTimeStepCheckingFunction( [&]( real64 const time_n ) + { + integer const timestepId = timeStepChecker.getTestedTimeStepCount(); + checkTimeStepStats( testSet, time_n, timestepId ); + checkTimeStepFluxStats( problem, testSet, time_n, timestepId ); + } ); + + // run simulation + EXPECT_FALSE( problem.runSimulation() ) << "Simulation exited early."; + + checkWholeSimFluxStats( problem, testSet ); + checkWholeSimTimeStepStats( problem, testSet, timeStepChecker ); +} + + +} /* namespace MultiPhaseFluxStatisticsTest */ + + +//////////////////////////////// Main //////////////////////////////// + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testFlowUtils.hpp b/src/coreComponents/unitTests/fluidFlowTests/testFlowUtils.hpp new file mode 100644 index 00000000000..a1ae2d1e3fe --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testFlowUtils.hpp @@ -0,0 +1,161 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#ifndef GEOS_UNITTESTS_FLUIDFLOWTESTS_TESTFLOWUTILS_HPP +#define GEOS_UNITTESTS_FLUIDFLOWTESTS_TESTFLOWUTILS_HPP + +#include "codingUtilities/UnitTestUtilities.hpp" + +namespace geos +{ + +namespace testing +{ + +void checkDerivative( real64 const valueEps, + real64 const value, + real64 const deriv, + real64 const eps, + real64 const relTol, + real64 const absTol, + string const & name, + string const & var ) +{ + real64 const numDeriv = (valueEps - value) / eps; + checkRelativeError( deriv, numDeriv, relTol, absTol, "d(" + name + ")/d(" + var + ")" ); +} + +void checkDerivative( real64 const valueEps, + real64 const value, + real64 const deriv, + real64 const eps, + real64 const relTol, + string const & name, + string const & var ) +{ return checkDerivative( valueEps, value, deriv, eps, relTol, DEFAULT_ABS_TOL, name, var ); } + +template< int USD1, int USD2, int USD3 > +void checkDerivative( arraySlice1d< real64 const, USD1 > const & valueEps, + arraySlice1d< real64 const, USD2 > const & value, + arraySlice1d< real64 const, USD3 > const & deriv, + real64 const eps, + real64 const relTol, + real64 const absTol, + string const & name, + string const & var, + string_array const & labels ) +{ + localIndex const size = labels.size(); + + for( localIndex i = 0; i < size; ++i ) + { + checkDerivative( valueEps[i], value[i], deriv[i], eps, relTol, absTol, + name + "[" + labels[i] + "]", var ); + } +} + +template< int DIM, int USD1, int USD2, int USD3, typename ... Args > +void checkDerivative( ArraySlice< real64 const, DIM, USD1 > const & valueEps, + ArraySlice< real64 const, DIM, USD2 > const & value, + ArraySlice< real64 const, DIM, USD3 > const & deriv, + real64 const eps, + real64 const relTol, + real64 const absTol, + string const & name, + string const & var, + string_array const & labels, + Args ... label_lists ) +{ + localIndex const size = labels.size(); + + for( localIndex i = 0; i < size; ++i ) + { + checkDerivative( valueEps[i], value[i], deriv[i], eps, relTol, absTol, + name + "[" + labels[i] + "]", var, label_lists ... ); + } +} + +template< int DIM, int USD1, int USD2, int USD3, typename ... Args > +void checkDerivative( ArraySlice< real64 const, DIM, USD1 > const & valueEps, + ArraySlice< real64 const, DIM, USD2 > const & value, + ArraySlice< real64 const, DIM, USD3 > const & deriv, + real64 const eps, + real64 const relTol, + string const & name, + string const & var, + string_array const & labels, + Args ... label_lists ) +{ return checkDerivative( valueEps, value, deriv, eps, relTol, DEFAULT_ABS_TOL, name, var, labels, label_lists ... ); } + +// invert compositional derivative array layout to move innermost slice on the top +// (this is needed so we can use checkDerivative() to check derivative w.r.t. for each compositional var) +template< int USD > +array1d< real64 > invertLayout( arraySlice1d< real64 const, USD > const & input, + localIndex N ) +{ + array1d< real64 > output( N ); + for( int i = 0; i < N; ++i ) + { + output[i] = input[i]; + } + + return output; +} + +template< int USD > +array2d< real64 > invertLayout( arraySlice2d< real64 const, USD > const & input, + localIndex N1, + localIndex N2 ) +{ + array2d< real64 > output( N2, N1 ); + + for( localIndex i = 0; i < N1; ++i ) + { + for( localIndex j = 0; j < N2; ++j ) + { + output( j, i ) = input( i, j ); + } + } + + return output; +} + +template< int USD > +array3d< real64 > invertLayout( arraySlice3d< real64 const, USD > const & input, + localIndex N1, + localIndex N2, + localIndex N3 ) +{ + array3d< real64 > output( N3, N1, N2 ); + + for( localIndex i = 0; i < N1; ++i ) + { + for( localIndex j = 0; j < N2; ++j ) + { + for( localIndex k = 0; k < N3; ++k ) + { + output( k, i, j ) = input( i, j, k ); + } + } + } + + return output; +} + +} // namespace testing + +} // namespace geos + +#endif //GEOS_UNITTESTS_FLUIDFLOWTESTS_TESTFLOWUTILS_HPP diff --git a/src/coreComponents/unitTests/fluidFlowTests/testImmiscibleMultiphaseFlow.cpp b/src/coreComponents/unitTests/fluidFlowTests/testImmiscibleMultiphaseFlow.cpp new file mode 100644 index 00000000000..01e053ae794 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testImmiscibleMultiphaseFlow.cpp @@ -0,0 +1,471 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "constitutive/fluid/twophaseimmisciblefluid/TwoPhaseImmiscibleFluid.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/ImmiscibleMultiphaseFlow.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// Sphinx start after input XML +char const *xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; +// Sphinx end before input XML + +template< typename LAMBDA > +void fillCellCenteredNumericalJacobian( ImmiscibleMultiphaseFlow & solver, + DomainPartition & domain, + real64 const perturbParameter, + arrayView1d< real64 > residual, + arrayView1d< real64 > residualOrig, + CRSMatrixView< real64, globalIndex > jacobian, + CRSMatrixView< real64, globalIndex > jacobianFD, + LAMBDA assembleFunction ) +{ + DofManager const & dofManager = solver.getDofManager(); + string const elemDofKey = dofManager.getKey( ImmiscibleMultiphaseFlow::viewKeyStruct::elemDofFieldString()); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&]( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + arrayView1d< integer const > const & elemGhostRank = subRegion.ghostRank(); + arrayView1d< globalIndex const > const & elemDofNumber = + subRegion.getReference< array1d< globalIndex > >( elemDofKey ); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + + arrayView2d< real64, immiscibleFlow::USD_PHASE > const phaseVolumeFraction = + subRegion.getField< fields::immiscibleMultiphaseFlow::phaseVolumeFraction >(); + + + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( elemGhostRank[ei] >= 0 ) + { + continue; + } + + // Step 1: compute numerical derivatives wrt pressure + solver.resetStateToBeginningOfStep( domain ); + pres.move( hostMemorySpace, true ); + + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres[ei] += dP; + +#if defined(GEOS_USE_CUDA) + pres.move( parallelDeviceMemorySpace, false ); +#endif + solver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView()); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei], + dP, + jacobianFD.toViewConstSizes()); + + + // Step 2: compute numerical derivatives wrt saturation + solver.resetStateToBeginningOfStep( domain ); + phaseVolumeFraction.move( hostMemorySpace, true ); + + real64 const dS = perturbParameter * (phaseVolumeFraction[ei][0] + perturbParameter); + phaseVolumeFraction[ei][0] += dS; + phaseVolumeFraction[ei][1] = 1- phaseVolumeFraction[ei][0]; + +#if defined(GEOS_USE_CUDA) + phaseVolumeFraction.move( parallelDeviceMemorySpace, false ); +#endif + + solver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView()); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei]+1, + dS, + jacobianFD.toViewConstSizes()); + } + } ); + } ); +} + +template< typename LAMBDA > +void testNumericalJacobian( ImmiscibleMultiphaseFlow & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows()); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView()); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + // fill jacobian FD + fillCellCenteredNumericalJacobian( solver, + domain, + perturbParameter, + residual.toView(), + residualOrig.toView(), + jacobian.toView(), + jacobianFD.toView(), + assembleFunction ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView()); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class ImmiscibleMultiphaseFlowTest : public ::testing::Test +{ +public: + ImmiscibleMultiphaseFlowTest(): state( std::make_unique< CommandLineOptions >( g_commandLineOptions )) + {} + +protected: + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< ImmiscibleMultiphaseFlow >( "FlowSolver" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution()); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ImmiscibleMultiphaseFlow *solver; +}; + +real64 constexpr ImmiscibleMultiphaseFlowTest::time; +real64 constexpr ImmiscibleMultiphaseFlowTest::dt; +real64 constexpr ImmiscibleMultiphaseFlowTest::eps; + + +TEST_F( ImmiscibleMultiphaseFlowTest, jacobianNumericalCheck_fluxTerm ) +{ + real64 const perturb = 0.000001; + real64 const tol = 1e-2; // 1% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&]( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + + +TEST_F( ImmiscibleMultiphaseFlowTest, jacobianNumericalCheck_accumulationTerm ) +{ + real64 const perturb = sqrt( eps ); + real64 const tol = 1e-2; // 1% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleAccumulationTerm( domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + + +TEST_F( ImmiscibleMultiphaseFlowTest, jacobianNumericalCheck_full ) +{ + real64 const perturb = 0.000001; + real64 const tol = 1e-2; // 1% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + + +int main( int argc, char * *argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testReactiveCompositionalMultiphaseOBL.cpp b/src/coreComponents/unitTests/fluidFlowTests/testReactiveCompositionalMultiphaseOBL.cpp new file mode 100644 index 00000000000..326ffc92140 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testReactiveCompositionalMultiphaseOBL.cpp @@ -0,0 +1,558 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/ReactiveCompositionalMultiphaseOBLFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/ReactiveCompositionalMultiphaseOBL.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::constitutive::multifluid; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// Sphinx start after input XML + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +char const * oblInput = + "3 28 \n" + "2 1 300 \n" + "2 1.0000000000000001e-09 0.99999999900000003 \n" + "2 1.0000000000000001e-09 0.99999999900000003 \n" + "3.3305578640016657e-08 3.3305578640016657e-08 33.305578573405498 0 0 0 6.6611157280033315e-08 6.6611157280033315e-08 66.611157146810996 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 600 0 0 1 \n" + "1.2466496269485102e-08 12.466496257018607 0 2.4932992538970203e-07 249.32992514037213 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 200 0 0 0 1 \n" + "4.5444217206792512 4.544421725223673e-09 0 90.888434413585017 9.088843450447346e-08 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 200 0 0 0 1 \n" + "6.6607829710424458 6.6607829710424458 -6.6607829643816636 66.607829710424454 66.607829710424454 1.3321565955406458e-07 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 200 0 0 0 1 \n" + "3.341515046368404e-08 3.341515046368404e-08 33.415150396853733 0 0 0 6.6810324640300631e-08 6.6810324640300631e-08 66.810324506679962 0 1.000299 0 0 0 0 0 0 0 0 0 0 0 0 0 601.79399999999998 0 0 1 \n" + "1.6198820653678712e-08 16.198820637479891 0 3.2387957308122294e-07 323.87957275734334 0 0 0 0 1.000299 0 0 0 0 0 0 0 0 0 0 0 0 0 259.80000000000001 0 0 0 1 \n" + "5.9049688731030807 5.9049688790080501e-09 0 118.06407630324695 1.1806407642131103e-07 0 0 0 0 1.000299 0 0 0 0 0 0 0 0 0 0 0 0 0 259.80000000000001 0 0 0 1 \n" + "8.6549441341508739 8.6549441341508739 -8.6549441254959287 86.523570793841358 86.523570793841358 1.7304714176072988e-07 0 0 0 1.000299 0 0 0 0 0 0 0 0 0 0 0 0 0 259.80000000000001 0 0 0 1 \n"; + +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} + +template< int USD > +array1d< real64 > getPressureDerivative( arraySlice2d< real64 const, USD > const & input, + localIndex N1 ) +{ + array1d< real64 > output( N1 ); + + for( localIndex i = 0; i < N1; ++i ) + { + output( i ) = input( i, 0 ) * 1e-5; // Pa<--->bar conversion + } + + return output; +} + +template< int USD > +array2d< real64 > getCompFracDerivative( arraySlice2d< real64 const, USD > const & input, + localIndex N1, + localIndex N2 ) +{ + array2d< real64 > output( N2 - 1, N1 ); + + for( localIndex i = 0; i < N1; ++i ) + { + for( localIndex j = 0; j < N2 - 1; ++j ) + { + output( j, i ) = input( i, j + 1 ); + } + } + + return output; +} + + +// Sphinx end before input XML + +void testOperatorsNumericalDerivatives( ReactiveCompositionalMultiphaseOBL & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol ) +{ + localIndex const NC = solver.numFluidComponents(); + localIndex const NOPS = solver.numOBLOperators(); + + string_array operators( NOPS ); + + // update component Fraction and check derivatives + for( localIndex op = 0; op < NOPS; ++op ) + { + operators[op] = std::to_string( op ); + } + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + SCOPED_TRACE( subRegion.getParent().getParent().getName() + "/" + subRegion.getName() ); + + string_array const & components = solver.componentNames(); + + arrayView1d< real64 > const & pres = + subRegion.getField< fields::flow::pressure >(); + + arrayView1d< real64 const > const & pres_n = + subRegion.getField< fields::flow::pressure_n >(); + + arrayView2d< real64, compflow::USD_COMP > const & compFrac = + subRegion.getField< fields::flow::globalCompFraction >(); + + arrayView2d< real64 const, compflow::USD_COMP > const & compFrac_n = + subRegion.getField< fields::flow::globalCompFraction_n >(); + + arrayView2d< real64 const, compflow::USD_OBL_VAL > const & OBLVals = + subRegion.getField< fields::flow::OBLOperatorValues >(); + + arrayView2d< real64 const, compflow::USD_OBL_VAL > const & OBLVals_n = + subRegion.getField< fields::flow::OBLOperatorValues_n >(); + + arrayView3d< real64 const, compflow::USD_OBL_DER > const & OBLDers = + subRegion.getField< fields::flow::OBLOperatorDerivatives >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // update pressure and check derivatives + { + // perturb pressure in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; + } ); + + // recompute operators + solver.updateOBLOperators( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + // get all pressure derivatives of every operator for current element in a 1d array + auto dOp_dP = getPressureDerivative( OBLDers[ei].toSliceConst(), NOPS ); + + real64 const delta = pres[ei] - pres_n[ei]; + checkDerivative( OBLVals[ei].toSliceConst(), + OBLVals_n[ei].toSliceConst(), + dOp_dP.toSliceConst(), + delta, + relTol, + "operator", + "Pres", + operators ); + } ); + } + + // update component fraction and check derivatives for all components except the last one (which is not primary variable) + for( localIndex jc = 0; jc < NC - 1; ++jc ) + { + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb a single component fraction in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dZ = perturbParameter * ( compFrac[ei][jc] + perturbParameter ); + compFrac[ei][jc] += dZ; + } ); + + // recompute operators + solver.updateOBLOperators( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + // get NC-1 component fraction derivatives of every operator for current element in a 2d array (NC-1, NOPS) + auto dOp_dZ = getCompFracDerivative( OBLDers[ei].toSliceConst(), NOPS, NC ); + string var = "compFrac[" + components[jc] + "]"; + + real64 const delta = compFrac[ei][jc] - compFrac_n[ei][jc]; + checkDerivative( OBLVals[ei].toSliceConst(), + OBLVals_n[ei].toSliceConst(), + dOp_dZ[jc].toSliceConst(), + delta, + relTol, + "operator", + var, + operators ); + } ); + } + } ); + } ); +} + +template< typename LAMBDA > +void testNumericalJacobian( ReactiveCompositionalMultiphaseOBL & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + localIndex const NC = solver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const dofKey = dofManager.getKey( ReactiveCompositionalMultiphaseOBL::viewKeyStruct::elemDofFieldString() ); + + solver.forDiscretizationOnMeshTargets ( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + arrayView1d< integer const > const & elemGhostRank = subRegion.ghostRank(); + + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( dofKey ); + + arrayView1d< real64 > const & pres = + subRegion.getField< fields::flow::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compFrac = + subRegion.getField< fields::flow::globalCompFraction >(); + compFrac.move( hostMemorySpace, false ); + + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( elemGhostRank[ei] >= 0 ) + { + continue; + } + + + { + solver.resetStateToBeginningOfStep( domain ); + + pres.move( hostMemorySpace, true ); + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; +#if defined(GEOS_USE_CUDA) + pres.move( parallelDeviceMemorySpace, false ); +#endif + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + ElementRegionManager & elementRegionManager2 = mesh2.getElemManager(); + elementRegionManager2.forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + solver.updateOBLOperators( subRegion2 ); + } ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC - 1; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + compFrac.move( hostMemorySpace, true ); + compFrac[ei][jc] += perturbParameter; +#if defined(GEOS_USE_CUDA) + compFrac.move( parallelDeviceMemorySpace, false ); +#endif + + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + ElementRegionManager & elementRegionManager2 = mesh2.getElemManager(); + elementRegionManager2.forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + solver.updateOBLOperators( subRegion2 ); + } ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + perturbParameter, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseFlowTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseFlowTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + writeTableToFile( "obl_3comp_static.txt", oblInput ); + setupProblemFromXML( state.getProblemManager(), xmlInput ); + removeFile( "obl_3comp_static.txt" ); + + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< ReactiveCompositionalMultiphaseOBL >( "compflow" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ReactiveCompositionalMultiphaseOBL * solver; +}; + +real64 constexpr CompositionalMultiphaseFlowTest::time; +real64 constexpr CompositionalMultiphaseFlowTest::dt; +real64 constexpr CompositionalMultiphaseFlowTest::eps; + +TEST_F( CompositionalMultiphaseFlowTest, derivativeNumericalCheck_operators ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-4; + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testOperatorsNumericalDerivatives( *solver, domain, perturb, tol ); +} + +TEST_F( CompositionalMultiphaseFlowTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-2; // 1% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +/* + * Accumulation numerical test not passing due to some numerical catastrophic cancellation + * happenning in the kernel for the particular set of initial conditions we're running. + * The test should be re-enabled and fixed at some point. + */ +TEST_F( CompositionalMultiphaseFlowTest, jacobianNumericalCheck_accumulation ) +{ + real64 const perturb = sqrt( eps ); + real64 const tol = 1e-2; // 1% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleAccumulationTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testSingleFlowUtils.hpp b/src/coreComponents/unitTests/fluidFlowTests/testSingleFlowUtils.hpp new file mode 100644 index 00000000000..24f57efc242 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testSingleFlowUtils.hpp @@ -0,0 +1,305 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#ifndef GEOS_TESTSINGLEFLOWUTILS_HPP +#define GEOS_TESTSINGLEFLOWUTILS_HPP + +#include "codingUtilities/UnitTestUtilities.hpp" +#include "constitutive/ConstitutiveManager.hpp" +#include "constitutive/fluid/singlefluid/SingleFluidBase.hpp" +#include "constitutive/fluid/singlefluid/SingleFluidLayouts.hpp" +#include "mesh/MeshManager.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBase.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVM.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "testFlowUtils.hpp" + +namespace geos +{ + +namespace testing +{ + +void fillNumericalJacobian( arrayView1d< real64 const > const & residual, + arrayView1d< real64 const > const & residualOrig, + globalIndex const dofIndex, + real64 const eps, + CRSMatrixView< real64, globalIndex const > const & jacobian ) +{ + forAll< parallelDevicePolicy<> >( residual.size(), [=] GEOS_HOST_DEVICE ( localIndex const row ) + { + real64 const dRdX = ( residual[row] - residualOrig[row] ) / eps; + if( fabs( dRdX ) > 0.0 ) + { + jacobian.addToRow< parallelDeviceAtomic >( row, &dofIndex, &dRdX, 1 ); + } + } ); +} + +void setupProblemFromXML( ProblemManager & problemManager, char const * const xmlInput ) +{ + xmlWrapper::xmlDocument xmlDocument; + xmlWrapper::xmlResult xmlResult = xmlDocument.loadString( xmlInput ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + + int mpiSize = MpiWrapper::commSize( MPI_COMM_GEOS ); + + dataRepository::Group & commandLine = + problemManager.getGroup< dataRepository::Group >( problemManager.groupKeys.commandLine ); + + commandLine.registerWrapper< integer >( problemManager.viewKeys.xPartitionsOverride.key() ). + setApplyDefaultValue( mpiSize ); + + xmlWrapper::xmlNode xmlProblemNode = xmlDocument.getChild( dataRepository::keys::ProblemManager ); + problemManager.processInputFileRecursive( xmlDocument, xmlProblemNode ); + + DomainPartition & domain = problemManager.getDomainPartition(); + + constitutive::ConstitutiveManager & constitutiveManager = domain.getConstitutiveManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( constitutiveManager.getName().c_str()); + constitutiveManager.processInputFileRecursive( xmlDocument, topLevelNode ); + + MeshManager & meshManager = problemManager.getGroup< MeshManager >( problemManager.groupKeys.meshManager ); + meshManager.generateMeshLevels( domain ); + + ElementRegionManager & elementManager = domain.getMeshBody( 0 ).getBaseDiscretization().getElemManager(); + topLevelNode = xmlProblemNode.child( elementManager.getName().c_str()); + elementManager.processInputFileRecursive( xmlDocument, topLevelNode ); + + problemManager.problemSetup(); + problemManager.applyInitialConditions(); +} + +void testMobilityNumericalDerivatives( SinglePhaseFVM<> & solver, + DomainPartition & domain, + bool const isThermal, + real64 const perturbParameter, + real64 const relTol ) +{ + using DerivOffset = constitutive::singlefluid::DerivativeOffsetC< 0 >; + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), + [&]( string const, + MeshLevel & mesh, + string_array const & regionNames ) + { + ElementRegionManager & elementRegionManager = mesh.getElemManager(); + elementRegionManager.forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + SCOPED_TRACE( subRegion.getParent().getParent().getName() + "/" + subRegion.getName() ); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + arrayView1d< real64 const > const pres_n = + subRegion.getField< fields::flow::pressure_n >(); + + arrayView1d< real64 > const mob = + subRegion.getField< fields::flow::mobility >(); + + arrayView2d< real64, constitutive::singlefluid::USD_FLUID > const dMob = + subRegion.getField< fields::flow::dMobility >(); + + // reset the solver state to zero out variable updates + solver.resetStateToBeginningOfStep( domain ); + + // make a copy of unperturbed values of component fractions + array1d< real64 > mobOrig( subRegion.size() ); + mobOrig.setValues< serialPolicy >( mob ); + + // Step 1: update pressure and check derivatives + + { + // perturb pressure in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; + } ); + + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &mobOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + real64 const delta = pres[ei] - pres_n[ei]; + checkDerivative( mob[ei], + mobOrig[ei], + dMob[ei][DerivOffset::dP], + delta, + relTol, + "mob", + "Pres" ); + } ); + } + + // Step 2: update temperature and check derivatives + + if( isThermal ) + { + using DerivOffsetTherm = constitutive::singlefluid::DerivativeOffsetC< 1 >; + arrayView1d< real64 > const temp = + subRegion.getField< fields::flow::temperature >(); + arrayView1d< real64 const > const temp_n = + subRegion.getField< fields::flow::temperature_n >(); + + arrayView2d< real64, constitutive::singlefluid::USD_FLUID > const dMobTherm = + subRegion.getField< fields::flow::dMobility >(); + + // reset the solver state to zero out variable updates (resetting the whole domain is overkill...) + solver.resetStateToBeginningOfStep( domain ); + + // perturb temperature in each cell + forAll< serialPolicy >( subRegion.size(), [=] ( localIndex const ei ) + { + real64 const dT = perturbParameter * ( temp[ei] + perturbParameter ); + temp[ei] += dT; + } ); + + solver.updateFluidState( subRegion ); + + // check values in each cell + forAll< serialPolicy >( subRegion.size(), [=, &mobOrig] ( localIndex const ei ) + { + SCOPED_TRACE( "Element " + std::to_string( ei ) ); + + real64 const delta = temp[ei] - temp_n[ei]; + checkDerivative( mob[ei], + mobOrig[ei], + dMobTherm[ei][DerivOffsetTherm::dT], + delta, + relTol, + "mob", + "Temp" ); + } ); + } + + } ); + } ); +} + +template< typename SINGLE_PHASE_SOLVER, typename LAMBDA > +void fillCellCenteredNumericalJacobian( SINGLE_PHASE_SOLVER & solver, + DomainPartition & domain, + bool const isThermal, + real64 const perturbParameter, + arrayView1d< real64 > residual, + arrayView1d< real64 > residualOrig, + CRSMatrixView< real64, globalIndex > jacobian, + CRSMatrixView< real64, globalIndex > jacobianFD, + LAMBDA assembleFunction ) +{ + DofManager const & dofManager = solver.getDofManager(); + string const elemDofKey = dofManager.getKey( SINGLE_PHASE_SOLVER::viewKeyStruct::elemDofFieldString() ); + + solver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions( regionNames, + [&]( localIndex const, + ElementSubRegionBase & subRegion ) + { + arrayView1d< integer const > const & elemGhostRank = subRegion.ghostRank(); + arrayView1d< globalIndex const > const & elemDofNumber = + subRegion.getReference< array1d< globalIndex > >( elemDofKey ); + + arrayView1d< real64 > const pres = + subRegion.getField< fields::flow::pressure >(); + + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( elemGhostRank[ei] >= 0 ) + { + continue; + } + + solver.resetStateToBeginningOfStep( domain ); + + // Step 1: compute numerical derivatives wrt pressure + + { + pres.move( hostMemorySpace, true ); // to get the correct pres after reset + real64 const dP = perturbParameter * ( pres[ei] + perturbParameter ); + pres[ei] += dP; +#if defined(GEOS_USE_CUDA) + pres.move( parallelDeviceMemorySpace, false ); +#endif + + solver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + // Step 2: compute numerical derivatives wrt temperature + + if( isThermal ) + { + arrayView1d< real64 > const temp = + subRegion.getField< fields::flow::temperature >(); + temp.move( hostMemorySpace, false ); + + solver.resetStateToBeginningOfStep( domain ); + + temp.move( hostMemorySpace, true ); + real64 const dT = perturbParameter * ( temp[ei] + perturbParameter ); + temp[ei] += dT; +#if defined(GEOS_USE_CUDA) + temp.move( parallelDeviceMemorySpace, false ); +#endif + + // here, we make sure that rock internal energy is updated + // in other words, a call to updateFluidState would not work + solver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + elemDofNumber[ei] + 1, + dT, + jacobianFD.toViewConstSizes() ); + } + + } + } ); + } ); +} + + +} // namespace testing + +} // namespace geos + +#endif //GEOS_TESTSINGLEFLOWUTILS_HPP diff --git a/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseFVMKernels.cpp b/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseFVMKernels.cpp new file mode 100644 index 00000000000..6e9302a4ad3 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseFVMKernels.cpp @@ -0,0 +1,234 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/initialization.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVMKernels.hpp" +#include "testFlowKernelHelpers.hpp" + +// TPL includes +#include + +using namespace geos; +using namespace geos::singlePhaseFVMKernels; + + +template< localIndex stencilSize > +void computeFlux( arraySlice1d< real64 const > const & weight, + real64 const * pres, + real64 const * gravCoef, + real64 const * mob, + real64 const * dMob_dPres, + real64 const * dens, + real64 const * dDens_dPres, + real64 const dt, + real64 & flux, + real64 (& dFlux_dP)[stencilSize] ) +{ + localIndex constexpr numElems = 2; + + real64 densMean = 0.0; + real64 dDensMean_dP[stencilSize] {}; + for( localIndex i = 0; i < numElems; ++i ) + { + densMean += 0.5 * dens[i]; + dDensMean_dP[i] = 0.5 * dDens_dPres[i]; + } + real64 potDif = 0.0; + real64 sumWeightGrav = 0; + for( localIndex i = 0; i < stencilSize; ++i ) + { + potDif += weight[i] * (pres[i] - densMean * gravCoef[i]); + sumWeightGrav += weight[i] * gravCoef[i]; + } + localIndex const k_up = (potDif >= 0) ? 0 : 1; + flux = dt * potDif * mob[k_up]; + for( localIndex i = 0; i < stencilSize; ++i ) + { + dFlux_dP[i] = dt * ( weight[i] - sumWeightGrav * dDensMean_dP[i] ) * mob[k_up]; + } + dFlux_dP[k_up] += dt * potDif * dMob_dPres[k_up]; +} + +template< bool FULL, localIndex stencilSize > +void testFluxKernel( CellElementStencilTPFA const & stencil, + real64 const * pres, + real64 const * gravCoef, + real64 const * mob, + real64 const * dMob_dPres, + real64 const * dens, + real64 const * dDens_dPres, + real64 const dt ) +{ + localIndex constexpr numElems = CellElementStencilTPFA::maxNumPointsInFlux; + + CellElementStencilTPFA::IndexContainerViewConstType const & seri = stencil.getElementRegionIndices(); + CellElementStencilTPFA::IndexContainerViewConstType const & sesri = stencil.getElementSubRegionIndices(); + CellElementStencilTPFA::IndexContainerViewConstType const & sei = stencil.getElementIndices(); + CellElementStencilTPFA::WeightContainerViewConstType const & weights = stencil.getWeights(); + + auto presView = AccessorHelper< FULL >::template makeElementAccessor< 1 >( pres, + stencilSize, + seri[0], + sesri[0], + sei[0] ); + auto gravCoefView = AccessorHelper< FULL >::template makeElementAccessor< 1 >( gravCoef, + stencilSize, + seri[0], + sesri[0], + sei[0] ); + auto mobView = AccessorHelper< FULL >::template makeElementAccessor< 1 >( mob, + stencilSize, + seri[0], + sesri[0], + sei[0] ); + auto dMob_dPresView = AccessorHelper< FULL >::template makeElementAccessor< 1 >( dMob_dPres, + stencilSize, + seri[0], + sesri[0], + sei[0] ); + auto densView = AccessorHelper< FULL >::template makeElementAccessor< 2 >( dens, + stencilSize, + seri[0], + sesri[0], + sei[0], + 1 ); + auto dDens_dPresView = AccessorHelper< FULL >::template makeElementAccessor< 2 >( dDens_dPres, + stencilSize, + seri[0], + sesri[0], + sei[0], + 1 ); + + array1d< real64 > flux( numElems ); + array2d< real64 > fluxJacobian( numElems, stencilSize ); + + // transmissibility + real64 transmissibility[1][2]; + transmissibility[0][0] = weights[0][0]; + transmissibility[0][1] = weights[0][1]; + real64 dTrans_dPres[1][2] = {{0.0, 0.0}}; + + FluxKernel::compute( stencilSize, + seri[0], + sesri[0], + sei[0], + transmissibility, + dTrans_dPres, + presView.toNestedViewConst(), + gravCoefView.toNestedViewConst(), + densView.toNestedViewConst(), + dDens_dPresView.toNestedViewConst(), + mobView.toNestedViewConst(), + dMob_dPresView.toNestedViewConst(), + dt, + flux, + fluxJacobian ); + + real64 flux_et; + real64 dFlux_dP_et[stencilSize]; + + // compute etalon + computeFlux( weights[0], + pres, + gravCoef, + mob, + dMob_dPres, + dens, + dDens_dPres, + dt, + flux_et, + dFlux_dP_et ); + + EXPECT_DOUBLE_EQ( flux[0], flux_et ); + EXPECT_DOUBLE_EQ( flux[1], -flux_et ); + for( localIndex i = 0; i < stencilSize; ++i ) + { + EXPECT_DOUBLE_EQ( fluxJacobian[0][i], dFlux_dP_et[i] ); + EXPECT_DOUBLE_EQ( fluxJacobian[1][i], -dFlux_dP_et[i] ); + } +} + +TEST( SinglePhaseFVMKernels, fluxFull ) +{ + localIndex constexpr stencilSize = 2; + + + CellElementStencilTPFA stencil; + + localIndex elemReg[2] = {0, 1}; + localIndex elemSubReg[2] = {0, 0}; + localIndex elemIndex[2] = {1, 0}; + real64 weight[] = { 1e-12, -1e-12 }; + stencil.add( stencilSize, + elemReg, + elemSubReg, + elemIndex, + weight, + 0 ); + + + int constexpr NTEST = 3; + + // we keep these around for easy aggregate initialization + real64 const presData[NTEST][stencilSize] = { + { 1.1e+6, 2.1e+6 }, { 2.1e+6, 2.2e+6 }, { 2.1e+6, 2.1e+6 } + }; + real64 const gravCoefData[NTEST][stencilSize] = { + { 1e+3, 5e+2 }, { 1e+3, 1e+3 }, { 0.0, 1e+3 } + }; + real64 const mobData[NTEST][stencilSize] = { + { 1e+6, 2e+6 }, { 2e+6, 1e+6 }, { 2e+6, 5e+6 } + }; + real64 const dMob_dPresData[NTEST][stencilSize] = { + { 1e-6, 2e-6 }, { 1e-6, 2e-6 }, { 1e-6, 2e-6 } + }; + real64 const densData[NTEST][stencilSize] = { + { 1e+3, 2e+3 }, { 2e+3, 3e+3 }, { 2e+3, 1e+3 } + }; + real64 const dDens_dPresData[NTEST][stencilSize] = { + { 1e-6, 2e-6 }, { 2e-6, 3e-6 }, { 2e-6, 2e-6 } + }; + real64 const dt[NTEST] = { 1.0, 1e+5, 1e+8 }; + + + for( int i = 0; i < NTEST; ++i ) + { + SCOPED_TRACE( "Input # " + std::to_string( i ) ); + + testFluxKernel< true, 2 >( stencil, + presData[i], + gravCoefData[i], + mobData[i], + dMob_dPresData[i], + densData[i], + dDens_dPresData[i], + dt[i] ); + + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseMobilityKernel.cpp b/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseMobilityKernel.cpp new file mode 100644 index 00000000000..62f73daf746 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testSinglePhaseMobilityKernel.cpp @@ -0,0 +1,70 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/initialization.hpp" +#include "physicsSolvers/fluidFlow/kernels/singlePhase/MobilityKernel.hpp" + +// TPL includes +#include + +using namespace geos; +using namespace geos::singlePhaseBaseKernels; + +// Sphinx start after test mobility + +TEST( SinglePhaseBaseKernels, mobility ) +{ + int constexpr NTEST = 3; + + real64 const dens[NTEST] = { 800.0, 1000.0, 1500.0 }; + + real64 const dDens_dPres[NTEST] = { 1e-5, 1e-10, 0.0 }; + real64 const visc[NTEST] = { 5.0, 2.0, 1.0 }; + + real64 const dVisc_dPres[NTEST] = { 1e-7, 0.0, 0.0 }; + + for( int i = 0; i < NTEST; ++i ) + { + SCOPED_TRACE( "Input # " + std::to_string( i ) ); + + real64 mob; + real64 dMob_dPres; + MobilityKernel::compute( dens[i], visc[i], mob ); + MobilityKernel::compute_derivative( mob, dDens_dPres[i], visc[i], dVisc_dPres[i], dMob_dPres ); + + // compute etalon + real64 const mob_et = dens[i] / visc[i]; + real64 const dMob_dPres_et = mob_et * (dDens_dPres[i] / dens[i] - dVisc_dPres[i] / visc[i]); + + EXPECT_DOUBLE_EQ( mob, mob_et ); + EXPECT_DOUBLE_EQ( dMob_dPres, dMob_dPres_et ); + } +} + +// Sphinx end before test mobility + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testThermalCompMultiphaseFlow.cpp b/src/coreComponents/unitTests/fluidFlowTests/testThermalCompMultiphaseFlow.cpp new file mode 100644 index 00000000000..90a8e454cd2 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testThermalCompMultiphaseFlow.cpp @@ -0,0 +1,394 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "finiteVolume/FiniteVolumeManager.hpp" +#include "finiteVolume/FluxApproximationBase.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::constitutive::multifluid; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// Sphinx start after input XML + +char const * pvtLiquid = "DensityFun PhillipsBrineDensity 1e6 7.5e7 5e5 295.15 370.15 25 0\n" + "ViscosityFun PhillipsBrineViscosity 0\n" + "EnthalpyFun BrineEnthalpy 1e6 7.5e7 5e5 295.15 370.15 25 0\n"; + +char const * pvtGas = "DensityFun SpanWagnerCO2Density 1e6 7.5e7 5e5 295.15 370.15 25\n" + "ViscosityFun FenghourCO2Viscosity 1e6 7.5e7 5e5 295.15 370.15 25\n" + "EnthalpyFun CO2Enthalpy 1e6 7.5e7 5e5 295.15 370.15 25\n"; + +char const * co2flash = "FlashModel CO2Solubility 1e6 7.5e7 5e5 295.15 370.15 25 0"; + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +// Sphinx end before input XML + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseFVM & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + // fill jacobian FD + fillCellCenteredNumericalJacobian( solver, + domain, + true, + perturbParameter, + residual.toView(), + residualOrig.toView(), + jacobian.toView(), + jacobianFD.toView(), + assembleFunction ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol, 1e-6 ); +} + +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} + +class ThermalCompositionalMultiphaseFlowTest : public ::testing::Test +{ +public: + + ThermalCompositionalMultiphaseFlowTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + { + writeTableToFile( pvtLiquidFilename, pvtLiquid ); + writeTableToFile( pvtGasFilename, pvtGas ); + writeTableToFile( co2flashFilename, co2flash ); + } + + ~ThermalCompositionalMultiphaseFlowTest() override + { + removeFile( pvtLiquidFilename ); + removeFile( pvtGasFilename ); + removeFile( co2flashFilename ); + } + +protected: + + void SetUp() override + { + + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseFVM >( "compflow" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseFVM * solver; + + string const pvtLiquidFilename = "pvtliquid.txt"; + string const pvtGasFilename = "pvtgas.txt"; + string const co2flashFilename = "co2flash.txt"; +}; + +real64 constexpr ThermalCompositionalMultiphaseFlowTest::time; +real64 constexpr ThermalCompositionalMultiphaseFlowTest::dt; +real64 constexpr ThermalCompositionalMultiphaseFlowTest::eps; + +TEST_F( ThermalCompositionalMultiphaseFlowTest, derivativeNumericalCheck_composition ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-4; + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testCompositionNumericalDerivatives( *solver, domain, perturb, tol ); +} + +TEST_F( ThermalCompositionalMultiphaseFlowTest, derivativeNumericalCheck_phaseVolumeFraction ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-2; // 5% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + testPhaseVolumeFractionNumericalDerivatives( *solver, domain, true, perturb, tol ); +} + +TEST_F( ThermalCompositionalMultiphaseFlowTest, derivativeNumericalCheck_phaseMobility ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-2; // 5% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testPhaseMobilityNumericalDerivatives( *solver, domain, true, perturb, tol ); +} + +TEST_F( ThermalCompositionalMultiphaseFlowTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#if 0 +TEST_F( ThermalCompositionalMultiphaseFlowTest, jacobianNumericalCheck_accumulationVolumeBalance ) +{ + real64 const perturb = sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleAccumulationAndVolumeBalanceTerms( domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testThermalSinglePhaseFlow.cpp b/src/coreComponents/unitTests/fluidFlowTests/testThermalSinglePhaseFlow.cpp new file mode 100644 index 00000000000..b98ae8bbcef --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testThermalSinglePhaseFlow.cpp @@ -0,0 +1,290 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "constitutive/fluid/singlefluid/SingleFluidBase.hpp" +#include "finiteVolume/FiniteVolumeManager.hpp" +#include "finiteVolume/FluxApproximationBase.