KASKADE 7 development version
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A class implementing a matrix \( K \) mapping a subset of global degrees of freedom (those given by globalIndices()) to local degrees of freedom (shape functions). More...
#include <nedelecspace.hh>
A class implementing a matrix \( K \) mapping a subset of global degrees of freedom (those given by globalIndices()) to local degrees of freedom (shape functions).
For edge elements, this is a diagonal matrix with entries 1 or -1 depending on the global vs. local orientation of the edge.
Definition at line 657 of file nedelecspace.hh.
Public Member Functions | |
Combiner (Cell const &cell, IndexSet const &is, std::vector< std::pair< int, int > > const &vertexIndex) | |
template<class Matrix > | |
void | rightTransform (Matrix &A) const |
In-place computation of \( A \leftarrow A K \). More... | |
template<int n, int m> | |
void | rightTransform (std::vector< VariationalArg< Scalar, n, m > > &v) const |
In-place computation of row vectors \( v \leftarrow v K \). More... | |
template<class Matrix > | |
void | leftPseudoInverse (Matrix &A) const |
In-place computation of \( A \leftarrow K^+ A \). More... | |
operator Dune::BCRSMatrix< Dune::FieldMatrix< Scalar, 1, 1 > > () const | |
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inline |
cell | the cell for which the combiner is to construct |
is | the index set used for global orientation of edges by global vertex indices |
vertexIndex | for each shape function, i.e. for each edge, a pair of local starting vertex index and local end vertex index |
Definition at line 662 of file nedelecspace.hh.
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In-place computation of \( A \leftarrow K^+ A \).
Matrix | A matrix class satisfying the Dune::DenseMatrix interface. |
Definition at line 708 of file nedelecspace.hh.
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Implicit conversion to a sparse matrix. This is just the diagonal.
Definition at line 719 of file nedelecspace.hh.
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In-place computation of \( A \leftarrow A K \).
Matrix | A matrix class satisfying the Dune::DenseMatrix interface. |
Definition at line 685 of file nedelecspace.hh.
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In-place computation of row vectors \( v \leftarrow v K \).
Definition at line 695 of file nedelecspace.hh.