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Move multMatrixTransposed for better testability.
Otherwise we need to deal with the property system of ewoms.
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@ -310,6 +310,27 @@ public:
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namespace Opm
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{
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namespace Detail
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{
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//! calculates ret = A^T * B
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template< class K, int m, int n, int p >
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static inline void multMatrixTransposed ( const Dune::FieldMatrix< K, n, m > &A,
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const Dune::FieldMatrix< K, n, p > &B,
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Dune::FieldMatrix< K, m, p > &ret )
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{
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typedef typename Dune::FieldMatrix< K, m, p > :: size_type size_type;
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for( size_type i = 0; i < m; ++i )
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{
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for( size_type j = 0; j < p; ++j )
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{
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ret[ i ][ j ] = K( 0 );
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for( size_type k = 0; k < n; ++k )
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ret[ i ][ j ] += A[ k ][ i ] * B[ k ][ j ];
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}
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}
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}
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}
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/// This class solves the fully implicit black-oil system by
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/// solving the reduced system (after eliminating well variables)
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/// as a block-structured matrix (one block for all cell variables) for a fixed
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@ -22,27 +22,6 @@
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namespace Opm
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{
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namespace Detail
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{
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//! calculates ret = A^T * B
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template< class K, int m, int n, int p >
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static inline void multMatrixTransposed ( const Dune::FieldMatrix< K, n, m > &A,
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const Dune::FieldMatrix< K, n, p > &B,
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Dune::FieldMatrix< K, m, p > &ret )
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{
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typedef typename Dune::FieldMatrix< K, m, p > :: size_type size_type;
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for( size_type i = 0; i < m; ++i )
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{
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for( size_type j = 0; j < p; ++j )
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{
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ret[ i ][ j ] = K( 0 );
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for( size_type k = 0; k < n; ++k )
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ret[ i ][ j ] += A[ k ][ i ] * B[ k ][ j ];
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}
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}
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}
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}
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template<typename TypeTag>
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StandardWell<TypeTag>::
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