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBaseFields.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVM.hpp" +#include "physicsSolvers/fluidFlow/FlowSolverBaseFields.hpp" +#include "unitTests/fluidFlowTests/testSingleFlowUtils.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// Sphinx start after input XML + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; +// Sphinx end before input XML + +template< typename LAMBDA > +void testNumericalJacobian( SinglePhaseFVM<> & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA assembleFunction ) +{ + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + // fill jacobian FD + fillCellCenteredNumericalJacobian( solver, + domain, + true, + perturbParameter, + residual.toView(), + residualOrig.toView(), + jacobian.toView(), + jacobianFD.toView(), + assembleFunction ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol, 1e-6 ); +} + +class ThermalSinglePhaseFlowTest : public ::testing::Test +{ +public: + + ThermalSinglePhaseFlowTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< SinglePhaseFVM<> >( "singleflow" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + SinglePhaseFVM<> * solver; +}; + +real64 constexpr ThermalSinglePhaseFlowTest::time; +real64 constexpr ThermalSinglePhaseFlowTest::dt; +real64 constexpr ThermalSinglePhaseFlowTest::eps; + +TEST_F( ThermalSinglePhaseFlowTest, derivativeNumericalCheck_mobility ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 5e-2; // 5% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testMobilityNumericalDerivatives( *solver, domain, true, perturb, tol ); +} + +TEST_F( ThermalSinglePhaseFlowTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 2e-2; // 2% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + // The first input parameter denotes t_n, which is unused. Just input something here. + solver->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#if 1 +TEST_F( ThermalSinglePhaseFlowTest, jacobianNumericalCheck_accumulationBalance ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 2e-2; // 2% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleAccumulationTerms( domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/fluidFlowTests/testTransmissibility.cpp b/src/coreComponents/unitTests/fluidFlowTests/testTransmissibility.cpp new file mode 100644 index 00000000000..ddc0d074630 --- /dev/null +++ b/src/coreComponents/unitTests/fluidFlowTests/testTransmissibility.cpp @@ -0,0 +1,333 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "codingUtilities/UnitTestUtilities.hpp" +#include "unitTests/fluidFlowTests/testSingleFlowUtils.hpp" +#include "physicsSolvers/fluidFlow/StencilDataCollection.hpp" +#include "mainInterface/ProblemManager.hpp" + + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + + +CommandLineOptions g_commandLineOptions; + + +/// Provide every common xml input for the transmissibility tests +constexpr string_view xmlInputCommon = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +)xml"; + +/// Provide the ending of the xml input for the transmissibility tests +static string_view constexpr xmlInputEnd = + R"xml( + +)xml"; + +/// Path of the StencilDataCollection in the hierarchy +static string_view constexpr stencilDataCollectionPath = "/Tasks/cellToCellDataCollection"; + + +/// a "stack" array to represent 3d floating point data (ie. coords) +using Float3 = std::array< real64, 3 >; +/// a "stack" array to represent 3d integer data (ie. cell count / axis) +using Int3 = std::array< integer, 3 >; + +/// Enumeration of the 3D axis to take into account for a structured mesh. +enum class Axis : integer { X = 0, Y = 1, Z = 2 }; + +/** + * @brief a map of the half transmissibilities, from the first to the second cell identified by the + * key global id. + */ +using TransmissibilityMap = std::map< std::pair< globalIndex, globalIndex >, real64 >; + +/** + * @brief the parameters for a given test instance. + */ +struct TestParams +{ + Int3 m_cellCount; + Float3 m_meshSize; + Float3 m_cellDistance; + + constexpr TestParams( Int3 cellCount, Float3 meshSize ): + m_cellCount( cellCount ), + m_meshSize( meshSize ), + m_cellDistance( { meshSize[0] / real64( cellCount[0] ), + meshSize[1] / real64( cellCount[1] ), + meshSize[2] / real64( cellCount[2] ) } ) + {} +}; + +static real64 constexpr g_transmissibilityTolerance = 1.0e-11; +static Float3 constexpr g_testPermeability = { 2.0e-16, 2.0e-16, 2.0e-16 }; +static real64 constexpr g_testNetToGross = 1.0; + + +void verifyStencilOutputStructured( string_view xmlInput, TestParams const & params ); + + +TEST( TransmissibilityTest, stencilOutputVerificationIso ) +{ + static string_view constexpr meshInput = + R"xml( + + + + +)xml"; + std::ostringstream xmlInput; + xmlInput << xmlInputCommon << meshInput << xmlInputEnd; + + static TestParams constexpr params { + { 3, 3, 3 }, // cellCount + { 30.0, 30.0, 30.0 }, // meshSize + }; + + verifyStencilOutputStructured( xmlInput.str(), params ); +} + +TEST( TransmissibilityTest, StencilOutputVerificationAniso ) +{ + static string_view constexpr meshInput = + R"xml( + + + + +)xml"; + std::ostringstream xmlInput; + xmlInput << xmlInputCommon << meshInput << xmlInputEnd; + + static TestParams constexpr params { + { 3, 4, 5 }, // cellCount + { 70.0, 10.0, 54.321 }, // meshSize + }; + + verifyStencilOutputStructured( xmlInput.str(), params ); +} + + + +/** + * @return The theorical half transmissiblity (from A to B or B to A) within a structured mesh. + * @param params The test parameters + * @param axis The axis in which we want to compute the transmissibility (structured mesh). + */ +real64 computeTransmissiblityStructured( TestParams const & params, Axis axis ) +{ + real64 const faceArea = axis == Axis::X ? params.m_cellDistance[1]*params.m_cellDistance[2]: + axis == Axis::Y ? params.m_cellDistance[0]*params.m_cellDistance[2]: + params.m_cellDistance[0]*params.m_cellDistance[1]; + real64 const halfDistance = 0.5 * params.m_cellDistance[integer( axis )]; + + real64 const transmissibility = g_testPermeability[integer( axis )] * g_testNetToGross * ( faceArea / halfDistance ); + // return half transmissibility + return g_testNetToGross * transmissibility * 0.5; +} + +/** + * @brief Verify the transmissibility data from the StencilDataCollection for each connection + * within a structured mesh. + * @param transmissibilities The transmissibility map + * @param axis The axis in which we want to verify the transmissibility (structured mesh). + * @param params The test parameters + */ +void verifyTransmissibilityDataStructured( TransmissibilityMap transmissibilities, Axis axis, + TestParams const & params ) +{ + integer const cellBIdOffset = axis == Axis::X ? 1: + axis == Axis::Y ? params.m_cellCount[0]: + params.m_cellCount[0]*params.m_cellCount[1]; + integer const endX = axis == Axis::X ? params.m_cellCount[0] - 1 : params.m_cellCount[0]; + integer const endY = axis == Axis::Y ? params.m_cellCount[1] - 1 : params.m_cellCount[1]; + integer const endZ = axis == Axis::Z ? params.m_cellCount[2] - 1 : params.m_cellCount[2]; + real64 const expectedAxisTransmissibility = computeTransmissiblityStructured( params, axis ); + + for( integer z = 0; z < endZ; ++z ) + { + for( integer y = 0; y < endY; ++y ) + { + for( integer x = 0; x < endX; ++x ) + { + integer const cellAId = x + params.m_cellCount[0] * (y + z * params.m_cellCount[1]); + integer const cellBId = cellAId + cellBIdOffset; + real64 const transmissibilityOutput = transmissibilities[std::make_pair( cellAId, cellBId )]; + real64 const transmissibilityTolerance = g_transmissibilityTolerance * std::abs( transmissibilityOutput ); + EXPECT_NEAR( transmissibilityOutput, expectedAxisTransmissibility, + transmissibilityTolerance )<< GEOS_FMT( "Transmissibility data from {} does not match with expectation.", + StencilDataCollection::catalogName() ); + } + } + } +} + +/** + * @brief Verify the source data consistency and return a transmissibility map for easy further data access. + * @param stencilData A StencilDataCollection object which contains the data gathered for the stencil. + * @param params The test parameters + * @return a TransmissibilityMap object containing the stencil data. + */ +TransmissibilityMap getTransmissibilityMap( StencilDataCollection const & stencilData, + TestParams const & params ) +{ + using VK = StencilDataCollection::viewKeyStruct; + auto const & cellAGlobalId = stencilData.getReference< array1d< globalIndex > >( VK::cellAGlobalIdString() ); + auto const & cellBGlobalId = stencilData.getReference< array1d< globalIndex > >( VK::cellBGlobalIdString() ); + auto const & transmissibilityAB = stencilData.getReference< array1d< real64 > >( VK::transmissibilityABString() ); + auto const & transmissibilityBA = stencilData.getReference< array1d< real64 > >( VK::transmissibilityBAString() ); + + // verify data size + integer const nx = params.m_cellCount[0]; + integer const ny = params.m_cellCount[1]; + integer const nz = params.m_cellCount[2]; + integer const arraySize = transmissibilityAB.size(); + EXPECT_EQ( arraySize, 3*nx*ny*nz - nx*ny - ny*nz - nx*nz ); + // verify that array size is always equal for all buffers + EXPECT_EQ( cellAGlobalId.size(), arraySize ); + EXPECT_EQ( cellBGlobalId.size(), arraySize ); + EXPECT_EQ( transmissibilityBA.size(), arraySize ); + + TransmissibilityMap transmissibilities; + for( int i = 0; i < arraySize; ++i ) + { + transmissibilities[std::make_pair( cellAGlobalId[i], cellBGlobalId[i] )] = transmissibilityAB[i]; + } + return transmissibilities; +} + + +/** + * @brief Launch a test to verify if: + * - data of the output of the stencil is consistent, + * - output transmissiblity values are conform to computed expectations. + * @param xmlInput The XML input to launch the test on. + * @param params The test parameters. + */ +void verifyStencilOutputStructured( string_view xmlInput, TestParams const & params ) +{ + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + ProblemManager & problem = state.getProblemManager(); + setupProblemFromXML( problem, xmlInput.data() ); + + EXPECT_FALSE( problem.runSimulation() ) << "Simulation exited early."; + + { // checking results + StencilDataCollection const & stencilData = + problem.getGroupByPath< StencilDataCollection >( string( stencilDataCollectionPath ) ); + TransmissibilityMap const transmissibilities = getTransmissibilityMap( stencilData, params ); + + // let's check each couple of cell in the x direction + verifyTransmissibilityDataStructured( transmissibilities, Axis::X, params ); + verifyTransmissibilityDataStructured( transmissibilities, Axis::Y, params ); + verifyTransmissibilityDataStructured( transmissibilities, Axis::Z, params ); + } +} + + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/linearAlgebraTests/CMakeLists.txt b/src/coreComponents/unitTests/linearAlgebraTests/CMakeLists.txt new file mode 100644 index 00000000000..f14fe910eac --- /dev/null +++ b/src/coreComponents/unitTests/linearAlgebraTests/CMakeLists.txt @@ -0,0 +1,34 @@ +# Specify list of tests +set( LAI_tests + testDofManager.cpp + testLAIHelperFunctions.cpp ) + +set( nranks 2 ) + +# Add gtest C++ based tests +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + + +foreach(test ${LAI_tests}) + get_filename_component( test_name ${test} NAME_WE ) + + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} + ) + +if ( ENABLE_MPI ) + geos_add_test( NAME ${test_name} + COMMAND ${test_name} -x ${nranks} + NUM_MPI_TASKS ${nranks} ) +else() + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endif() +endforeach() diff --git a/src/coreComponents/unitTests/linearAlgebraTests/testDofManager.cpp b/src/coreComponents/unitTests/linearAlgebraTests/testDofManager.cpp new file mode 100644 index 00000000000..c7a0dc9212d --- /dev/null +++ b/src/coreComponents/unitTests/linearAlgebraTests/testDofManager.cpp @@ -0,0 +1,1114 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file testDofManager.cpp + * @brief This test file is part of the ctest suite and tests the DofManager functionality. + */ + +#include "codingUtilities/UnitTestUtilities.hpp" +#include "common/DataTypes.hpp" +#include "linearAlgebra/DofManager.hpp" +#include "linearAlgebra/unitTests/testLinearAlgebraUtils.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mesh/mpiCommunications/CommunicationTools.hpp" +#include "mainInterface/GeosxState.hpp" +#include "unitTests/linearAlgebraTests/testDofManagerUtils.hpp" + +#include "gtest/gtest.h" + +#include + +using namespace geos; +using namespace geos::testing; +using namespace geos::dataRepository; + +char const * xmlInput = + R"xml( + + + + + + + + + + + + )xml"; + +/** + * @brief Base class for all DofManager test fixtures. + */ +class DofManagerTestBase : public ::testing::Test +{ +protected: + + using Base = ::testing::Test; + + DofManagerTestBase(): + Base(), + state( std::make_unique< CommandLineOptions >() ), + domain( state.getProblemManager().getDomainPartition() ), + dofManager( "test" ) + { + geos::testing::setupProblemFromXML( &state.getProblemManager(), xmlInput ); + dofManager.setDomain( domain ); + } + + GeosxState state; + DomainPartition & domain; + DofManager dofManager; +}; + +/** + * @brief Check that all local objects have dofs assigned. Collect all local dofs into a list. + * @param [in] domain the domain partition + * @param [in] dofIndexKey key used to look up dof index array + * @param [in] support list of target region names + * @param [out] dofNumbers the list of dof indices + */ +template< FieldLocation LOC > +void collectLocalDofNumbers( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + array1d< globalIndex > & dofNumbers ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & meshLevel = meshBody.getMeshLevel( regions.meshLevelName ); + + ObjectManagerBase const & manager = meshLevel.getGroup< ObjectManagerBase > + ( geos::testing::internal::testMeshHelper< LOC >::managerKey() ); + arrayView1d< globalIndex const > dofIndex = manager.getReference< array1d< globalIndex > >( dofIndexKey ); + + forLocalObjects< LOC >( meshLevel, regions.regionNames, [&]( localIndex const idx ) + { + SCOPED_TRACE( "idx = " + std::to_string( idx ) ); + EXPECT_GE( dofIndex[idx], 0 ); + dofNumbers.emplace_back( dofIndex[idx] ); + } ); + } +} + +/** + * @brief Collect all local dofs into a list. + * @param [in] domain the domain partition + * @param [in] dofIndexKey key used to look up dof index array + * @param [in] support list of target region names + * @param [out] dofNumbers the list of dof indices + */ +template<> +void collectLocalDofNumbers< FieldLocation::Elem >( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + array1d< globalIndex > & dofNumbers ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & meshLevel = meshBody.getMeshLevel( regions.meshLevelName ); + + // make a list of regions + ElementRegionManager const & elemManager = meshLevel.getElemManager(); + auto const dofNumber = elemManager.constructViewAccessor< array1d< globalIndex >, arrayView1d< globalIndex const > >( dofIndexKey ); + + forLocalObjects< FieldLocation::Elem >( meshLevel, regions.regionNames, [&]( auto const idx ) + { + globalIndex const dofIndex = dofNumber[idx[0]][idx[1]][idx[2]]; + EXPECT_GE( dofIndex, 0 ); + dofNumbers.emplace_back( dofIndex ); + } ); + } +} + +/** + * @brief Checks that dof numbers are unique + * @param [in] dofNumbers list of dof numbers, must be sorted + */ +void checkUniqueness( arrayView1d< globalIndex const > const & dofNumbers ) +{ + EXPECT_TRUE( std::adjacent_find( dofNumbers.begin(), dofNumbers.end() ) == dofNumbers.end() ); +} + +/** + * @brief Checks that dof numbers have a given stride between them. + * @param [in] dofNumbers list of dof numbers, must be sorted + * @param [in] stride expected stride between dof numbers + */ +void checkStride( arrayView1d< globalIndex const > const & dofNumbers, globalIndex const stride ) +{ + // Check dof stride is equal to numComp + for( localIndex i = 1; i < dofNumbers.size(); ++i ) + { + SCOPED_TRACE( "i = " + std::to_string( i ) ); + EXPECT_EQ( dofNumbers[i] - dofNumbers[i - 1], stride ); + } +} + +/** + * @brief Checks that dof numbers are globally consistent across ranks. + * @param [in] dofNumbers list of dof numbers, must be sorted + */ +void checkGlobalOrdering( arrayView1d< globalIndex const > const & dofNumbers ) +{ + array1d< globalIndex > localDofBounds( 2 ); + localDofBounds[0] = dofNumbers.empty() ? -1 : dofNumbers.front(); + localDofBounds[1] = dofNumbers.empty() ? -1 : dofNumbers.back(); + + array1d< globalIndex > globalDofBounds; + MpiWrapper::allGather( localDofBounds.toViewConst(), globalDofBounds ); + + if( MpiWrapper::commRank() == 0 ) + { + localIndex const newSize = + std::distance( globalDofBounds.begin(), std::remove( globalDofBounds.begin(), globalDofBounds.end(), -1 )); + globalDofBounds.resize( newSize ); + + // Check that lower ranks have strictly lower dof numbers + EXPECT_TRUE( std::is_sorted( globalDofBounds.begin(), globalDofBounds.end() ) ); + checkUniqueness( globalDofBounds ); + } +} + +/** + * @brief Test fixture for all non-typed (LAI independent) DofManager tests. + */ +class DofManagerIndicesTest : public DofManagerTestBase +{ +protected: + + struct FieldDesc + { + string name; + FieldLocation location; + integer components; + stdVector< DofManager::FieldSupport > regions{}; + }; + + void test( stdVector< FieldDesc > const & fields ); +}; + +/** + * @brief General test function for single-field dof indices. + * @param location location of the field + * @param fieldName name of the field + * @param numComp number of components + * @param numDofIndicesExpected expected global number of dof indices + * @param regions list of support regions (empty = whole domain) + */ +void DofManagerIndicesTest::test( stdVector< FieldDesc > const & fields ) +{ + for( FieldDesc const & f : fields ) + { + dofManager.addField( f.name, f.location, f.components, f.regions ); + } + dofManager.reorderByRank(); + + array1d< globalIndex > allDofNumbers; + localIndex lastNumComp = -1; + + for( FieldDesc const & f : fields ) + { + array1d< globalIndex > dofNumbers; + string const key = dofManager.getKey( f.name ); + switch( f.location ) + { + case FieldLocation::Elem: + { + collectLocalDofNumbers< FieldLocation::Elem >( domain, key, getRegions( domain, f.regions ), dofNumbers ); + break; + } + case FieldLocation::Face: + { + collectLocalDofNumbers< FieldLocation::Face >( domain, key, getRegions( domain, f.regions ), dofNumbers ); + break; + } + case FieldLocation::Node: + { + collectLocalDofNumbers< FieldLocation::Node >( domain, key, getRegions( domain, f.regions ), dofNumbers ); + break; + } + default: + { + GEOS_ERROR( "Unsupported" ); + } + } + std::sort( dofNumbers.begin(), dofNumbers.end() ); + + if( !dofNumbers.empty() ) + { + checkUniqueness( dofNumbers ); + checkStride( dofNumbers, f.components ); + if( lastNumComp >= 0 ) + { + EXPECT_EQ( dofNumbers.front(), allDofNumbers.back() + lastNumComp ); + } + allDofNumbers.insert( allDofNumbers.size(), dofNumbers.begin(), dofNumbers.end() ); + } + lastNumComp = f.components; + } + checkGlobalOrdering( allDofNumbers ); +} + +/** + * @brief Check dof indexing for a node-based field with 3 dof/node. + */ +TEST_F( DofManagerIndicesTest, Node_Full ) +{ + test( + { + { + "displacement", + FieldLocation::Node, + 3, + { { "mesh", "Level0", {} } } + } + } ); +} + +/** + * @brief Check dof indexing for a node-based field with 3 dof/node with partial domain support. + */ +TEST_F( DofManagerIndicesTest, Node_Partial ) +{ + test( + { + { + "displacement", + FieldLocation::Node, + 3, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Check dof indexing for a cell-based field with 2 dof/cell. + */ +TEST_F( DofManagerIndicesTest, Elem_Full ) +{ + test( + { + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", {} } } + } + } ); +} + +/** + * @brief Check dof indexing for a cell-based field with 2 dof/cell with partial domain support. + */ +TEST_F( DofManagerIndicesTest, Elem_Partial ) +{ + test( + { + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical FVM system with 2 dof/cell. + */ +TEST_F( DofManagerIndicesTest, Face_Full ) +{ + test( + { + { + "flux", + FieldLocation::Face, + 2, + { { "mesh", "Level0", {} } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical FVM system with 2 dof/cell. + */ +TEST_F( DofManagerIndicesTest, Face_Partial ) +{ + test( + { + { + "flux", + FieldLocation::Face, + 2, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical FEM/FVM system. + */ +TEST_F( DofManagerIndicesTest, Node_Elem_Full ) +{ + test( + { + { + "displacement", + FieldLocation::Node, + 3, + { { "mesh", "Level0", {} } } + }, + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", {} } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical FEM/FVM system with partial domain support. + */ +TEST_F( DofManagerIndicesTest, Node_Elem_Partial ) +{ + test( + { + { + "displacement", + FieldLocation::Node, + 3, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", { "region1", "region2", "region4" } } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical Hybrid FVM system. + */ +TEST_F( DofManagerIndicesTest, Face_Elem_Full ) +{ + test( + { + { + "flux", + FieldLocation::Face, + 2, + { { "mesh", "Level0", {} } } + }, + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", {} } } + } + } ); +} + +/** + * @brief Check dof indexing for a typical Hybrid FVM system with partial domain support. + */ +TEST_F( DofManagerIndicesTest, Face_Elem_Partial ) +{ + test( + { + { + "flux", + FieldLocation::Face, + 2, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { + "pressure", + FieldLocation::Elem, + 2, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Test fixture for all typed (LAI dependent) DofManager tests. + * @tparam LAI linear algebra interface type + */ +template< typename LAI > +class DofManagerMatrixTest : public DofManagerTestBase +{ +protected: + + using Matrix = typename LAI::ParallelMatrix; + + using PatternFunc = void ( * )( DomainPartition const & mesh, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & regions, + globalIndex const rankOffset, + localIndex const numComp, + CRSMatrix< real64 > & sparsity ); + + using CoupledPatternFunc = void ( * )( DomainPartition const & mesh, + string const & dofIndexKey1, + string const & dofIndexKey2, + stdVector< DofManager::FieldSupport > const & regions, + globalIndex const rankOffset, + localIndex const numComp1, + localIndex const numComp2, + CRSMatrix< real64 > & sparsity ); + + struct FieldDesc + { + string name; + FieldLocation location; + DofManager::Connector connectivity; + localIndex components; + PatternFunc makePattern; + stdVector< DofManager::FieldSupport > regions = {}; + }; + + struct CouplingDesc + { + DofManager::Connector connectivity; + CoupledPatternFunc makeCouplingPattern; + bool symmetric = true; + stdVector< DofManager::FieldSupport > regions = {}; + }; + + void addFields( stdVector< FieldDesc > fields, + std::map< std::pair< string, string >, CouplingDesc > couplings = {} ) + { + for( FieldDesc const & f : fields ) + { + stdVector< DofManager::FieldSupport > const regions = getRegions( domain, f.regions ); + dofManager.addField( f.name, f.location, f.components, regions ); + dofManager.addCoupling( f.name, f.name, f.connectivity ); + } + for( auto const & entry : couplings ) + { + std::pair< string, string > const & fieldNames = entry.first; + CouplingDesc const & c = entry.second; + stdVector< DofManager::FieldSupport > const regions = getRegions( domain, c.regions ); + dofManager.addCoupling( fieldNames.first, fieldNames.second, c.connectivity, regions, c.symmetric ); + } + dofManager.reorderByRank(); + } +}; + +template< typename LAI > +class DofManagerSparsityTest : public DofManagerMatrixTest< LAI > +{ +protected: + + using Base = DofManagerMatrixTest< LAI >; + using Matrix = typename Base::Matrix; + using FieldDesc = typename Base::FieldDesc; + using CouplingDesc = typename Base::CouplingDesc; + + using Base::domain; + using Base::dofManager; + using Base::addFields; + + void test( stdVector< FieldDesc > fields, + std::map< std::pair< string, string >, CouplingDesc > couplings = {} ); +}; + +TYPED_TEST_SUITE_P( DofManagerSparsityTest ); + +template< typename LAI > +void DofManagerSparsityTest< LAI >::test( stdVector< FieldDesc > fields, + std::map< std::pair< string, string >, CouplingDesc > couplings ) +{ + addFields( fields, couplings ); + + // Create a sparsity pattern via regular face loop + localIndex numLocalDof = 0; + localIndex numCompTotal = 0; + for( FieldDesc const & f : fields ) + { + stdVector< DofManager::FieldSupport > const regions = getRegions( domain, f.regions ); + localIndex numLocalObj = 0; + switch( f.location ) + { + case FieldLocation::Elem: + { + numLocalObj = countLocalObjects< FieldLocation::Elem >( domain, regions ); + } + break; + case FieldLocation::Face: + { + numLocalObj = countLocalObjects< FieldLocation::Face >( domain, regions ); + } + break; + case FieldLocation::Node: + { + numLocalObj = countLocalObjects< FieldLocation::Node >( domain, regions ); + } + break; + default: + GEOS_ERROR( "Unsupported" ); + } + numLocalDof += numLocalObj * f.components; + numCompTotal += f.components; + } + + Matrix pattern; + { + // Create a sparsity pattern via DofManager + SparsityPattern< globalIndex > localPattern; + dofManager.setSparsityPattern( localPattern ); + CRSMatrix< real64, globalIndex > localMatrix; + localMatrix.assimilate< parallelHostPolicy >( std::move( localPattern ) ); + pattern.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + pattern.set( 1.0 ); + } + + CRSMatrix< real64, globalIndex > localPatternExpected( numLocalDof, + dofManager.numGlobalDofs(), + 27 * numCompTotal ); + Matrix patternExpected; + + for( FieldDesc const & f : fields ) + { + GEOS_LOG_RANK( "rankOffset = "< const & names = entry.first; + CouplingDesc const & c = entry.second; + + FieldDesc const & f1 = *std::find_if( fields.begin(), fields.end(), + [&]( auto const & f ){ return f.name == names.first; } ); + FieldDesc const & f2 = *std::find_if( fields.begin(), fields.end(), + [&]( auto const & f ){ return f.name == names.second; } ); + + c.makeCouplingPattern( domain, + dofManager.getKey( f1.name ), + dofManager.getKey( f2.name ), + getRegions( domain, c.regions ), + dofManager.rankOffset(), + f1.components, + f2.components, + localPatternExpected ); + } + patternExpected.create( localPatternExpected.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + + // Compare the sparsity patterns + pattern.set( 1.0 ); + patternExpected.set( 1.0 ); + compareMatrices( pattern, patternExpected, 0.0, 0.0 ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop. + */ +TYPED_TEST_P( DofManagerSparsityTest, TPFA_Full ) +{ + TestFixture::test( { + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, makeSparsityTPFA } + } ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct loop, with partial domain support. + */ +TYPED_TEST_P( DofManagerSparsityTest, TPFA_Partial ) +{ + TestFixture::test( { + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, makeSparsityTPFA, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop. + */ +TYPED_TEST_P( DofManagerSparsityTest, FEM_Full ) +{ + TestFixture::test( { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, makeSparsityFEM } + } ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop, with partial domain support. + */ +TYPED_TEST_P( DofManagerSparsityTest, FEM_Partial ) +{ + TestFixture::test( { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, makeSparsityFEM, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Compare mass matrix sparsity pattern produced by DofManager against one + * created with a direct assembly loop. + */ +TYPED_TEST_P( DofManagerSparsityTest, Mass_Full ) +{ + TestFixture::test( { + { "mass", + FieldLocation::Elem, + DofManager::Connector::None, + 2, makeSparsityMass } + } ); +} + +/** + * @brief Compare mass matrix sparsity pattern produced by DofManager against one + * created with a direct assembly loop, with partial domain support. + */ +TYPED_TEST_P( DofManagerSparsityTest, Mass_Partial ) +{ + TestFixture::test( { + { "mass", + FieldLocation::Elem, + DofManager::Connector::None, + 2, makeSparsityMass, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop. + */ +TYPED_TEST_P( DofManagerSparsityTest, Flux_Full ) +{ + TestFixture::test( { + { "flux", + FieldLocation::Face, + DofManager::Connector::Elem, + 2, makeSparsityFlux } + } ); +} + +/** + * @brief Compare TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop, with partial domain support. + */ +TYPED_TEST_P( DofManagerSparsityTest, Flux_Partial ) +{ + TestFixture::test( { + { "flux", + FieldLocation::Face, + DofManager::Connector::Elem, + 2, makeSparsityFlux, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + } + } ); +} + +/** + * @brief Compare a mixed FEM/TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop. + */ +TYPED_TEST_P( DofManagerSparsityTest, FEM_TPFA_Full ) +{ + TestFixture::test( { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, makeSparsityFEM }, + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, makeSparsityTPFA } + }, + { + { + { "displacement", "pressure" }, + { DofManager::Connector::Elem, + makeSparsityFEM_FVM, + true } + } + } ); +} + +/** + * @brief Compare a mixed FEM/TPFA sparsity pattern produced by DofManager against one + * created with a direct assembly loop, with partial domain support. + */ +TYPED_TEST_P( DofManagerSparsityTest, FEM_TPFA_Partial ) +{ + TestFixture::test( { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, makeSparsityFEM, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, makeSparsityTPFA, + { {"mesh", "Level0", { "region1", "region2", "region4" } } } + } + }, + { + { + { "displacement", "pressure" }, + { DofManager::Connector::Elem, + makeSparsityFEM_FVM, + true, + { {"mesh", "Level0", { "region4" } } } + } + } + } ); +} + +REGISTER_TYPED_TEST_SUITE_P( DofManagerSparsityTest, + TPFA_Full, + TPFA_Partial, + FEM_Full, + FEM_Partial, + Mass_Full, + Mass_Partial, + Flux_Full, + Flux_Partial, + FEM_TPFA_Full, + FEM_TPFA_Partial ); + +#ifdef GEOS_USE_TRILINOS +INSTANTIATE_TYPED_TEST_SUITE_P( Trilinos, DofManagerSparsityTest, TrilinosInterface, ); +#endif + +#ifdef GEOS_USE_HYPRE +INSTANTIATE_TYPED_TEST_SUITE_P( Hypre, DofManagerSparsityTest, HypreInterface, ); +#endif + +#ifdef GEOS_USE_PETSC +INSTANTIATE_TYPED_TEST_SUITE_P( Petsc, DofManagerSparsityTest, PetscInterface, ); +#endif + +/** + * @brief Test fixture for all typed (LAI dependent) DofManager tests. + * @tparam LAI linear algebra interface type + */ +template< typename LAI > +class DofManagerRestrictorTest : public DofManagerMatrixTest< LAI > +{ +protected: + + using Base = DofManagerMatrixTest< LAI >; + using Matrix = typename Base::Matrix; + using FieldDesc = typename Base::FieldDesc; + using CouplingDesc = typename Base::CouplingDesc; + + using Base::domain; + using Base::dofManager; + using Base::addFields; + + void test( stdVector< FieldDesc > fields, + stdVector< DofManager::SubComponent > selection, + std::map< std::pair< string, string >, CouplingDesc > couplings = {} ); +}; + +template< typename LAI > +void DofManagerRestrictorTest< LAI >::test( stdVector< FieldDesc > fields, + stdVector< DofManager::SubComponent > selection, + std::map< std::pair< string, string >, CouplingDesc > couplings ) +{ + addFields( fields, couplings ); + + // Create and fill the full matrix + Matrix A; + { + SparsityPattern< globalIndex > localPattern; + dofManager.setSparsityPattern( localPattern ); + CRSMatrix< real64, globalIndex > localMatrix; + localMatrix.assimilate< parallelHostPolicy >( std::move( localPattern ) ); + A.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + A.set( 1.0 ); + } + + // Create prolongation and restriction to 2 out of 3 components + Matrix R, P; + dofManager.makeRestrictor( selection, A.comm(), false, R ); + dofManager.makeRestrictor( selection, A.comm(), true, P ); + + // Compute the sub-matrix via PtAP + Matrix Asub_PtAP; + A.multiplyPtAP( P, Asub_PtAP ); + + // Compute the sub-matrix via RAP + Matrix Asub_RAP; + A.multiplyRAP( R, P, Asub_RAP ); + + // Filter the selected fields + stdVector< FieldDesc > selectedFields( selection.size() ); + for( std::size_t k = 0; k < selection.size(); ++k ) + { + selectedFields[k] = *std::find_if( fields.begin(), fields.end(), + [&]( FieldDesc const & f ) { return f.name == selection[k].fieldName; } ); + selectedFields[k].components = selection[k].mask.size(); + } + + // Filter the couplings of selected fields + std::map< std::pair< string, string >, CouplingDesc > couplingsSelected; + for( auto it = couplings.begin(); it != couplings.end(); ++it ) + { + std::pair< string, string > const & fieldNames = it->first; + bool const f1 = std::count_if( selectedFields.begin(), selectedFields.end(), + [&]( FieldDesc const & f ) { return f.name == fieldNames.first; } ) > 0; + bool const f2 = std::count_if( selectedFields.begin(), selectedFields.end(), + [&]( FieldDesc const & f ) { return f.name == fieldNames.second; } ) > 0; + if( f1 && f2 ) + { + couplingsSelected.emplace( *it ); + } + } + + // Now reset the DofManager and make a field with sub-components only + dofManager.clear(); + addFields( selectedFields, couplingsSelected ); + + // Compute the expected matrix + Matrix B; + { + SparsityPattern< globalIndex > localPattern; + dofManager.setSparsityPattern( localPattern ); + CRSMatrix< real64, globalIndex > localMatrix; + localMatrix.assimilate< parallelHostPolicy >( std::move( localPattern ) ); + B.create( localMatrix.toViewConst(), dofManager.numLocalDofs(), MPI_COMM_GEOS ); + B.set( 1.0 ); + } + + // Check if the matrices match + { + SCOPED_TRACE( "PtAP" ); + compareMatrices( Asub_PtAP, B ); + } + { + SCOPED_TRACE( "RAP" ); + compareMatrices( Asub_RAP, B ); + } +} + +TYPED_TEST_SUITE_P( DofManagerRestrictorTest ); + +TYPED_TEST_P( DofManagerRestrictorTest, SingleBlock ) +{ + TestFixture::test( + { + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 3, nullptr, + { {"mesh", "Level0", {"region1", "region3", "region4"} } } + } + }, + { + { "pressure", { 3, 1, 3 } } + } ); +} + +TYPED_TEST_P( DofManagerRestrictorTest, MultiBlock_First ) +{ + TestFixture::test( + { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, nullptr, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, nullptr, + { {"mesh", "Level0", { "region1", "region2", "region4" } } } + } + }, + { + { "displacement", { 3, 1, 3 } } + }, + { + { + { "displacement", "pressure" }, + { DofManager::Connector::Elem, + nullptr, + true, + { {"mesh", "Level0", { "region4" } } } + } + } + } ); +} + +TYPED_TEST_P( DofManagerRestrictorTest, MultiBlock_Second ) +{ + TestFixture::test( + { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, nullptr, + { {"mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, nullptr, + { {"mesh", "Level0", {"region1", "region2", "region4"} } } + } + }, + { + { "pressure", { 2, 1, 2 } } + }, + { + { + { "displacement", "pressure" }, + { DofManager::Connector::Elem, + nullptr, + true, + { {"mesh", "Level0", { "region4" } } } + } + } + } + ); +} + +TYPED_TEST_P( DofManagerRestrictorTest, MultiBlock_Both ) +{ + TestFixture::test( + { + { "displacement", + FieldLocation::Node, + DofManager::Connector::Elem, + 3, nullptr, + { { "mesh", "Level0", { "region1", "region3", "region4" } } } + }, + { "pressure", + FieldLocation::Elem, + DofManager::Connector::Face, + 2, nullptr, + { { "mesh", "Level0", { "region1", "region2", "region4" } } } + } + }, + { + { "displacement", { 3, 1, 3 } }, { "pressure", { 2, 1, 2 } } + }, + { + { + { "displacement", "pressure" }, + { DofManager::Connector::Elem, + nullptr, + true, + { {"mesh", "Level0", { "region4" } } } + } + } + } + ); +} + +REGISTER_TYPED_TEST_SUITE_P( DofManagerRestrictorTest, + SingleBlock, + MultiBlock_First, + MultiBlock_Second, + MultiBlock_Both ); + +#ifdef GEOS_USE_TRILINOS +INSTANTIATE_TYPED_TEST_SUITE_P( Trilinos, DofManagerRestrictorTest, TrilinosInterface, ); +#endif + +#ifdef GEOS_USE_HYPRE +INSTANTIATE_TYPED_TEST_SUITE_P( Hypre, DofManagerRestrictorTest, HypreInterface, ); +#endif + +#ifdef GEOS_USE_PETSC +INSTANTIATE_TYPED_TEST_SUITE_P( Petsc, DofManagerRestrictorTest, PetscInterface, ); +#endif + +TEST( DofManagerRegions, aggregateInitialization ) +{ + // The DofManager::FieldSupport and DofManager::SubComponent are sometimes constructed by using aggregate initialization. + // The danger is that this feature implicitly depends on the order of the parameters of the `struct`. + // Any reordering of those parameters would result in a bug. + // This test aims at protecting against any change in this implicit convention. + // C++20's new feature "designated initializers" would probably make this test useless. + + { + DofManager::FieldSupport regions0; + regions0.meshBodyName = "meshBodyName"; + regions0.meshLevelName = "meshLevelName"; + regions0.regionNames = { "regionName0", "regionName1" }; + + DofManager::FieldSupport const regions1{ regions0.meshBodyName, regions0.meshLevelName, regions0.regionNames }; + + ASSERT_EQ( regions0.meshBodyName, regions1.meshBodyName ); + ASSERT_EQ( regions0.meshLevelName, regions1.meshLevelName ); + ASSERT_EQ( regions0.regionNames, regions1.regionNames ); + } + + { + DofManager::SubComponent subComponent0; + subComponent0.fieldName = "fieldName"; + subComponent0.mask = DofManager::CompMask( 7, true ); + + DofManager::SubComponent subComponent1{ subComponent0.fieldName, subComponent0.mask }; + + ASSERT_EQ( subComponent0.fieldName, subComponent1.fieldName ); + ASSERT_EQ( subComponent0.mask.numComp(), subComponent1.mask.numComp() ); + } +} + +int main( int argc, char * * argv ) +{ + geos::testing::LinearAlgebraTestScope scope( argc, argv ); + return RUN_ALL_TESTS(); +} diff --git a/src/coreComponents/unitTests/linearAlgebraTests/testDofManagerUtils.hpp b/src/coreComponents/unitTests/linearAlgebraTests/testDofManagerUtils.hpp new file mode 100644 index 00000000000..02dd0d8090c --- /dev/null +++ b/src/coreComponents/unitTests/linearAlgebraTests/testDofManagerUtils.hpp @@ -0,0 +1,610 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file testDofManagerUtils.hpp + */ + +#ifndef GEOS_LINEARALGEBRA_UNITTESTS_TESTDOFMANAGERUTILS_HPP_ +#define GEOS_LINEARALGEBRA_UNITTESTS_TESTDOFMANAGERUTILS_HPP_ + +#include "common/DataTypes.hpp" +#include "mesh/MeshLevel.hpp" + +#include + +namespace geos +{ + +namespace testing +{ + +/** + * @brief Set up a problem from an xml input buffer + * @param problemManager the target problem manager + * @param xmlInput the XML input string + */ +void setupProblemFromXML( ProblemManager * const problemManager, char const * const xmlInput ) +{ + xmlWrapper::xmlDocument xmlDocument; + xmlWrapper::xmlResult xmlResult = xmlDocument.loadString( xmlInput ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + + int mpiSize = MpiWrapper::commSize( MPI_COMM_GEOS ); + dataRepository::Group & commandLine = + problemManager->getGroup< dataRepository::Group >( problemManager->groupKeys.commandLine ); + commandLine.registerWrapper< integer >( problemManager->viewKeys.xPartitionsOverride.key() ). + setApplyDefaultValue( mpiSize ); + + xmlWrapper::xmlNode xmlProblemNode = xmlDocument.getChild( dataRepository::keys::ProblemManager ); + problemManager->processInputFileRecursive( xmlDocument, xmlProblemNode ); + + // Open mesh levels + DomainPartition & domain = problemManager->getDomainPartition(); + MeshManager & meshManager = problemManager->getGroup< MeshManager >( problemManager->groupKeys.meshManager ); + meshManager.generateMeshLevels( domain ); + + ElementRegionManager & elementManager = domain.getMeshBody( 0 ).getBaseDiscretization().getElemManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( elementManager.getName().c_str() ); + elementManager.processInputFileRecursive( xmlDocument, topLevelNode ); + elementManager.postInputInitializationRecursive(); + + problemManager->problemSetup(); + problemManager->applyInitialConditions(); +} + +/** + * @brief Get a region list from an input list (empty region lists to mean all regions in the mesh). + * @param mesh pointer to the mesh + * @param input input list of region names (may be empty) + * @return the list of region names (same as input unless input is empty) + * + * Mainly used to allow empty region lists to mean all regions. + */ +stdVector< DofManager::FieldSupport > getRegions( DomainPartition const & domain, stdVector< DofManager::FieldSupport > const & input ) +{ + stdVector< DofManager::FieldSupport > regions( input.begin(), input.end() ); + for( DofManager::FieldSupport & support : regions ) + { + if( support.regionNames.empty() ) + { + MeshBody const & meshBody = domain.getMeshBody( support.meshBodyName ); + MeshLevel const & meshLevel = meshBody.getMeshLevel( support.meshLevelName ); + meshLevel.getElemManager().forElementRegions( [&]( ElementRegionBase const & region ) + { + support.regionNames.insert( region.getName() ); + } ); + } + } + return regions; +} + +namespace internal +{ + +template< FieldLocation LOC > +struct testMeshHelper {}; + +template<> +struct testMeshHelper< FieldLocation::Node > +{ + static constexpr auto managerKey() + { return MeshLevel::groupStructKeys::nodeManagerString(); } + + static constexpr auto elemMapKey() + { return ElementSubRegionBase::viewKeyStruct::nodeListString(); } + + template< typename SUBREGION > using ElemToObjMap = typename SUBREGION::NodeMapType; +}; + +template<> +struct testMeshHelper< FieldLocation::Face > +{ + static constexpr auto managerKey() + { return MeshLevel::groupStructKeys::faceManagerString(); } + + static constexpr auto elemMapKey() + { return ElementSubRegionBase::viewKeyStruct::faceListString(); } + + template< typename SUBREGION > using ElemToObjMap = typename SUBREGION::FaceMapType; +}; + +template< int USD > +localIndex size1( arrayView2d< localIndex const, USD > const & map, + localIndex const GEOS_UNUSED_PARAM( i0 ) ) +{ + return map.size( 1 ); +} + +localIndex size1( arrayView1d< arrayView1d< localIndex const > const > const & map, localIndex const i0 ) +{ + return map[i0].size(); +} + +localIndex size1( ArrayOfArraysView< localIndex const > const & map, localIndex const i0 ) +{ + return map.sizeOfArray( i0 ); +} + +template< FieldLocation LOC > +struct forLocalObjectsImpl +{ + template< typename LAMBDA, typename REGIONS_CONTAINER > + static void f( MeshLevel const & mesh, + REGIONS_CONTAINER const & regions, + LAMBDA lambda ) + { + using helper = testMeshHelper< LOC >; + ObjectManagerBase const & manager = mesh.getGroup< ObjectManagerBase >( helper::managerKey() ); + + arrayView1d< integer const > ghostRank = manager.ghostRank(); + + array1d< bool > visited( ghostRank.size() ); + + mesh.getElemManager().forElementSubRegions( regions, [&]( localIndex const, auto const & subRegion ) + { + using MapType = typename helper::template ElemToObjMap< std::remove_reference_t< decltype( subRegion ) > >; + + traits::ViewTypeConst< MapType > const + elemToObjMap = subRegion.template getReference< MapType >( helper::elemMapKey() ); + + for( localIndex k = 0; k < subRegion.size(); ++k ) + { + for( localIndex a = 0; a < size1( elemToObjMap, k ); ++a ) + { + localIndex const idx = elemToObjMap[k][a]; + if( ghostRank[idx] < 0 && !std::exchange( visited[idx], true ) ) + { + lambda( idx ); + } + } + } + } ); + } +}; + +template<> +struct forLocalObjectsImpl< FieldLocation::Elem > +{ + template< typename LAMBDA, typename REGIONS_CONTAINER > + static void f( MeshLevel const & mesh, + REGIONS_CONTAINER const & regions, + LAMBDA lambda ) + { + // make a list of regions + ElementRegionManager const & elemManager = mesh.getElemManager(); + + elemManager.forElementSubRegionsComplete< ElementSubRegionBase >( regions, + [&]( localIndex const, + localIndex const er, + localIndex const esr, + ElementRegionBase const &, + ElementSubRegionBase const & subRegion ) + { + arrayView1d< integer const > ghostRank = subRegion.ghostRank(); + + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( ghostRank[ei] < 0 ) + { + lambda( std::array< localIndex, 3 > { er, esr, ei} ); + } + } + } ); + } +}; + +} // namespace internal + +/** + * @brief Apply a lambda to all locally owned mesh objects in the mesh. + * @tparam LOC type of mesh location (Node, Element, etc.) + * @tparam LAMBDA type of lambda + * @param mesh pointer to the mesh + * @param regions list of input region names to loop over + * @param lambda the lambda to apply + */ +template< FieldLocation LOC, typename REGIONS_CONTAINER, typename LAMBDA > +void forLocalObjects( MeshLevel const & mesh, + REGIONS_CONTAINER const & regions, + LAMBDA && lambda ) +{ + internal::forLocalObjectsImpl< LOC >::template f<>( mesh, regions, std::forward< LAMBDA >( lambda ) ); +} + +/** + * @brief Count the number of local objects in the mesh. + * @tparam LOC type of mesh location (Node, Element, etc.) + * @param mesh pointer to the mesh + * @param regions list of input region names to loop over + * @return the number of locally owned objects (e.g. nodes) + */ +template< FieldLocation LOC > +localIndex countLocalObjects( DomainPartition const & domain, stdVector< DofManager::FieldSupport > const & support ) +{ + localIndex numLocal = 0; + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & meshLevel = meshBody.getMeshLevel( regions.meshLevelName ); + + forLocalObjects< LOC >( meshLevel, regions.regionNames, [&]( auto const & ) { ++numLocal; } ); + } + return numLocal; +} + +/** + * @brief Create a TPFA-type sparsity pattern. + * @param mesh pointer to the mesh + * @param dofIndexKey the DofManager key for the dof index array + * @param regions list of region names to include (if empty, all regions are used) + * @param numComp number of components per cell + * @param sparsity the matrix to be populated, must be properly sized. + */ +void makeSparsityTPFA( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + globalIndex const rankOffset, + localIndex const numComp, + CRSMatrix< real64 > & sparsity ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & mesh = meshBody.getMeshLevel( regions.meshLevelName ); + + ElementRegionManager const & elemManager = mesh.getElemManager(); + FaceManager const & faceManager = mesh.getFaceManager(); + + ElementRegionManager::ElementViewAccessor< arrayView1d< globalIndex const > > elemDofIndex = + elemManager.constructViewAccessor< array1d< globalIndex >, arrayView1d< globalIndex const > >( dofIndexKey ); + + // Make a set of target region indices to check face fluxes. + SortedArray< localIndex > regionSet; + elemManager.forElementRegions( regions.regionNames, [&]( localIndex const, ElementRegionBase const & region ) + { + regionSet.insert( region.getIndexInParent() ); + } ); + + // prepare data for assembly loop + FaceManager::ElemMapType const & faceToElem = faceManager.toElementRelation(); + localIndex const numElem = faceToElem.size( 1 ); + + array1d< globalIndex > localDofIndex( numElem * numComp ); + + array2d< real64 > localValues( numElem * numComp, numElem * numComp ); + localValues.setValues< serialPolicy >( 1.0 ); + + // Loop over faces and assemble TPFA-style "flux" contributions + for( localIndex kf=0; kf= 0 && er1 >= 0 && regionSet.contains( er0 ) && regionSet.contains( er1 ) ) + { + localIndex count = 0; + for( localIndex ke = 0; ke < numElem; ++ke ) + { + localIndex const er = faceToElem.m_toElementRegion[kf][ke]; + localIndex const esr = faceToElem.m_toElementSubRegion[kf][ke]; + localIndex const ei = faceToElem.m_toElementIndex[kf][ke]; + + if( er>-1 && esr>-1 && ei>-1 ) + { + for( localIndex c = 0; c < numComp; ++c ) + { + localDofIndex[count++] = elemDofIndex[er][esr][ei] + c; + } + } + } + std::sort( localDofIndex.begin(), localDofIndex.end() ); + for( localIndex row=0; row= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localDofIndex.data(), + localValues.data(), + count ); + } + } + } + } +} + +/** + * @brief Populate a FEM-type sparsity pattern. + * @param mesh pointer to the mesh + * @param dofIndexKey the DofManager key for the dof index array + * @param regions list of region names to include (if empty, all regions are used) + * @param numComp number of components per node + * @param sparsity the matrix to be populated, must be properly sized. + */ +void makeSparsityFEM( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + globalIndex const rankOffset, + localIndex const numComp, + CRSMatrix< real64 > & sparsity ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & mesh = meshBody.getMeshLevel( regions.meshLevelName ); + + ElementRegionManager const & elemManager = mesh.getElemManager(); + NodeManager const & nodeManager = mesh.getNodeManager(); + + arrayView1d< globalIndex const > nodeDofIndex = nodeManager.getReference< array1d< globalIndex > >( dofIndexKey ); + + // perform assembly loop over elements + elemManager.forElementSubRegions( regions.regionNames, [&]( localIndex const, auto const & subRegion ) + { + using NodeMapType = typename TYPEOFREF( subRegion ) ::NodeMapType; + traits::ViewTypeConst< NodeMapType > const + nodeMap = subRegion.template getReference< NodeMapType >( ElementSubRegionBase::viewKeyStruct::nodeListString() ); + + localIndex const numNode = subRegion.numNodesPerElement(); + array1d< globalIndex > localDofIndex( numNode * numComp ); + array2d< real64 > localValues( numNode * numComp, numNode * numComp ); + localValues.setValues< serialPolicy >( 1.0 ); + + for( localIndex k = 0; k < subRegion.size(); ++k ) + { + for( localIndex a = 0; a < numNode; ++a ) + { + for( localIndex c = 0; c < numComp; ++c ) + { + localDofIndex[a * numComp + c] = nodeDofIndex[nodeMap[k][a]] + c; + } + } + std::sort( localDofIndex.begin(), localDofIndex.end() ); + for( localIndex row=0; row<(numNode * numComp); ++row ) + { + localIndex const localDofNumber = localDofIndex[row] - rankOffset; + if( localDofNumber < 0 || localDofNumber >= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localDofIndex.data(), + localValues.data(), + (numNode * numComp) ); + } + } + } ); + } +} + +/** + * @brief Populate a FEM/FVM coupling sparsity. + * @param mesh pointer to the mesh + * @param dofIndexKeyNode the DofManager key for the node-based dof index array + * @param dofIndexKeyElem the DofManager key for the element-based dof index array + * @param regions list of region names to include (if empty, all regions are used) + * @param numCompNode number of components per node + * @param numCompElem number of components per element + * @param sparsity the matrix to be populated, must be properly sized. + */ +void makeSparsityFEM_FVM( DomainPartition const & domain, + string const & dofIndexKeyNode, + string const & dofIndexKeyElem, + stdVector< DofManager::FieldSupport > const & support, + globalIndex const rankOffset, + localIndex const numCompNode, + localIndex const numCompElem, + CRSMatrix< real64 > & sparsity ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & mesh = meshBody.getMeshLevel( regions.meshLevelName ); + + ElementRegionManager const & elemManager = mesh.getElemManager(); + NodeManager const & nodeManager = mesh.getNodeManager(); + + arrayView1d< globalIndex const > nodeDofIndex = + nodeManager.getReference< array1d< globalIndex > >( dofIndexKeyNode ); + + // perform assembly loop over elements + elemManager.forElementSubRegions( regions.regionNames, [&]( localIndex const, auto const & subRegion ) + { + using NodeMapType = typename TYPEOFREF( subRegion ) ::NodeMapType; + traits::ViewTypeConst< NodeMapType > const + nodeMap = subRegion.template getReference< NodeMapType >( ElementSubRegionBase::viewKeyStruct::nodeListString() ); + + arrayView1d< globalIndex const > elemDofIndex = + subRegion.template getReference< array1d< globalIndex > >( dofIndexKeyElem ); + + localIndex const numNode = subRegion.numNodesPerElement(); + + array1d< globalIndex > localNodeDofIndex( numNode * numCompNode ); + array1d< globalIndex > localElemDofIndex( numCompElem ); + array2d< real64 > localValues1( numNode * numCompNode, numCompElem ); + localValues1.setValues< serialPolicy >( 1.0 ); + array2d< real64 > localValues2( numCompElem, numNode * numCompNode ); + localValues2.setValues< serialPolicy >( 1.0 ); + + for( localIndex k = 0; k < subRegion.size(); ++k ) + { + for( localIndex c = 0; c < numCompElem; ++c ) + { + localElemDofIndex[c] = elemDofIndex[k] + c; + } + for( localIndex a = 0; a < numNode; ++a ) + { + for( localIndex c = 0; c < numCompNode; ++c ) + { + localNodeDofIndex[a * numCompNode + c] = nodeDofIndex[nodeMap[k][a]] + c; + } + } + + std::sort( localNodeDofIndex.begin(), localNodeDofIndex.end() ); + std::sort( localElemDofIndex.begin(), localElemDofIndex.end() ); + + for( localIndex row=0; row<(numNode * numCompNode); ++row ) + { + localIndex const localDofNumber = localNodeDofIndex[row] - rankOffset; + if( localDofNumber < 0 || localDofNumber >= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localElemDofIndex.data(), + localValues1.data(), + numCompElem ); + } + + for( localIndex row=0; row<(numCompElem); ++row ) + { + localIndex const localDofNumber = localElemDofIndex[row] - rankOffset; + if( localDofNumber < 0 || localDofNumber >= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localNodeDofIndex.data(), + localValues2.data(), + (numNode * numCompNode) ); + } + + } + } ); + } +} + +/** + * @brief Create a mass matrix-type sparsity pattern (diagonal) + * @param mesh pointer to the mesh + * @param dofIndexKey the DofManager key for the dof index array + * @param regions list of region names to include (if empty, all regions are used) + * @param numComp number of components per cell + * @param sparsity the matrix to be populated + */ +void makeSparsityMass( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + globalIndex const rankOffset, + localIndex const numComp, + CRSMatrix< real64 > & sparsity ) +{ + + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & mesh = meshBody.getMeshLevel( regions.meshLevelName ); + + ElementRegionManager const & elemManager = mesh.getElemManager(); + + ElementRegionManager::ElementViewAccessor< arrayView1d< globalIndex const > > elemDofIndex = + elemManager.constructViewAccessor< array1d< globalIndex >, arrayView1d< globalIndex const > >( dofIndexKey ); + + array1d< globalIndex > localDofIndex( numComp ); + array2d< real64 > localValues( numComp, numComp ); + localValues.setValues< serialPolicy >( 1.0 ); + + forLocalObjects< FieldLocation::Elem >( mesh, regions.regionNames, [&]( auto const & idx ) + { + for( localIndex c = 0; c < numComp; ++c ) + { + localDofIndex[c] = elemDofIndex[idx[0]][idx[1]][idx[2]] + c; + } + + std::sort( localDofIndex.begin(), localDofIndex.end() ); + for( localIndex row=0; row= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localDofIndex.data(), + localValues.data(), + numComp ); + } + + } ); + } +} + +/** + * @brief Create a flux sparsity pattern (face-based dofs coupled via elements) + * @param mesh pointer to the mesh + * @param dofIndexKey the DofManager key for the dof index array + * @param regions list of region names to include (if empty, all regions are used) + * @param numComp number of components per cell + * @param sparsity the matrix to be populated + */ +void makeSparsityFlux( DomainPartition const & domain, + string const & dofIndexKey, + stdVector< DofManager::FieldSupport > const & support, + globalIndex const rankOffset, + localIndex const numComp, + CRSMatrix< real64 > & sparsity ) +{ + for( DofManager::FieldSupport const & regions : support ) + { + MeshBody const & meshBody = domain.getMeshBody( regions.meshBodyName ); + MeshLevel const & mesh = meshBody.getMeshLevel( regions.meshLevelName ); + ElementRegionManager const & elemManager = mesh.getElemManager(); + FaceManager const & faceManager = mesh.getFaceManager(); + + arrayView1d< globalIndex const > faceDofIndex = + faceManager.getReference< array1d< globalIndex > >( dofIndexKey ); + + // perform assembly loop over elements + elemManager.forElementSubRegions( regions.regionNames, [&]( localIndex const, auto const & subRegion ) + { + using FaceMapType = typename TYPEOFREF( subRegion ) ::FaceMapType; + traits::ViewTypeConst< FaceMapType > const + faceMap = subRegion.template getReference< FaceMapType >( ElementSubRegionBase::viewKeyStruct::faceListString() ); + + localIndex const numFace = subRegion.numFacesPerElement(); + array1d< globalIndex > localDofIndex( numFace * numComp ); + array2d< real64 > localValues( numFace * numComp, numFace * numComp ); + localValues.setValues< serialPolicy >( 1.0 ); + + for( localIndex k = 0; k < subRegion.size(); ++k ) + { + for( localIndex a = 0; a < numFace; ++a ) + { + for( localIndex c = 0; c < numComp; ++c ) + { + localDofIndex[a * numComp + c] = faceDofIndex[faceMap[k][a]] + c; + } + } + + std::sort( localDofIndex.begin(), localDofIndex.end() ); + + for( localIndex row=0; row<(numFace*numComp); ++row ) + { + localIndex const localDofNumber = localDofIndex[row] - rankOffset; + if( localDofNumber < 0 || localDofNumber >= sparsity.numRows() ) + continue; + sparsity.insertNonZeros( localDofNumber, + localDofIndex.data(), + localValues.data(), + (numFace*numComp) ); + } + + } + } ); + } +} + +} // namespace testing +} // namespace geos + +#endif //GEOS_LINEARALGEBRA_UNITTESTS_TESTDOFMANAGERUTILS_HPP_ diff --git a/src/coreComponents/unitTests/linearAlgebraTests/testLAIHelperFunctions.cpp b/src/coreComponents/unitTests/linearAlgebraTests/testLAIHelperFunctions.cpp new file mode 100644 index 00000000000..b5c94da707e --- /dev/null +++ b/src/coreComponents/unitTests/linearAlgebraTests/testLAIHelperFunctions.cpp @@ -0,0 +1,227 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file testLAIHelperFunctions.cpp + */ + +#include "common/DataTypes.hpp" +#include "linearAlgebra/DofManager.hpp" +#include "linearAlgebra/utilities/LAIHelperFunctions.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mesh/MeshManager.hpp" +#include "mesh/mpiCommunications/CommunicationTools.hpp" +#include "mainInterface/GeosxState.hpp" +#include "unitTests/linearAlgebraTests/testDofManagerUtils.hpp" + +#include + +using namespace geos; + +char const * xmlInput = + R"xml( + + + + + + + + + )xml"; + +template< typename LAI > +class LAIHelperFunctionsTest : public ::testing::Test +{ +protected: + + using Base = ::testing::Test; + + LAIHelperFunctionsTest(): + Base(), + state( std::make_unique< CommandLineOptions >() ) + { + geos::testing::setupProblemFromXML( &state.getProblemManager(), xmlInput ); + mesh = &state.getProblemManager().getDomainPartition().getMeshBody( 0 ).getBaseDiscretization(); + } + + GeosxState state; + MeshLevel * mesh; +}; + +TYPED_TEST_SUITE_P( LAIHelperFunctionsTest ); + +void assembleGlobalIndexVector( arrayView1d< globalIndex const > const & localToGlobal, + arrayView1d< integer const > const & ghostRank, + arrayView1d< globalIndex const > const & dofNumber, + globalIndex const rankOffset, + integer const numDofPerPoint, + arrayView1d< real64 > const & values ) +{ + forAll< geos::parallelDevicePolicy<> >( dofNumber.size(), [=] GEOS_HOST_DEVICE ( localIndex const k ) + { + if( dofNumber[k] >= 0 && ghostRank[k] < 0 ) + { + for( localIndex c = 0; c < numDofPerPoint; ++c ) + { + values[dofNumber[k] - rankOffset + c] = static_cast< real64 >( localToGlobal[k] * numDofPerPoint + c ); + } + } + } ); +} + +TYPED_TEST_P( LAIHelperFunctionsTest, nodalVectorPermutation ) +{ + using Matrix = typename TypeParam::ParallelMatrix; + using Vector = typename TypeParam::ParallelVector; + + DomainPartition & domain = getGlobalState().getProblemManager().getDomainPartition(); + MeshLevel & meshLevel = domain.getMeshBody( 0 ).getBaseDiscretization(); + NodeManager const & nodeManager = meshLevel.getNodeManager(); + + string const fieldName = "nodalVariable"; + integer constexpr numDofPerNode = 3; + + DofManager dofManager( "test" ); + dofManager.setDomain( domain ); + + stdVector< DofManager::FieldSupport > regions; + DofManager::FieldSupport region = { "mesh1", "Level0", {"region1"} }; + regions.emplace_back( region ); + + dofManager.addField( "nodalVariable", FieldLocation::Node, 3, regions ); + dofManager.addCoupling( "nodalVariable", "nodalVariable", DofManager::Connector::Elem ); + dofManager.reorderByRank(); + + Vector nodalVariable; + nodalVariable.create( dofManager.numLocalDofs(), MPI_COMM_GEOS ); + globalIndex const rankOffset = dofManager.rankOffset(); + + arrayView1d< real64 > const nodalVariableView = nodalVariable.open(); + assembleGlobalIndexVector( nodeManager.localToGlobalMap(), + nodeManager.ghostRank(), + nodeManager.getReference< globalIndex_array >( dofManager.getKey( fieldName ) ), + rankOffset, + numDofPerNode, + nodalVariableView ); + nodalVariable.close(); + + Matrix permutationMatrix; + LAIHelperFunctions::createPermutationMatrix( nodeManager, + numDofPerNode, + dofManager.getKey( fieldName ), + permutationMatrix ); + Vector permutedVector = LAIHelperFunctions::permuteVector( nodalVariable, permutationMatrix ); + + // After permutation, the vector should become an increasing sequence of numbers + arrayView1d< real64 const > permutedValues = permutedVector.values(); + forAll< serialPolicy >( permutedValues.size(), [=]( localIndex const i ) + { + EXPECT_EQ( permutedValues[i], rankOffset + i ); + } ); +} + +TYPED_TEST_P( LAIHelperFunctionsTest, cellCenteredVectorPermutation ) +{ + using Matrix = typename TypeParam::ParallelMatrix; + using Vector = typename TypeParam::ParallelVector; + + DomainPartition & domain = getGlobalState().getProblemManager().getDomainPartition(); + MeshLevel & meshLevel = domain.getMeshBody( 0 ).getBaseDiscretization(); + ElementRegionManager const & elemManager = meshLevel.getElemManager(); + + string const fieldName = "cellCenteredVariable"; + integer constexpr numDofPerCell = 3; + + DofManager dofManager( "test" ); + dofManager.setDomain( domain ); + + stdVector< DofManager::FieldSupport > regions; + DofManager::FieldSupport region = { "mesh1", "Level0", {"region1"} }; + regions.emplace_back( region ); + + dofManager.addField( fieldName, FieldLocation::Elem, numDofPerCell, regions ); + dofManager.addCoupling( fieldName, fieldName, DofManager::Connector::Face ); + dofManager.reorderByRank(); + + Vector cellCenteredVariable; + cellCenteredVariable.create( dofManager.numLocalDofs(), MPI_COMM_GEOS ); + globalIndex const rankOffset = dofManager.rankOffset(); + + arrayView1d< real64 > const cellCenteredVariableView = cellCenteredVariable.open(); + elemManager.forElementSubRegions< ElementSubRegionBase >( [&]( ElementSubRegionBase const & elementSubRegion ) + { + assembleGlobalIndexVector( elementSubRegion.localToGlobalMap(), + elementSubRegion.ghostRank(), + elementSubRegion.getReference< globalIndex_array >( dofManager.getKey( fieldName ) ), + rankOffset, + numDofPerCell, + cellCenteredVariableView ); + } ); + cellCenteredVariable.close(); + + Matrix permutationMatrix; + LAIHelperFunctions::createPermutationMatrix( elemManager, + numDofPerCell, + dofManager.getKey( fieldName ), + permutationMatrix ); + Vector permutedVector = LAIHelperFunctions::permuteVector( cellCenteredVariable, permutationMatrix ); + + // After permutation, the vector should become an increasing sequence of numbers + arrayView1d< real64 const > permutedValues = permutedVector.values(); + forAll< serialPolicy >( permutedValues.size(), [=]( localIndex const i ) + { + EXPECT_EQ( permutedValues[i], rankOffset + i ); + } ); +} + +REGISTER_TYPED_TEST_SUITE_P( LAIHelperFunctionsTest, + nodalVectorPermutation, + cellCenteredVectorPermutation ); + +#ifdef GEOS_USE_TRILINOS +INSTANTIATE_TYPED_TEST_SUITE_P( Trilinos, LAIHelperFunctionsTest, TrilinosInterface, ); +#endif + +#ifdef GEOS_USE_HYPRE +INSTANTIATE_TYPED_TEST_SUITE_P( Hypre, LAIHelperFunctionsTest, HypreInterface, ); +#endif + +#ifdef GEOS_USE_PETSC +INSTANTIATE_TYPED_TEST_SUITE_P( Petsc, LAIHelperFunctionsTest, PetscInterface, ); +#endif + +/** + * @function main + * @brief Main function to setup the GEOSX environment, read the xml file and run all cases. + */ +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/meshTests/CMakeLists.txt b/src/coreComponents/unitTests/meshTests/CMakeLists.txt new file mode 100644 index 00000000000..dafd3a3624c --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/CMakeLists.txt @@ -0,0 +1,59 @@ +# Specify list of tests +set( gtest_geosx_tests + testMeshEnums.cpp + testMeshGeneration.cpp + testNeighborCommunicator.cpp + testElementRegions.cpp ) + +set( gtest_geosx_mpi_tests + testNeighborCommunicator.cpp ) + +if( ENABLE_VTK ) + list( APPEND gtest_geosx_tests + testVTKImport.cpp ) + list( APPEND gtest_geosx_mpi_tests + testVTKImport.cpp ) +endif() + +if( ENABLE_VTK ) + set( TEST_MESH_DIR ${CMAKE_CURRENT_SOURCE_DIR} ) + configure_file( ${CMAKE_CURRENT_SOURCE_DIR}/meshDirName.hpp.in ${CMAKE_BINARY_DIR}/include/tests/meshDirName.hpp ) +endif() + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + + +# Add gtest C++ based tests +foreach( test ${gtest_geosx_tests} ) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ${CMAKE_CURRENT_LIST_DIR} ) +endforeach() + +if( ENABLE_MPI ) + + set( nranks 2 ) + + foreach( test ${gtest_geosx_mpi_tests} ) + get_filename_component( file_we ${test} NAME_WE ) + set( test_name ${file_we}_mpi ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} -x ${nranks} + NUM_MPI_TASKS ${nranks} ) + endforeach() +endif() diff --git a/src/coreComponents/unitTests/meshTests/box_hybrid_mesh.vtu b/src/coreComponents/unitTests/meshTests/box_hybrid_mesh.vtu new file mode 100644 index 00000000000..60d2c15b5de Binary files /dev/null and b/src/coreComponents/unitTests/meshTests/box_hybrid_mesh.vtu differ diff --git a/src/coreComponents/unitTests/meshTests/cube.pvti b/src/coreComponents/unitTests/meshTests/cube.pvti new file mode 100644 index 00000000000..03788d0f086 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.pvti @@ -0,0 +1,12 @@ + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.pvtr b/src/coreComponents/unitTests/meshTests/cube.pvtr new file mode 100644 index 00000000000..c751ca13776 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.pvtr @@ -0,0 +1,17 @@ + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.pvts b/src/coreComponents/unitTests/meshTests/cube.pvts new file mode 100644 index 00000000000..b1891d372d5 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.pvts @@ -0,0 +1,15 @@ + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.pvtu b/src/coreComponents/unitTests/meshTests/cube.pvtu new file mode 100644 index 00000000000..1d825a09526 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.pvtu @@ -0,0 +1,18 @@ + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.vti b/src/coreComponents/unitTests/meshTests/cube.vti new file mode 100644 index 00000000000..c3107d6a8bb --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.vti @@ -0,0 +1,17 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 -1 9 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.vtk b/src/coreComponents/unitTests/meshTests/cube.vtk new file mode 100644 index 00000000000..205f48155d6 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.vtk @@ -0,0 +1,405 @@ +# vtk DataFile Version 5.1 +vtk output +ASCII +DATASET UNSTRUCTURED_GRID +POINTS 64 float +0 0 3 +0 0 0 +0 3 3 +0 3 0 +3 0 3 +3 0 0 +3 3 3 +3 3 0 +0 0 1 +0 0 2 +0 1 3 +0 2 3 +0 3 1 +0 3 2 +0 1 0 +0 2 0 +3 0 1 +3 0 2 +3 1 3 +3 2 3 +3 3 1 +3 3 2 +3 1 0 +3 2 0 +1 0 0 +2 0 0 +1 0 3 +2 0 3 +1 3 0 +2 3 0 +1 3 3 +2 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+1 +1 +1 +1 +1 +-1 +9 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +2 +-1 +-1 +2 +-1 +9 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +3 +-1 +9 +4 +4 +4 +4 +4 +4 +-1 +9 diff --git a/src/coreComponents/unitTests/meshTests/cube.vtr b/src/coreComponents/unitTests/meshTests/cube.vtr new file mode 100644 index 00000000000..3820ab10874 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.vtr @@ -0,0 +1,28 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 -1 9 + + + + + 0 1 2 3 + + + 0 1 2 3 + + + 0 1 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.vts b/src/coreComponents/unitTests/meshTests/cube.vts new file mode 100644 index 00000000000..75b770fc4ab --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.vts @@ -0,0 +1,85 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 -1 9 + + + + + 0 0 0 + 1 0 0 + 2 0 0 + 3 0 0 + 0 1 0 + 1 1 0 + 2 1 0 + 3 1 0 + 0 2 0 + 1 2 0 + 2 2 0 + 3 2 0 + 0 3 0 + 1 3 0 + 2 3 0 + 3 3 0 + 0 0 1 + 1 0 1 + 2 0 1 + 3 0 1 + 0 1 1 + 1 1 1 + 2 1 1 + 3 1 1 + 0 2 1 + 1 2 1 + 2 2 1 + 3 2 1 + 0 3 1 + 1 3 1 + 2 3 1 + 3 3 1 + 0 0 2 + 1 0 2 + 2 0 2 + 3 0 2 + 0 1 2 + 1 1 2 + 2 1 2 + 3 1 2 + 0 2 2 + 1 2 2 + 2 2 2 + 3 2 2 + 0 3 2 + 1 3 2 + 2 3 2 + 3 3 2 + 0 0 3 + 1 0 3 + 2 0 3 + 3 0 3 + 0 1 3 + 1 1 3 + 2 1 3 + 3 1 3 + 0 2 3 + 1 2 3 + 2 2 3 + 3 2 3 + 0 3 3 + 1 3 3 + 2 3 3 + 3 3 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube.vtu b/src/coreComponents/unitTests/meshTests/cube.vtu new file mode 100644 index 00000000000..92687b98614 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube.vtu @@ -0,0 +1,150 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 -1 9 + + + + + 0 0 0 + 1 0 0 + 2 0 0 + 3 0 0 + 0 1 0 + 1 1 0 + 2 1 0 + 3 1 0 + 0 2 0 + 1 2 0 + 2 2 0 + 3 2 0 + 0 3 0 + 1 3 0 + 2 3 0 + 3 3 0 + 0 0 1 + 1 0 1 + 2 0 1 + 3 0 1 + 0 1 1 + 1 1 1 + 2 1 1 + 3 1 1 + 0 2 1 + 1 2 1 + 2 2 1 + 3 2 1 + 0 3 1 + 1 3 1 + 2 3 1 + 3 3 1 + 0 0 2 + 1 0 2 + 2 0 2 + 3 0 2 + 0 1 2 + 1 1 2 + 2 1 2 + 3 1 2 + 0 2 2 + 1 2 2 + 2 2 2 + 3 2 2 + 0 3 2 + 1 3 2 + 2 3 2 + 3 3 2 + 0 0 3 + 1 0 3 + 2 0 3 + 3 0 3 + 0 1 3 + 1 1 3 + 2 1 3 + 3 1 3 + 0 2 3 + 1 2 3 + 2 2 3 + 3 2 3 + 0 3 3 + 1 3 3 + 2 3 3 + 3 3 3 + + + + + 0 1 5 4 16 17 21 20 + 1 2 6 5 17 18 22 21 + 2 3 7 6 18 19 23 22 + 4 5 9 8 20 21 25 24 + 5 6 10 9 21 22 26 25 + 6 7 11 10 22 23 27 26 + 8 9 13 12 24 25 29 28 + 9 10 14 13 25 26 30 29 + 10 11 15 14 26 27 31 30 + 16 17 21 20 32 33 37 36 + 17 18 22 21 33 34 38 37 + 18 19 23 22 34 35 39 38 + 20 21 25 24 36 37 41 40 + 21 22 26 25 37 38 42 41 + 22 23 27 26 38 39 43 42 + 24 25 29 28 40 41 45 44 + 25 26 30 29 41 42 46 45 + 26 27 31 30 42 43 47 46 + 32 33 37 36 48 49 53 52 + 33 34 38 37 49 50 54 53 + 34 35 39 38 50 51 55 54 + 36 37 41 40 52 53 57 56 + 37 38 42 41 53 54 58 57 + 38 39 43 42 54 55 59 58 + 40 41 45 44 56 57 61 60 + 41 42 46 45 57 58 62 61 + 42 43 47 46 58 59 63 62 + + + 8 + 16 + 24 + 32 + 40 + 48 + 56 + 64 + 72 + 80 + 88 + 96 + 104 + 112 + 120 + 128 + 136 + 144 + 152 + 160 + 168 + 176 + 184 + 192 + 200 + 208 + 216 + + + 12 12 12 12 12 12 12 12 12 12 + 12 12 12 12 12 12 12 12 12 12 + 12 12 12 12 12 12 12 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_0.vti b/src/coreComponents/unitTests/meshTests/cube/cube_0.vti new file mode 100644 index 00000000000..6eb5337e65b --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_0.vti @@ -0,0 +1,14 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_0.vtr b/src/coreComponents/unitTests/meshTests/cube/cube_0.vtr new file mode 100644 index 00000000000..8aedf16bf5f --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_0.vtr @@ -0,0 +1,25 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + + + + + 0 1 2 + + + 0 1 2 + + + 0 1 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_0.vts b/src/coreComponents/unitTests/meshTests/cube/cube_0.vts new file mode 100644 index 00000000000..b1b6fc8f9f6 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_0.vts @@ -0,0 +1,54 @@ + + + + + + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + + + + + 0 0 0 + 1 0 0 + 2 0 0 + 0 1 0 + 1 1 0 + 2 1 0 + 0 2 0 + 1 2 0 + 2 2 0 + 0 0 1 + 1 0 1 + 2 0 1 + 0 1 1 + 1 1 1 + 2 1 1 + 0 2 1 + 1 2 1 + 2 2 1 + 0 0 2 + 1 0 2 + 2 0 2 + 0 1 2 + 1 1 2 + 2 1 2 + 0 2 2 + 1 2 2 + 2 2 2 + 0 0 3 + 1 0 3 + 2 0 3 + 0 1 3 + 1 1 3 + 2 1 3 + 0 2 3 + 1 2 3 + 2 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_0.vtu b/src/coreComponents/unitTests/meshTests/cube/cube_0.vtu new file mode 100644 index 00000000000..e39e5c77899 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_0.vtu @@ -0,0 +1,105 @@ + + + + + + 0 1 2 + 4 5 6 + 8 9 10 + 16 17 8 + 20 21 22 + 24 25 26 + 32 33 34 + 36 37 38 + 40 41 42 + 48 49 50 + 52 53 54 + 56 57 58 + + + + + 0 1 2 3 4 5 6 7 8 9 10 11 + + + 3 3 3 3 3 3 + 3 3 3 3 3 3 + + + + + 0 0 0 + 1 0 0 + 2 0 0 + 0 1 0 + 1 1 0 + 2 1 0 + 0 2 0 + 1 2 0 + 2 2 0 + 0 0 1 + 1 0 1 + 2 0 1 + 0 1 1 + 1 1 1 + 2 1 1 + 0 2 1 + 1 2 1 + 2 2 1 + 0 0 2 + 1 0 2 + 2 0 2 + 0 1 2 + 1 1 2 + 2 1 2 + 0 2 2 + 1 2 2 + 2 2 2 + 0 0 3 + 1 0 3 + 2 0 3 + 0 1 3 + 1 1 3 + 2 1 3 + 0 2 3 + 1 2 3 + 2 2 3 + + + + + 0 1 4 3 9 10 13 12 + 1 2 5 4 10 11 14 13 + 3 4 7 6 12 13 16 15 + 4 5 8 7 13 14 17 16 + 9 10 13 12 18 19 22 21 + 10 11 14 13 19 20 23 22 + 12 13 16 15 21 22 25 24 + 13 14 17 16 22 23 26 25 + 18 19 22 21 27 28 31 30 + 19 20 23 22 28 29 32 31 + 21 22 25 24 30 31 34 33 + 22 23 26 25 31 32 35 34 + + + 8 + 16 + 24 + 32 + 40 + 48 + 56 + 64 + 72 + 80 + 88 + 96 + + + 12 12 12 12 12 12 12 12 12 12 + 12 12 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_1.vti b/src/coreComponents/unitTests/meshTests/cube/cube_1.vti new file mode 100644 index 00000000000..ff5dc210d70 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_1.vti @@ -0,0 +1,13 @@ + + + + + + + + 3 3 3 3 3 -1 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_1.vtr b/src/coreComponents/unitTests/meshTests/cube/cube_1.vtr new file mode 100644 index 00000000000..9716e764776 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_1.vtr @@ -0,0 +1,24 @@ + + + + + + + + 3 3 3 3 3 -1 + + + + + 0 1 2 + + + 2 3 + + + 0 1 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_1.vts b/src/coreComponents/unitTests/meshTests/cube/cube_1.vts new file mode 100644 index 00000000000..7280fb71677 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_1.vts @@ -0,0 +1,41 @@ + + + + + + + + 3 3 3 3 3 -1 + + + + + 0 2 0 + 1 2 0 + 2 2 0 + 0 3 0 + 1 3 0 + 2 3 0 + 0 2 1 + 1 2 1 + 2 2 1 + 0 3 1 + 1 3 1 + 2 3 1 + 0 2 2 + 1 2 2 + 2 2 2 + 0 3 2 + 1 3 2 + 2 3 2 + 0 2 3 + 1 2 3 + 2 2 3 + 0 3 3 + 1 3 3 + 2 3 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_1.vtu b/src/coreComponents/unitTests/meshTests/cube/cube_1.vtu new file mode 100644 index 00000000000..da6ca5d2b70 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_1.vtu @@ -0,0 +1,75 @@ + + + + + + 8 9 10 + 12 13 14 + 24 25 26 + 28 29 30 + 40 41 42 + 44 45 46 + 56 57 58 + 60 61 62 + + + + + 12 13 14 15 16 17 + + + 3 3 3 3 3 -1 + + + + + 0 2 0 + 1 2 0 + 2 2 0 + 0 3 0 + 1 3 0 + 2 3 0 + 0 2 1 + 1 2 1 + 2 2 1 + 0 3 1 + 1 3 1 + 2 3 1 + 0 2 2 + 1 2 2 + 2 2 2 + 0 3 2 + 1 3 2 + 2 3 2 + 0 2 3 + 1 2 3 + 2 2 3 + 0 3 3 + 1 3 3 + 2 3 3 + + + + + 0 1 4 3 6 7 10 9 + 1 2 5 4 7 8 11 10 + 6 7 10 9 12 13 16 15 + 7 8 11 10 13 14 17 16 + 12 13 16 15 18 19 22 21 + 13 14 17 16 19 20 23 22 + + + 8 + 16 + 24 + 32 + 40 + 48 + + + 12 12 12 12 12 12 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_2.vti b/src/coreComponents/unitTests/meshTests/cube/cube_2.vti new file mode 100644 index 00000000000..897debe83c5 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_2.vti @@ -0,0 +1,13 @@ + + + + + + + + 3 3 3 3 3 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_2.vtr b/src/coreComponents/unitTests/meshTests/cube/cube_2.vtr new file mode 100644 index 00000000000..7785d4e88bf --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_2.vtr @@ -0,0 +1,24 @@ + + + + + + + + 3 3 3 3 3 3 + + + + + 2 3 + + + 0 1 2 + + + 0 1 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_2.vts b/src/coreComponents/unitTests/meshTests/cube/cube_2.vts new file mode 100644 index 00000000000..0fcab267b87 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_2.vts @@ -0,0 +1,41 @@ + + + + + + + + 3 3 3 3 3 3 + + + + + 2 0 0 + 3 0 0 + 2 1 0 + 3 1 0 + 2 2 0 + 3 2 0 + 2 0 1 + 3 0 1 + 2 1 1 + 3 1 1 + 2 2 1 + 3 2 1 + 2 0 2 + 3 0 2 + 2 1 2 + 3 1 2 + 2 2 2 + 3 2 2 + 2 0 3 + 3 0 3 + 2 1 3 + 3 1 3 + 2 2 3 + 3 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_2.vtu b/src/coreComponents/unitTests/meshTests/cube/cube_2.vtu new file mode 100644 index 00000000000..dab0d46943f --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_2.vtu @@ -0,0 +1,79 @@ + + + + + + 2 3 + 6 7 + 10 11 + 18 19 + 22 23 + 26 27 + 34 35 + 38 39 + 42 43 + 50 51 + 54 55 + 58 59 + + + + + 18 19 20 21 22 23 + + + 3 3 3 3 3 3 + + + + + 2 0 0 + 3 0 0 + 2 1 0 + 3 1 0 + 2 2 0 + 3 2 0 + 2 0 1 + 3 0 1 + 2 1 1 + 3 1 1 + 2 2 1 + 3 2 1 + 2 0 2 + 3 0 2 + 2 1 2 + 3 1 2 + 2 2 2 + 3 2 2 + 2 0 3 + 3 0 3 + 2 1 3 + 3 1 3 + 2 2 3 + 3 2 3 + + + + + 0 1 3 2 6 7 9 8 + 2 3 5 4 8 9 11 10 + 6 7 9 8 12 13 15 14 + 8 9 11 10 14 15 17 16 + 12 13 15 14 18 19 21 20 + 14 15 17 16 20 21 23 22 + + + 8 + 16 + 24 + 32 + 40 + 48 + + + 12 12 12 12 12 12 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_3.vti b/src/coreComponents/unitTests/meshTests/cube/cube_3.vti new file mode 100644 index 00000000000..f3180e65a72 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_3.vti @@ -0,0 +1,13 @@ + + + + + + + + 3 3 9 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_3.vtr b/src/coreComponents/unitTests/meshTests/cube/cube_3.vtr new file mode 100644 index 00000000000..1771a9daddc --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_3.vtr @@ -0,0 +1,24 @@ + + + + + + + + 3 3 9 + + + + + 2 3 + + + 2 3 + + + 0 1 2 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_3.vts b/src/coreComponents/unitTests/meshTests/cube/cube_3.vts new file mode 100644 index 00000000000..fc0fcaecfbc --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_3.vts @@ -0,0 +1,33 @@ + + + + + + + + 3 3 9 + + + + + 2 2 0 + 3 2 0 + 2 3 0 + 3 3 0 + 2 2 1 + 3 2 1 + 2 3 1 + 3 3 1 + 2 2 2 + 3 2 2 + 2 3 2 + 3 3 2 + 2 2 3 + 3 2 3 + 2 3 3 + 3 3 3 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube/cube_3.vtu b/src/coreComponents/unitTests/meshTests/cube/cube_3.vtu new file mode 100644 index 00000000000..db10569ea86 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube/cube_3.vtu @@ -0,0 +1,61 @@ + + + + + + 10 11 + 14 15 + 26 27 + 30 31 + 42 43 + 46 47 + 58 59 + 62 63 + + + + + 24 25 26 + + + 3 3 9 + + + + + 2 2 0 + 3 2 0 + 2 3 0 + 3 3 0 + 2 2 1 + 3 2 1 + 2 3 1 + 3 3 1 + 2 2 2 + 3 2 2 + 2 3 2 + 3 3 2 + 2 2 3 + 3 2 3 + 2 3 3 + 3 3 3 + + + + + 0 1 3 2 4 5 7 6 + 4 5 7 6 8 9 11 10 + 8 9 11 10 12 13 15 14 + + + 8 + 16 + 24 + + + 12 12 12 + + + + + diff --git a/src/coreComponents/unitTests/meshTests/cube_RECTILINEAR_GRID.vtk b/src/coreComponents/unitTests/meshTests/cube_RECTILINEAR_GRID.vtk new file mode 100644 index 00000000000..ce2554e39e9 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube_RECTILINEAR_GRID.vtk @@ -0,0 +1,24 @@ +# vtk DataFile Version 5.1 +Cube structured points dataset +ASCII +DATASET RECTILINEAR_GRID +DIMENSIONS 4 4 4 +X_COORDINATES 4 float +0 1 2 3 +Y_COORDINATES 4 float +0 1 2 3 +Z_COORDINATES 4 float +0 1 2 3 +CELL_DATA 27 +SCALARS attribute int 1 +LOOKUP_TABLE default +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 -1 9 + diff --git a/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_GRID.vtk b/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_GRID.vtk new file mode 100644 index 00000000000..9428d35ab21 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_GRID.vtk @@ -0,0 +1,82 @@ +# vtk DataFile Version 5.1 +Cube structured points dataset +ASCII +DATASET STRUCTURED_GRID +DIMENSIONS 4 4 4 +POINTS 64 float +0 0 0 +1 0 0 +2 0 0 +3 0 0 +0 1 0 +1 1 0 +2 1 0 +3 1 0 +0 2 0 +1 2 0 +2 2 0 +3 2 0 +0 3 0 +1 3 0 +2 3 0 +3 3 0 +0 0 1 +1 0 1 +2 0 1 +3 0 1 +0 1 1 +1 1 1 +2 1 1 +3 1 1 +0 2 1 +1 2 1 +2 2 1 +3 2 1 +0 3 1 +1 3 1 +2 3 1 +3 3 1 +0 0 2 +1 0 2 +2 0 2 +3 0 2 +0 1 2 +1 1 2 +2 1 2 +3 1 2 +0 2 2 +1 2 2 +2 2 2 +3 2 2 +0 3 2 +1 3 2 +2 3 2 +3 3 2 +0 0 3 +1 0 3 +2 0 3 +3 0 3 +0 1 3 +1 1 3 +2 1 3 +3 1 3 +0 2 3 +1 2 3 +2 2 3 +3 2 3 +0 3 3 +1 3 3 +2 3 3 +3 3 3 +CELL_DATA 27 +SCALARS attribute int 1 +LOOKUP_TABLE default +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 -1 9 diff --git a/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_POINTS.vtk b/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_POINTS.vtk new file mode 100644 index 00000000000..a1f869f7313 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube_STRUCTURED_POINTS.vtk @@ -0,0 +1,20 @@ +# vtk DataFile Version 5.1 +Cube structured points dataset +ASCII +DATASET STRUCTURED_POINTS +DIMENSIONS 4 4 4 +ORIGIN 0.0 0.0 0.0 +SPACING 1.0 1.0 1.0 +CELL_DATA 27 +SCALARS attribute int 1 +LOOKUP_TABLE default +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 -1 9 + diff --git a/src/coreComponents/unitTests/meshTests/cube_UNSTRUCTURED_GRID.vtk b/src/coreComponents/unitTests/meshTests/cube_UNSTRUCTURED_GRID.vtk new file mode 100644 index 00000000000..ff0135190d1 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/cube_UNSTRUCTURED_GRID.vtk @@ -0,0 +1,115 @@ +# vtk DataFile Version 2.0 +vtk output +ASCII +DATASET UNSTRUCTURED_GRID +POINTS 64 float +0 0 0 +1 0 0 +2 0 0 +3 0 0 +0 1 0 +1 1 0 +2 1 0 +3 1 0 +0 2 0 +1 2 0 +2 2 0 +3 2 0 +0 3 0 +1 3 0 +2 3 0 +3 3 0 +0 0 1 +1 0 1 +2 0 1 +3 0 1 +0 1 1 +1 1 1 +2 1 1 +3 1 1 +0 2 1 +1 2 1 +2 2 1 +3 2 1 +0 3 1 +1 3 1 +2 3 1 +3 3 1 +0 0 2 +1 0 2 +2 0 2 +3 0 2 +0 1 2 +1 1 2 +2 1 2 +3 1 2 +0 2 2 +1 2 2 +2 2 2 +3 2 2 +0 3 2 +1 3 2 +2 3 2 +3 3 2 +0 0 3 +1 0 3 +2 0 3 +3 0 3 +0 1 3 +1 1 3 +2 1 3 +3 1 3 +0 2 3 +1 2 3 +2 2 3 +3 2 3 +0 3 3 +1 3 3 +2 3 3 +3 3 3 +CELLS 27 243 +8 0 1 5 4 16 17 21 20 +8 1 2 6 5 17 18 22 21 +8 2 3 7 6 18 19 23 22 +8 4 5 9 8 20 21 25 24 +8 5 6 10 9 21 22 26 25 +8 6 7 11 10 22 23 27 26 +8 8 9 13 12 24 25 29 28 +8 9 10 14 13 25 26 30 29 +8 10 11 15 14 26 27 31 30 +8 16 17 21 20 32 33 37 36 +8 17 18 22 21 33 34 38 37 +8 18 19 23 22 34 35 39 38 +8 20 21 25 24 36 37 41 40 +8 21 22 26 25 37 38 42 41 +8 22 23 27 26 38 39 43 42 +8 24 25 29 28 40 41 45 44 +8 25 26 30 29 41 42 46 45 +8 26 27 31 30 42 43 47 46 +8 32 33 37 36 48 49 53 52 +8 33 34 38 37 49 50 54 53 +8 34 35 39 38 50 51 55 54 +8 36 37 41 40 52 53 57 56 +8 37 38 42 41 53 54 58 57 +8 38 39 43 42 54 55 59 58 +8 40 41 45 44 56 57 61 60 +8 41 42 46 45 57 58 62 61 +8 42 43 47 46 58 59 63 62 +CELL_TYPES 27 + 12 12 12 12 12 12 12 12 12 12 + 12 12 12 12 12 12 12 12 12 12 + 12 12 12 12 12 12 12 +CELL_DATA 27 +SCALARS attribute int 1 +LOOKUP_TABLE default +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 3 3 +3 -1 9 + + diff --git a/src/coreComponents/unitTests/meshTests/meshDirName.hpp.in b/src/coreComponents/unitTests/meshTests/meshDirName.hpp.in new file mode 100644 index 00000000000..68b452a2726 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/meshDirName.hpp.in @@ -0,0 +1,23 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "common/DataTypes.hpp" + +namespace geos +{ + +static string const testMeshDir = "@TEST_MESH_DIR@"; + +} diff --git a/src/coreComponents/unitTests/meshTests/supportedElements.vtk b/src/coreComponents/unitTests/meshTests/supportedElements.vtk new file mode 100644 index 00000000000..b946ccbb392 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/supportedElements.vtk @@ -0,0 +1,577 @@ +# vtk DataFile Version 4.2 +vtk output +ASCII +DATASET UNSTRUCTURED_GRID + +POINTS 143 float +-1.49982 -1.19425 0.634363 +0.590299 -1.19425 -1.5177 +-0.669609 1.79076 -0.650334 +1.57913 0.597752 1.53368 +3.6341 -1.55241 0.76443 +5.72422 -1.55241 -1.38764 +5.50937 1.43261 -1.5963 +3.41925 1.43261 0.555767 +6.71305 0.2396 1.66374 +10.0245 -0.846253 -2.06718 +7.93441 -0.846253 0.0848832 +8.82908 1.24326 -1.13722 +12.1658 -0.546753 0.0124933 +10.0757 -0.546753 2.16456 +10.9704 1.54276 0.942463 +14.3264 -6.36855 0.117106 +16.0682 -6.36855 -1.67628 +14.1474 -3.88104 -0.0567807 +15.8891 -3.88104 -1.85017 +16.1109 -6.11896 1.85017 +17.8526 -6.11896 0.0567807 +15.9318 -3.63145 1.67628 +17.6736 -3.63145 -0.117106 +14.3264 -1.36855 0.117106 +16.0682 -1.36855 -1.67628 +15.8891 1.11896 -1.85017 +14.1474 1.11896 -0.0567807 +16.1109 -1.11896 1.85017 +17.8526 -1.11896 0.0567807 +17.6736 1.36855 -0.117106 +15.9318 1.36855 1.67628 +-0.480266 -3.60023 -0.788983 +-1.51609 -4.40023 0.392751 +-1.19654 -6.13257 0.313205 +0.0367821 -6.40321 -0.917691 +0.479461 -4.83814 -1.59888 +0.590393 -3.45048 0.250856 +-0.44543 -4.25048 1.43259 +-0.125877 -5.98282 1.35304 +1.10744 -6.25346 0.122148 +1.55012 -4.68839 -0.559041 +5.50973 -5.07487 -1.59595 +4.89417 -3.78233 -1.14829 +3.84911 -3.78233 -0.0722567 +3.41961 -5.07487 0.556114 +4.03517 -6.36742 0.108452 +5.08023 -6.36742 -0.967582 +6.58039 -4.92513 -0.556114 +5.96483 -3.63258 -0.108452 +4.91977 -3.63258 0.967582 +4.49027 -4.92512 1.59595 +5.10583 -6.21767 1.14829 +6.15089 -6.21767 0.0722567 +0.517767 -10.149 -1.58815 +-0.0428441 -8.99963 -1.34534 +-0.968255 -8.71576 -0.47509 +-1.56161 -9.51115 0.367275 +-1.37611 -10.7869 0.547443 +-0.551425 -11.5822 -0.0702581 +0.291428 -11.2984 -1.02069 +1.57235 -9.851 -0.56392 +1.01174 -8.70163 -0.321107 +0.0863298 -8.41776 0.549138 +-0.507027 -9.21315 1.3915 +-0.321521 -10.4889 1.57167 +0.50316 -11.2842 0.95397 +1.34601 -11.0004 0.00354302 +4.51777 -10.149 -1.58815 +4.06051 -9.10948 -1.4198 +3.25893 -8.6789 -0.719736 +2.58258 -9.10948 0.101946 +2.42765 -10.149 0.56392 +2.8849 -11.1885 0.395567 +3.68648 -11.6191 -0.304493 +4.36284 -11.1885 -1.12617 +5.57235 -9.851 -0.56392 +5.1151 -8.81148 -0.395567 +4.31352 -8.3809 0.304493 +3.63716 -8.81148 1.12617 +3.48223 -9.851 1.58815 +3.93949 -10.8905 1.4198 +4.74107 -11.3211 0.719736 +5.41742 -10.8905 -0.101946 +8.51777 -10.149 -1.58815 +8.13586 -9.20404 -1.46986 +7.44365 -8.70124 -0.903433 +6.76504 -8.87586 -0.153903 +6.41756 -9.6462 0.428016 +6.56379 -10.6518 0.570038 +7.13531 -11.4221 0.205708 +7.86471 -11.5968 -0.494498 +8.41068 -11.094 -1.20295 +9.57235 -9.851 -0.56392 +9.19044 -8.90604 -0.445632 +8.49824 -8.40323 0.120796 +7.81963 -8.57785 0.870326 +7.47214 -9.34819 1.45224 +7.61837 -10.3538 1.59427 +8.1899 -11.1241 1.22994 +8.91929 -11.2988 0.52973 +9.46527 -10.796 -0.178719 +12.5178 -10.149 -1.58815 +12.1925 -9.2849 -1.50468 +11.5923 -8.75085 -1.04209 +10.9465 -8.75085 -0.377061 +10.5016 -9.2849 0.236379 +10.4276 -10.149 0.56392 +10.7529 -11.0131 0.480452 +11.3531 -11.5471 0.0178584 +11.999 -11.5472 -0.647167 +12.4438 -11.0131 -1.26061 +13.5724 -9.851 -0.56392 +13.2471 -8.98689 -0.480452 +12.6469 -8.45285 -0.0178584 +12.001 -8.45285 0.647167 +11.5562 -8.98689 1.26061 +11.4822 -9.851 1.58815 +11.8075 -10.7151 1.50468 +12.4077 -11.2491 1.04209 +13.0535 -11.2491 0.377061 +13.4984 -10.7151 -0.236379 +16.5178 -10.149 -1.58815 +16.2363 -9.35421 -1.52958 +15.7124 -8.81175 -1.14797 +15.1124 -8.69387 -0.564487 +14.6268 -9.03797 0.0356284 +14.4098 -9.73483 0.461839 +14.5302 -10.5632 0.578827 +14.9499 -11.26 0.349448 +15.5356 -11.6041 -0.15347 +16.1013 -11.4863 -0.770256 +16.4674 -10.9438 -1.30508 +17.5724 -9.851 -0.56392 +17.2909 -9.0562 -0.505352 +16.767 -8.51375 -0.123746 +16.167 -8.39586 0.459742 +15.6814 -8.73997 1.05986 +15.4643 -9.43682 1.48607 +15.5848 -10.2652 1.60306 +16.0045 -10.962 1.37368 +16.5902 -11.3061 0.870758 +17.1559 -11.1882 0.253973 +17.522 -10.6458 -0.280855 + +CELLS 12 395 +4 +0 +1 +2 +3 +5 +4 +5 +6 +7 +8 +6 +9 +10 +11 +12 +13 +14 +8 +15 +16 +17 +18 +19 +20 +21 +22 +8 +23 +24 +25 +26 +27 +28 +29 +30 +10 +31 +32 +33 +34 +35 +36 +37 +38 +39 +40 +12 +41 +42 +43 +44 +45 +46 +47 +48 +49 +50 +51 +52 +52 +9 +7 +53 +54 +55 +56 +57 +58 +59 +7 +60 +61 +62 +63 +64 +65 +66 +4 +53 +54 +61 +60 +4 +54 +55 +62 +61 +4 +55 +56 +63 +62 +4 +56 +57 +64 +63 +4 +57 +58 +65 +64 +4 +58 +59 +66 +65 +4 +59 +53 +60 +66 +59 +10 +8 +67 +68 +69 +70 +71 +72 +73 +74 +8 +75 +76 +77 +78 +79 +80 +81 +82 +4 +67 +68 +76 +75 +4 +68 +69 +77 +76 +4 +69 +70 +78 +77 +4 +70 +71 +79 +78 +4 +71 +72 +80 +79 +4 +72 +73 +81 +80 +4 +73 +74 +82 +81 +4 +74 +67 +75 +82 +66 +11 +9 +83 +84 +85 +86 +87 +88 +89 +90 +91 +9 +92 +93 +94 +95 +96 +97 +98 +99 +100 +4 +83 +84 +93 +92 +4 +84 +85 +94 +93 +4 +85 +86 +95 +94 +4 +86 +87 +96 +95 +4 +87 +88 +97 +96 +4 +88 +89 +98 +97 +4 +89 +90 +99 +98 +4 +90 +91 +100 +99 +4 +91 +83 +92 +100 +73 +12 +10 +101 +102 +103 +104 +105 +106 +107 +108 +109 +110 +10 +111 +112 +113 +114 +115 +116 +117 +118 +119 +120 +4 +101 +102 +112 +111 +4 +102 +103 +113 +112 +4 +103 +104 +114 +113 +4 +104 +105 +115 +114 +4 +105 +106 +116 +115 +4 +106 +107 +117 +116 +4 +107 +108 +118 +117 +4 +108 +109 +119 +118 +4 +109 +110 +120 +119 +4 +110 +101 +111 +120 +80 +13 +11 +121 +122 +123 +124 +125 +126 +127 +128 +129 +130 +131 +11 +132 +133 +134 +135 +136 +137 +138 +139 +140 +141 +142 +4 +121 +122 +133 +132 +4 +122 +123 +134 +133 +4 +123 +124 +135 +134 +4 +124 +125 +136 +135 +4 +125 +126 +137 +136 +4 +126 +127 +138 +137 +4 +127 +128 +139 +138 +4 +128 +129 +140 +139 +4 +129 +130 +141 +140 +4 +130 +131 +142 +141 +4 +131 +121 +132 +142 + +CELL_TYPES 12 +10 +14 +13 +11 +12 +15 +16 +42 +42 +42 +42 +42 + +CELL_DATA 12 +SCALARS attribute int 1 +LOOKUP_TABLE default +0 +1 +2 +3 +3 +4 +5 +6 +7 +8 +9 +10 + diff --git a/src/coreComponents/unitTests/meshTests/supportedElementsAsVTKPolyhedra.vtk b/src/coreComponents/unitTests/meshTests/supportedElementsAsVTKPolyhedra.vtk new file mode 100644 index 00000000000..832b6cf4f22 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/supportedElementsAsVTKPolyhedra.vtk @@ -0,0 +1,732 @@ +# vtk DataFile Version 4.2 +vtk output +ASCII +DATASET UNSTRUCTURED_GRID + +POINTS 143 float +-1.49982 -1.19425 0.634363 +0.590299 -1.19425 -1.5177 +-0.669609 1.79076 -0.650334 +1.57913 0.597752 1.53368 +3.6341 -1.55241 0.76443 +5.72422 -1.55241 -1.38764 +5.50937 1.43261 -1.5963 +3.41925 1.43261 0.555767 +6.71305 0.2396 1.66374 +10.0245 -0.846253 -2.06718 +7.93441 -0.846253 0.0848832 +8.82908 1.24326 -1.13722 +12.1658 -0.546753 0.0124933 +10.0757 -0.546753 2.16456 +10.9704 1.54276 0.942463 +14.3264 -6.36855 0.117106 +16.0682 -6.36855 -1.67628 +14.1474 -3.88104 -0.0567807 +15.8891 -3.88104 -1.85017 +16.1109 -6.11896 1.85017 +17.8526 -6.11896 0.0567807 +15.9318 -3.63145 1.67628 +17.6736 -3.63145 -0.117106 +14.3264 -1.36855 0.117106 +16.0682 -1.36855 -1.67628 +15.8891 1.11896 -1.85017 +14.1474 1.11896 -0.0567807 +16.1109 -1.11896 1.85017 +17.8526 -1.11896 0.0567807 +17.6736 1.36855 -0.117106 +15.9318 1.36855 1.67628 +-0.480266 -3.60023 -0.788983 +-1.51609 -4.40023 0.392751 +-1.19654 -6.13257 0.313205 +0.0367821 -6.40321 -0.917691 +0.479461 -4.83814 -1.59888 +0.590393 -3.45048 0.250856 +-0.44543 -4.25048 1.43259 +-0.125877 -5.98282 1.35304 +1.10744 -6.25346 0.122148 +1.55012 -4.68839 -0.559041 +5.50973 -5.07487 -1.59595 +4.89417 -3.78233 -1.14829 +3.84911 -3.78233 -0.0722567 +3.41961 -5.07487 0.556114 +4.03517 -6.36742 0.108452 +5.08023 -6.36742 -0.967582 +6.58039 -4.92513 -0.556114 +5.96483 -3.63258 -0.108452 +4.91977 -3.63258 0.967582 +4.49027 -4.92512 1.59595 +5.10583 -6.21767 1.14829 +6.15089 -6.21767 0.0722567 +0.517767 -10.149 -1.58815 +-0.0428441 -8.99963 -1.34534 +-0.968255 -8.71576 -0.47509 +-1.56161 -9.51115 0.367275 +-1.37611 -10.7869 0.547443 +-0.551425 -11.5822 -0.0702581 +0.291428 -11.2984 -1.02069 +1.57235 -9.851 -0.56392 +1.01174 -8.70163 -0.321107 +0.0863298 -8.41776 0.549138 +-0.507027 -9.21315 1.3915 +-0.321521 -10.4889 1.57167 +0.50316 -11.2842 0.95397 +1.34601 -11.0004 0.00354302 +4.51777 -10.149 -1.58815 +4.06051 -9.10948 -1.4198 +3.25893 -8.6789 -0.719736 +2.58258 -9.10948 0.101946 +2.42765 -10.149 0.56392 +2.8849 -11.1885 0.395567 +3.68648 -11.6191 -0.304493 +4.36284 -11.1885 -1.12617 +5.57235 -9.851 -0.56392 +5.1151 -8.81148 -0.395567 +4.31352 -8.3809 0.304493 +3.63716 -8.81148 1.12617 +3.48223 -9.851 1.58815 +3.93949 -10.8905 1.4198 +4.74107 -11.3211 0.719736 +5.41742 -10.8905 -0.101946 +8.51777 -10.149 -1.58815 +8.13586 -9.20404 -1.46986 +7.44365 -8.70124 -0.903433 +6.76504 -8.87586 -0.153903 +6.41756 -9.6462 0.428016 +6.56379 -10.6518 0.570038 +7.13531 -11.4221 0.205708 +7.86471 -11.5968 -0.494498 +8.41068 -11.094 -1.20295 +9.57235 -9.851 -0.56392 +9.19044 -8.90604 -0.445632 +8.49824 -8.40323 0.120796 +7.81963 -8.57785 0.870326 +7.47214 -9.34819 1.45224 +7.61837 -10.3538 1.59427 +8.1899 -11.1241 1.22994 +8.91929 -11.2988 0.52973 +9.46527 -10.796 -0.178719 +12.5178 -10.149 -1.58815 +12.1925 -9.2849 -1.50468 +11.5923 -8.75085 -1.04209 +10.9465 -8.75085 -0.377061 +10.5016 -9.2849 0.236379 +10.4276 -10.149 0.56392 +10.7529 -11.0131 0.480452 +11.3531 -11.5471 0.0178584 +11.999 -11.5472 -0.647167 +12.4438 -11.0131 -1.26061 +13.5724 -9.851 -0.56392 +13.2471 -8.98689 -0.480452 +12.6469 -8.45285 -0.0178584 +12.001 -8.45285 0.647167 +11.5562 -8.98689 1.26061 +11.4822 -9.851 1.58815 +11.8075 -10.7151 1.50468 +12.4077 -11.2491 1.04209 +13.0535 -11.2491 0.377061 +13.4984 -10.7151 -0.236379 +16.5178 -10.149 -1.58815 +16.2363 -9.35421 -1.52958 +15.7124 -8.81175 -1.14797 +15.1124 -8.69387 -0.564487 +14.6268 -9.03797 0.0356284 +14.4098 -9.73483 0.461839 +14.5302 -10.5632 0.578827 +14.9499 -11.26 0.349448 +15.5356 -11.6041 -0.15347 +16.1013 -11.4863 -0.770256 +16.4674 -10.9438 -1.30508 +17.5724 -9.851 -0.56392 +17.2909 -9.0562 -0.505352 +16.767 -8.51375 -0.123746 +16.167 -8.39586 0.459742 +15.6814 -8.73997 1.05986 +15.4643 -9.43682 1.48607 +15.5848 -10.2652 1.60306 +16.0045 -10.962 1.37368 +16.5902 -11.3061 0.870758 +17.1559 -11.1882 0.253973 +17.522 -10.6458 -0.280855 + +CELLS 12 550 +17 +4 +3 +0 +1 +2 +3 +0 +1 +3 +3 +1 +2 +3 +3 +0 +2 +3 +22 +5 +4 +4 +5 +6 +7 +3 +6 +7 +8 +3 +7 +4 +8 +3 +4 +5 +8 +3 +5 +6 +8 +24 +5 +4 +10 +13 +14 +11 +4 +12 +14 +11 +9 +4 +10 +13 +12 +9 +3 +9 +10 +11 +3 +12 +13 +14 +31 +6 +4 +15 +16 +18 +17 +4 +19 +20 +22 +21 +4 +16 +18 +22 +20 +4 +15 +16 +20 +19 +4 +17 +18 +22 +21 +4 +15 +17 +21 +19 +31 +6 +4 +23 +24 +25 +26 +4 +27 +28 +29 +30 +4 +24 +25 +29 +28 +4 +23 +24 +28 +27 +4 +25 +26 +30 +29 +4 +23 +26 +30 +27 +38 +7 +5 +31 +32 +33 +34 +35 +5 +36 +37 +38 +39 +40 +4 +31 +32 +37 +36 +4 +32 +33 +38 +37 +4 +33 +34 +39 +38 +4 +34 +35 +40 +39 +4 +35 +31 +36 +40 +45 +8 +6 +41 +42 +43 +44 +45 +46 +6 +47 +48 +49 +50 +51 +52 +4 +41 +42 +48 +47 +4 +42 +43 +49 +48 +4 +43 +44 +50 +49 +4 +44 +45 +51 +50 +4 +45 +46 +52 +51 +4 +46 +41 +47 +52 +52 +9 +7 +53 +54 +55 +56 +57 +58 +59 +7 +60 +61 +62 +63 +64 +65 +66 +4 +53 +54 +61 +60 +4 +54 +55 +62 +61 +4 +55 +56 +63 +62 +4 +56 +57 +64 +63 +4 +57 +58 +65 +64 +4 +58 +59 +66 +65 +4 +59 +53 +60 +66 +59 +10 +8 +67 +68 +69 +70 +71 +72 +73 +74 +8 +75 +76 +77 +78 +79 +80 +81 +82 +4 +67 +68 +76 +75 +4 +68 +69 +77 +76 +4 +69 +70 +78 +77 +4 +70 +71 +79 +78 +4 +71 +72 +80 +79 +4 +72 +73 +81 +80 +4 +73 +74 +82 +81 +4 +74 +67 +75 +82 +66 +11 +9 +83 +84 +85 +86 +87 +88 +89 +90 +91 +9 +92 +93 +94 +95 +96 +97 +98 +99 +100 +4 +83 +84 +93 +92 +4 +84 +85 +94 +93 +4 +85 +86 +95 +94 +4 +86 +87 +96 +95 +4 +87 +88 +97 +96 +4 +88 +89 +98 +97 +4 +89 +90 +99 +98 +4 +90 +91 +100 +99 +4 +91 +83 +92 +100 +73 +12 +10 +101 +102 +103 +104 +105 +106 +107 +108 +109 +110 +10 +111 +112 +113 +114 +115 +116 +117 +118 +119 +120 +4 +101 +102 +112 +111 +4 +102 +103 +113 +112 +4 +103 +104 +114 +113 +4 +104 +105 +115 +114 +4 +105 +106 +116 +115 +4 +106 +107 +117 +116 +4 +107 +108 +118 +117 +4 +108 +109 +119 +118 +4 +109 +110 +120 +119 +4 +110 +101 +111 +120 +80 +13 +11 +121 +122 +123 +124 +125 +126 +127 +128 +129 +130 +131 +11 +132 +133 +134 +135 +136 +137 +138 +139 +140 +141 +142 +4 +121 +122 +133 +132 +4 +122 +123 +134 +133 +4 +123 +124 +135 +134 +4 +124 +125 +136 +135 +4 +125 +126 +137 +136 +4 +126 +127 +138 +137 +4 +127 +128 +139 +138 +4 +128 +129 +140 +139 +4 +129 +130 +141 +140 +4 +130 +131 +142 +141 +4 +131 +121 +132 +142 + +CELL_TYPES 12 +42 +42 +42 +42 +42 +42 +42 +42 +42 +42 +42 +42 + +CELL_DATA 12 +SCALARS attribute int 1 +LOOKUP_TABLE default +0 +1 +2 +3 +3 +4 +5 +6 +7 +8 +9 +10 + diff --git a/src/coreComponents/unitTests/meshTests/testElementRegions.cpp b/src/coreComponents/unitTests/meshTests/testElementRegions.cpp new file mode 100644 index 00000000000..791a0a8b949 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/testElementRegions.cpp @@ -0,0 +1,236 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// TPL includes +#include + +// Source includes +#include "codingUtilities/UnitTestUtilities.hpp" +#include "dataRepository/xmlWrapper.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/generators/CellBlockManagerABC.hpp" +#include "mesh/generators/CellBlockABC.hpp" + +// special CMake-generated include +#include "tests/meshDirName.hpp" + +using namespace geos; +using namespace geos::testing; +using namespace geos::dataRepository; + + +CommandLineOptions g_commandLineOptions; + +struct TestCase +{ + string name; + bool isExpectedToPass = true; + stdVector< string > stringsToMention; + string_view xmlRegions; +}; + +class ElementRegionTestFixture : public ::testing::TestWithParam< TestCase > +{ +public: + ElementRegionTestFixture(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + + virtual ~ElementRegionTestFixture() = default; +private: + GeosxState state; +}; + +TEST_P( ElementRegionTestFixture, testVTKImportRegionSyntaxes ) +{ + TestCase const testCase = GetParam(); + + string const pattern = + R"xml( + + + + + + {} + + + )xml"; + string const xmlInput = GEOS_FMT( pattern, + testMeshDir + "/box_hybrid_mesh.vtu", + testCase.xmlRegions ); + + ProblemManager & problem = getGlobalState().getProblemManager(); + problem.parseInputString( xmlInput ); + + if( testCase.isExpectedToPass ) + { + try + { + EXPECT_NO_FATAL_FAILURE( problem.problemSetup() ) << GEOS_FMT( "Test case '{}' did throw an error.", + testCase.name ); + } + catch( std::exception const & e ) + { + GTEST_FAIL() << GEOS_FMT( "Test case '{}' did throw an exception ({}) but was not expected to :\n{}", + testCase.name, LvArray::system::demangle( typeid( e ).name() ), e.what() ); + } + } + else + { + try + { + EXPECT_NO_FATAL_FAILURE( problem.problemSetup() ) << GEOS_FMT( "Test case '{}' did throw an error.", + testCase.name ); + GTEST_FAIL() << GEOS_FMT( "Test case '{}' did not thrown any exception but was expected to.", + testCase.name ); + } + catch( InputError const & e ) + { + string const expStr = e.what(); + for( auto const & str : testCase.stringsToMention ) + { + bool isExceptionContainingStr = expStr.find( str ) != string::npos; + EXPECT_TRUE( isExceptionContainingStr ) << GEOS_FMT( "Test case '{}' exception did not mention the string '{}'. Exception string:\n{}", + testCase.name, str, e.what() ); + } + } + catch( std::exception const & e ) + { + GTEST_FAIL() << GEOS_FMT( "Test case '{}' did throw an exception ({}) but was not expected to :\n{}", + testCase.name, LvArray::system::demangle( typeid( e ).name() ), e.what() ); + } + catch( ... ) + { + GTEST_FAIL() << GEOS_FMT( "Test case '{}': Unexpected exception.", + testCase.name ); + } + } +} + +TestCase const vtkImportRegionSyntaxCases[] = { + { // should not crash + "regular cell-block list", true, { }, + R"xml( + + + )xml" + }, + { // crash because of not existing primitive (2_pendecagonalPrism) + "non existing 2_pendecagonalPrism", false, { "reservoir", "2_pendecagonalPrism" }, + R"xml( + + + )xml" + }, + { // crash because of not unknown primitive name (helloWorld) + "non existing helloWorld", false, { "overburden", "helloWorld" }, + R"xml( + + + )xml" + }, + { // crash because of lacking one primitive (1_hexahedra) + "lacking 1_hexahedra", false, { "1_hexahedra" }, + R"xml( + + + )xml" + }, + { // mentioning the same cell-blocks in multiple regions (1_hexahedra) + "multiple 1_hexahedra", false, { "overburden", "reservoir", "1_hexahedra" }, + R"xml( + + + )xml" + }, + { // should not crash + "regular region attribute list", true, { }, + R"xml( + + + )xml" + }, + { // mentioning the same region attribute in multiple cellBlocks (6 in overburden & reservoir) + "multiple region 1", false, { "6", "region attribute", "overburden", "reservoir" }, + R"xml( + + + )xml" + }, + { // forgetting a region attribute (5) + "forget region 5", false, { "5", "region attribute" }, + R"xml( + + + )xml" + }, + { // should not crash + "regular * wildcard", true, { }, + R"xml( + + )xml" + }, + { // mentioning the same regions in multiple cellBlocks (because of "*") + "* wildcard + region list", false, { "2", "6", "everything", "reservoir" }, + R"xml( + + + )xml" + }, + { // should not crash + "mixing selection methods on 2 regions", true, { }, + R"xml( + + + )xml" + }, + { // should not crash + "mixing all selection methods on 1 region", true, { }, + R"xml( + + )xml" + } +}; +INSTANTIATE_TEST_SUITE_P( testElementRegions, ElementRegionTestFixture, + ::testing::ValuesIn( vtkImportRegionSyntaxCases ) ); + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/meshTests/testMeshEnums.cpp b/src/coreComponents/unitTests/meshTests/testMeshEnums.cpp new file mode 100644 index 00000000000..b014e193437 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/testMeshEnums.cpp @@ -0,0 +1,66 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "mesh/ElementType.hpp" +#include "mesh/SurfaceElementRegion.hpp" + +#include + +using namespace geos; + +// The `ENUM_STRING` implementation relies on consistency between the order of the `enum`, +// and the order of the `string` array provided. Since this consistency is not enforced, it can be corrupted anytime. +// This unit test aims at preventing from this implicit relationship to bring a bug. + +TEST( MeshEnums, ElementType ) +{ + using EnumType = ElementType; + + ASSERT_EQ( "Vertex", toString( EnumType::Vertex ) ); + ASSERT_EQ( "BEAM", toString( EnumType::Line ) ); + ASSERT_EQ( "C2D3", toString( EnumType::Triangle ) ); + ASSERT_EQ( "C2D4", toString( EnumType::Quadrilateral ) ); + ASSERT_EQ( "Polygon", toString( EnumType::Polygon ) ); + ASSERT_EQ( "C3D4", toString( EnumType::Tetrahedron ) ); + ASSERT_EQ( "C3D5", toString( EnumType::Pyramid ) ); + ASSERT_EQ( "C3D6", toString( EnumType::Wedge ) ); + ASSERT_EQ( "C3D8", toString( EnumType::Hexahedron ) ); + ASSERT_EQ( "PentagonalPrism", toString( EnumType::Prism5 ) ); + ASSERT_EQ( "HexagonalPrism", toString( EnumType::Prism6 ) ); + ASSERT_EQ( "HeptagonalPrism", toString( EnumType::Prism7 ) ); + ASSERT_EQ( "OctagonalPrism", toString( EnumType::Prism8 ) ); + ASSERT_EQ( "NonagonalPrism", toString( EnumType::Prism9 ) ); + ASSERT_EQ( "DecagonalPrism", toString( EnumType::Prism10 ) ); + ASSERT_EQ( "HendecagonalPrism", toString( EnumType::Prism11 ) ); + ASSERT_EQ( "Polyhedron", toString( EnumType::Polyhedron ) ); + + ASSERT_EQ( numElementTypes(), 17 ); +} + + +TEST( MeshEnums, SurfaceSubRegionType ) +{ + using EnumType = SurfaceElementRegion::SurfaceSubRegionType; + + ASSERT_EQ( "faceElement", toString( EnumType::faceElement ) ); + ASSERT_EQ( "embeddedElement", toString( EnumType::embeddedElement ) ); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + return RUN_ALL_TESTS(); +} diff --git a/src/coreComponents/unitTests/meshTests/testMeshGeneration.cpp b/src/coreComponents/unitTests/meshTests/testMeshGeneration.cpp new file mode 100644 index 00000000000..913dbeeb628 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/testMeshGeneration.cpp @@ -0,0 +1,580 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "gtest/gtest.h" + +#include "mainInterface/initialization.hpp" + +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/MeshManager.hpp" +#include "mesh/NodeManager.hpp" +#include "mesh/FaceManager.hpp" +#include "mesh/CellElementSubRegion.hpp" + + +using namespace geos; + +constexpr double maxCoordInX = 1.0; +constexpr double maxCoordInY = 2.0; +constexpr double maxCoordInZ = 3.0; + +constexpr localIndex numElemsInX = 10; +constexpr localIndex numElemsInY = 11; +constexpr localIndex numElemsInZ = 12; + +constexpr localIndex numNodesInX = numElemsInX + 1; +constexpr localIndex numNodesInY = numElemsInY + 1; +constexpr localIndex numNodesInZ = numElemsInZ + 1; + +constexpr double dx = maxCoordInX / numElemsInX; +constexpr double dy = maxCoordInY / numElemsInY; +constexpr double dz = maxCoordInZ / numElemsInZ; + +constexpr localIndex node_dJ = numNodesInX; +constexpr localIndex node_dK = numNodesInX * numNodesInY; + +constexpr localIndex elem_dJ = numElemsInX; +constexpr localIndex elem_dK = numElemsInX * numElemsInY; + +constexpr localIndex minOrder = 1; +constexpr localIndex maxOrder = 5; + +class MeshGenerationTest : public ::testing::Test +{ +protected: + + void SetUp() override + { + DomainPartition & domain = getGlobalState().getProblemManager().getDomainPartition(); + MeshLevel & mesh = domain.getMeshBody( 0 ).getBaseDiscretization(); + + m_nodeManager = &mesh.getNodeManager(); + m_faceManager = &mesh.getFaceManager(); + m_edgeManager = &mesh.getEdgeManager(); + + ElementRegionManager & elemManager = mesh.getElemManager(); + ASSERT_EQ( elemManager.numRegions(), 1 ); + + ElementRegionBase & elemRegion = elemManager.getRegion( 0 ); + ASSERT_EQ( elemRegion.numSubRegions(), 1 ); + + m_subRegion = &elemRegion.getSubRegion< CellElementSubRegion >( 0 ); + } + + NodeManager * m_nodeManager{}; + FaceManager * m_faceManager{}; + EdgeManager * m_edgeManager{}; + CellElementSubRegion * m_subRegion{}; + + static void SetUpTestCase() + { + string const inputStream = GEOS_FMT( + "" + " " + " " + " " + " " + " " + " " + "", + maxCoordInX, maxCoordInY, maxCoordInZ, numElemsInX, numElemsInY, numElemsInZ ); + + xmlWrapper::xmlDocument xmlDocument; + xmlWrapper::xmlResult xmlResult = xmlDocument.loadString( inputStream ); + ASSERT_TRUE( xmlResult ); + + xmlWrapper::xmlNode xmlProblemNode = xmlDocument.getChild( dataRepository::keys::ProblemManager ); + ProblemManager & problemManager = getGlobalState().getProblemManager(); + problemManager.processInputFileRecursive( xmlDocument, xmlProblemNode ); + + // Open mesh levels + DomainPartition & domain = problemManager.getDomainPartition(); + MeshManager & meshManager = problemManager.getGroup< MeshManager >( problemManager.groupKeys.meshManager ); + meshManager.generateMeshLevels( domain ); + + ElementRegionManager & elementManager = domain.getMeshBody( 0 ).getBaseDiscretization().getElemManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( elementManager.getName().c_str() ); + elementManager.processInputFileRecursive( xmlDocument, topLevelNode ); + elementManager.postInputInitializationRecursive(); + + problemManager.problemSetup(); + problemManager.applyInitialConditions(); + } +}; + +TEST_F( MeshGenerationTest, sizes ) +{ + EXPECT_EQ( m_subRegion->numNodesPerElement(), 8 ); + EXPECT_EQ( m_subRegion->numFacesPerElement(), 6 ); + + localIndex const numNodes = numNodesInX * numNodesInY * numNodesInZ; + EXPECT_EQ( numNodes, m_nodeManager->size() ); + + localIndex const numElements = numElemsInX * numElemsInY * numElemsInZ; + EXPECT_EQ( numElements, m_subRegion->size() ); + + localIndex const numFaces = numNodesInX * numElemsInY * numElemsInZ + + numElemsInX * numNodesInY * numElemsInZ + + numElemsInX * numElemsInY * numNodesInZ; + EXPECT_EQ( numFaces, m_faceManager->size() ); + + localIndex const numEdges = numNodesInX * numNodesInY * numElemsInZ + + numNodesInX * numElemsInY * numNodesInZ + + numElemsInX * numNodesInY * numNodesInZ; + EXPECT_EQ( numEdges, m_edgeManager->size() ); +} + +TEST_F( MeshGenerationTest, nodePositions ) +{ + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > const & X = m_nodeManager->referencePosition(); + + localIndex nodeIndex = 0; + for( localIndex k = 0; k < numNodesInZ; ++k ) + { + for( localIndex j = 0; j < numNodesInY; ++j ) + { + for( localIndex i = 0; i < numNodesInX; ++i ) + { + EXPECT_DOUBLE_EQ( X( nodeIndex, 0 ), i * dx ); + EXPECT_DOUBLE_EQ( X( nodeIndex, 1 ), j * dy ); + EXPECT_DOUBLE_EQ( X( nodeIndex, 2 ), k * dz ); + ++nodeIndex; + } + } + } +} + +TEST_F( MeshGenerationTest, elementCentersAndVolumes ) +{ + arrayView2d< real64 const > const centers = m_subRegion->getElementCenter(); + arrayView1d< real64 const > const volumes = m_subRegion->getElementVolume(); + + constexpr double VOLUME = dx * dy * dz; + + localIndex elemID = 0; + for( localIndex k = 0; k < numElemsInZ; ++k ) + { + for( localIndex j = 0; j < numElemsInY; ++j ) + { + for( localIndex i = 0; i < numElemsInX; ++i ) + { + EXPECT_DOUBLE_EQ( centers[ elemID ][ 0 ], i * dx + dx / 2.0 ); + EXPECT_DOUBLE_EQ( centers[ elemID ][ 1 ], j * dy + dy / 2.0 ); + EXPECT_DOUBLE_EQ( centers[ elemID ][ 2 ], k * dz + dz / 2.0 ); + EXPECT_NEAR( volumes[ elemID ], VOLUME, 1e-13 ); + ++elemID; + } + } + } +} + +TEST_F( MeshGenerationTest, elemToNodeMap ) +{ + arrayView2d< localIndex const, cells::NODE_MAP_USD > const & nodeMap = m_subRegion->nodeList(); + GEOS_ERROR_IF_NE( nodeMap.size( 1 ), 8 ); + + localIndex elemID = 0; + for( localIndex k = 0; k < numElemsInZ; ++k ) + { + for( localIndex j = 0; j < numElemsInY; ++j ) + { + for( localIndex i = 0; i < numElemsInX; ++i ) + { + localIndex const firstNodeID = i + j * node_dJ + k * node_dK; + + EXPECT_EQ( firstNodeID, nodeMap( elemID, 0 ) ); + EXPECT_EQ( firstNodeID + 1, nodeMap( elemID, 1 ) ); + EXPECT_EQ( firstNodeID + 1 + node_dJ, nodeMap( elemID, 3 ) ); + EXPECT_EQ( firstNodeID + node_dJ, nodeMap( elemID, 2 ) ); + + EXPECT_EQ( firstNodeID + node_dK, nodeMap( elemID, 4 ) ); + EXPECT_EQ( firstNodeID + node_dK + 1, nodeMap( elemID, 5 ) ); + EXPECT_EQ( firstNodeID + node_dK + 1 + node_dJ, nodeMap( elemID, 7 ) ); + EXPECT_EQ( firstNodeID + node_dK + node_dJ, nodeMap( elemID, 6 ) ); + ++elemID; + } + } + } +} + +TEST_F( MeshGenerationTest, nodeToElemMap ) +{ + ArrayOfArraysView< localIndex const > const & nodeToElemMap = m_nodeManager->elementList().toViewConst(); + + localIndex nodeIndex = 0; + for( localIndex k = 0; k < numNodesInZ; ++k ) + { + for( localIndex j = 0; j < numNodesInY; ++j ) + { + for( localIndex i = 0; i < numNodesInX; ++i ) + { + localIndex const elemID = i + j * elem_dJ + k * elem_dK; + + stdVector< localIndex > expectedElems; + if( k < numElemsInZ ) + { + if( i < numElemsInX && j < numElemsInY ) + expectedElems.push_back( elemID ); + if( i > 0 && j < numElemsInY ) + expectedElems.push_back( elemID - 1 ); + if( i > 0 && j > 0 ) + expectedElems.push_back( elemID - 1 - elem_dJ ); + if( i < numElemsInX && j > 0 ) + expectedElems.push_back( elemID - elem_dJ ); + } + + if( k > 0 ) + { + if( i < numElemsInX && j < numElemsInY ) + expectedElems.push_back( elemID - elem_dK ); + if( i > 0 && j < numElemsInY ) + expectedElems.push_back( elemID - elem_dK - 1 ); + if( i > 0 && j > 0 ) + expectedElems.push_back( elemID - 1 - elem_dJ - elem_dK ); + if( i < numElemsInX && j > 0 ) + expectedElems.push_back( elemID - elem_dJ - elem_dK ); + } + + localIndex const numElems = expectedElems.size(); + ASSERT_EQ( numElems, nodeToElemMap.sizeOfArray( nodeIndex ) ); + + localIndex const * const nodeElems = nodeToElemMap[ nodeIndex ]; + stdVector< localIndex > elems( nodeElems, nodeElems + numElems ); + + std::sort( elems.begin(), elems.end() ); + std::sort( expectedElems.begin(), expectedElems.end() ); + + for( localIndex a = 0; a < numElems; ++a ) + { + EXPECT_EQ( elems[ a ], expectedElems[ a ] ); + } + + ++nodeIndex; + } + } + } +} + +TEST_F( MeshGenerationTest, faceNodeMaps ) +{ + arrayView2d< localIndex const > const & elementToFaceMap = m_subRegion->faceList().toViewConst(); + ArrayOfArraysView< localIndex const > const & faceToNodeMap = m_faceManager->nodeList().toViewConst(); + arrayView2d< localIndex const > const & faceToElementMap = m_faceManager->elementList().toViewConst(); + ArrayOfSetsView< localIndex const > const & nodeToFaceMap = m_nodeManager->faceList().toViewConst(); + + GEOS_ERROR_IF_NE( elementToFaceMap.size( 1 ), 6 ); + + array1d< localIndex > faceNodesFromElem( 4 ); + array1d< localIndex > faceNodesFromFace( 4 ); + + localIndex elemID = 0; + for( localIndex k = 0; k < numElemsInZ; ++k ) + { + for( localIndex j = 0; j < numElemsInY; ++j ) + { + for( localIndex i = 0; i < numElemsInX; ++i ) + { + for( localIndex f = 0; f < 6; ++f ) + { + m_subRegion->getFaceNodes( elemID, f, faceNodesFromElem ); + ASSERT_EQ( faceNodesFromElem.size(), 4 ); + + localIndex const faceIndex = elementToFaceMap( elemID, f ); + + ASSERT_EQ( faceToNodeMap.sizeOfArray( faceIndex ), 4 ); + for( localIndex a = 0; a < 4; ++a ) + { + faceNodesFromFace[ a ] = faceToNodeMap( faceIndex, a ); + } + + if( elemID != faceToElementMap( faceIndex, 0 ) ) + { + EXPECT_EQ( elemID, faceToElementMap( faceIndex, 1 ) ); + } + + std::sort( faceNodesFromElem.begin(), faceNodesFromElem.end() ); + std::sort( faceNodesFromFace.begin(), faceNodesFromFace.end() ); + + EXPECT_EQ( faceNodesFromElem[ 0 ], faceNodesFromFace[ 0 ] ); + EXPECT_EQ( faceNodesFromElem[ 1 ], faceNodesFromFace[ 1 ] ); + EXPECT_EQ( faceNodesFromElem[ 2 ], faceNodesFromFace[ 2 ] ); + EXPECT_EQ( faceNodesFromElem[ 3 ], faceNodesFromFace[ 3 ] ); + + for( localIndex a = 0; a < 4; ++a ) + { + EXPECT_TRUE( nodeToFaceMap.contains( faceNodesFromElem[ a ], faceIndex ) ); + } + } + ++elemID; + } + } + } +} + +TEST_F( MeshGenerationTest, faceElementMaps ) +{ + arrayView2d< localIndex const > const & elementToFaceMap = m_subRegion->faceList(); + arrayView2d< localIndex const > const & faceToElementMap = m_faceManager->elementList(); + + GEOS_ERROR_IF_NE( elementToFaceMap.size( 1 ), 6 ); + + localIndex const elemIDOffset[6] = { -elem_dJ, -elem_dK, -1, 1, elem_dJ, elem_dK }; + + localIndex elemID = 0; + for( localIndex k = 0; k < numElemsInZ; ++k ) + { + for( localIndex j = 0; j < numElemsInY; ++j ) + { + for( localIndex i = 0; i < numElemsInX; ++i ) + { + for( localIndex f = 0; f < 6; ++f ) + { + localIndex const faceIndex = elementToFaceMap( elemID, f ); + + if( elemID == faceToElementMap( faceIndex, 0 ) ) + { + bool external = false; + if( f == 0 && j == 0 ) + external = true; + if( f == 1 && k == 0 ) + external = true; + if( f == 2 && i == 0 ) + external = true; + if( f == 3 && i == numElemsInX - 1 ) + external = true; + if( f == 4 && j == numElemsInY - 1 ) + external = true; + if( f == 5 && k == numElemsInZ - 1 ) + external = true; + + if( external ) + { + EXPECT_EQ( -1, faceToElementMap( faceIndex, 1 ) ); + } + else + { + EXPECT_EQ( elemID + elemIDOffset[ f ], faceToElementMap( faceIndex, 1 ) ); + } + } + else + { + EXPECT_EQ( elemID, faceToElementMap( faceIndex, 1 ) ); + EXPECT_EQ( elemID + elemIDOffset[ f ], faceToElementMap( faceIndex, 0 ) ); + } + } + ++elemID; + } + } + } +} + +bool walkEdgesToFindNeighbor( localIndex const node0, + localIndex const node1, + arraySlice1d< localIndex const > const & nodeEdges, + arrayView2d< localIndex const > const & edgeToNodeMap ) +{ + for( localIndex const edgeIndex : nodeEdges ) + { + if( edgeToNodeMap[ edgeIndex ][ 0 ] == node0 ) + { + if( edgeToNodeMap[ edgeIndex ][ 1 ] == node1 ) + return true; + } + else + { + EXPECT_EQ( edgeToNodeMap[ edgeIndex ][ 1 ], node0 ); + if( edgeToNodeMap[ edgeIndex ][ 0 ] == node1 ) + return true; + } + } + + return false; +} + +TEST_F( MeshGenerationTest, edgeNodeMaps ) +{ + ArrayOfSetsView< localIndex const > const & nodeToEdgeMap = m_nodeManager->edgeList().toViewConst(); + arrayView2d< localIndex const > const & edgeToNodeMap = m_edgeManager->nodeList(); + + GEOS_ERROR_IF_NE( edgeToNodeMap.size( 1 ), 2 ); + + localIndex nodeIndex = 0; + for( localIndex k = 0; k < numNodesInZ; ++k ) + { + for( localIndex j = 0; j < numNodesInY; ++j ) + { + for( localIndex i = 0; i < numNodesInX; ++i ) + { + localIndex numEdges = 0; + if( i != 0 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex - 1, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + if( i != numNodesInX - 1 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex + 1, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + if( j != 0 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex - node_dJ, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + if( j != numNodesInY - 1 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex + node_dJ, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + if( k != 0 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex - node_dK, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + if( k != numNodesInZ - 1 ) + { + EXPECT_TRUE( walkEdgesToFindNeighbor( nodeIndex, nodeIndex + node_dK, nodeToEdgeMap[ nodeIndex ], edgeToNodeMap ) ); + ++numEdges; + } + + EXPECT_EQ( numEdges, nodeToEdgeMap.sizeOfSet( nodeIndex ) ); + ++nodeIndex; + } + } + } +} + +TEST_F( MeshGenerationTest, edgeFaceMaps ) +{ + arrayView2d< localIndex const > const & elementToFaceMap = m_subRegion->faceList(); + ArrayOfArraysView< localIndex const > const & faceToNodeMap = m_faceManager->nodeList().toViewConst(); + ArrayOfArraysView< localIndex const > const & faceToEdgeMap = m_faceManager->edgeList().toViewConst(); + arrayView2d< localIndex const > const & edgeToNodeMap = m_edgeManager->nodeList(); + ArrayOfSetsView< localIndex const > const & edgeToFaceMap = m_edgeManager->faceList().toViewConst(); + + GEOS_ERROR_IF_NE( elementToFaceMap.size( 1 ), 6 ); + + localIndex elemID = 0; + for( localIndex k = 0; k < numElemsInZ; ++k ) + { + for( localIndex j = 0; j < numElemsInY; ++j ) + { + for( localIndex i = 0; i < numElemsInX; ++i ) + { + for( localIndex f = 0; f < 6; ++f ) + { + localIndex const faceIndex = elementToFaceMap( elemID, f ); + + ASSERT_EQ( faceToNodeMap.sizeOfArray( faceIndex ), 4 ); + ASSERT_EQ( faceToEdgeMap.sizeOfArray( faceIndex ), 4 ); + + for( localIndex a = 0; a < 4; ++a ) + { + localIndex node0 = faceToNodeMap( faceIndex, a ); + localIndex node1 = faceToNodeMap( faceIndex, ( a + 1 ) % 4 ); + if( node0 > node1 ) + std::swap( node0, node1 ); + + localIndex const edgeIndex = faceToEdgeMap( faceIndex, a ); + EXPECT_EQ( edgeToNodeMap( edgeIndex, 0 ), node0 ); + EXPECT_EQ( edgeToNodeMap( edgeIndex, 1 ), node1 ); + + bool foundFace = false; + for( localIndex const id : edgeToFaceMap[ edgeIndex ] ) + { + if( id == faceIndex ) + foundFace = true; + } + + EXPECT_TRUE( foundFace ); + } + } + ++elemID; + } + } + } +} + +TEST_F( MeshGenerationTest, highOrderMapsSizes ) +{ + ProblemManager & problemManager = getGlobalState().getProblemManager(); + DomainPartition & domain = problemManager.getDomainPartition(); + MeshBody & meshBody = domain.getMeshBody( 0 ); + MeshManager & meshManager = problemManager.getGroup< MeshManager >( problemManager.groupKeys.meshManager ); + meshManager.generateMeshes( domain ); + for( int order = minOrder; order < maxOrder; order++ ) + { + MeshLevel & meshLevel = meshBody.createMeshLevel( MeshBody::groupStructKeys::baseDiscretizationString(), GEOS_FMT( "TestLevel{}", order ), order ); + ElementRegionManager & elemManager = meshLevel.getElemManager(); + NodeManager & nodeManager = meshLevel.getNodeManager(); + FaceManager & faceManager = meshLevel.getFaceManager(); + EdgeManager & edgeManager = meshLevel.getEdgeManager(); + CellBlockManagerABC const & cellBlockManager = meshBody.getCellBlockManager(); + nodeManager.setGeometricalRelations( cellBlockManager, elemManager, false ); + edgeManager.setGeometricalRelations( cellBlockManager, false ); + faceManager.setGeometricalRelations( cellBlockManager, elemManager, nodeManager, false ); + + ASSERT_EQ( elemManager.numRegions(), 1 ); + + ElementRegionBase & elemRegion = elemManager.getRegion( 0 ); + ASSERT_EQ( elemRegion.numSubRegions(), 1 ); + + CellElementSubRegion & subRegion = elemRegion.getSubRegion< CellElementSubRegion >( 0 ); + + EXPECT_EQ( subRegion.numNodesPerElement(), pow( order + 1, 3 ) ); + + localIndex const numVertices = numNodesInX * numNodesInY * numNodesInZ; + localIndex const numEdges = numNodesInX * numNodesInY * numElemsInZ + numNodesInX * numElemsInY * numNodesInZ + numElemsInX * numNodesInY *numNodesInZ; + localIndex const numFaces = numNodesInX * numElemsInY * numElemsInZ + numElemsInX * numElemsInY * numNodesInZ + numElemsInX * numNodesInY *numElemsInZ; + localIndex const numElems = numElemsInX * numElemsInY * numElemsInZ; + localIndex const numNodes = numVertices + numEdges * (order-1) + numFaces * pow((order-1), 2 ) + numElems * pow((order-1), 3 ); + + EXPECT_EQ( numNodes, nodeManager.size() ); + + arrayView2d< localIndex const, cells::NODE_MAP_USD > const & nodeMap = subRegion.nodeList(); + EXPECT_EQ( nodeMap.size( 1 ), pow( order+1, 3 ) ); + arrayView2d< localIndex const > const & edgeToNodeMap = edgeManager.nodeList(); + EXPECT_EQ( edgeToNodeMap.size( 1 ), order+1 ); + ArrayOfArraysView< localIndex const > const & faceToNodeMap = faceManager.nodeList().toViewConst(); + for( localIndex f = 0; f < faceManager.size(); ++f ) + { + EXPECT_EQ( faceToNodeMap.sizeOfArray( f ), pow( order+1, 2 ) ); + } + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + GeosxState state( geos::basicSetup( argc, argv ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/meshTests/testNeighborCommunicator.cpp b/src/coreComponents/unitTests/meshTests/testNeighborCommunicator.cpp new file mode 100644 index 00000000000..8b6fedcc934 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/testNeighborCommunicator.cpp @@ -0,0 +1,133 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +#include "mainInterface/initialization.hpp" +#include "mesh/mpiCommunications/NeighborCommunicator.hpp" + +#ifdef UMPIRE_ENABLE_CUDA +#include "common/GEOS_RAJA_Interface.hpp" + +#include "umpire/alloc/CudaPinnedAllocator.hpp" + +#include "LvArray/src/Array.hpp" + +#include "codingUtilities/UnitTestUtilities.hpp" +#endif + +#include + +#include +#include + +using namespace geos; + +#ifndef GTEST_SKIP +#define GTEST_SKIP() return +#endif + +char crand( ) +{ + return 'a' + rand()%26; +} + +TEST( TestNeighborComms, testBuffers ) +{ + { + size_t sz = 100; + stdVector< char > sd( sz ); + for( size_t ii = 0; ii < sz; ++ii ) + sd[ii] = crand(); + + auto nc = NeighborCommunicator(); + nc.resizeSendBuffer( 0, sz ); + + auto & sb = nc.sendBuffer( 0 ); + for( size_t ii = 0; ii < sz; ++ii ) + sb[ii] = sd[ii]; + + for( size_t ii = 0; ii < sz; ++ii ) + EXPECT_EQ( sb[ii], sd[ii] ); + } +} + + +#if defined(UMPIRE_ENABLE_CUDA) && defined(USE_CHAI) +void pack( buffer_unit_type * buf, arrayView1d< const int > & veloc_view, localIndex size ) +{ + forAll< parallelDevicePolicy< > >( size, [=] GEOS_HOST_DEVICE ( localIndex ii ) + { + reinterpret_cast< int * >(buf)[ii] = veloc_view.data()[ii]; + } ); +} + +void unpack( buffer_unit_type * buf, arrayView1d< int > & veloc_view, localIndex size ) +{ + forAll< parallelDevicePolicy< > >( size, [=] GEOS_HOST_DEVICE ( localIndex ii ) + { + veloc_view.data()[ii] = reinterpret_cast< int * >(buf)[ii]; + } ); +} + +TEST( TestNeighborComms, testMPICommunication_fromPinnedSetOnDevice ) +{ + SKIP_TEST_IN_SERIAL( "Parallel test" ); + { + int rnk = MpiWrapper::commRank( MPI_COMM_GEOS ); + + constexpr localIndex size = 1000; + constexpr localIndex byte_size = 1000 * sizeof(int); + array1d< int > veloc( size ); + for( int ii = 0; ii < size; ++ii ) + veloc[ii] = rnk == 0 ? ii : 0; + + auto nc = NeighborCommunicator(); + nc.resizeSendBuffer( 0, byte_size ); + auto & sb = nc.SendBuffer( 0 ); + buffer_unit_type * buf = &sb[0]; + + MPI_Request request; + if( rnk == 0 ) + { + veloc.move( parallelDeviceMemorySpace ); + auto veloc_view = veloc.toViewConst(); + pack( buf, veloc_view, size ); + MpiWrapper::iSend( buf, byte_size, 1, 0, MPI_COMM_GEOS, &request ); + } + else + { + int err = MpiWrapper::iRecv( buf, byte_size, 0, 0, MPI_COMM_GEOS, &request ); + EXPECT_EQ( err, MPI_SUCCESS ); + MPI_Status status; + err = MpiWrapper::Wait( &request, &status ); + EXPECT_EQ( err, MPI_SUCCESS ); + auto veloc_view = veloc.toView(); + unpack( buf, veloc_view, size ); + veloc.move( hostMemorySpace ); + for( int ii = 0; ii < size; ++ii ) + EXPECT_EQ( veloc[ii], ii ); + } + } +} +#endif + +int main( int ac, char * av[] ) +{ + ::testing::InitGoogleTest( &ac, av ); + geos::basicSetup( ac, av ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/meshTests/testVTKImport.cpp b/src/coreComponents/unitTests/meshTests/testVTKImport.cpp new file mode 100644 index 00000000000..3eab728a833 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/testVTKImport.cpp @@ -0,0 +1,684 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +// Source includes +#include "codingUtilities/UnitTestUtilities.hpp" +#include "dataRepository/xmlWrapper.hpp" +#include "LvArray/src/system.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mainInterface/initialization.hpp" +#include "mesh/MeshManager.hpp" +#include "mesh/generators/CellBlockManagerABC.hpp" +#include "mesh/generators/CellBlockABC.hpp" +#include "mesh/generators/VTKUtilities.hpp" + +// special CMake-generated include +#include "tests/meshDirName.hpp" + +// TPL includes +#include +#include +#include +#include +#include +#include +#include + +#include +#include + +#include + +#include + + +using namespace geos; +using namespace geos::testing; +using namespace geos::dataRepository; + + +template< class V > +void TestMeshImport( string const & meshFilePath, V const & validate, string const fractureName="" ) +{ + string const pattern = R"xml( + + + + )xml"; + string const meshNode = GEOS_FMT( pattern, meshFilePath, fractureName.empty() ? "" : "faceBlocks=\"{" + fractureName + "}\"" ); + xmlWrapper::xmlDocument xmlDocument; + xmlDocument.loadString( meshNode ); + xmlWrapper::xmlNode xmlMeshNode = xmlDocument.getChild( "Mesh" ); + + conduit::Node node; + Group root( "root", node ); + + MeshManager meshManager( "mesh", &root ); + meshManager.processInputFileRecursive( xmlDocument, xmlMeshNode ); + meshManager.postInputInitializationRecursive(); + DomainPartition domain( "domain", &root ); + meshManager.generateMeshes( domain ); + + // TODO Field import is not tested yet. Proper refactoring needs to be done first. + + validate( domain.getMeshBody( "mesh" ).getGroup< CellBlockManagerABC >( keys::cellManager ) ); +} + + +class TestFractureImport : public ::testing::Test +{ +protected: + + TestFractureImport() = default; + + inline static string const MULTI_BLOCK_NAME = "multi"; + + std::filesystem::path m_vtkFile; + +private: + + /// Folder where the vtk files will be written. + std::filesystem::path m_vtkFolder; + + void SetUp() override + { + // Disable floating point exceptions for the tests. + // clang15 on x86_64 does throws an FPE. + LvArray::system::disableFloatingPointExceptions( FE_ALL_EXCEPT ); + if( MpiWrapper::commRank() == 0 ) + { + namespace fs = std::filesystem; + + fs::path const folder = fs::temp_directory_path(); + srand( (unsigned) time( nullptr ) ); + string const subFolder = "tmp-geos-vtk-" + std::to_string( rand() ); + m_vtkFolder = folder / subFolder; + ASSERT_TRUE( fs::create_directory( m_vtkFolder ) ); + + m_vtkFile = createFractureMesh( m_vtkFolder ); + } + + string vtkFile( m_vtkFile ); + MpiWrapper::broadcast( vtkFile ); + if( MpiWrapper::commRank() != 0 ) + { + m_vtkFile = vtkFile; + } + } + + void TearDown() override + { + if( MpiWrapper::commRank() == 0 ) + { + namespace fs = std::filesystem; + + // Carefully removing the files one by one and waiting the folders to be empty before removing them as well. + // We do not want to remove important files! + ASSERT_TRUE( fs::remove( m_vtkFolder / MULTI_BLOCK_NAME / ( MULTI_BLOCK_NAME + "_0.vtu" ) ) ); + ASSERT_TRUE( fs::remove( m_vtkFolder / MULTI_BLOCK_NAME / ( MULTI_BLOCK_NAME + "_1.vtu" ) ) ); + if( fs::is_empty( m_vtkFolder / MULTI_BLOCK_NAME ) ) + { + ASSERT_TRUE( fs::remove( m_vtkFolder / MULTI_BLOCK_NAME ) ); + } + ASSERT_TRUE( fs::remove( m_vtkFolder / ( MULTI_BLOCK_NAME + ".vtm" ) ) ); + if( fs::is_empty( m_vtkFolder ) ) + { + ASSERT_TRUE( fs::remove( m_vtkFolder ) ); + } + } + } + + static std::filesystem::path createFractureMesh( std::filesystem::path const & folder ) + { + // The main mesh + vtkNew< vtkUnstructuredGrid > main; + { + int constexpr numPoints = 16; + double const pointsCoords[numPoints][3] = { + { -1, 0, 0 }, + { -1, 1, 0 }, + { -1, 1, 1 }, + { -1, 0, 1 }, + { 0, 0, 0 }, + { 0, 1, 0 }, + { 0, 1, 1 }, + { 0, 0, 1 }, + { 0, 0, 0 }, + { 0, 1, 0 }, + { 0, 1, 1 }, + { 0, 0, 1 }, + { 1, 0, 0 }, + { 1, 1, 0 }, + { 1, 1, 1 }, + { 1, 0, 1 } }; + vtkNew< vtkPoints > points; + points->Allocate( numPoints ); + for( double const * pointsCoord: pointsCoords ) + { + points->InsertNextPoint( pointsCoord ); + } + main->SetPoints( points ); + + int constexpr numHexs = 2; + vtkIdType const cubes[numHexs][8] = { + { 0, 1, 2, 3, 4, 5, 6, 7 }, + { 8, 9, 10, 11, 12, 13, 14, 15 } + }; + main->Allocate( numHexs ); + for( vtkIdType const * cube: cubes ) + { + main->InsertNextCell( VTK_HEXAHEDRON, 8, cube ); + } + + vtkNew< vtkIdTypeArray > cellGlobalIds; + cellGlobalIds->SetNumberOfComponents( 1 ); + cellGlobalIds->SetNumberOfTuples( numHexs ); + for( auto i = 0; i < numHexs; ++i ) + { + cellGlobalIds->SetValue( i, i ); + } + main->GetCellData()->SetGlobalIds( cellGlobalIds ); + + vtkNew< vtkIdTypeArray > pointGlobalIds; + pointGlobalIds->SetNumberOfComponents( 1 ); + pointGlobalIds->SetNumberOfTuples( numPoints ); + for( auto i = 0; i < numPoints; ++i ) + { + pointGlobalIds->SetValue( i, i ); + } + main->GetPointData()->SetGlobalIds( pointGlobalIds ); + } + + // The fracture mesh + vtkNew< vtkUnstructuredGrid > fracture; + { + int constexpr numPoints = 4; + double const pointsCoords[numPoints][3] = { + { 0, 0, 0 }, + { 0, 1, 0 }, + { 0, 1, 1 }, + { 0, 0, 1 } }; + vtkNew< vtkPoints > points; + points->Allocate( numPoints ); + for( double const * pointsCoord: pointsCoords ) + { + points->InsertNextPoint( pointsCoord ); + } + fracture->SetPoints( points ); + + int constexpr numQuads = 1; + vtkIdType const quad[numQuads][4] = { { 0, 1, 2, 3 } }; + fracture->Allocate( numQuads ); + for( vtkIdType const * q: quad ) + { + fracture->InsertNextCell( VTK_QUAD, numPoints, q ); + } + + vtkNew< vtkIdTypeArray > cellGlobalIds; + cellGlobalIds->SetNumberOfComponents( 1 ); + cellGlobalIds->SetNumberOfTuples( numQuads ); + for( auto i = 0; i < numQuads; ++i ) + { + cellGlobalIds->SetValue( i, i ); + } + fracture->GetCellData()->SetGlobalIds( cellGlobalIds ); + + vtkNew< vtkIdTypeArray > pointGlobalIds; + pointGlobalIds->SetNumberOfComponents( 1 ); + pointGlobalIds->SetNumberOfTuples( numPoints ); + for( auto i = 0; i < numPoints; ++i ) + { + pointGlobalIds->SetValue( i, i ); + } + fracture->GetPointData()->SetGlobalIds( pointGlobalIds ); + + // Do not forget the collocated_nodes fields + vtkNew< vtkIdTypeArray > collocatedNodes; + collocatedNodes->SetName( "collocated_nodes" ); + collocatedNodes->SetNumberOfComponents( 2 ); + collocatedNodes->SetNumberOfTuples( numPoints ); + collocatedNodes->SetTuple2( 0, 4, 8 ); + collocatedNodes->SetTuple2( 1, 5, 9 ); + collocatedNodes->SetTuple2( 2, 6, 10 ); + collocatedNodes->SetTuple2( 3, 7, 11 ); + + fracture->GetPointData()->AddArray( collocatedNodes ); + } + + vtkNew< vtkMultiBlockDataSet > multiBlock; + multiBlock->SetNumberOfBlocks( 2 ); + multiBlock->SetBlock( 0, main ); + multiBlock->SetBlock( 1, fracture ); + multiBlock->GetMetaData( static_cast< unsigned int >( 0 ) )->Set( multiBlock->NAME(), "main" ); + multiBlock->GetMetaData( static_cast< unsigned int >( 1 ) )->Set( multiBlock->NAME(), "fracture" ); + + vtkNew< vtkXMLMultiBlockDataWriter > writer; + std::filesystem::path const vtkFile = folder / ( MULTI_BLOCK_NAME + ".vtm" ); + writer->SetFileName( vtkFile.c_str() ); + writer->SetInputData( multiBlock ); + writer->SetDataModeToAscii(); + writer->Write(); + + return vtkFile; + } +}; + + +TEST_F( TestFractureImport, fracture ) +{ + auto validate = []( CellBlockManagerABC const & cellBlockManager ) -> void + { + // Instead of checking each rank on its own, + // we check that all the data is present across the ranks. + auto const sum = []( auto i ) // Alias + { + return MpiWrapper::sum( i ); + }; + + // Volumic mesh validations + ASSERT_EQ( sum( cellBlockManager.numNodes() ), 16 ); + ASSERT_EQ( sum( cellBlockManager.numEdges() ), 24 ); + ASSERT_EQ( sum( cellBlockManager.numFaces() ), 12 ); + + // Fracture mesh validations + ASSERT_EQ( sum( cellBlockManager.getFaceBlocks().numSubGroups() ), MpiWrapper::commSize() ); + FaceBlockABC const & faceBlock = cellBlockManager.getFaceBlocks().getGroup< FaceBlockABC >( 0 ); + ASSERT_EQ( sum( faceBlock.num2dElements() ), 1 ); + ASSERT_EQ( sum( faceBlock.num2dFaces() ), 4 ); + auto ecn = faceBlock.get2dElemsToCollocatedNodesBuckets(); + auto const num2dElems = ecn.size(); + ASSERT_EQ( sum( num2dElems ), 1 ); + auto numNodesInFrac = 0; + for( int ei = 0; ei < num2dElems; ++ei ) + { + numNodesInFrac += ecn[ei].size(); + } + ASSERT_EQ( sum( numNodesInFrac ), 4 ); + for( int ei = 0; ei < num2dElems; ++ei ) + { + for( int ni = 0; ni < numNodesInFrac; ++ni ) + { + auto bucket = ecn( ei, ni ); + ASSERT_EQ( bucket.size(), 2 ); + std::set< globalIndex > result( bucket.begin(), bucket.end() ); + ASSERT_EQ( result, std::set< globalIndex >( { 4 + ni, 8 + ni } ) ); + } + } + }; + + TestMeshImport( m_vtkFile, validate, "fracture" ); +} + + +TEST( VTKImport, cube ) +{ + auto validate = []( CellBlockManagerABC const & cellBlockManager ) -> void + { + // `cube.vtk` is a cube made by 3 x 3 x 3 = 27 Hexahedron 3d-elements. + // It contains 4 x 4 x 4 = 64 nodes. + // On each face of the cube, you have 3 x 3 quad faces. Hence 9 x 6 = 54 quad 2d-elements. + // On each edge of the cube, you have 3 Line elements. Hence 3 x 12 = 36 line 1d-elements. + // On each vertex of the cube you have on Vertex element. Hence 8 Vertex 0d-cells. + + // The `cube.vtk` mesh contains an "attribute" field that is used to group cells together. + // A region with id `-1` is considered as a non region. + // For testing purpose, the "attribute" field was designed such that + // - All 36 `Line` elements are in "region" 1 except the last two in regions -1 and 9. + // - All 36 `Quad` elements are in "region" 2 except 4. + // Counting backwards from the end, quads number 0, 1, 3 and 4 with respectively regions 9 and -1, -1, -1. + // Those quads were selected such that they form a larger square, excluding the central node (number 55) from the region 2. + // This should appear in the test. + // - All 36 `Hexahedron` elements are in "region" 3 except the last two in regions -1 and 9. + // - All 36 `Vertex` elements are in "region" 4 except the last two in regions -1 and 9. + + // When run in parallel with two MPI ranks, the central hexahedra are on the splitting boundary. + // The VTK default pattern is to assign the cell to one unique rank. + // For example, if it happens to be the first one: + // - rank 0 (lower `x`) gets 18 hexaedra and 48 nodes, + // - rank 1 (greater `x`) gets 9 hexahedra and 32 nodes. + + // This pattern could be influenced by settings the parameters of + // vtkRedistributeDataSetFilter::SetBoundaryMode(...) to + // ASSIGN_TO_ALL_INTERSECTING_REGIONS, ASSIGN_TO_ONE_REGION or SPLIT_BOUNDARY_CELLS. + localIndex const expectedNumNodesRank1 = expected( 64, { 48, 32 } ); + localIndex const expectedNumNodesRank2 = expected( 64, { 32, 48 } ); + bool rankswap = cellBlockManager.numNodes() == expectedNumNodesRank2; + localIndex const expectedNumNodes = rankswap ? expectedNumNodesRank2 : expectedNumNodesRank1; + auto expectedSwap = [=] ( int seq, std::initializer_list< int > par ) + { + stdVector< int > tmp( par ); + if( rankswap ) + return expected( seq, { tmp[1], tmp[0] } ); + else + return expected( seq, par ); + }; + + ASSERT_EQ( cellBlockManager.numNodes(), expectedNumNodes ); + ASSERT_EQ( cellBlockManager.numEdges(), expectedSwap( 144, { 104, 64 } ) ); + ASSERT_EQ( cellBlockManager.numFaces(), expectedSwap( 108, { 75, 42 } ) ); + + // The information in the tables is not filled yet. We can check the consistency of the sizes. + ASSERT_EQ( cellBlockManager.getNodeToFaces().size(), expectedNumNodes ); + ASSERT_EQ( cellBlockManager.getNodeToElements().toCellIndex.size(), expectedNumNodes ); + + // We have all the 4 x 4 x 4 = 64 nodes in the "all" set. + SortedArray< localIndex > const & allNodes = cellBlockManager.getNodeSets().at( "all" ); + ASSERT_EQ( allNodes.size(), expectedNumNodes ); + + if( cellBlockManager.getNodeSets().size()>1 ) + { + // The "2" set are all the boundary nodes (64 - 8 inside nodes = 56), + // minus an extra node that belongs to regions -1 and 9 only. + SortedArray< localIndex > const & nodesRegion2 = cellBlockManager.getNodeSets().at( "2" ); + ASSERT_EQ( nodesRegion2.size(), expectedSwap( 55, { 38, 28 } ) ); + + // Region "9" has only one quad, on the greater `x` direction. + // This hex will belong to MPI rank 1. + SortedArray< localIndex > const & nodesRegion9 = cellBlockManager.getNodeSets().at( "9" ); + ASSERT_EQ( nodesRegion9.size(), expectedSwap( 4, { 4, 0 } ) ); + + // FIXME How to get the CellBlock as a function of the region, without knowing the naming pattern. + // 1 elements type on 3 regions ("-1", "3", "9") = 3 sub-groups + std::array< std::pair< string, int >, 3 > const expectedCellBlocks = + { + { + { "hexahedra", expectedSwap( 1, { 1, 0 } ) }, + { "3_hexahedra", expectedSwap( 25, { 16, 9 } ) }, + { "9_hexahedra", expectedSwap( 1, { 1, 0 } ) } + } + }; + ASSERT_EQ( cellBlockManager.getCellBlocks().numSubGroups(), expectedCellBlocks.size() ); + + for( const auto & nameAndSize : expectedCellBlocks ) + { + ASSERT_TRUE( cellBlockManager.getCellBlocks().hasGroup< CellBlockABC >( nameAndSize.first ) ); + + // here pb + CellBlockABC const * h = &cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( nameAndSize.first ); + localIndex const expectedSize = nameAndSize.second; + + // 8 nodes, 12 edges and 6 faces per hex. + ASSERT_EQ( h->getElemToNodes().size( 1 ), 8 ); + ASSERT_EQ( h->getElemToEdges().size( 1 ), 12 ); + ASSERT_EQ( h->getElemToFaces().size( 1 ), 6 ); + + ASSERT_EQ( h->size(), expectedSize ); + ASSERT_EQ( h->getElemToNodes().size( 0 ), expectedSize ); + ASSERT_EQ( h->getElemToEdges().size( 0 ), expectedSize ); + ASSERT_EQ( h->getElemToFaces().size( 0 ), expectedSize ); + } + } + }; + + std::set< string > const meshFiles{ "cube.vtk", + "cube_STRUCTURED_POINTS.vtk", + "cube_RECTILINEAR_GRID.vtk", + "cube_STRUCTURED_GRID.vtk", + "cube_UNSTRUCTURED_GRID.vtk", + "cube.vtu", + //"cube.pvtu", + "cube.vts", + "cube.pvts", + "cube.vtr", + "cube.pvtr", + "cube.vti", + "cube.pvti" }; + for( string const & meshFile: meshFiles ) + { + TestMeshImport( testMeshDir + "/" + meshFile, validate ); + } + +} + +TEST( VTKImport, supportedElements ) +{ + SKIP_TEST_IN_PARALLEL( "Neither relevant nor implemented in parallel" ); + + auto validate = []( CellBlockManagerABC const & cellBlockManager ) -> void + { + // `supportedElements.vtk` is made of twelve elements. + // `supportedElementsAsVTKPolyhedra.vtk` is the same model with all elements defined as polyhedron. + // - Element 0 is a tetrahedron, in region 0. + // - Element 1 is a pyramid, in region 1. + // - Element 2 is a wedge, in region 2. + // - Element 3 is an hexahedron (converted from VTK_VOXEL), in region 3. + // - Element 4 is an hexahedron, in region 3. + // - Element 5 is a pentagonal prism, in region 4. + // - Element 6 is an hexagonal prism, in region 5. + // - Element 7 is an heptagonal prism, in region 6. + // - Element 8 is an octagonal prism, in region 7. + // - Element 9 is a nonagonal prism, in region 8. + // - Element 10 is a decagonal prism, in region 9. + // - Element 11 is an hendecagonal prism, in region 10. + // All the elements belong to a region. Therefore, there is no "-1" region. + // It contains 143 nodes, 215 edges, 96 faces. + + ASSERT_EQ( cellBlockManager.numNodes(), 143 ); + ASSERT_EQ( cellBlockManager.numEdges(), 215 ); + ASSERT_EQ( cellBlockManager.numFaces(), 96 ); + + SortedArray< localIndex > const & allNodes = cellBlockManager.getNodeSets().at( "all" ); + ASSERT_EQ( allNodes.size(), 143 ); + + // 11 elements types x 11 regions = 121 sub-groups + ASSERT_EQ( cellBlockManager.getCellBlocks().numSubGroups(), 121 ); + + CellBlockABC const & tetraBlock = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Tetrahedron, 0 ) ); + CellBlockABC const & pyramidBlock = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Pyramid, 1 ) ); + CellBlockABC const & wedgeBlock = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Wedge, 2 ) ); + CellBlockABC const & hexaBlock = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Hexahedron, 3 ) ); + CellBlockABC const & prism5Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism5, 4 ) ); + CellBlockABC const & prism6Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism6, 5 ) ); + CellBlockABC const & prism7Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism7, 6 ) ); + CellBlockABC const & prism8Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism8, 7 ) ); + CellBlockABC const & prism9Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism9, 8 ) ); + CellBlockABC const & prism10Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism10, 9 ) ); + CellBlockABC const & prism11Block = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( geos::vtk::buildCellBlockName( ElementType::Prism11, 10 ) ); + + stdVector< string > const elementNames{ "tetrahedra", + "pyramids", + "wedges", + "hexahedra", + "pentagonalPrisms", + "hexagonalPrisms", + "heptagonalPrisms", + "octagonalPrisms", + "nonagonalPrisms", + "decagonalPrisms", + "hendecagonalPrisms" }; + for( std::size_t prefix: { 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 } ) + { + for( std::size_t i = 0; i < 11; ++i ) + { + string const name = std::to_string( prefix ) + "_" + elementNames[i]; + CellBlockABC const & zone = cellBlockManager.getCellBlocks().getGroup< CellBlockABC >( name ); + // zone3 contains two hexahedra converted from VTK_VOXEL and VTK_HEXAHEDRON or corresponding VTK_POLYHEDRON + if( prefix == 3 ) + { + ASSERT_EQ( zone.size(), prefix == i ? 2 : 0 ); + } + else + { + ASSERT_EQ( zone.size(), prefix == i ? 1 : 0 ); + } + } + } + + // Tetrahedron + auto elementToNodes = tetraBlock.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 4 ); + ASSERT_EQ( tetraBlock.getElemToEdges().size( 1 ), 6 ); + ASSERT_EQ( tetraBlock.getElemToFaces().size( 1 ), 4 ); + EXPECT_EQ( elementToNodes( 0, 0 ), 0 ); + EXPECT_EQ( elementToNodes( 0, 1 ), 1 ); + EXPECT_EQ( elementToNodes( 0, 2 ), 2 ); + EXPECT_EQ( elementToNodes( 0, 3 ), 3 ); + + // Pyramid + elementToNodes = pyramidBlock.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 5 ); + ASSERT_EQ( pyramidBlock.getElemToEdges().size( 1 ), 8 ); + ASSERT_EQ( pyramidBlock.getElemToFaces().size( 1 ), 5 ); + EXPECT_EQ( elementToNodes( 0, 0 ), 4 ); + EXPECT_EQ( elementToNodes( 0, 1 ), 5 ); + EXPECT_EQ( elementToNodes( 0, 2 ), 7 ); + EXPECT_EQ( elementToNodes( 0, 3 ), 6 ); + EXPECT_EQ( elementToNodes( 0, 4 ), 8 ); + + // Wedges + elementToNodes = wedgeBlock.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 6 ); + ASSERT_EQ( wedgeBlock.getElemToEdges().size( 1 ), 9 ); + ASSERT_EQ( wedgeBlock.getElemToFaces().size( 1 ), 5 ); + EXPECT_EQ( elementToNodes( 0, 0 ), 9 ); + EXPECT_EQ( elementToNodes( 0, 1 ), 12 ); + EXPECT_EQ( elementToNodes( 0, 2 ), 11 ); + EXPECT_EQ( elementToNodes( 0, 3 ), 14 ); + EXPECT_EQ( elementToNodes( 0, 4 ), 10 ); + EXPECT_EQ( elementToNodes( 0, 5 ), 13 ); + + // Hexahedron (from VTK_VOXEL and VTK_HEXAHEDRON or corresponding VTK_POLYHEDRON) + elementToNodes = hexaBlock.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 8 ); + ASSERT_EQ( hexaBlock.getElemToEdges().size( 1 ), 12 ); + ASSERT_EQ( hexaBlock.getElemToFaces().size( 1 ), 6 ); + + EXPECT_EQ( elementToNodes( 0, 0 ), 15 ); + EXPECT_EQ( elementToNodes( 0, 1 ), 16 ); + EXPECT_EQ( elementToNodes( 0, 2 ), 17 ); + EXPECT_EQ( elementToNodes( 0, 3 ), 18 ); + EXPECT_EQ( elementToNodes( 0, 4 ), 19 ); + EXPECT_EQ( elementToNodes( 0, 5 ), 20 ); + EXPECT_EQ( elementToNodes( 0, 6 ), 21 ); + EXPECT_EQ( elementToNodes( 0, 7 ), 22 ); + + EXPECT_EQ( elementToNodes( 1, 0 ), 23 ); + EXPECT_EQ( elementToNodes( 1, 1 ), 24 ); + EXPECT_EQ( elementToNodes( 1, 2 ), 26 ); + EXPECT_EQ( elementToNodes( 1, 3 ), 25 ); + EXPECT_EQ( elementToNodes( 1, 4 ), 27 ); + EXPECT_EQ( elementToNodes( 1, 5 ), 28 ); + EXPECT_EQ( elementToNodes( 1, 6 ), 30 ); + EXPECT_EQ( elementToNodes( 1, 7 ), 29 ); + + // Pentagonal prism + elementToNodes = prism5Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 10 ); + ASSERT_EQ( prism5Block.getElemToEdges().size( 1 ), 15 ); + ASSERT_EQ( prism5Block.getElemToFaces().size( 1 ), 7 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 31+i ); + } + + // Hexagonal prism + elementToNodes = prism6Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 12 ); + ASSERT_EQ( prism6Block.getElemToEdges().size( 1 ), 18 ); + ASSERT_EQ( prism6Block.getElemToFaces().size( 1 ), 8 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 41+i ); + } + + // Heptagonal prism + elementToNodes = prism7Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 14 ); + ASSERT_EQ( prism7Block.getElemToEdges().size( 1 ), 21 ); + ASSERT_EQ( prism7Block.getElemToFaces().size( 1 ), 9 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 53+i ); + } + + // Octagonal prism + elementToNodes = prism8Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 16 ); + ASSERT_EQ( prism8Block.getElemToEdges().size( 1 ), 24 ); + ASSERT_EQ( prism8Block.getElemToFaces().size( 1 ), 10 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 67+i ); + } + + // Nonagonal prism + elementToNodes = prism9Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 18 ); + ASSERT_EQ( prism9Block.getElemToEdges().size( 1 ), 27 ); + ASSERT_EQ( prism9Block.getElemToFaces().size( 1 ), 11 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 83+i ); + } + + // Decagonal prism + elementToNodes = prism10Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 20 ); + ASSERT_EQ( prism10Block.getElemToEdges().size( 1 ), 30 ); + ASSERT_EQ( prism10Block.getElemToFaces().size( 1 ), 12 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 101+i ); + } + + // Hendecagonal prism + elementToNodes = prism11Block.getElemToNodes(); + ASSERT_EQ( elementToNodes.size( 1 ), 22 ); + ASSERT_EQ( prism11Block.getElemToEdges().size( 1 ), 33 ); + ASSERT_EQ( prism11Block.getElemToFaces().size( 1 ), 13 ); + for( int i=0; i < elementToNodes.size( 1 ); ++i ) + { + EXPECT_EQ( elementToNodes( 0, i ), 121+i ); + } + + for( auto const & z: { &tetraBlock, &pyramidBlock, &wedgeBlock, &prism5Block, &prism6Block, &prism7Block, &prism8Block, &prism9Block, &prism10Block, &prism11Block } ) + { + ASSERT_EQ( z->size(), 1 ); + ASSERT_EQ( z->getElemToNodes().size( 0 ), 1 ); + ASSERT_EQ( z->getElemToEdges().size( 0 ), 1 ); + ASSERT_EQ( z->getElemToFaces().size( 0 ), 1 ); + } + + ASSERT_EQ( hexaBlock.size(), 2 ); + ASSERT_EQ( hexaBlock.getElemToNodes().size( 0 ), 2 ); + ASSERT_EQ( hexaBlock.getElemToEdges().size( 0 ), 2 ); + ASSERT_EQ( hexaBlock.getElemToFaces().size( 0 ), 2 ); + }; + + string const medleyVTK = testMeshDir + "/supportedElements.vtk"; + TestMeshImport( medleyVTK, validate ); + + string const medleyVTK42 = testMeshDir + "/supportedElementsAsVTKPolyhedra.vtk"; + TestMeshImport( medleyVTK42, validate ); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/meshTests/toy_model.GRDECL b/src/coreComponents/unitTests/meshTests/toy_model.GRDECL new file mode 100644 index 00000000000..a9efe2efdc0 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/toy_model.GRDECL 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7128.594971 401.4025497 2853.070618 +22684 10338.53711 2356.411133 788.4438095 +22685 7448.607422 1113.841339 1049.548462 +22686 7275.250854 1223.385071 1076.005127 +22687 8811.587158 2180.917053 2031.713928 +22688 7307.000244 -2374.688965 1304.16861 +22689 10513.53687 -3446.03064 602.2598953 +22690 3974.838928 4248.91156 2910.202026 +22691 6226.37793 -675.149353 1444.201813 +22692 7576.57019 1541.833649 3125.834106 +22693 8839.626709 5687.172729 2041.379211 +22694 8222.390991 2163.866364 1348.895935 +22695 6866.540161 1904.544586 2835.645996 +22696 10153.75024 5408.864014 713.1790466 +22697 9630.151855 4569.23938 1760.999268 +22698 4300.808838 4042.993286 1314.196869 +22699 7290.543457 803.2651367 1791.179749 +22700 6183.255249 5694.229004 2822.300232 +22701 9047.872314 -2546.343201 2961.40625 +22702 6613.884155 -3464.010376 2302.008453 +22703 10604.28003 -3370.235535 649.3083725 +22704 9073.120117 684.9429703 1039.436066 +22705 7561.399292 2535.311279 1800.720367 +22706 8912.738037 -109.8769712 2349.332336 +22707 7910.641357 3858.727478 1529.798248 +22708 8605.086426 -2875.392212 2235.296631 +22709 7100.332764 4022.067627 2475.979248 +22710 9525.826172 94.07447624 2128.240845 +22711 9685.616699 1179.266113 1126.111145 +22712 7943.908691 -2649.127014 2533.342529 +22713 6183.40686 4192.428223 2018.652191 +22714 9965.130127 -2770.134277 3028.642761 +22715 10469.94775 -3019.963684 2871.348083 +22716 10121.4917 -1248.094696 2645.524963 +22717 9515.098633 5333.239868 2823.201538 +22718 5738.473999 5065.673584 1134.505829 +22719 6732.653931 5176.858154 1147.449173 +22720 4214.438171 4815.473755 2429.577087 +22721 8563.450928 3712.239075 2160.024811 +22722 9807.623291 -2798.122742 2658.303101 +22723 10640.71631 270.8010521 2962.765259 +22724 5333.76416 1523.437714 2985.825562 +22725 8076.323853 -3113.720154 2719.765442 +22726 4258.272461 1459.772034 2524.601135 +22727 8749.069336 -3475.36969 2519.837646 +22728 6876.273438 2912.269104 2569.096802 +22729 5417.838745 2856.824951 2017.436768 +22730 7729.106689 2906.751709 2601.429626 +22731 8949.552002 -3359.633911 1528.358551 +22732 5071.448242 583.4111786 1613.577271 +22733 7298.751465 -1828.284027 2479.320801 +22734 4624.175903 5447.346802 2942.321228 +22735 7989.468506 -281.5046101 2121.947845 +22736 9411.474365 5567.021606 789.0998154 +22737 10002.69971 3110.528503 450.7124252 +22738 6971.770508 1172.808502 1459.744553 +22739 4182.475342 3097.265686 2805.702576 +22740 8250.988647 3939.161194 2008.217102 +22741 9596.595947 2154.604218 2417.382935 +22742 10531.81934 -2751.745972 2297.817749 +22743 6273.515747 -1328.087189 1989.801544 +22744 8112.666138 -1926.453735 1257.943176 +22745 6041.225098 1606.075745 2362.367737 +22746 6968.737671 5515.845703 2233.833069 +22747 9650.48999 4610.53479 1000.116425 +22748 4064.997742 4847.466919 2574.447815 +22749 9443.230957 5559.500854 2060.559265 +22750 4624.968506 1834.752869 1793.075317 +22751 10524.61963 4432.201233 496.6063423 +22752 4931.841187 5017.708008 2939.367249 +22753 7987.809814 -3303.501831 2354.119812 +22754 5337.304321 1728.680298 3102.652832 +22755 6839.505127 3793.796692 2167.73822 +22756 2452.960388 5572.701782 2769.483582 +22757 5159.984863 5408.574097 2800.868591 +22758 10199.35962 1090.14241 1961.015289 +22759 9861.088379 473.5633373 1843.091125 +22760 6266.800415 -2353.448181 1995.443756 +22761 4945.965454 3756.481934 1448.489777 +22762 6274.895142 5548.608154 2088.628265 +22763 9158.719971 3267.284485 1470.385773 +22764 8786.435059 -454.9900913 2172.617188 +22765 5841.869629 1946.54718 1464.808105 +22766 10473.60181 -1979.626526 2808.050415 +22767 4557.843384 1591.628204 1432.917847 +22768 9366.516602 -1839.497101 1630.547607 +22769 3001.497559 5254.081055 1314.659088 +22770 5219.2052 1200.060379 1794.431946 +22771 7514.863037 2111.919128 2373.389893 +22772 4899.531494 1058.780518 1598.559662 +22773 8485.240723 5307.424438 3063.098083 +22774 5091.396973 3766.781555 2468.794006 +22775 3162.748047 4980.878906 2148.198303 +22776 6682.365845 2059.740356 2505.495483 +22777 5501.273438 3158.313171 1588.519928 +22778 7092.756104 -403.7114601 1701.730438 +22779 9376.707031 5093.522827 1486.985077 +22780 10119.87329 1248.836853 3130.47052 +22781 9054.20874 5687.172729 2123.324219 +22782 8097.842407 5675.986084 2128.023163 +22783 6277.626831 4611.81604 1606.772461 +22784 2167.04129 5079.325195 3090.213928 +22785 7992.318115 1726.11795 1012.45047 +22786 3923.201233 4568.216003 2549.976074 +22787 9103.573975 989.4764252 2379.030731 +22788 10205.21191 -639.6297455 2822.480835 +22789 6673.080444 -1717.964325 2353.852295 +22790 5466.14856 1359.81189 1687.068054 +22791 9370.317627 5069.056274 2856.155457 +22792 8020.446899 -161.1469269 1019.213181 +22793 9447.479736 4839.086548 1969.431 +22794 10800.97852 -748.0065689 2194.396942 +22795 4270.970459 1372.950195 2322.440308 +22796 3691.4552 5700.700562 2480.980133 +22797 7961.486328 1189.958221 2011.905426 +22798 9156.546631 2892.671204 2814.297607 +22799 9353.138184 -2635.208252 1168.293884 +22800 3266.135681 4804.59729 1298.202759 +22801 5013.285034 4006.308472 2188.452942 +22802 2718.266357 5773.40686 1398.477631 +22803 7296.088989 1437.817352 1202.350021 +22804 3388.707153 4460.782837 1590.351013 +22805 4475.500244 4194.924255 1608.438812 +22806 10138.1355 -743.9584694 642.2586136 +22807 7744.588501 -2161.506195 1919.357086 +22808 7357.528198 3928.819458 2706.688049 +22809 6073.461914 -280.1213942 2630.722168 +22810 6729.539795 -3157.746521 1593.999054 +22811 5920.730713 4398.540833 2844.823425 +22812 7893.61438 -3303.597778 1946.608429 +22813 4503.156982 1660.133209 1473.963135 +22814 7550.162598 5560.305908 1624.943512 +22815 4704.431519 1506.684235 1383.662506 +22816 7832.904053 -3290.459351 2965.051941 +22817 5416.647461 -483.6826782 1785.810883 +22818 10713.11938 4559.918091 1817.825684 +22819 10207.41382 5523.372925 834.5812378 +22820 4207.559692 2541.769165 1320.098419 +22821 3348.539978 4416.053711 1385.181335 +22822 9964.855957 5445.583252 439.5179214 +22823 6994.049561 -121.5320797 2454.052917 +22824 5179.035034 2771.990295 2051.325623 +22825 9858.465088 3394.72821 698.1670837 +22826 7920.068726 -1300.246887 1895.35141 +22827 9922.277588 5202.118774 2461.975342 +22828 8687.198242 3025.229248 1710.053925 +22829 7718.984497 -1233.596237 3128.906494 +22830 7340.585327 -1500.698883 1556.482544 +22831 10629.49585 -1936.651062 2594.506042 +22832 8080.477417 1561.500214 2466.663269 +22833 8030.84729 4693.086426 2569.164612 +22834 7788.368774 5489.107056 1466.332947 +22835 10229.87646 5108.497437 2992.005798 +22836 6973.587158 1024.857544 3083.111755 +22837 8696.521729 4753.373291 603.6547775 +22838 7601.567993 2151.299194 2112.289673 +22839 10824.87524 4473.563477 3108.757324 +22840 5454.241089 -188.9809265 1610.43869 +22841 2685.745117 5479.672363 1878.041473 +22842 8601.746338 5360.334839 1398.211823 +22843 10009.53931 -558.0061302 764.0218658 +22844 9824.831299 4901.075562 1875.092316 +22845 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b/src/coreComponents/unitTests/meshTests/well1.vtk new file mode 100644 index 00000000000..3a465cbbcfa --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/well1.vtk @@ -0,0 +1,11 @@ +# vtk DataFile Version 5.1 +vtk output +ASCII +DATASET POLYDATA +POINTS 2 float +4.5 0 2 4.5 0 0.5 +LINES 2 2 +OFFSETS vtktypeint64 +0 2 +CONNECTIVITY vtktypeint64 +0 1 diff --git a/src/coreComponents/unitTests/meshTests/well2.vtk b/src/coreComponents/unitTests/meshTests/well2.vtk new file mode 100644 index 00000000000..2be27710ea2 --- /dev/null +++ b/src/coreComponents/unitTests/meshTests/well2.vtk @@ -0,0 +1,11 @@ +# vtk DataFile Version 5.1 +vtk output +ASCII +DATASET POLYDATA +POINTS 2 float +0.5 0 2 0.5 0 0.5 +LINES 2 2 +OFFSETS vtktypeint64 +0 2 +CONNECTIVITY vtktypeint64 +0 1 diff --git a/src/coreComponents/unitTests/testingUtilities/CMakeLists.txt b/src/coreComponents/unitTests/testingUtilities/CMakeLists.txt new file mode 100644 index 00000000000..7534c11b82d --- /dev/null +++ b/src/coreComponents/unitTests/testingUtilities/CMakeLists.txt @@ -0,0 +1,33 @@ +# +# Specify all headers +# +set( testingUtilities_headers + TestingTasks.hpp + ) + +# +# Specify all sources +# +set( testingUtilities_sources + TestingTasks.cpp + ) + +# +# Specify all dependencies +# +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList events ) +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +blt_add_library( NAME testingUtilities + SOURCES ${testingUtilities_sources} + HEADERS ${testingUtilities_headers} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} + OBJECT ${GEOS_BUILD_OBJ_LIBS} + SHARED ${GEOS_BUILD_SHARED_LIBS} + ) + +target_include_directories( testingUtilities PUBLIC ${CMAKE_SOURCE_DIR}/coreComponents ) +target_include_directories( testingUtilities PUBLIC ${CMAKE_BINARY_DIR}/include ) diff --git a/src/coreComponents/unitTests/testingUtilities/TestingTasks.cpp b/src/coreComponents/unitTests/testingUtilities/TestingTasks.cpp new file mode 100644 index 00000000000..0a1e4644f97 --- /dev/null +++ b/src/coreComponents/unitTests/testingUtilities/TestingTasks.cpp @@ -0,0 +1,51 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/** + * @file TestingTasks.cpp + */ + +#include "TestingTasks.hpp" + +namespace geos +{ +namespace testing +{ + + +TimeStepChecker::TimeStepChecker( string const & name, Group * const parent ): + TaskBase( name, parent ) +{} + +bool TimeStepChecker::execute( real64 const time_n, + real64 const GEOS_UNUSED_PARAM( dt ), + integer const GEOS_UNUSED_PARAM( cycleNumber ), + integer const GEOS_UNUSED_PARAM( eventCounter ), + real64 const GEOS_UNUSED_PARAM( eventProgress ), + DomainPartition & GEOS_UNUSED_PARAM( domain ) ) +{ + EXPECT_TRUE( m_checkTimeStepFunction ); + m_checkTimeStepFunction( time_n ); + + ++m_timestepId; + return false; +} + +REGISTER_CATALOG_ENTRY( TaskBase, TimeStepChecker, string const &, geos::dataRepository::Group * const ) + + +} // namespace testing + +} // namespace geos diff --git a/src/coreComponents/unitTests/testingUtilities/TestingTasks.hpp b/src/coreComponents/unitTests/testingUtilities/TestingTasks.hpp new file mode 100644 index 00000000000..fb4dfa359f8 --- /dev/null +++ b/src/coreComponents/unitTests/testingUtilities/TestingTasks.hpp @@ -0,0 +1,81 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +/* + * @file TestingTasks.hpp + */ + +#ifndef GEOS_EVENTS_TASKS_TESTINGTASKS_HPP_ +#define GEOS_EVENTS_TASKS_TESTINGTASKS_HPP_ + +#include "events/tasks/TaskBase.hpp" +#include "codingUtilities/UnitTestUtilities.hpp" + +namespace geos +{ +namespace testing +{ + + +/** + * @brief This Task allows to do checks each timestep during the simulation by calling a provided functor. + * To be executed, it must be - as every task - declared in the provided xmlInput within the Tasks node and called by an even. + * As this Group is designed for developpers and not user oriented, it should not appear in the documentation nor in the xsd. + * Question: could this task be used in the integratedTests ? + */ +class TimeStepChecker : public TaskBase +{ +public: + /** + * @brief Construct a new TimeStepChecker Task + * @param name name in xsd + * @param parent parent group in hierarchy + */ + TimeStepChecker( string const & name, Group * const parent ); + + /** + * @brief Set the functor that must be called each time this Task is executed. + * @param func the functor to execute + */ + void setTimeStepCheckingFunction( std::function< void(real64) > func ) + { m_checkTimeStepFunction = std::function< void(real64) >( func ); } + + /** + * @return Get the tested time-step count + */ + integer getTestedTimeStepCount() const + { return m_timestepId; } + + /** + * @brief Catalog name interface + * @return This type's catalog name + */ + static string catalogName() { return "TimeStepChecker"; } + + virtual bool execute( real64 time_n, real64 dt, integer cycleNumber, + integer eventCounter, real64 eventProgress, + DomainPartition & domain ); + +private: + std::function< void(real64) > m_checkTimeStepFunction; + int m_timestepId = 0; +}; + + +} // namespace testing + +} // namespace geos + +#endif //GEOS_EVENTS_TASKS_TESTINGTASKS_HPP_ diff --git a/src/coreComponents/unitTests/toolchain/CMakeLists.txt b/src/coreComponents/unitTests/toolchain/CMakeLists.txt new file mode 100644 index 00000000000..e8b25319ad9 --- /dev/null +++ b/src/coreComponents/unitTests/toolchain/CMakeLists.txt @@ -0,0 +1,24 @@ +# Specify list of tests +set( gtest_geosx_tests testToolchain.cpp ) + +# NOTE: we explicitly depend on internal libraries in order to check for the spurious addition of -DNDEBUG flag +set( dependencyList ${parallelDeps} physicsSolvers ) +set( tplDependencyList ${parallelDeps} gtest HDF5::HDF5 optionparser ) +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + + # NOTE: we explicitly depend on internal headers in order to check for the spurious addition of -DNDEBUG flag + target_include_directories( ${test_name} PUBLIC ${CMAKE_SOURCE_DIR}/coreComponents ) +endforeach() diff --git a/src/coreComponents/unitTests/toolchain/testToolchain.cpp b/src/coreComponents/unitTests/toolchain/testToolchain.cpp new file mode 100644 index 00000000000..5bb8eb0ccc5 --- /dev/null +++ b/src/coreComponents/unitTests/toolchain/testToolchain.cpp @@ -0,0 +1,43 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "common/GeosxConfig.hpp" +#include + +TEST( Toolchain, NDEBUGfromTPls ) +{ + /* + * This test guards against spurious propagation of -DNDEBUG preprocessor flag + * (HDF5 from the TPLs in our case), which has the bogus effect of disabling LvArray assertions: + * we check that we are in RelWithDebInfo or Release build type when NDEBUG is defined and in Debug + * configuration when NDEBUG is not defined: thus, LvArray assertions remain in Debug builds. + */ + bool constexpr isDebug = std::string_view( GEOS_CMAKE_BUILD_TYPE ) == std::string_view( "Debug" ); + +#ifdef NDEBUG + ASSERT_FALSE( isDebug ); // RelWithDebInfo or Release builds only +#else + ASSERT_TRUE( isDebug ); // Debug builds only +#endif +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + int const result = RUN_ALL_TESTS(); + + return result; +} diff --git a/src/coreComponents/unitTests/virtualElementTests/CMakeLists.txt b/src/coreComponents/unitTests/virtualElementTests/CMakeLists.txt new file mode 100644 index 00000000000..0d99a9b63ca --- /dev/null +++ b/src/coreComponents/unitTests/virtualElementTests/CMakeLists.txt @@ -0,0 +1,33 @@ +# Specify list of tests +set( testSources + testConformingVirtualElementOrder1.cpp ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + + +# Add gtest C++ based tests +foreach(test ${testSources}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + + if( ( NOT ${ENABLE_CUDA} ) AND ( CMAKE_CXX_COMPILER_ID STREQUAL "Clang" ) ) + set_target_properties(${test_name} PROPERTIES COMPILE_FLAGS "-Wno-everything") + endif() + +endforeach() + +if ( ENABLE_CUDA ) +#blt_add_target_compile_flags( TO testShapeFunctionKernel +# FLAGS "--maxrregcount=64") +endif() diff --git a/src/coreComponents/unitTests/virtualElementTests/testConformingVirtualElementOrder1.cpp b/src/coreComponents/unitTests/virtualElementTests/testConformingVirtualElementOrder1.cpp new file mode 100644 index 00000000000..266ce88d436 --- /dev/null +++ b/src/coreComponents/unitTests/virtualElementTests/testConformingVirtualElementOrder1.cpp @@ -0,0 +1,374 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "finiteElement/elementFormulations/ConformingVirtualElementOrder1.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/MeshManager.hpp" +#include "codingUtilities/UnitTestUtilities.hpp" + +// TPL includes +#include "gtest/gtest.h" + +using namespace geos; +using namespace finiteElement; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; +constexpr real64 absTol = geos::testing::DEFAULT_ABS_TOL; +constexpr real64 relTol = geos::testing::DEFAULT_REL_TOL*10; + +template< typename VEM > +GEOS_HOST_DEVICE +static void checkIntegralMeanConsistency( FiniteElementBase const & feBase, + typename VEM::StackVariables const & stack, + real64 & sumBasisFunctions ) +{ + static constexpr localIndex + maxSupportPoints = VEM::maxSupportPoints; + real64 basisFunctionsIntegralMean[maxSupportPoints]; + VEM::calcN( 0, stack, basisFunctionsIntegralMean ); + sumBasisFunctions = 0; + for( localIndex iBasisFun = 0; + iBasisFun < feBase.template numSupportPoints< VEM >( stack ); ++iBasisFun ) + { + sumBasisFunctions += basisFunctionsIntegralMean[iBasisFun]; + } +} + +template< typename VEM > +GEOS_HOST_DEVICE +static void +checkIntegralMeanDerivativesConsistency( FiniteElementBase const & feBase, + typename VEM::StackVariables const & stack, + real64 & sumXDerivatives, + real64 & sumYDerivatives, + real64 & sumZDerivatives ) +{ + static constexpr localIndex + maxSupportPoints = VEM::maxSupportPoints; + real64 const dummy[VEM::numNodes][3] { { 0.0 } }; + localIndex const k = 0; + for( localIndex q = 0; q < VEM::numQuadraturePoints; ++q ) + { + real64 basisDerivativesIntegralMean[maxSupportPoints][3]{}; + feBase.template getGradN< VEM >( k, q, dummy, stack, basisDerivativesIntegralMean ); + sumXDerivatives = 0; sumYDerivatives = 0; sumZDerivatives = 0; + for( localIndex iBasisFun = 0; + iBasisFun < feBase.template numSupportPoints< VEM >( stack ); + ++iBasisFun ) + { + sumXDerivatives += basisDerivativesIntegralMean[iBasisFun][0]; + sumYDerivatives += basisDerivativesIntegralMean[iBasisFun][1]; + sumZDerivatives += basisDerivativesIntegralMean[iBasisFun][2]; + } + } +} + +template< typename VEM > +GEOS_HOST_DEVICE +static void +checkStabilizationMatrixConsistency ( arrayView2d< real64 const, + nodes::REFERENCE_POSITION_USD > const & nodesCoords, + localIndex const & cellIndex, + traits::ViewTypeConst< CellElementSubRegion::NodeMapType > const & cellToNodes, + arrayView2d< real64 const > const & cellCenters, + FiniteElementBase const & feBase, + typename VEM::StackVariables const & stack, + arraySlice1d< real64 > & stabTimeMonomialDofsNorm ) +{ + static constexpr localIndex + maxSupportPoints = VEM::maxSupportPoints; + localIndex const numCellPoints = cellToNodes[cellIndex].size(); + + real64 cellDiameter = 0; + for( localIndex numVertex = 0; numVertex < numCellPoints; ++numVertex ) + { + for( localIndex numOthVertex = 0; numOthVertex < numVertex; ++numOthVertex ) + { + real64 vertDiff[ 3 ]{}; + LvArray::tensorOps::copy< 3 >( vertDiff, nodesCoords[cellToNodes( cellIndex, numVertex )] ); + LvArray::tensorOps::subtract< 3 >( vertDiff, + nodesCoords[cellToNodes( cellIndex, numOthVertex )] ); + real64 const candidateDiameter = LvArray::tensorOps::l2NormSquared< 3 >( vertDiff ); + if( cellDiameter < candidateDiameter ) + { + cellDiameter = candidateDiameter; + } + } + } + cellDiameter = LvArray::math::sqrt< real64 >( cellDiameter ); + real64 const invCellDiameter = 1.0/cellDiameter; + + stackArray2d< real64, 3*VEM::numNodes > monomialVemDofs( 3, numCellPoints ); + for( localIndex numVertex = 0; numVertex < numCellPoints; ++numVertex ) + { + for( localIndex pos = 0; pos < 3; ++pos ) + monomialVemDofs[ pos ][ numVertex ] = invCellDiameter* + (nodesCoords( cellToNodes( cellIndex, numVertex ), pos ) - cellCenters( cellIndex, pos )); + } + + stackArray1d< real64, VEM::numNodes > stabTimeMonomialDofs( numCellPoints ); + real64 stabilizationMatrix[maxSupportPoints][maxSupportPoints]{}; + feBase.template addGradGradStabilizationMatrix< VEM, 1, false >( stack, + + stabilizationMatrix ); + stabTimeMonomialDofsNorm( 0 ) = 0.0; + for( localIndex i = 0; i < numCellPoints; ++i ) + { + stabTimeMonomialDofs( i ) = 0.0; + stabTimeMonomialDofsNorm( 0 ) = 0.0; + for( localIndex j = 0; j < numCellPoints; ++j ) + { + stabTimeMonomialDofs( i ) += stabilizationMatrix[ i ][ j ]; + } + stabTimeMonomialDofsNorm( 0 ) += stabTimeMonomialDofs( i ) * stabTimeMonomialDofs( i ); + } + + for( localIndex monomInd = 0; monomInd < 3; ++monomInd ) + { + stabTimeMonomialDofsNorm( monomInd+1 ) = 0; + for( localIndex i = 0; i < numCellPoints; ++i ) + { + stabTimeMonomialDofs( i ) = 0.0; + for( localIndex j = 0; j < numCellPoints; ++j ) + { + stabTimeMonomialDofs( i ) += stabilizationMatrix[ i ][ j ] * monomialVemDofs( monomInd, j ); + } + stabTimeMonomialDofsNorm( monomInd+1 ) += stabTimeMonomialDofs( i ) * stabTimeMonomialDofs( i ); + } + } + +} + +template< typename VEM > +GEOS_HOST_DEVICE +static void checkSumOfQuadratureWeights( typename VEM::StackVariables stack, + real64 & sumOfQuadratureWeights ) +{ + static constexpr localIndex + maxSupportPoints = VEM::maxSupportPoints; + sumOfQuadratureWeights = 0.0; + real64 const dummy[maxSupportPoints][3]{}; + for( localIndex q = 0; q < VEM::numQuadraturePoints; ++q ) + { + real64 const weight = VEM::transformedQuadratureWeight( q, dummy, stack ); + sumOfQuadratureWeights += weight; + } +} + +template< localIndex MAXCELLNODES, localIndex MAXFACENODES > +static void testCellsInMeshLevel( MeshLevel const & mesh ) +{ + // Get managers. + ElementRegionManager const & elementManager = mesh.getElemManager(); + CellElementRegion const & cellRegion = + elementManager.getRegion< CellElementRegion >( 0 ); + CellElementSubRegion const & cellSubRegion = + cellRegion.getSubRegion< CellElementSubRegion >( 0 ); + NodeManager const & nodeManager = mesh.getNodeManager(); + FaceManager const & faceManager = mesh.getFaceManager(); + EdgeManager const & edgeManager = mesh.getEdgeManager(); + + // Get geometric properties to be passed as inputs. + arrayView2d< real64 const, nodes::REFERENCE_POSITION_USD > nodesCoords = + nodeManager.referencePosition(); + traits::ViewTypeConst< CellElementSubRegion::NodeMapType > const & cellToNodeMap = cellSubRegion.nodeList(); + arrayView2d< real64 const > cellCenters = cellSubRegion.getElementCenter(); + arrayView1d< real64 const > cellVolumes = cellSubRegion.getElementVolume(); + + // Allocate and fill a VEM::MeshData struct. + using VEM = ConformingVirtualElementOrder1< MAXCELLNODES, MAXFACENODES >; + typename VEM::template MeshData< CellElementSubRegion > meshData; + FiniteElementBase::initialize< VEM >( nodeManager, edgeManager, + faceManager, cellSubRegion, + meshData ); + + // Arrays that store quantities to be tested. + localIndex const numCells = cellSubRegion.getElementVolume().size(); + array1d< real64 > sumBasisFunctions( numCells ), sumXDerivatives( numCells ), + sumYDerivatives( numCells ), sumZDerivatives( numCells ), sumOfQuadWeights( numCells ); + array2d< real64 > stabTimeMonomialDofsNorm( numCells, 4 ); + + // Get views of test arrays + arrayView1d< real64 > sumBasisFunctionsView = sumBasisFunctions.toView(), + sumXDerivativesView = sumXDerivatives.toView(), + sumYDerivativesView = sumYDerivatives.toView(), + sumZDerivativesView = sumZDerivatives.toView(), + sumOfQuadWeightsView = sumOfQuadWeights.toView(); + arrayView2d< real64 > stabTimeMonomialDofsNormView = stabTimeMonomialDofsNorm.toView(); + + // Loop over cells on the device. + forAll< geos::parallelDevicePolicy< > >( numCells, [=] GEOS_HOST_DEVICE + ( localIndex const cellIndex ) + { + typename VEM::StackVariables stack; + VEM virtualElement; + virtualElement.template setup< VEM >( cellIndex, meshData, stack ); + + checkIntegralMeanConsistency< VEM >( virtualElement, stack, + sumBasisFunctionsView( cellIndex ) ); + checkIntegralMeanDerivativesConsistency< VEM >( virtualElement, stack, + sumXDerivativesView( cellIndex ), + sumYDerivativesView( cellIndex ), + sumZDerivativesView( cellIndex ) + ); + arraySlice1d< real64 > thisCellStabTimeMonomialDofs = stabTimeMonomialDofsNormView[cellIndex]; + checkStabilizationMatrixConsistency< VEM >( nodesCoords, cellIndex, cellToNodeMap, + cellCenters, virtualElement, stack, + thisCellStabTimeMonomialDofs ); + checkSumOfQuadratureWeights< VEM >( stack, sumOfQuadWeightsView( cellIndex ) ); + } ); + + // Perform checks. + forAll< serialPolicy >( numCells, [=] ( localIndex const cellIndex ) + { + checkRelativeError( sumXDerivativesView( cellIndex ), 0.0, relTol, absTol, + "Sum of integral means of x-derivatives of basis functions" ); + checkRelativeError( sumYDerivativesView( cellIndex ), 0.0, relTol, absTol, + "Sum of integral means of y-derivatives of basis functions" ); + checkRelativeError( sumZDerivativesView( cellIndex ), 0.0, relTol, absTol, + "Sum of integral means of z-derivatives of basis functions" ); + checkRelativeError( sumBasisFunctionsView( cellIndex ), 1.0, relTol, absTol, + "Sum of integral means of basis functions" ); + for( localIndex monomInd = 0; monomInd < 4; ++monomInd ) + { + string const name = "Product of stabilization matrix and degrees of freedom of monomial " + std::to_string( monomInd ); + checkRelativeError( stabTimeMonomialDofsNormView( cellIndex, monomInd ), 0.0, relTol, absTol, + name ); + } + checkRelativeError( sumOfQuadWeightsView( cellIndex ), cellVolumes( cellIndex ), relTol, absTol, + "Sum of quadrature weights" ); + } ); +} + +TEST( ConformingVirtualElementOrder1, hexahedra ) +{ + string const inputStream= + "" + " " + " " + " " + " " + " " + " " + ""; + + xmlWrapper::xmlDocument inputFile; + xmlWrapper::xmlResult xmlResult = inputFile.loadString( inputStream ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + xmlWrapper::xmlNode xmlProblemNode = inputFile.getChild( dataRepository::keys::ProblemManager ); + + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + + ProblemManager & problemManager = state.getProblemManager(); + problemManager.processInputFileRecursive( inputFile, xmlProblemNode ); + + // Open mesh levels + DomainPartition & domain = problemManager.getDomainPartition(); + MeshManager & meshManager = problemManager.getGroup< MeshManager >( problemManager.groupKeys + .meshManager ); + meshManager.generateMeshLevels( domain ); + MeshLevel & mesh = domain.getMeshBody( 0 ).getBaseDiscretization(); + ElementRegionManager & elementManager = mesh.getElemManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( elementManager.getName().c_str() ); + elementManager.processInputFileRecursive( inputFile, topLevelNode ); + elementManager.postInputInitializationRecursive(); + problemManager.problemSetup(); + + // Test computed projectors for all cells in MeshLevel + testCellsInMeshLevel< 10, 6 >( mesh ); +} + +TEST( ConformingVirtualElementOrder1, wedges ) +{ + string const inputStream= + "" + " " + " " + " " + " " + " " + " " + ""; + xmlWrapper::xmlDocument inputFile; + xmlWrapper::xmlResult xmlResult = inputFile.loadString( inputStream ); + if( !xmlResult ) + { + GEOS_LOG_RANK_0( "XML parsed with errors!" ); + GEOS_LOG_RANK_0( "Error description: " << xmlResult.description()); + GEOS_LOG_RANK_0( "Error offset: " << xmlResult.offset ); + } + xmlWrapper::xmlNode xmlProblemNode = inputFile.getChild( dataRepository::keys::ProblemManager ); + + GeosxState state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ); + + ProblemManager & problemManager = state.getProblemManager(); + problemManager.processInputFileRecursive( inputFile, xmlProblemNode ); + + // Open mesh levels + DomainPartition & domain = problemManager.getDomainPartition(); + MeshManager & meshManager = problemManager.getGroup< MeshManager > + ( problemManager.groupKeys.meshManager ); + meshManager.generateMeshLevels( domain ); + MeshLevel & mesh = domain.getMeshBody( 0 ).getBaseDiscretization(); + ElementRegionManager & elementManager = mesh.getElemManager(); + xmlWrapper::xmlNode topLevelNode = xmlProblemNode.child( elementManager.getName().c_str() ); + elementManager.processInputFileRecursive( inputFile, topLevelNode ); + elementManager.postInputInitializationRecursive(); + problemManager.problemSetup(); + + // Test computed projectors for all cells in MeshLevel + testCellsInMeshLevel< 8, 9 >( mesh ); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/CMakeLists.txt b/src/coreComponents/unitTests/wavePropagationTests/CMakeLists.txt new file mode 100644 index 00000000000..86e55ddbafd --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/CMakeLists.txt @@ -0,0 +1,48 @@ +# Specify list of tests +set( gtest_geosx_tests + testWavePropagation.cpp + testWavePropagationQ2.cpp + testWavePropagationElasticFirstOrder.cpp + testWavePropagationDAS.cpp + testWavePropagationElasticVTI.cpp + testWavePropagationElasticTTI.cpp + testWavePropagationAttenuationElastic.cpp + testWavePropagationAttenuationAcoustic.cpp + testWavePropagationAttenuationAcousticVTI.cpp + testWavePropagationAcousticFirstOrder.cpp + testWavePropagationAdjoint1.cpp + ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + # Guard to prevent GCC (version 8) from giving warnings due + # to some sort of possible conversion from int to long unsigned. + # See also discussion here: https://github.com/GEOS-DEV/LvArray/pull/250 + if ("${CMAKE_CXX_COMPILER_ID}" STREQUAL "GNU") + if (CMAKE_CXX_COMPILER_VERSION VERSION_LESS 8.3.1) + target_compile_options(${test_name} PRIVATE "-Wno-stringop-overflow") + endif() + endif() + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) + +endforeach() + +# For some reason, BLT is not setting CUDA language for these source files +if ( ENABLE_CUDA ) + set_source_files_properties( ${gtest_geosx_tests} PROPERTIES LANGUAGE CUDA ) +endif() diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagation.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagation.cpp new file mode 100644 index 00000000000..114ce53aeeb --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagation.cpp @@ -0,0 +1,274 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include +#include +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/secondOrderEqn/isotropic/AcousticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticWaveEquationSEMTest : public ::testing::Test +{ +public: + + AcousticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticWaveEquationSEMTest::time; +real64 constexpr AcousticWaveEquationSEMTest::dt; +real64 constexpr AcousticWaveEquationSEMTest::eps; + +TEST_F( AcousticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticWaveEquationSEM >( "acousticSolver" ); + + + //Assert on time-step computed with the automatci time-step routine + real64 const dtOut = propagator->getReference< real64 >( AcousticWaveEquationSEM::viewKeyStruct::timeStepString() ); + real64 const Vp = 1500.0; + real64 const h = 100.0; + real64 const cflConstant = 1/sqrt( 3 ); + real64 const dtTheo = (cflConstant*h)/Vp; + ASSERT_TRUE( dtOut < dtTheo ); + + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pReceivers = propagator->getReference< array2d< real32 > >( AcousticWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( pReceivers.size( 1 ), 10 ); + ASSERT_EQ( pReceivers.size( 0 ), 11 ); + + // check seismo content. The pressure values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( pReceivers[i][8] - avg ) < 0.00001 ); + } + // run adjoint solver + for( int i = 0; i < 10; i++ ) + { + propagator->explicitStepBackward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // check again the seismo content. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( pReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAcousticFirstOrder.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAcousticFirstOrder.cpp new file mode 100644 index 00000000000..a161fcd24c3 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAcousticFirstOrder.cpp @@ -0,0 +1,258 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/firstOrderEqn/isotropic/AcousticFirstOrderWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticFirstOrderWaveEquationSEMTest : public ::testing::Test +{ +public: + + AcousticFirstOrderWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 5e-2; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticFirstOrderWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticFirstOrderWaveEquationSEMTest::time; +real64 constexpr AcousticFirstOrderWaveEquationSEMTest::dt; +real64 constexpr AcousticFirstOrderWaveEquationSEMTest::eps; + +TEST_F( AcousticFirstOrderWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticFirstOrderWaveEquationSEM >( "acousticFirstOrderSolver" ); + real64 time_n = time; + // run for 1s (20 steps) + for( int i=0; i<20; i++ ) + { + propagator->solverStep( time_n, dt, i, domain ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 20, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pReceivers = propagator->getReference< array2d< real32 > >( AcousticFirstOrderWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const uxReceivers = propagator->getReference< array2d< real32 > >( AcousticFirstOrderWaveEquationSEM::viewKeyStruct::uxNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const uyReceivers = propagator->getReference< array2d< real32 > >( AcousticFirstOrderWaveEquationSEM::viewKeyStruct::uyNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const uzReceivers = propagator->getReference< array2d< real32 > >( AcousticFirstOrderWaveEquationSEM::viewKeyStruct::uzNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pReceivers.move( LvArray::MemorySpace::host, false ); + uxReceivers.move( LvArray::MemorySpace::host, false ); + uyReceivers.move( LvArray::MemorySpace::host, false ); + uzReceivers.move( LvArray::MemorySpace::host, false ); + + // check number of seismos and trace length + ASSERT_EQ( pReceivers.size( 1 ), 10 ); + ASSERT_EQ( pReceivers.size( 0 ), 21 ); + ASSERT_EQ( uxReceivers.size( 1 ), 10 ); + ASSERT_EQ( uxReceivers.size( 0 ), 21 ); + ASSERT_EQ( uyReceivers.size( 1 ), 10 ); + ASSERT_EQ( uyReceivers.size( 0 ), 21 ); + ASSERT_EQ( uzReceivers.size( 1 ), 10 ); + ASSERT_EQ( uzReceivers.size( 0 ), 21 ); + + // check seismo content. The pressure and velocity values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 21; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( uxReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( uyReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( uzReceivers[i][8] ) > 0 ); + } + double avgP = 0; + double avgUx = 0; + double avgUy = 0; + double avgUz = 0; + for( int r=0; r<8; r++ ) + { + avgP += pReceivers[i][r]; + avgUx += uxReceivers[i][r]; + avgUy += uyReceivers[i][r]; + avgUz += uzReceivers[i][r]; + } + avgP /= 8.0; + avgUx /= 8.0; + avgUy /= 8.0; + avgUz /= 8.0; + ASSERT_TRUE( std::abs( pReceivers[i][8] - avgP ) < 0.00001 ); + ASSERT_TRUE( std::abs( uxReceivers[i][8] - avgUx ) < 0.00001 ); + ASSERT_TRUE( std::abs( uyReceivers[i][8] - avgUy ) < 0.00001 ); + ASSERT_TRUE( std::abs( uzReceivers[i][8] - avgUz ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAdjoint1.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAdjoint1.cpp new file mode 100644 index 00000000000..ec5ffffebb7 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAdjoint1.cpp @@ -0,0 +1,413 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/secondOrderEqn/isotropic/AcousticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticWaveEquationSEMTest : public ::testing::TestWithParam< int > +{ +public: + + AcousticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 5e-3; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticWaveEquationSEMTest::time; +real64 constexpr AcousticWaveEquationSEMTest::dt; +real64 constexpr AcousticWaveEquationSEMTest::eps; + +TEST_P( AcousticWaveEquationSEMTest, SeismoTrace ) +{ + + int gradient = GetParam(); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticWaveEquationSEM >( "acousticSolver" ); + + // Check source term (sourceCoordinates and sourceValue) + array2d< real32 > rhsForward; + rhsForward.resize( 51, 1 ); + real32 * ptrTimeSourceFrequency = &propagator->getReference< real32 >( AcousticWaveEquationSEM::viewKeyStruct::timeSourceFrequencyString() ); + real32 * ptrTimeSourceDelay = &propagator->getReference< real32 >( AcousticWaveEquationSEM::viewKeyStruct::timeSourceDelayString() ); + localIndex * ptrRickerOrder = &propagator->getReference< localIndex >( AcousticWaveEquationSEM::viewKeyStruct::rickerOrderString() ); + + real64 time_n = time; + std::cout << "Begin forward:" << time_n << std::endl; + // run for 0.25s (100 steps) + for( int i=0; i<50; i++ ) + { + rhsForward[i][0]=WaveSolverUtils::evaluateRicker( time_n, *ptrTimeSourceFrequency, *ptrTimeSourceDelay, *ptrRickerOrder ); + propagator->explicitStepForward( time_n, dt, i, domain, gradient ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 50, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pReceivers = propagator->getReference< array2d< real32 > >( AcousticWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( pReceivers.size( 1 ), 5 ); + ASSERT_EQ( pReceivers.size( 0 ), 51 ); + + /*----------Save receiver forward----------------------*/ + array2d< real32 > uForward; + uForward.resize( 51, 1 ); + + // save receiver value forward on uForward. + for( int i = 0; i < 51; i++ ) + { + /*std::cout << "time: " << i*dt << std::endl; + std::cout << "pReceivers1 " << i << ":" << pReceivers[i][0] << std::endl; + std::cout << "pReceivers2 " << i << ":" << pReceivers[i][1] << std::endl; + std::cout << "pReceivers3 " << i << ":" << pReceivers[i][2] << std::endl; + std::cout << "pReceivers4 " << i << ":" << pReceivers[i][3] << std::endl; + std::cout << "rhsForward " << i << ":" << rhsForward[i][0] << std::endl;*/ + uForward[i][0] = pReceivers[i][0]; + pReceivers[i][0] = 0.; + pReceivers[i][1] = 0.; + pReceivers[i][2] = 0.; + pReceivers[i][3] = 0.; + } + + ASSERT_EQ( rhsForward.size( 1 ), 1 ); + ASSERT_EQ( rhsForward.size( 0 ), 51 ); + + arrayView2d< localIndex > const rNodeIds = propagator->getReference< array2d< localIndex > >( AcousticWaveEquationSEM::viewKeyStruct::receiverNodeIdsString() ).toView(); + rNodeIds.move( hostMemorySpace, false ); + localIndex sNodesIdsAfterModif=rNodeIds[0][0]; + std::cout << "ref back sNodeIds[0][0]:" << sNodesIdsAfterModif << std::endl; + + /*---------------------------------------------------*/ + + std::cout << "Begin backward:" << time_n << std::endl; + + //----------Switch source and receiver1 position for backward----------------------// + arrayView2d< real64 > const sCoord = propagator->getReference< array2d< real64 > >( AcousticWaveEquationSEM::viewKeyStruct::sourceCoordinatesString() ).toView(); + arrayView2d< real64 > const rCoord = propagator->getReference< array2d< real64 > >( AcousticWaveEquationSEM::viewKeyStruct::receiverCoordinatesString() ).toView(); + + for( int i = 0; i < 3; i++ ) + { + real64 tmp_double; + tmp_double=rCoord[0][i]; + rCoord[0][i]=sCoord[0][i]; + sCoord[0][i]=tmp_double; + } + + sCoord.registerTouch( hostMemorySpace ); + rCoord.registerTouch( hostMemorySpace ); + + std::cout << "sCoord :" << sCoord[0][0] <<" "<< sCoord[0][1] <<" "<< sCoord[0][2] << std::endl; + std::cout << "rCoord1 :" << rCoord[0][0] <<" "<< rCoord[0][1] <<" "<< rCoord[0][2] << std::endl; + std::cout << "rCoord2 :" << rCoord[1][0] <<" "<< rCoord[1][1] <<" "<< rCoord[1][2] << std::endl; + std::cout << "rCoord3 :" << rCoord[2][0] <<" "<< rCoord[2][1] <<" "<< rCoord[2][2] << std::endl; + std::cout << "rCoord4 :" << rCoord[3][0] <<" "<< rCoord[3][1] <<" "<< rCoord[3][2] << std::endl; + + //change timeSourceFrequency + std::cout << "timeSourceFrequency forward:" << *ptrTimeSourceFrequency << std::endl; + real32 newTimeFreq=2; + *ptrTimeSourceFrequency = newTimeFreq; + std::cout << "timeSourceFrequency backward:" << *ptrTimeSourceFrequency << std::endl; + + //reinit m_indexSeismoTrace + localIndex * ptrISeismo = &propagator->getReference< localIndex >( AcousticWaveEquationSEM::viewKeyStruct::indexSeismoTraceString() ); + *ptrISeismo = pReceivers.size( 0 )-1; + //reinit m_forward + localIndex * ptrForward = &propagator->getReference< localIndex >( AcousticWaveEquationSEM::viewKeyStruct::forwardString() ); + *ptrForward = 0; + + //"propagator->reinit()" not enough because state field not reinit to zero + //propagator->reinit(); + state.getProblemManager().applyInitialConditions(); + + array2d< real32 > rhsBackward; + rhsBackward.resize( 51, 1 ); + + arrayView2d< localIndex > const sNodeIds_new2 = propagator->getReference< array2d< localIndex > >( AcousticWaveEquationSEM::viewKeyStruct::sourceNodeIdsString() ).toView(); + sNodeIds_new2.move( hostMemorySpace, false ); + std::cout << "sNodeIds[0][0] second get2:" << sNodeIds_new2[0][0] << std::endl; + ASSERT_TRUE( sNodeIds_new2[0][0] == sNodesIdsAfterModif ); + + /*---------------------------------------------------*/ + // run backward solver + for( int i = 50; i > 0; i-- ) + { + rhsBackward[i][0]=WaveSolverUtils::evaluateRicker( time_n, *ptrTimeSourceFrequency, *ptrTimeSourceDelay, *ptrRickerOrder ); + propagator->explicitStepBackward( time_n, dt, i, domain, gradient ); + time_n -= dt; + //check source node in backward loop + arrayView2d< localIndex > const sNodeIds_loop = propagator->getReference< array2d< localIndex > >( AcousticWaveEquationSEM::viewKeyStruct::sourceNodeIdsString() ).toView(); + sNodeIds_loop.move( hostMemorySpace, false ); + ASSERT_TRUE( sNodeIds_loop[0][0] == sNodesIdsAfterModif ); + } + + // move it to CPU, if needed + pReceivers.move( hostMemorySpace, false ); + + localIndex mForward2 = propagator->getReference< localIndex >( AcousticWaveEquationSEM::viewKeyStruct::forwardString() ); + std::cout << "m_forward second get:" << mForward2 << std::endl; + ASSERT_TRUE( mForward2 == 0 ); + + arrayView2d< localIndex > const sNodeIds_new3 = propagator->getReference< array2d< localIndex > >( AcousticWaveEquationSEM::viewKeyStruct::sourceNodeIdsString() ).toView(); + sNodeIds_new3.move( hostMemorySpace, false ); + std::cout << "sNodeIds[0][0] get3:" << sNodeIds_new3[0][0] << std::endl; + ASSERT_TRUE( sNodeIds_new3[0][0] == sNodesIdsAfterModif ); + + real32 const timeSourceFrequency_new = propagator->getReference< real32 >( AcousticWaveEquationSEM::viewKeyStruct::timeSourceFrequencyString() ); + ASSERT_TRUE( std::abs( timeSourceFrequency_new - newTimeFreq ) < 1.e-8 ); + + /*std::cout << "pReceiver size(0):" << pReceivers.size(0) << std::endl; + std::cout << "pReceiver size(1):" << pReceivers.size(1) << std::endl;*/ + + + /*----------Save receiver backward----------------------*/ + array2d< real32 > qBackward; + qBackward.resize( 51, 1 ); + + real32 sum_ufb=0.; + real32 sum_qff=0.; + real32 sum_u2=0.; + real32 sum_q2=0.; + real32 sum_ff2=0.; + real32 sum_fb2=0.; + + // fill backward field at receiver. + for( int i=50; i > 0; i-- ) + { + /*std::cout << "back time: " << i*dt << std::endl; + std::cout << "back pReceivers1 " << i << ":" << pReceivers[i][0] << std::endl; + std::cout << "back pReceivers2 " << i << ":" << pReceivers[i][1] << std::endl; + std::cout << "back pReceivers3 " << i << ":" << pReceivers[i][2] << std::endl; + std::cout << "back pReceivers4 " << i << ":" << pReceivers[i][3] << std::endl; + std::cout << "back rhsBackward " << i << ":" << rhsBackward[i][0] << std::endl;*/ + qBackward[i][0] = pReceivers[i][0]; + } + + //check transitivity with sum + for( int i=0; i<51; i++ ) + { + sum_ufb += uForward[i][0]*rhsBackward[i][0]; + sum_qff += qBackward[i][0]*rhsForward[i][0]; + + sum_u2 += uForward[i][0]*uForward[i][0]; + sum_q2 += qBackward[i][0]*qBackward[i][0]; + sum_ff2 += rhsForward[i][0]*rhsForward[i][0]; + sum_fb2 += rhsBackward[i][0]*rhsBackward[i][0]; + /*std::cout << "sum evol sum_ufb:" << sum_ufb << " / sum_qff:" << sum_qff << std::endl; + std::cout << "uForward:" << uForward[i][0] << " / qBackward:" << qBackward[i][0] << std::endl; + std::cout << "ufb:" << uForward[i][0]*rhsBackward[i][0] << " / qff:" << qBackward[i][0]*rhsForward[i][0] << std::endl;*/ + } + + // check scalar products and are non null + ASSERT_TRUE( sum_ufb > 1.e-8 ); + ASSERT_TRUE( sum_qff > 1.e-8 ); + + // check || - ||/max(||f||.||q||,||f'||.||u||) < 10^1or2 x epsilon_machine with f rhs direct and f' rhs backward + std::cout << ": " << sum_ufb << " / : " << sum_qff << std::endl; + std::cout << "|| - ||=" << std::abs( sum_ufb-sum_qff ) << " / ||f||.||q||=" << std::sqrt( sum_q2*sum_ff2 ); + std::cout << " / ||f'||.||u||=" << std::sqrt( sum_fb2*sum_u2 ) << " / ||f||.||f'||=" << std::sqrt( sum_ff2*sum_fb2 ) << std::endl; + real32 diffToCheck; + diffToCheck=std::abs( sum_ufb-sum_qff ) / std::max( std::sqrt( sum_fb2*sum_u2 ), std::sqrt( sum_q2*sum_ff2 )); + std::cout << " Diff to compare with 9e-3: " << diffToCheck << std::endl; + ASSERT_TRUE( diffToCheck < 9e-3 ); +} + +INSTANTIATE_TEST_SUITE_P( + AcousticWaveEquationSEMTests, + AcousticWaveEquationSEMTest, + ::testing::Values( + 0, 1, 2 + )); + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcoustic.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcoustic.cpp new file mode 100644 index 00000000000..fee7280d38e --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcoustic.cpp @@ -0,0 +1,222 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 Total, S.A + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/secondOrderEqn/isotropic/AcousticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticWaveEquationSEMTest : public ::testing::Test +{ +public: + + AcousticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticWaveEquationSEMTest::time; +real64 constexpr AcousticWaveEquationSEMTest::dt; +real64 constexpr AcousticWaveEquationSEMTest::eps; + +TEST_F( AcousticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticWaveEquationSEM >( "acousticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, false ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pressureReceivers = propagator->getReference< array2d< real32 > >( AcousticWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pressureReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( pressureReceivers.size( 1 ), 10 ); + ASSERT_EQ( pressureReceivers.size( 0 ), 11 ); + + // check pressure content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pressureReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pressureReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( pressureReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcousticVTI.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcousticVTI.cpp new file mode 100644 index 00000000000..090f5f4f719 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationAcousticVTI.cpp @@ -0,0 +1,236 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 Total, S.A + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/secondOrderEqn/anisotropic/AcousticVTIWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticVTIWaveEquationSEMTest : public ::testing::Test +{ +public: + + AcousticVTIWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticVTIWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticVTIWaveEquationSEMTest::time; +real64 constexpr AcousticVTIWaveEquationSEMTest::dt; +real64 constexpr AcousticVTIWaveEquationSEMTest::eps; + +TEST_F( AcousticVTIWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticVTIWaveEquationSEM >( "acousticVTISolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, false ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pressureReceivers = propagator->getReference< array2d< real32 > >( AcousticVTIWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pressureReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( pressureReceivers.size( 1 ), 10 ); + ASSERT_EQ( pressureReceivers.size( 0 ), 11 ); + + // check pressure content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pressureReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pressureReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( pressureReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationElastic.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationElastic.cpp new file mode 100644 index 00000000000..d15911f61c0 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationAttenuationElastic.cpp @@ -0,0 +1,241 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/elastic/secondOrderEqn/isotropic/ElasticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class ElasticWaveEquationSEMTest : public ::testing::Test +{ +public: + + ElasticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ElasticWaveEquationSEM * propagator; +}; + +real64 constexpr ElasticWaveEquationSEMTest::time; +real64 constexpr ElasticWaveEquationSEMTest::dt; +real64 constexpr ElasticWaveEquationSEMTest::eps; + +TEST_F( ElasticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< ElasticWaveEquationSEM >( "elasticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const dasReceivers = propagator->getReference< array2d< real32 > >( ElasticWaveEquationSEM::viewKeyStruct::dasSignalNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + dasReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( dasReceivers.size( 1 ), 10 ); + ASSERT_EQ( dasReceivers.size( 0 ), 11 ); + + // check das content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( dasReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += dasReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( dasReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationDAS.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationDAS.cpp new file mode 100644 index 00000000000..19ca14803ff --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationDAS.cpp @@ -0,0 +1,230 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/elastic/secondOrderEqn/isotropic/ElasticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class ElasticWaveEquationSEMTest : public ::testing::Test +{ +public: + + ElasticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ElasticWaveEquationSEM * propagator; +}; + +real64 constexpr ElasticWaveEquationSEMTest::time; +real64 constexpr ElasticWaveEquationSEMTest::dt; +real64 constexpr ElasticWaveEquationSEMTest::eps; + +TEST_F( ElasticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< ElasticWaveEquationSEM >( "elasticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + //Assert on time-step computed with the automatci time-step routine + real64 const dtOut = propagator->getReference< real64 >( ElasticWaveEquationSEM::viewKeyStruct::timeStepString() ); + ASSERT_TRUE( dtOut < 0.05 ); + + + // retrieve seismo + arrayView2d< real32 > const dasReceivers = propagator->getReference< array2d< real32 > >( ElasticWaveEquationSEM::viewKeyStruct::dasSignalNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + dasReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( dasReceivers.size( 1 ), 10 ); + ASSERT_EQ( dasReceivers.size( 0 ), 11 ); + + // check das content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( dasReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += dasReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( dasReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticFirstOrder.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticFirstOrder.cpp new file mode 100644 index 00000000000..294cf5eafce --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticFirstOrder.cpp @@ -0,0 +1,304 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/elastic/firstOrderEqn/isotropic/ElasticFirstOrderWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class ElasticFirstOrderWaveEquationSEMTest : public ::testing::Test +{ +public: + + ElasticFirstOrderWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 5e-2; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ElasticFirstOrderWaveEquationSEM * propagator; +}; + +real64 constexpr ElasticFirstOrderWaveEquationSEMTest::time; +real64 constexpr ElasticFirstOrderWaveEquationSEMTest::dt; +real64 constexpr ElasticFirstOrderWaveEquationSEMTest::eps; + +TEST_F( ElasticFirstOrderWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< ElasticFirstOrderWaveEquationSEM >( "elasticFirstOrderSolver" ); + real64 time_n = time; + // run for 1s (20 steps) + for( int i=0; i<20; i++ ) + { + propagator->solverStep( time_n, dt, i, domain ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 20, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const uxReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::displacementxNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const uyReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::displacementyNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const uzReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::displacementzNp1AtReceiversString() ).toView(); + arrayView2d< real32 > const sigmaxxReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::sigmaxxNp1AtReceiversString()).toView(); + arrayView2d< real32 > const sigmayyReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::sigmayyNp1AtReceiversString()).toView(); + arrayView2d< real32 > const sigmazzReceivers = propagator->getReference< array2d< real32 > >( ElasticFirstOrderWaveEquationSEM::viewKeyStruct::sigmazzNp1AtReceiversString()).toView(); + // move it to CPU, if needed + uxReceivers.move( LvArray::MemorySpace::host, false ); + uyReceivers.move( LvArray::MemorySpace::host, false ); + uzReceivers.move( LvArray::MemorySpace::host, false ); + sigmaxxReceivers.move( LvArray::MemorySpace::host, false ); + sigmayyReceivers.move( LvArray::MemorySpace::host, false ); + sigmazzReceivers.move( LvArray::MemorySpace::host, false ); + + // check number of seismos and trace length + ASSERT_EQ( uxReceivers.size( 1 ), 10 ); + ASSERT_EQ( uxReceivers.size( 0 ), 21 ); + ASSERT_EQ( uyReceivers.size( 1 ), 10 ); + ASSERT_EQ( uyReceivers.size( 0 ), 21 ); + ASSERT_EQ( uzReceivers.size( 1 ), 10 ); + ASSERT_EQ( uzReceivers.size( 0 ), 21 ); + ASSERT_EQ( sigmaxxReceivers.size( 1 ), 10 ); + ASSERT_EQ( sigmaxxReceivers.size( 0 ), 21 ); + ASSERT_EQ( sigmayyReceivers.size( 1 ), 10 ); + ASSERT_EQ( sigmayyReceivers.size( 0 ), 21 ); + ASSERT_EQ( sigmazzReceivers.size( 1 ), 10 ); + ASSERT_EQ( sigmazzReceivers.size( 0 ), 21 ); + + // check seismo content. The pressure and velocity values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 21; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( uxReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( uyReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( uzReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( sigmaxxReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( sigmayyReceivers[i][8] ) > 0 ); + ASSERT_TRUE( std::abs( sigmazzReceivers[i][8] ) > 0 ); + } + double avgUx = 0; + double avgUy = 0; + double avgUz = 0; + double avgSxx = 0; + double avgSyy = 0; + double avgSzz = 0; + for( int r=0; r<8; r++ ) + { + avgUx += uxReceivers[i][r]; + avgUy += uyReceivers[i][r]; + avgUz += uzReceivers[i][r]; + avgSxx += sigmaxxReceivers[i][r]; + avgSyy += sigmayyReceivers[i][r]; + avgSzz += sigmazzReceivers[i][r]; + } + avgUx /= 8.0; + avgUy /= 8.0; + avgUz /= 8.0; + avgSxx /= 8.0; + avgSyy /= 8.0; + avgSzz /= 8.0; + ASSERT_TRUE( std::abs( uxReceivers[i][8] - avgUx ) < 0.00001 ); + ASSERT_TRUE( std::abs( uyReceivers[i][8] - avgUy ) < 0.00001 ); + ASSERT_TRUE( std::abs( uzReceivers[i][8] - avgUz ) < 0.00001 ); + ASSERT_TRUE( std::abs( sigmaxxReceivers[i][8] - avgSxx ) < 0.00001 ); + ASSERT_TRUE( std::abs( sigmayyReceivers[i][8] - avgSyy ) < 0.00001 ); + ASSERT_TRUE( std::abs( sigmazzReceivers[i][8] - avgSzz ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticTTI.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticTTI.cpp new file mode 100644 index 00000000000..380bf42adf1 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticTTI.cpp @@ -0,0 +1,265 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/elastic/secondOrderEqn/isotropic/ElasticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class ElasticWaveEquationSEMTest : public ::testing::Test +{ +public: + + ElasticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ElasticWaveEquationSEM * propagator; +}; + +real64 constexpr ElasticWaveEquationSEMTest::time; +real64 constexpr ElasticWaveEquationSEMTest::dt; +real64 constexpr ElasticWaveEquationSEMTest::eps; + +TEST_F( ElasticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< ElasticWaveEquationSEM >( "elasticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, false ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const dasReceivers = propagator->getReference< array2d< real32 > >( ElasticWaveEquationSEM::viewKeyStruct::dasSignalNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + dasReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( dasReceivers.size( 1 ), 10 ); + ASSERT_EQ( dasReceivers.size( 0 ), 11 ); + + // check das content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( dasReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += dasReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( dasReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticVTI.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticVTI.cpp new file mode 100644 index 00000000000..4d5aa5d90dd --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationElasticVTI.cpp @@ -0,0 +1,249 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/elastic/secondOrderEqn/isotropic/ElasticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class ElasticWaveEquationSEMTest : public ::testing::Test +{ +public: + + ElasticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e-1; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + ElasticWaveEquationSEM * propagator; +}; + +real64 constexpr ElasticWaveEquationSEMTest::time; +real64 constexpr ElasticWaveEquationSEMTest::dt; +real64 constexpr ElasticWaveEquationSEMTest::eps; + +TEST_F( ElasticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< ElasticWaveEquationSEM >( "elasticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const dasReceivers = propagator->getReference< array2d< real32 > >( ElasticWaveEquationSEM::viewKeyStruct::dasSignalNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + dasReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( dasReceivers.size( 1 ), 10 ); + ASSERT_EQ( dasReceivers.size( 0 ), 11 ); + + // check das content. The signal values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( dasReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += dasReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( dasReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationQ2.cpp b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationQ2.cpp new file mode 100644 index 00000000000..4dfc92647e4 --- /dev/null +++ b/src/coreComponents/unitTests/wavePropagationTests/testWavePropagationQ2.cpp @@ -0,0 +1,243 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// using some utility classes from the following unit test +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/wavePropagation/shared/WaveSolverBase.hpp" +#include "physicsSolvers/wavePropagation/sem/acoustic/secondOrderEqn/isotropic/AcousticWaveEquationSEM.hpp" + +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +// This unit test checks the interpolation done to extract seismic traces from a wavefield. +// It computes a seismogram at a receiver co-located with the source and compares it to the surrounding receivers. +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +class AcousticWaveEquationSEMTest : public ::testing::Test +{ +public: + + AcousticWaveEquationSEMTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 5e-4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + AcousticWaveEquationSEM * propagator; +}; + +real64 constexpr AcousticWaveEquationSEMTest::time; +real64 constexpr AcousticWaveEquationSEMTest::dt; +real64 constexpr AcousticWaveEquationSEMTest::eps; + +TEST_F( AcousticWaveEquationSEMTest, SeismoTrace ) +{ + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + propagator = &state.getProblemManager().getPhysicsSolverManager().getGroup< AcousticWaveEquationSEM >( "acousticSolver" ); + real64 time_n = time; + // run for 1s (10 steps) + for( int i=0; i<10; i++ ) + { + propagator->explicitStepForward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // cleanup (triggers calculation of the remaining seismograms data points) + propagator->cleanup( 1.0, 10, 0, 0, domain ); + + // retrieve seismo + arrayView2d< real32 > const pReceivers = propagator->getReference< array2d< real32 > >( AcousticWaveEquationSEM::viewKeyStruct::pressureNp1AtReceiversString() ).toView(); + + // move it to CPU, if needed + pReceivers.move( hostMemorySpace, false ); + + // check number of seismos and trace length + ASSERT_EQ( pReceivers.size( 1 ), 10 ); + ASSERT_EQ( pReceivers.size( 0 ), 11 ); + + // check seismo content. The pressure values cannot be directly checked as the problem is too small. + // Since the basis is linear, check that the seismograms are nonzero (for t>0) and the seismogram at the center is equal + // to the average of the others. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pReceivers[i][r]; + } + avg /= 8.0; + std::cout << "p= "<< pReceivers[i][8] << std::endl; + std::cout << "avg= "<explicitStepBackward( time_n, dt, i, domain, 0 ); + time_n += dt; + } + // check again the seismo content. + for( int i = 0; i < 11; i++ ) + { + if( i > 0 ) + { + ASSERT_TRUE( std::abs( pReceivers[i][8] ) > 0 ); + } + double avg = 0; + for( int r=0; r<8; r++ ) + { + avg += pReceivers[i][r]; + } + avg /= 8.0; + ASSERT_TRUE( std::abs( pReceivers[i][8] - avg ) < 0.00001 ); + } +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/CMakeLists.txt b/src/coreComponents/unitTests/wellsTests/CMakeLists.txt new file mode 100644 index 00000000000..3b1d72cccbd --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/CMakeLists.txt @@ -0,0 +1,39 @@ +# Specify list of tests +set( gtest_geosx_tests + testReservoirSinglePhaseMSWells.cpp + testWellEnums.cpp ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +if( ENABLE_PVTPackage ) + list( APPEND gtest_geosx_tests + testReservoirCompositionalMultiphaseMSWells.cpp + testReservoirThermalSinglePhaseMSWells.cpp + testReservoirThermalSinglePhaseMSWells_RateInj.cpp + testIsothermalReservoirCompositionalMultiphaseMSWells.cpp + testIsothermalReservoirCompositionalMultiphaseSSWells.cpp + testThermalReservoirCompositionalMultiphaseSSWells.cpp + testThermalReservoirCompositionalMultiphaseMSWells.cpp ) +endif() + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) +# Add gtest C++ based tests +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} ) + + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endforeach() + +# For some reason, BLT is not setting CUDA language for these source files +if ( ENABLE_CUDA ) + set_source_files_properties( ${gtest_geosx_tests} PROPERTIES LANGUAGE CUDA ) +endif() diff --git a/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseMSWells.cpp b/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseMSWells.cpp new file mode 100644 index 00000000000..9a1ed698624 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseMSWells.cpp @@ -0,0 +1,678 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/CompositionalMultiphaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/CompositionalMultiphaseWellKernels.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} +char const * co2flash = "FlashModel CO2Solubility 1e6 7.5e7 5e5 299.15 369.15 10 0"; +char const * pvtLiquid = "DensityFun PhillipsBrineDensity 1e6 7.5e7 5e5 299.15 369.15 10 0\n" + "ViscosityFun PhillipsBrineViscosity 0\n" + "EnthalpyFun BrineEnthalpy 1e6 7.5e7 5e5 299.15 369.15 10 0\n"; + +char const * pvtGas = "DensityFun SpanWagnerCO2Density 1e6 7.5e7 5e5 299.15 369.15 10\n" + "ViscosityFun FenghourCO2Viscosity 1e6 7.5e7 5e5 299.15 369.15 10\n" + "EnthalpyFun CO2Enthalpy 1e6 7.5e7 5e5 299.15 369.15 10\n"; +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA && assembleFunction ) +{ + CompositionalMultiphaseWell & wellSolver = *solver.wellSolver(); + CompositionalMultiphaseFVM & flowSolver = dynamicCast< CompositionalMultiphaseFVM & >( *solver.reservoirSolver() ); + + localIndex const NC = flowSolver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegionsIndex< CellElementSubRegion >( [&]( localIndex const, CellElementSubRegion & subRegion ) + { + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on the reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compDens = + subRegion.getField< fields::well::globalCompDensity >(); + compDens.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + real64 totalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * totalDensity; + compDens.move( hostMemorySpace, true ); + compDens[ei][jc] += dRho; + + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + // get the degrees of freedom, ghosting info and next well elem index + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on the well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & wellElemCompDens = + subRegion.getField< fields::well::globalCompDensity >(); + wellElemCompDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::mixtureConnectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + real64 wellElemTotalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + wellElemTotalDensity += wellElemCompDens[iwelem][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * wellElemTotalDensity; + wellElemCompDens.move( hostMemorySpace, true ); + wellElemCompDens[iwelem][jc] += dRho; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + jc, + dRho, + jacobianFD.toViewConstSizes() ); + } + } + + // b) compute all the derivatives wrt to the connection in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the rate of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst()); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseReservoirSolverTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > * solver; +}; + +real64 constexpr CompositionalMultiphaseReservoirSolverTest::time; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::dt; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::eps; + +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Perforation ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = *state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif + +#if 0 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Accum ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#if 0 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_PressureRel ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +int main( int argc, char * * argv ) +{ + writeTableToFile( "co2flash.txt", co2flash ); + writeTableToFile( "pvtliquid.txt", pvtLiquid ); + writeTableToFile( "pvtgas.txt", pvtGas ); + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + removeFile( "co2flash.txt" ); + removeFile( "pvtliquid.txt" ); + removeFile( "pvtgas.txt" ); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseSSWells.cpp b/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseSSWells.cpp new file mode 100644 index 00000000000..2500fca73b6 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testIsothermalReservoirCompositionalMultiphaseSSWells.cpp @@ -0,0 +1,770 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/CompositionalMultiphaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/CompositionalMultiphaseWellKernels.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} +char const * co2flash = "FlashModel CO2Solubility 1e6 7.5e7 5e5 299.15 369.15 10 0"; +char const * pvtLiquid = "DensityFun PhillipsBrineDensity 1e6 7.5e7 5e5 299.15 369.15 10 0\n" + "ViscosityFun PhillipsBrineViscosity 0\n" + "EnthalpyFun BrineEnthalpy 1e6 7.5e7 5e5 299.15 369.15 10 0\n"; + +char const * pvtGas = "DensityFun SpanWagnerCO2Density 1e6 7.5e7 5e5 299.15 369.15 10\n" + "ViscosityFun FenghourCO2Viscosity 1e6 7.5e7 5e5 299.15 369.15 10\n" + "EnthalpyFun CO2Enthalpy 1e6 7.5e7 5e5 299.15 369.15 10\n"; +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + + + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA && assembleFunction ) +{ + CompositionalMultiphaseWell & wellSolver = *solver.wellSolver(); + CompositionalMultiphaseFVM & flowSolver = dynamicCast< CompositionalMultiphaseFVM & >( *solver.reservoirSolver() ); + + localIndex const NC = flowSolver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + if( 1 ) + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegionsIndex< CellElementSubRegion >( [&]( localIndex const, CellElementSubRegion & subRegion ) + { + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on the reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & temp = + subRegion.getField< fields::well::temperature >(); + temp.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compDens = + subRegion.getField< fields::well::globalCompDensity >(); + compDens.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + real64 totalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + if( 1 ) + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + if( 0 ) + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the temperature of the element + real64 const dT = perturbParameter * (temp[ei] + perturbParameter); + temp.move( hostMemorySpace, true ); + temp[ei] += dT; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dT, + jacobianFD.toViewConstSizes() ); + } + + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * totalDensity; + compDens.move( hostMemorySpace, true ); + compDens[ei][jc] += dRho; + + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + // get the degrees of freedom, ghosting info and next well elem index + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on the well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & wellElemTemperature = + subRegion.getField< fields::well::temperature >(); + wellElemTemperature.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & wellElemCompDens = + subRegion.getField< fields::well::globalCompDensity >(); + wellElemCompDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::mixtureConnectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + + real64 wellElemTotalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + wellElemTotalDensity += wellElemCompDens[iwelem][ic]; + } + + if( 1 ) + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter*wellElemTotalDensity; + wellElemCompDens.move( hostMemorySpace, true ); + wellElemCompDens[iwelem][jc] += dRho; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + jc, + dRho, + jacobianFD.toViewConstSizes() ); + } + if( 0 ) + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dT = perturbParameter * ( wellElemTemperature[iwelem] + perturbParameter ); + wellElemTemperature.move( hostMemorySpace, true ); + wellElemTemperature[iwelem] += dT; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1, + dT, + jacobianFD.toViewConstSizes() ); + } + } + + // b) compute all the derivatives wrt to the connection in WELL elem iwelem + if( 1 ) + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the rate of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst()); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseReservoirSolverTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > * solver; +}; + +real64 constexpr CompositionalMultiphaseReservoirSolverTest::time; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::dt; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::eps; + +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Perforation ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + //solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif + +#if 1 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Accum ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif + +#if 0 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_VolumeBalance ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleVolumeBalanceTerms( domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +#if 0 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_PressureRel ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +int main( int argc, char * * argv ) +{ + writeTableToFile( "co2flash.txt", co2flash ); + writeTableToFile( "pvtliquid.txt", pvtLiquid ); + writeTableToFile( "pvtgas.txt", pvtGas ); + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + removeFile( "co2flash.txt" ); + removeFile( "pvtliquid.txt" ); + removeFile( "pvtgas.txt" ); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testReservoirCompositionalMultiphaseMSWells.cpp b/src/coreComponents/unitTests/wellsTests/testReservoirCompositionalMultiphaseMSWells.cpp new file mode 100644 index 00000000000..e8ffcfc8b51 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testReservoirCompositionalMultiphaseMSWells.cpp @@ -0,0 +1,559 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/CompositionalMultiphaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/CompositionalMultiphaseWellKernels.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseReservoirAndWells<> & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA && assembleFunction ) +{ + CompositionalMultiphaseWell & wellSolver = *solver.wellSolver(); + CompositionalMultiphaseFVM & flowSolver = dynamicCast< CompositionalMultiphaseFVM & >( *solver.reservoirSolver() ); + + localIndex const NC = flowSolver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegionsIndex< CellElementSubRegion >( [&]( localIndex const, CellElementSubRegion & subRegion ) + { + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on the reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compDens = + subRegion.getField< fields::well::globalCompDensity >(); + compDens.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + real64 totalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * totalDensity; + compDens.move( hostMemorySpace, true ); + compDens[ei][jc] += dRho; + + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + // get the degrees of freedom, ghosting info and next well elem index + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on the well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & wellElemCompDens = + subRegion.getField< fields::well::globalCompDensity >(); + wellElemCompDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::mixtureConnectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + real64 wellElemTotalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + wellElemTotalDensity += wellElemCompDens[iwelem][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * wellElemTotalDensity; + wellElemCompDens.move( hostMemorySpace, true ); + wellElemCompDens[iwelem][jc] += dRho; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + jc, + dRho, + jacobianFD.toViewConstSizes() ); + } + } + + // b) compute all the derivatives wrt to the connection in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the rate of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseReservoirSolverTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseReservoirAndWells<> >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseReservoirAndWells<> * solver; +}; + +real64 constexpr CompositionalMultiphaseReservoirSolverTest::time; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::dt; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::eps; + +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Perforation ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = *state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif + + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + + + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_PressureRel ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testReservoirSinglePhaseMSWells.cpp b/src/coreComponents/unitTests/wellsTests/testReservoirSinglePhaseMSWells.cpp new file mode 100644 index 00000000000..7191fec5e2f --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testReservoirSinglePhaseMSWells.cpp @@ -0,0 +1,588 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/SinglePhaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBase.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/SinglePhaseWellKernels.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" + +#include "tests/meshDirName.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +char const * PreXmlInput = + R"xml( + + + + + + + + + + + + + + + )xml"; + +char const * PostXmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +template< typename LAMBDA > +void testNumericalJacobian( SinglePhaseReservoirAndWells<> & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, + LAMBDA && assembleFunction ) +{ + SinglePhaseWell & wellSolver = *solver.wellSolver(); + SinglePhaseFVM< SinglePhaseBase > & flowSolver = dynamicCast< SinglePhaseFVM< SinglePhaseBase > & >( *solver.reservoirSolver() ); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const & resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const & wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegions< CellElementSubRegion >( [&]( CellElementSubRegion & subRegion ) + { + // get the dof numbers and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::connectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + } + + // b) compute all the derivatives wrt to the connection in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + // after perturbing, update the rate-dependent quantities in the well (well controls) + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset::DRATE, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + + +class SinglePhaseReservoirSolverTest : public ::testing::Test +{ +public: + + SinglePhaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< SinglePhaseReservoirAndWells<> >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( TIME, DT, domain ); + } + + void TestAssembleCouplingTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleFluxTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssemblePressureRelations() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleAccumulationTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + static real64 constexpr TIME = 0.0; + static real64 constexpr DT = 1e4; + static real64 constexpr EPS = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + SinglePhaseReservoirAndWells<> * solver; +}; + +real64 constexpr SinglePhaseReservoirSolverTest::TIME; +real64 constexpr SinglePhaseReservoirSolverTest::DT; +real64 constexpr SinglePhaseReservoirSolverTest::EPS; + +/** + * @brief Test SinglePhaseReservoirSolver with InternalWell generator + * + */ +class SinglePhaseReservoirSolverInternalWellTest : public SinglePhaseReservoirSolverTest +{ + +public: + + SinglePhaseReservoirSolverInternalWellTest(): + SinglePhaseReservoirSolverTest() + {} + +protected: + + void SetUp() override + { + string const internalWells = + R"( + + + + + + )"; + + string const xmlInput = PreXmlInput + internalWells + PostXmlInput; + + setupProblemFromXML( state.getProblemManager(), xmlInput.c_str() ); + SinglePhaseReservoirSolverTest::SetUp(); + } +}; + + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Perforation ) +{ + TestAssembleCouplingTerms(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_PressureRel ) +{ + TestAssemblePressureRelations(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Accum ) +{ + TestAssembleAccumulationTerms(); +} + + +/** + * @brief Test SinglePhaseReservoirSolver with VTKWell generator + * + */ +class SinglePhaseReservoirSolverVTKWellTest : public SinglePhaseReservoirSolverTest +{ + +public: + + SinglePhaseReservoirSolverVTKWellTest(): + SinglePhaseReservoirSolverTest() + {} + +protected: + + void SetUp() override + { + string const vtkWells = GEOS_FMT( R"( + + + + + + )", testMeshDir + "/well1.vtk", + testMeshDir + "/well2.vtk" ); + + string const xmlInput = PreXmlInput + vtkWells + PostXmlInput; + + setupProblemFromXML( state.getProblemManager(), xmlInput.c_str()); + SinglePhaseReservoirSolverTest::SetUp(); + } +}; + + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Perforation ) +{ + TestAssembleCouplingTerms(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Flux ) +{ + TestAssembleFluxTerms(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_PressureRel ) +{ + TestAssemblePressureRelations(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Accum ) +{ + TestAssembleAccumulationTerms(); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells.cpp b/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells.cpp new file mode 100644 index 00000000000..ef93c1797d9 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells.cpp @@ -0,0 +1,745 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/SinglePhaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBase.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/SinglePhaseWellKernels.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" + +#include "tests/meshDirName.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +char const * PreXmlInput = + R"xml( + + + + + + + + + + + + + + + )xml"; + +char const * PostXmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + +template< typename T, typename COL_INDEX > +void printCompareLocalMatrices( CRSMatrixView< T const, COL_INDEX const > const & matrix1, + CRSMatrixView< T const, COL_INDEX const > const & matrix2, std::string const & testName ) +{ + std::ofstream omat1( testName+".csv" ); + + + std::vector< std::vector< double > > fmat1( matrix1.numRows(), std::vector< double >( matrix1.numRows(), 0.0 )); + std::vector< std::vector< double > > fmat2( matrix2.numRows(), std::vector< double >( matrix2.numRows(), 0.0 )); + + for( localIndex i = 0; i < matrix1.numRows(); ++i ) + { + arraySlice1d< globalIndex const > indices1 = matrix1.getColumns( i ); + arraySlice1d< globalIndex const > indices2 = matrix2.getColumns( i ); + arraySlice1d< double const > values1 = matrix1.getEntries( i ); + arraySlice1d< double const > values2 = matrix2.getEntries( i ); + for( integer j=0; j +void testNumericalJacobian( SinglePhaseReservoirAndWells<> & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, bool diag_check, std::string const & testName, + LAMBDA && assembleFunction ) +{ + GEOS_UNUSED_VAR( testName ); + SinglePhaseWell & wellSolver = *solver.wellSolver(); + SinglePhaseFVM< SinglePhaseBase > & flowSolver = dynamicCast< SinglePhaseFVM< SinglePhaseBase > & >( *solver.reservoirSolver() ); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const & resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const & wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegions< CellElementSubRegion >( [&]( CellElementSubRegion & subRegion ) + { + // get the dof numbers and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + // get the primary variables on reservoir elements + arrayView1d< real64 > const & temp = + subRegion.getField< fields::well::temperature >(); + temp.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + } + // b) compute all the derivatives wrt to the temperature in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the temperature of the element + real64 const dT = perturbParameter * (temp[ei] + perturbParameter); + temp.move( hostMemorySpace, true ); + temp[ei] += dT; + + // after perturbing, update the temperature-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dT, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & wellElemTemperature = + subRegion.getField< fields::well::temperature >(); + wellElemTemperature.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::connectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dP, + dP, + jacobianFD.toViewConstSizes() ); + } + } + WellControls const & wellControls = wellSolver.getWellControls( subRegion ); + // b) compute all the derivatives wrt to the temperature in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the of the well element + real64 const dT = perturbParameter * ( wellElemTemperature[iwelem] + perturbParameter ); + wellElemTemperature.move( hostMemorySpace, true ); + wellElemTemperature[iwelem] += dT; + + // after perturbing, update the temperature-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dT, + dT, + jacobianFD.toViewConstSizes() ); + + if( diag_check && !wellControls.isProducer() && iwelem == 0 ) + { + localIndex rowIndex = wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dT; + setNumericalJacobianValue( rowIndex, rowIndex, 1.0, jacobianFD.toViewConstSizes() ); + } + } + // c) compute all the derivatives wrt to the connection in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + // after perturbing, update the rate-dependent quantities in the well (well controls) + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dQ, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), testName ); +} + + +class SinglePhaseReservoirSolverTest : public ::testing::Test +{ +public: + + SinglePhaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< SinglePhaseReservoirAndWells<> >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( TIME, DT, domain ); + } + + void TestAssembleCouplingTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleFluxTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssemblePressureRelations() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleAccumulationTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + static real64 constexpr TIME = 0.0; + static real64 constexpr DT = 1e4; + static real64 constexpr EPS = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + SinglePhaseReservoirAndWells<> * solver; +}; + +real64 constexpr SinglePhaseReservoirSolverTest::TIME; +real64 constexpr SinglePhaseReservoirSolverTest::DT; +real64 constexpr SinglePhaseReservoirSolverTest::EPS; + +/** + * @brief Test SinglePhaseReservoirSolver with InternalWell generator + * + */ +class SinglePhaseReservoirSolverInternalWellTest : public SinglePhaseReservoirSolverTest +{ + +public: + + SinglePhaseReservoirSolverInternalWellTest(): + SinglePhaseReservoirSolverTest() + {} + +protected: + + void SetUp() override + { + string const internalWells = + R"( + + + + + + )"; + + string const xmlInput = PreXmlInput + internalWells + PostXmlInput; + + setupProblemFromXML( state.getProblemManager(), xmlInput.c_str() ); + SinglePhaseReservoirSolverTest::SetUp(); + } +}; + + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Perforation ) +{ + TestAssembleCouplingTerms(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_PressureRel ) +{ + TestAssemblePressureRelations(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Accum ) +{ + TestAssembleAccumulationTerms(); +} + + +/** + * @brief Test SinglePhaseReservoirSolver with VTKWell generator + * + */ +class SinglePhaseReservoirSolverVTKWellTest : public SinglePhaseReservoirSolverTest +{ + +public: + + SinglePhaseReservoirSolverVTKWellTest(): + SinglePhaseReservoirSolverTest() + {} + +protected: + + void SetUp() override + { + string const vtkWells = GEOS_FMT( R"( + + + + + + )", testMeshDir + "/well1.vtk", + testMeshDir + "/well2.vtk" ); + + string const xmlInput = PreXmlInput + vtkWells + PostXmlInput; + + setupProblemFromXML( state.getProblemManager(), xmlInput.c_str()); + SinglePhaseReservoirSolverTest::SetUp(); + } +}; + + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Perforation ) +{ + TestAssembleCouplingTerms(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Flux ) +{ + TestAssembleFluxTerms(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_PressureRel ) +{ + TestAssemblePressureRelations(); +} + +TEST_F( SinglePhaseReservoirSolverVTKWellTest, jacobianNumericalCheck_Accum ) +{ + TestAssembleAccumulationTerms(); +} + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells_RateInj.cpp b/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells_RateInj.cpp new file mode 100644 index 00000000000..cf907cf73ba --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testReservoirThermalSinglePhaseMSWells_RateInj.cpp @@ -0,0 +1,735 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/SinglePhaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseBase.hpp" +#include "physicsSolvers/fluidFlow/SinglePhaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/SinglePhaseWellKernels.hpp" +#include "physicsSolvers/fluidFlow/wells/SinglePhaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" + +#include "tests/meshDirName.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +char const * XmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +)xml"; + +template< typename T, typename COL_INDEX > +void printCompareLocalMatrices( CRSMatrixView< T const, COL_INDEX const > const & matrix1, + CRSMatrixView< T const, COL_INDEX const > const & matrix2, std::string const & testName ) +{ + std::ofstream omat1( testName+".csv" ); + + + std::vector< std::vector< double > > fmat1( matrix1.numRows(), std::vector< double >( matrix1.numRows(), 0.0 )); + std::vector< std::vector< double > > fmat2( matrix2.numRows(), std::vector< double >( matrix2.numRows(), 0.0 )); + + for( localIndex i = 0; i < matrix1.numRows(); ++i ) + { + arraySlice1d< globalIndex const > indices1 = matrix1.getColumns( i ); + arraySlice1d< globalIndex const > indices2 = matrix2.getColumns( i ); + arraySlice1d< double const > values1 = matrix1.getEntries( i ); + arraySlice1d< double const > values2 = matrix2.getEntries( i ); + for( integer j=0; j +void testNumericalJacobian( SinglePhaseReservoirAndWells<> & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, bool diag_check, std::string const & testName, + LAMBDA && assembleFunction ) +{ + GEOS_UNUSED_VAR( testName ); + + SinglePhaseWell & wellSolver = *solver.wellSolver(); + SinglePhaseFVM< SinglePhaseBase > & flowSolver = dynamicCast< SinglePhaseFVM< SinglePhaseBase > & >( *solver.reservoirSolver() ); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const & resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const & wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegions< CellElementSubRegion >( [&]( CellElementSubRegion & subRegion ) + { + // get the dof numbers and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::well::pressure >(); + pres.move( hostMemorySpace, false ); + + // get the primary variables on reservoir elements + arrayView1d< real64 > const & temp = + subRegion.getField< fields::well::temperature >(); + temp.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + } + // b) compute all the derivatives wrt to the temperature in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the temperature of the element + real64 const dT = perturbParameter * (temp[ei] + perturbParameter); + temp.move( hostMemorySpace, true ); + temp[ei] += dT; + + // after perturbing, update the temperature-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dT, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & wellElemTemperature = + subRegion.getField< fields::well::temperature >(); + wellElemTemperature.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::connectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dP, + dP, + jacobianFD.toViewConstSizes() ); + } + } + WellControls const & wellControls = wellSolver.getWellControls( subRegion ); + // b) compute all the derivatives wrt to the temperature in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the of the well element + real64 const dT = perturbParameter * ( wellElemTemperature[iwelem] + perturbParameter ); + wellElemTemperature.move( hostMemorySpace, true ); + wellElemTemperature[iwelem] += dT; + + // after perturbing, update the temperature-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dT, + dT, + jacobianFD.toViewConstSizes() ); + + if( diag_check && !wellControls.isProducer() && iwelem == 0 ) + { + localIndex rowIndex = wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dT; + setNumericalJacobianValue( rowIndex, rowIndex, 1.0, jacobianFD.toViewConstSizes() ); + } + } + // c) compute all the derivatives wrt to the connection in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + // after perturbing, update the rate-dependent quantities in the well (well controls) + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + // consider mass balance eq lid in RESERVOIR elems and WELL elems + // this is computing J_RW and J_WW + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + singlePhaseWellKernels::ColOffset_WellJac< 1 >::dQ, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), testName ); +} + + +class SinglePhaseReservoirSolverTest : public ::testing::Test +{ +public: + + SinglePhaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< SinglePhaseReservoirAndWells<> >( "coupledFlowAndWells" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( TIME, DT, domain ); + } + + void TestAssembleCouplingTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleFluxTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssemblePressureRelations() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + void TestAssembleAccumulationTerms() + { + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); + } + + static real64 constexpr TIME = 0.0; + static real64 constexpr DT = 1e4; + static real64 constexpr EPS = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + SinglePhaseReservoirAndWells<> * solver; +}; + +real64 constexpr SinglePhaseReservoirSolverTest::TIME; +real64 constexpr SinglePhaseReservoirSolverTest::DT; +real64 constexpr SinglePhaseReservoirSolverTest::EPS; + +/** + * @brief Test SinglePhaseReservoirSolver with InternalWell generator + * + */ +class SinglePhaseReservoirSolverInternalWellTest : public SinglePhaseReservoirSolverTest +{ + +public: + + SinglePhaseReservoirSolverInternalWellTest(): + SinglePhaseReservoirSolverTest() + {} + +protected: + + void SetUp() override + { + + string const xmlInput = XmlInput; + + setupProblemFromXML( state.getProblemManager(), xmlInput.c_str() ); + SinglePhaseReservoirSolverTest::SetUp(); + } +}; + + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Perforation ) +{ + TestAssembleCouplingTerms(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( EPS ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + testNumericalJacobian( *solver, domain, perturb, tol, false, __func__, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleFluxTerms( TIME, DT, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_PressureRel ) +{ + TestAssemblePressureRelations(); +} + +TEST_F( SinglePhaseReservoirSolverInternalWellTest, jacobianNumericalCheck_Accum ) +{ + TestAssembleAccumulationTerms(); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseMSWells.cpp b/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseMSWells.cpp new file mode 100644 index 00000000000..72c15d97c62 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseMSWells.cpp @@ -0,0 +1,819 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/CompositionalMultiphaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/CompositionalMultiphaseWellKernels.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} +char const * co2flash = "FlashModel CO2Solubility 1e6 7.5e7 5e5 299.15 369.15 10 0"; +char const * pvtLiquid = "DensityFun PhillipsBrineDensity 1e6 7.5e7 5e5 299.15 369.15 10 0\n" + "ViscosityFun PhillipsBrineViscosity 0\n" + "EnthalpyFun BrineEnthalpy 1e6 7.5e7 5e5 299.15 369.15 10 0\n"; + +char const * pvtGas = "DensityFun SpanWagnerCO2Density 1e6 7.5e7 5e5 299.15 369.15 10\n" + "ViscosityFun FenghourCO2Viscosity 1e6 7.5e7 5e5 299.15 369.15 10\n" + "EnthalpyFun CO2Enthalpy 1e6 7.5e7 5e5 299.15 369.15 10\n"; +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + + + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, bool diag_check, + LAMBDA && assembleFunction ) +{ + CompositionalMultiphaseWell & wellSolver = *solver.wellSolver(); + CompositionalMultiphaseFVM & flowSolver = dynamicCast< CompositionalMultiphaseFVM & >( *solver.reservoirSolver() ); + + localIndex const NC = flowSolver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + if( 1 ) + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegionsIndex< CellElementSubRegion >( [&]( localIndex const, CellElementSubRegion & subRegion ) + { + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on the reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::flow::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + compDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & temp = + subRegion.getField< fields::flow::temperature >(); + temp.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( ei !=0 ) + break; + real64 totalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * totalDensity; + compDens.move( hostMemorySpace, true ); + compDens[ei][jc] += dRho; + + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + wellSolver.updateState( domain ); + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dTemp = perturbParameter * (temp[ei] + perturbParameter); + temp.move( hostMemorySpace, true ); + temp[ei] += dTemp; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei]+NC+1, + dTemp, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } + } ); + return; + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + if( 1 ) + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + // get the degrees of freedom, ghosting info and next well elem index + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on the well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & wellElemTemperature = + subRegion.getField< fields::well::temperature >(); + wellElemTemperature.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & wellElemCompDens = + subRegion.getField< fields::well::globalCompDensity >(); + wellElemCompDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::mixtureConnectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + + real64 wellElemTotalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + wellElemTotalDensity += wellElemCompDens[iwelem][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * wellElemTotalDensity; + wellElemCompDens.move( hostMemorySpace, true ); + wellElemCompDens[iwelem][jc] += dRho; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + jc, + dRho, + jacobianFD.toViewConstSizes() ); + } + { + solver.resetStateToBeginningOfStep( domain ); + residual.zero(); + jacobian.zero(); + if( diag_check || iwelem > 0 ) + { + // here is the perturbation in the temperature of the well element + real64 const dT = perturbParameter * ( wellElemTemperature[iwelem] + perturbParameter ); + wellElemTemperature.move( hostMemorySpace, true ); + wellElemTemperature[iwelem] += dT; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1, + dT, + jacobianFD.toViewConstSizes() ); + if( iwelem == 1 ) + { + real64 dRdX = 0.0; + localIndex rowIndex = wellElemDofNumber[0] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1;; + for( integer ider=0; ider< 3; ider++ ) + { + globalIndex colIndex = wellElemDofNumber[0]+ ider; + setNumericalJacobianValue( rowIndex, colIndex, dRdX, jacobianFD.toViewConstSizes() ); + } + globalIndex colIndex = wellElemDofNumber[1]+3; + setNumericalJacobianValue( rowIndex, colIndex, dRdX, jacobianFD.toViewConstSizes() ); + } + } + else + { + localIndex rowIndex = wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1;; + globalIndex colIndex = wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1;; + setNumericalJacobianValue( rowIndex, colIndex, 1.0, jacobianFD.toViewConstSizes() ); + } + + } + } + + + // b) compute all the derivatives wrt to the connection in WELL elem + // iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the rate of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst()); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseReservoirSolverTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > * solver; +}; + +real64 constexpr CompositionalMultiphaseReservoirSolverTest::time; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::dt; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::eps; + +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Perforation ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif + +#if 0 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleCouplingTerms( time,dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->computePerforationRates( time, dt, domain ); + solver->wellSolver()->assembleFluxTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +#if 1 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Accum_Vol_Energy_Bal ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_PressureRel ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +int main( int argc, char * * argv ) +{ + writeTableToFile( "co2flash.txt", co2flash ); + writeTableToFile( "pvtliquid.txt", pvtLiquid ); + writeTableToFile( "pvtgas.txt", pvtGas ); + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + removeFile( "co2flash.txt" ); + removeFile( "pvtliquid.txt" ); + removeFile( "pvtgas.txt" ); + + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseSSWells.cpp b/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseSSWells.cpp new file mode 100644 index 00000000000..72a46bce011 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testThermalReservoirCompositionalMultiphaseSSWells.cpp @@ -0,0 +1,808 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "unitTests/fluidFlowTests/testCompFlowUtils.hpp" + +#include "common/DataTypes.hpp" +#include "mainInterface/initialization.hpp" +#include "constitutive/fluid/multifluid/MultiFluidBase.hpp" +#include "mainInterface/ProblemManager.hpp" +#include "mesh/DomainPartition.hpp" +#include "mainInterface/GeosxState.hpp" +#include "mesh/WellElementSubRegion.hpp" +#include "physicsSolvers/PhysicsSolverManager.hpp" +#include "physicsSolvers/multiphysics/CompositionalMultiphaseReservoirAndWells.hpp" +#include "physicsSolvers/fluidFlow/CompositionalMultiphaseFVM.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWell.hpp" +#include "physicsSolvers/fluidFlow/wells/CompositionalMultiphaseWellFields.hpp" +#include "physicsSolvers/fluidFlow/wells/WellSolverBaseFields.hpp" +#include "physicsSolvers/fluidFlow/wells/kernels/CompositionalMultiphaseWellKernels.hpp" + +using namespace geos; +using namespace geos::dataRepository; +using namespace geos::constitutive; +using namespace geos::testing; + +CommandLineOptions g_commandLineOptions; + +void writeTableToFile( string const & filename, char const * str ) +{ + std::ofstream os( filename ); + ASSERT_TRUE( os.is_open() ); + os << str; + os.close(); +} + +void removeFile( string const & filename ) +{ + int const ret = std::remove( filename.c_str() ); + ASSERT_TRUE( ret == 0 ); +} +char const * co2flash = "FlashModel CO2Solubility 1e6 7.5e7 5e5 299.15 369.15 10 0"; +char const * pvtLiquid = "DensityFun PhillipsBrineDensity 1e6 7.5e7 5e5 299.15 369.15 10 0\n" + "ViscosityFun PhillipsBrineViscosity 0\n" + "EnthalpyFun BrineEnthalpy 1e6 7.5e7 5e5 299.15 369.15 10 0\n"; + +char const * pvtGas = "DensityFun SpanWagnerCO2Density 1e6 7.5e7 5e5 299.15 369.15 10\n" + "ViscosityFun FenghourCO2Viscosity 1e6 7.5e7 5e5 299.15 369.15 10\n" + "EnthalpyFun CO2Enthalpy 1e6 7.5e7 5e5 299.15 369.15 10\n"; + +char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + + + +template< typename LAMBDA > +void testNumericalJacobian( CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > & solver, + DomainPartition & domain, + real64 const perturbParameter, + real64 const relTol, bool diag_check, + LAMBDA && assembleFunction ) +{ + CompositionalMultiphaseWell & wellSolver = *solver.wellSolver(); + CompositionalMultiphaseFVM & flowSolver = dynamicCast< CompositionalMultiphaseFVM & >( *solver.reservoirSolver() ); + + localIndex const NC = flowSolver.numFluidComponents(); + + CRSMatrix< real64, globalIndex > const & jacobian = solver.getLocalMatrix(); + array1d< real64 > residual( jacobian.numRows() ); + DofManager const & dofManager = solver.getDofManager(); + + // assemble the analytical residual + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + residual.move( hostMemorySpace, false ); + + // copy the analytical residual + array1d< real64 > residualOrig( residual ); + + // create the numerical jacobian + jacobian.move( hostMemorySpace ); + CRSMatrix< real64, globalIndex > jacobianFD( jacobian ); + jacobianFD.zero(); + + string const resDofKey = dofManager.getKey( wellSolver.resElementDofName() ); + string const wellDofKey = dofManager.getKey( wellSolver.wellElementDofName() ); + + // at this point we start assembling the finite-difference block by block + + //////////////////////////////////////////////// + // Step 1) Compute the terms in J_RR and J_WR // + //////////////////////////////////////////////// + if( 1 ) + domain.forMeshBodies( [&] ( MeshBody & meshBody ) + { + meshBody.forMeshLevels( [&] ( MeshLevel & mesh ) + { + ElementRegionManager & elemManager = mesh.getElemManager(); + for( localIndex er = 0; er < elemManager.numRegions(); ++er ) + { + ElementRegionBase & elemRegion = elemManager.getRegion( er ); + elemRegion.forElementSubRegionsIndex< CellElementSubRegion >( [&]( localIndex const, CellElementSubRegion & subRegion ) + { + // get the degrees of freedom and ghosting information + arrayView1d< globalIndex const > const & dofNumber = + subRegion.getReference< array1d< globalIndex > >( resDofKey ); + + // get the primary variables on the reservoir elements + arrayView1d< real64 > const & pres = + subRegion.getField< fields::flow::pressure >(); + pres.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & compDens = + subRegion.getField< fields::flow::globalCompDensity >(); + compDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & temp = + subRegion.getField< fields::flow::temperature >(); + temp.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in RESERVOIR elem ei + for( localIndex ei = 0; ei < subRegion.size(); ++ei ) + { + if( ei ==0 ) + { + real64 totalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + totalDensity += compDens[ei][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dP = perturbParameter * (pres[ei] + perturbParameter); + pres.move( hostMemorySpace, true ); + pres[ei] += dP; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei], + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * totalDensity; + compDens.move( hostMemorySpace, true ); + compDens[ei][jc] += dRho; + + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + wellSolver.updateState( domain ); + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei] + jc + 1, + dRho, + jacobianFD.toViewConstSizes() ); + } + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the element + real64 const dTemp = perturbParameter * (temp[ei] + perturbParameter); + temp.move( hostMemorySpace, true ); + temp[ei] += dTemp; + + // after perturbing, update the pressure-dependent quantities in the reservoir + flowSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh2, + string_array const & regionNames2 ) + { + mesh2.getElemManager().forElementSubRegions( regionNames2, + [&]( localIndex const, + ElementSubRegionBase & subRegion2 ) + { + flowSolver.updateFluidState( subRegion2 ); + } ); + } ); + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + dofNumber[ei]+NC+1, + dTemp, + jacobianFD.toViewConstSizes() ); + } + } + } + } ); + } + } ); + return; + } ); + + ///////////////////////////////////////////////// + // Step 2) Compute the terms in J_RW and J_WW // + ///////////////////////////////////////////////// + + // loop over the wells + if( 1 ) + wellSolver.forDiscretizationOnMeshTargets( domain.getMeshBodies(), [&] ( string const &, + MeshLevel & mesh, + string_array const & regionNames ) + { + mesh.getElemManager().forElementSubRegions< WellElementSubRegion >( regionNames, + [&]( localIndex const, + WellElementSubRegion & subRegion ) + { + // get the degrees of freedom, ghosting info and next well elem index + arrayView1d< globalIndex const > const & wellElemDofNumber = + subRegion.getReference< array1d< globalIndex > >( wellDofKey ); + + // get the primary variables on the well elements + arrayView1d< real64 > const & wellElemPressure = + subRegion.getField< fields::well::pressure >(); + wellElemPressure.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & wellElemTemperature = + subRegion.getField< fields::well::temperature >(); + wellElemTemperature.move( hostMemorySpace, false ); + + arrayView2d< real64, compflow::USD_COMP > const & wellElemCompDens = + subRegion.getField< fields::well::globalCompDensity >(); + wellElemCompDens.move( hostMemorySpace, false ); + + arrayView1d< real64 > const & connRate = + subRegion.getField< fields::well::mixtureConnectionRate >(); + connRate.move( hostMemorySpace, false ); + + // a) compute all the derivatives wrt to the pressure in WELL elem iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + + real64 wellElemTotalDensity = 0.0; + for( localIndex ic = 0; ic < NC; ++ic ) + { + wellElemTotalDensity += wellElemCompDens[iwelem][ic]; + } + + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the pressure of the well element + real64 const dP = perturbParameter * ( wellElemPressure[iwelem] + perturbParameter ); + wellElemPressure.move( hostMemorySpace, true ); + wellElemPressure[iwelem] += dP; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DPRES, + dP, + jacobianFD.toViewConstSizes() ); + } + + for( localIndex jc = 0; jc < NC; ++jc ) + { + solver.resetStateToBeginningOfStep( domain ); + + real64 const dRho = perturbParameter * wellElemTotalDensity; + wellElemCompDens.move( hostMemorySpace, true ); + wellElemCompDens[iwelem][jc] += dRho; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + jc, + dRho, + jacobianFD.toViewConstSizes() ); + } + { + solver.resetStateToBeginningOfStep( domain ); + residual.zero(); + jacobian.zero(); + if( diag_check || iwelem > 0 ) + { + // here is the perturbation in the temperature of the well element + real64 const dT = perturbParameter * ( wellElemTemperature[iwelem] + perturbParameter ); + wellElemTemperature.move( hostMemorySpace, true ); + wellElemTemperature[iwelem] += dT; + + // after perturbing, update the pressure-dependent quantities in the well + wellSolver.updateState( domain ); + + + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1, + dT, + jacobianFD.toViewConstSizes() ); + } + else + { + localIndex rowIndex = wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1;; + globalIndex colIndex = wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC+1;; + setNumericalJacobianValue( rowIndex, colIndex, 1.0, jacobianFD.toViewConstSizes() ); + } + } + } + + + // b) compute all the derivatives wrt to the connection in WELL elem + // iwelem + for( localIndex iwelem = 0; iwelem < subRegion.size(); ++iwelem ) + { + { + solver.resetStateToBeginningOfStep( domain ); + + // here is the perturbation in the rate of the well element + real64 const dRate = perturbParameter * ( connRate[iwelem] + perturbParameter ); + connRate.move( hostMemorySpace, true ); + connRate[iwelem] += dRate; + + wellSolver.updateState( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + + fillNumericalJacobian( residual.toViewConst(), + residualOrig.toViewConst(), + wellElemDofNumber[iwelem] + compositionalMultiphaseWellKernels::ColOffset::DCOMP + NC, + dRate, + jacobianFD.toViewConstSizes() ); + } + } + } ); + } ); + + // assemble the analytical jacobian + solver.resetStateToBeginningOfStep( domain ); + + residual.zero(); + jacobian.zero(); + assembleFunction( jacobian.toViewConstSizes(), residual.toView() ); + //printCompareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst()); + compareLocalMatrices( jacobian.toViewConst(), jacobianFD.toViewConst(), relTol ); +} + +class CompositionalMultiphaseReservoirSolverTest : public ::testing::Test +{ +public: + + CompositionalMultiphaseReservoirSolverTest(): + state( std::make_unique< CommandLineOptions >( g_commandLineOptions ) ) + {} + +protected: + + void SetUp() override + { + setupProblemFromXML( state.getProblemManager(), xmlInput ); + solver = &state.getProblemManager().getPhysicsSolverManager().getGroup< CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > >( "reservoirSystem" ); + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + solver->setupSystem( domain, + solver->getDofManager(), + solver->getLocalMatrix(), + solver->getSystemRhs(), + solver->getSystemSolution() ); + + solver->implicitStepSetup( time, dt, domain ); + } + + static real64 constexpr time = 0.0; + static real64 constexpr dt = 1e4; + static real64 constexpr eps = std::numeric_limits< real64 >::epsilon(); + + GeosxState state; + CompositionalMultiphaseReservoirAndWells< CompositionalMultiphaseBase > * solver; +}; + +real64 constexpr CompositionalMultiphaseReservoirSolverTest::time; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::dt; +real64 constexpr CompositionalMultiphaseReservoirSolverTest::eps; + +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Perforation ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif + +#if 1 +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleSystem( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + //solver->assembleCouplingTerms( time,dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} + +#endif +#if 0 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_flux ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->computePerforationRates( time, dt, domain ); + solver->wellSolver()->assembleFluxTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + solver->assembleCouplingTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +#if 1 + +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_Accum_Vol_Energy_Bal ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, false, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assembleAccumulationTerms( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +TEST_F( CompositionalMultiphaseReservoirSolverTest, jacobianNumericalCheck_PressureRel ) +{ + real64 const perturb = std::sqrt( eps ); + real64 const tol = 1e-1; // 10% error margin + + DomainPartition & domain = state.getProblemManager().getDomainPartition(); + + testNumericalJacobian( *solver, domain, perturb, tol, true, + [&] ( CRSMatrixView< real64, globalIndex const > const & localMatrix, + arrayView1d< real64 > const & localRhs ) + { + solver->wellSolver()->assemblePressureRelations( time, dt, domain, solver->getDofManager(), localMatrix, localRhs ); + } ); +} +#endif +int main( int argc, char * * argv ) +{ + writeTableToFile( "co2flash.txt", co2flash ); + writeTableToFile( "pvtliquid.txt", pvtLiquid ); + writeTableToFile( "pvtgas.txt", pvtGas ); + ::testing::InitGoogleTest( &argc, argv ); + g_commandLineOptions = *geos::basicSetup( argc, argv ); + int const result = RUN_ALL_TESTS(); + geos::basicCleanup(); + removeFile( "co2flash.txt" ); + removeFile( "pvtliquid.txt" ); + removeFile( "pvtgas.txt" ); + + return result; +} diff --git a/src/coreComponents/unitTests/wellsTests/testWellEnums.cpp b/src/coreComponents/unitTests/wellsTests/testWellEnums.cpp new file mode 100644 index 00000000000..27b318e4511 --- /dev/null +++ b/src/coreComponents/unitTests/wellsTests/testWellEnums.cpp @@ -0,0 +1,49 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +#include "physicsSolvers/fluidFlow/wells/WellControls.hpp" + +#include + +using namespace geos; + +// The `ENUM_STRING` implementation relies on consistency between the order of the `enum`, +// and the order of the `string` array provided. Since this consistency is not enforced, it can be corrupted anytime. +// This unit test aims at preventing from this implicit relationship to bring a bug. + +TEST( WellControlsEnums, Type ) +{ + using EnumType = WellControls::Type; + + ASSERT_EQ( "producer", toString( EnumType::PRODUCER ) ); + ASSERT_EQ( "injector", toString( EnumType::INJECTOR ) ); +} + + +TEST( WellControlsEnums, Control ) +{ + using EnumType = WellControls::Control; + + ASSERT_EQ( "BHP", toString( EnumType::BHP ) ); + ASSERT_EQ( "phaseVolRate", toString( EnumType::PHASEVOLRATE ) ); + ASSERT_EQ( "totalVolRate", toString( EnumType::TOTALVOLRATE ) ); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + return RUN_ALL_TESTS(); +} diff --git a/src/coreComponents/unitTests/xmlTests/CMakeLists.txt b/src/coreComponents/unitTests/xmlTests/CMakeLists.txt new file mode 100644 index 00000000000..28d5cc772ae --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/CMakeLists.txt @@ -0,0 +1,58 @@ +# Specify list of tests +set( gtest_geosx_tests + testXML.cpp ) + +set( gtest_tests_with_input + testXMLFile.cpp ) + +set( input_files + basic_input + include_input ) + +set( multi_files + multifile_input/fieldspec.xml + multifile_input/mesh.xml + multifile_input/outputs.xml + multifile_input/solver.xml ) + +set( tplDependencyList ${parallelDeps} gtest ) + +set( dependencyList mainInterface ) + +geos_decorate_link_dependencies( LIST decoratedDependencies + DEPENDENCIES ${dependencyList} ) + +# create test executables +foreach(test ${gtest_geosx_tests} ${gtest_tests_with_input}) + get_filename_component( test_name ${test} NAME_WE ) + blt_add_executable( NAME ${test_name} + SOURCES ${test} + OUTPUT_DIR ${TEST_OUTPUT_DIRECTORY} + DEPENDS_ON ${decoratedDependencies} ${tplDependencyList} "-lz" ) +endforeach() + +# add tests that don't require input files +foreach(test ${gtest_geosx_tests}) + get_filename_component( test_name ${test} NAME_WE ) + geos_add_test( NAME ${test_name} + COMMAND ${test_name} ) +endforeach() + +# add tests that do require input files +foreach( test ${gtest_tests_with_input} ) + get_filename_component( test_name ${test} NAME_WE ) + + # test a single input file + foreach( input ${input_files} ) + geos_add_test( NAME ${test_name}_${input} + EXECUTABLE ${test_name} + COMMAND ${test_name} -i ${CMAKE_CURRENT_LIST_DIR}/${input}.xml ) + endforeach() + + # test multiple input files + foreach( file ${multi_files} ) + set( args ${args} -i ${CMAKE_CURRENT_LIST_DIR}/${file} ) + endforeach() + geos_add_test( NAME ${test_name}_multiple_input + COMMAND ${test_name} ${args} ) +endforeach() diff --git a/src/coreComponents/unitTests/xmlTests/basic_input.xml b/src/coreComponents/unitTests/xmlTests/basic_input.xml new file mode 100644 index 00000000000..e4398019fe0 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/basic_input.xml @@ -0,0 +1,116 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/include_input.xml b/src/coreComponents/unitTests/xmlTests/include_input.xml new file mode 100644 index 00000000000..3749cd9290f --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/include_input.xml @@ -0,0 +1,17 @@ + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/constraints.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/constraints.xml new file mode 100644 index 00000000000..1981aff2617 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/constraints.xml @@ -0,0 +1,29 @@ + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/time.txt b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/time.txt new file mode 100644 index 00000000000..e637f5d6c5b --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/time.txt @@ -0,0 +1,4 @@ +0.0 +1.0e-6 +2.0e-6 +1.0e9 \ No newline at end of file diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/velocity.txt b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/velocity.txt new file mode 100644 index 00000000000..becd7956263 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/tables/velocity.txt @@ -0,0 +1,4 @@ +0.0 +1.0 +1.0 +1.0 \ No newline at end of file diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/velocity.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/velocity.xml new file mode 100644 index 00000000000..1648465f262 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/boundary_conditions/velocity.xml @@ -0,0 +1,22 @@ + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/fieldspec.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/fieldspec.xml new file mode 100644 index 00000000000..251a5993fab --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/fieldspec.xml @@ -0,0 +1,11 @@ + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/mesh.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/mesh.xml new file mode 100644 index 00000000000..8b8da84f49c --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/mesh.xml @@ -0,0 +1,23 @@ + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/outputs.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/outputs.xml new file mode 100644 index 00000000000..371078f74c9 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/outputs.xml @@ -0,0 +1,15 @@ + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/multifile_input/solver.xml b/src/coreComponents/unitTests/xmlTests/multifile_input/solver.xml new file mode 100644 index 00000000000..66124970c74 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/multifile_input/solver.xml @@ -0,0 +1,43 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/src/coreComponents/unitTests/xmlTests/testXML.cpp b/src/coreComponents/unitTests/xmlTests/testXML.cpp new file mode 100644 index 00000000000..7ca474d4ca2 --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/testXML.cpp @@ -0,0 +1,108 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" + +// TPL includes +#include +#include + +TEST( testXML, testXMLString ) +{ + char const * xmlInput = + R"xml( + + + + + + + + + + + + + + + + + + + + + + + + )xml"; + + geos::getGlobalState().getProblemManager().parseInputString( xmlInput ); +} + +TEST( testXML, testXMLStringExpectedFail ) +{ + char const * xmlInput = + R"xml( + + + + + )xml"; + + EXPECT_THROW( geos::getGlobalState().getProblemManager().parseInputString( xmlInput ), geos::InputError ); +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + geos::GeosxState state( geos::basicSetup( argc, argv, false ) ); + + int const result = RUN_ALL_TESTS(); + + geos::basicCleanup(); + + return result; +} diff --git a/src/coreComponents/unitTests/xmlTests/testXMLFile.cpp b/src/coreComponents/unitTests/xmlTests/testXMLFile.cpp new file mode 100644 index 00000000000..274a5d52e9b --- /dev/null +++ b/src/coreComponents/unitTests/xmlTests/testXMLFile.cpp @@ -0,0 +1,241 @@ +/* + * ------------------------------------------------------------------------------------------------------------ + * SPDX-License-Identifier: LGPL-2.1-only + * + * Copyright (c) 2016-2024 Lawrence Livermore National Security LLC + * Copyright (c) 2018-2024 TotalEnergies + * Copyright (c) 2018-2024 The Board of Trustees of the Leland Stanford Junior University + * Copyright (c) 2023-2024 Chevron + * Copyright (c) 2019- GEOS/GEOSX Contributors + * All rights reserved + * + * See top level LICENSE, COPYRIGHT, CONTRIBUTORS, NOTICE, and ACKNOWLEDGEMENTS files for details. + * ------------------------------------------------------------------------------------------------------------ + */ + +// Source includes +#include "mainInterface/ProblemManager.hpp" +#include "mainInterface/initialization.hpp" +#include "mainInterface/GeosxState.hpp" +#include "fieldSpecification/FieldSpecificationManager.hpp" +#include "fieldSpecification/FieldSpecificationBase.hpp" +#include "dataRepository/Group.hpp" +#include "dataRepository/DataContext.hpp" + +// TPL includes +#include +#include +#include + +using namespace geos; +using namespace geos::dataRepository; +using namespace xmlWrapper; + +// Tests if the xml file parsing works with one file, one file with nested includes, and multiple files +TEST( testXML, testXMLFile ) +{ + geos::ProblemManager & problemManager = geos::getGlobalState().getProblemManager(); + problemManager.parseCommandLineInput(); + problemManager.parseInputFile(); + + // Check that we've read the full XML with all nested includes by inspecting boundary conditions + EXPECT_TRUE( problemManager.getFieldSpecificationManager().hasGroup< FieldSpecificationBase >( "v0" ) ); +} + +/** + * @brief Returns the xml nodes and attribute in hierarchy that GEOS is supposed to read in + * the Group hierarchy. + * @param document root xml document (which potentially contains includes). + * @param targetNode the function will be called on this node and its children. + * @param elementNames the list of xml elements names with the form "GroupName" or + * "GroupName/WrapperName". The node name is supposed to be the name attribute value, it it exists, + * or the tag name. + */ +void getElementsRecursive( xmlDocument const & document, xmlNode const & targetNode, + std::set< string > & elementNames ) +{ + // Store here every node name that only exist in the xml (and not in the Group hierarchy). + static const std::set< string > xmlOnlyNodes { + "ElementRegions" + }; + + // The Group name will be the name attribute value, or the node tag name if the name attribute + // doesn't exist. + string const groupName = [&]() { + xmlAttribute nameAtt = targetNode.attribute( "name" ); + return nameAtt ? string( nameAtt.value() ) : string( targetNode.name() ); + }(); + + if( xmlOnlyNodes.find( groupName ) == xmlOnlyNodes.end() ) + { + elementNames.emplace( groupName ); + + for( xmlAttribute att : targetNode.attributes() ) + { + if( !isFileMetadataAttribute( att.name() ) ) + { + elementNames.emplace( groupName + '/' + att.name() ); + } + } + } + + for( xmlNode subNode : targetNode.children() ) + { + getElementsRecursive( document, subNode, elementNames ); + } +} +/** + * @brief Calls a lambda for the DataContext of this Group and the ones of its children Group and + * Wrapper if they can be casted to a DataFileContext type. + * @tparam LAMBDA the type of functor to call. The functor takes in parameter a DataContext of + * TARGET_DC type. + * @param func the functor to call for each DataFileContext of the group and its children + */ +template< typename FUNC > +void forAllDataFileContext( Group const & group, FUNC func ) +{ + if( auto * groupCtx = dynamic_cast< DataFileContext const * >( &group.getDataContext() ) ) + { + func( *groupCtx ); + } + for( auto const & wrapperIterator : group.wrappers() ) + { + auto * wrapperCtx = dynamic_cast< DataFileContext const * >( &wrapperIterator.second->getDataContext() ); + if( wrapperCtx ) + { + func( *wrapperCtx ); + } + } + for( auto subGroup : group.getSubGroups() ) + { + forAllDataFileContext( *subGroup.second, func ); + } +} +/** + * @brief Verify if the DataFileContext data correctly locates from where the object comes from (in the + * correct document/include, at the correct line and at the correct character offset). + * @param document root xml document (which potentially contains includes). + * @param fileContext the DataFileContext to verify. + */ +void verifyDataFileContext( DataFileContext const & fileContext, + xmlDocument const & document, + std::set< string > & verifications ) +{ + verifications.emplace( fileContext.getTargetName() ); + + string const & strToVerify = fileContext.getTypeName(); + string const & errInfo = "Verifying " + strToVerify + " in " + fileContext.toString(); + + // verifying if all DataFileContext data have been found + EXPECT_FALSE( fileContext.getFilePath().empty() ) << errInfo; + EXPECT_FALSE( fileContext.getTargetName().empty() ) << errInfo; + EXPECT_FALSE( fileContext.getTypeName().empty() ) << errInfo; + EXPECT_NE( fileContext.getOffset(), xmlDocument::npos ) << errInfo; + EXPECT_NE( fileContext.getLine(), xmlDocument::npos ) << errInfo; + EXPECT_NE( fileContext.getOffsetInLine(), xmlDocument::npos ) << errInfo; + + // will crash if the source buffer specified by fileContext.getFilePath() isn't available + string const * buffer = document.getOriginalBuffer( fileContext.getFilePath() ); + EXPECT_NE( buffer, nullptr ) << errInfo; + + size_t curLine = 1; + bool lineFound = false; + + // Does fileContext.getOffset() locates the object? + EXPECT_LT( fileContext.getOffset() + strToVerify.size(), buffer->size() ) << errInfo; + EXPECT_EQ( strToVerify, buffer->substr( fileContext.getOffset(), strToVerify.size() ) ) << errInfo; + + // Were trying to reach the line return by DataFileContext::getLine() + for( size_t offset=0; + offset < buffer->size() && curLine < fileContext.getLine(); + ++offset ) + { + if( (*buffer)[offset] == '\n' ) + { + curLine++; + } + + // the theorical line has been reach! + if( curLine == fileContext.getLine() ) + { + // Does fileContext.getLine() and fileContext.getOffsetInLine() locates the object? + EXPECT_LT( offset + fileContext.getOffsetInLine() + strToVerify.size(), + buffer->size() ) << errInfo; + EXPECT_EQ( strToVerify, + buffer->substr( offset + fileContext.getOffsetInLine(), strToVerify.size() ) ) << errInfo; + lineFound = true; + } + } + // does the fileContext line has been reached? + EXPECT_TRUE( lineFound ); +} + +/** + * @brief Returns the element that exists in setB but not in setA. + */ +std::set< string > getDifference( std::set< string > const & setA, + std::set< string > const & setB ) +{ + std::set< string > result; + std::set_difference( setA.cbegin(), setA.cend(), + setB.cbegin(), setB.cend(), + std::inserter( result, result.begin() ) ); + return result; +} + +// Tests +// - if the line information of each nodes and attributes can be all retrieved, +// - if the resulting Group & Wrapper hierarchy matches with the input xml documents and includes hierarchy. +TEST( testXML, testXMLFileLines ) +{ + xmlDocument xmlDoc; + ProblemManager & problemManager = getGlobalState().getProblemManager(); + + { + problemManager.parseCommandLineInput(); + Group & commandLine = problemManager.getGroup( problemManager.groupKeys.commandLine ); + string const & inputFileName = commandLine.getReference< string >( problemManager.viewKeys.inputFileName ); + xmlDoc.loadFile( inputFileName, true ); + problemManager.parseXMLDocument( xmlDoc ); + } + + GEOS_LOG( "Loaded files : " ); + for( auto const & buffer: xmlDoc.getOriginalBuffers() ) + { + GEOS_LOG( " " << buffer.first << " (" << buffer.second.size() << " chars)" ); + } + + std::set< string > expectedElements; + getElementsRecursive( xmlDoc, xmlDoc.getFirstChild(), expectedElements ); + + std::set< string > verifiedElements; + forAllDataFileContext( problemManager, [&]( DataFileContext const & ctx ) + { + verifyDataFileContext( ctx, xmlDoc, verifiedElements ); + } ); + + std::set< string > const notFound = getDifference( expectedElements, verifiedElements ); + EXPECT_TRUE( notFound.empty() ) << "Info : There should not exist xml element that were not in " + "the Group hierarchy.\nElements not found in Group hierarchy : {" + << stringutilities::join( notFound, "," ) << "}"; + + std::set< string > const notExpected = getDifference( verifiedElements, expectedElements ); + EXPECT_TRUE( notExpected.empty() ) << "Info : There should not exist an object in the Group " + "hierarchy that contains a DataFileContext but which were not " + "declared in the Xml.\nElements not found in XML hierarchy : {" + << stringutilities::join( notExpected, "," ) << "}"; +} + + +int main( int argc, char * * argv ) +{ + ::testing::InitGoogleTest( &argc, argv ); + + GeosxState state( basicSetup( argc, argv, true ) ); + + int const result = RUN_ALL_TESTS(); + + basicCleanup(); + + return result; +} diff --git a/src/main/GEOS.code-workspace b/src/main/GEOS.code-workspace new file mode 100644 index 00000000000..24463b69648 --- /dev/null +++ b/src/main/GEOS.code-workspace @@ -0,0 +1,12 @@ +{ + "folders": [ + { + "path": "../.." + } + ], + "settings": { + "files.associations": { + "stdexcept": "cpp" + } + } +} \ No newline at end of file