AbstractLinAlgPack_MatrixOp.hpp File Reference

#include <iosfwd>
#include "AbstractLinAlgPack_MatrixBase.hpp"
#include "Teuchos_RCP.hpp"

Include dependency graph for AbstractLinAlgPack_MatrixOp.hpp:

This graph shows which files directly or indirectly include this file:

Go to the source code of this file.

Classes
class	AbstractLinAlgPack::MatrixOp
	Base class for all matrices that support basic matrix operations. More...
struct	AbstractLinAlgPack::MatrixOp::MatNorm
	Returned form calc_norm(). More...
class	AbstractLinAlgPack::MatrixOp::MethodNotImplemented
	Thrown if a method is not implemented. More...
class	AbstractLinAlgPack::MatrixOp::IncompatibleMatrices
	Thrown if matrices are not compatible. More...

Namespaces
	AbstractLinAlgPack

Level-2 BLAS
void	AbstractLinAlgPack::Vp_StMtV (VectorMutable *v_lhs, value_type alpha, const MatrixOp &M_rhs1, BLAS_Cpp::Transp trans_rhs1, const Vector &v_rhs2, value_type beta=1.0)
	v_lhs = alpha * op(M_rhs1) * v_rhs2 + beta * v_lhs (BLAS xGEMV) More...
void	AbstractLinAlgPack::Vp_StMtV (VectorMutable *v_lhs, value_type alpha, const MatrixOp &M_rhs1, BLAS_Cpp::Transp trans_rhs1, const SpVectorSlice &sv_rhs2, value_type beta=1.0)
	v_lhs = alpha * op(M_rhs1) * sv_rhs2 + beta * v_lhs (BLAS xGEMV) More...
void	AbstractLinAlgPack::Vp_StPtMtV (VectorMutable *v_lhs, value_type alpha, const GenPermMatrixSlice &P_rhs1, BLAS_Cpp::Transp P_rhs1_trans, const MatrixOp &M_rhs2, BLAS_Cpp::Transp M_rhs2_trans, const Vector &v_rhs3, value_type beta=1.0)
	v_lhs = alpha * op(P_rhs1) * op(M_rhs2) * v_rhs3 + beta * v_rhs More...
void	AbstractLinAlgPack::Vp_StPtMtV (VectorMutable *v_lhs, value_type alpha, const GenPermMatrixSlice &P_rhs1, BLAS_Cpp::Transp P_rhs1_trans, const MatrixOp &M_rhs2, BLAS_Cpp::Transp M_rhs2_trans, const SpVectorSlice &sv_rhs3, value_type beta=1.0)
	v_lhs = alpha * op(P_rhs1) * op(M_rhs2) * sv_rhs3 + beta * v_rhs More...
value_type	AbstractLinAlgPack::transVtMtV (const Vector &v_rhs1, const MatrixOp &M_rhs2, BLAS_Cpp::Transp trans_rhs2, const Vector &v_rhs3)
	result = v_rhs1' * op(M_rhs2) * v_rhs3 More...
value_type	AbstractLinAlgPack::transVtMtV (const SpVectorSlice &sv_rhs1, const MatrixOp &M_rhs2, BLAS_Cpp::Transp trans_rhs2, const SpVectorSlice &sv_rhs3)
	result = sv_rhs1' * op(M_rhs2) * sv_rhs3 More...
void	AbstractLinAlgPack::syr2k (const MatrixOp &M, BLAS_Cpp::Transp M_trans, value_type alpha, const GenPermMatrixSlice &P1, BLAS_Cpp::Transp P1_trans, const GenPermMatrixSlice &P2, BLAS_Cpp::Transp P2_trans, value_type beta, MatrixSymOp *symwo_lhs)
	symwo_lhs += alpha*op(P1')*op(M)*op(P2) + alpha*op(P2')*op(M')*op(P1) + beta*symwo_lhs More...

Level-3 BLAS
void	AbstractLinAlgPack::Mp_StMtM (MatrixOp *mwo_lhs, value_type alpha, const MatrixOp &mwo_rhs1, BLAS_Cpp::Transp trans_rhs1, const MatrixOp &mwo_rhs2, BLAS_Cpp::Transp trans_rhs2, value_type beta=1.0)
	mwo_lhs = alpha * op(mwo_rhs1) * op(mwo_rhs2) + beta * mwo_lhs (right) (xGEMM). More...
void	AbstractLinAlgPack::syrk (const MatrixOp &mwo_rhs, BLAS_Cpp::Transp M_trans, value_type alpha, value_type beta, MatrixSymOp *sym_lhs)
	Perform a rank-k update of a symmetric matrix of the form: More...

Level-1 BLAS
void	AbstractLinAlgPack::Mt_S (MatrixOp *mwo_lhs, value_type alpha)
void	AbstractLinAlgPack::Mp_StM (MatrixOp *mwo_lhs, value_type alpha, const MatrixOp &M_rhs, BLAS_Cpp::Transp trans_rhs)
void	AbstractLinAlgPack::Mp_StMtP (MatrixOp *mwo_lhs, value_type alpha, const MatrixOp &M_rhs, BLAS_Cpp::Transp M_trans, const GenPermMatrixSlice &P_rhs, BLAS_Cpp::Transp P_rhs_trans)
	mwo_lhs += alpha * op(M_rhs) * op(P_rhs). More...
void	AbstractLinAlgPack::Mp_StPtM (MatrixOp *mwo_lhs, value_type alpha, const GenPermMatrixSlice &P_rhs, BLAS_Cpp::Transp P_rhs_trans, const MatrixOp &M_rhs, BLAS_Cpp::Transp M_trans)
	mwo_lhs += alpha * op(P) * op(M_rhs). More...
void	AbstractLinAlgPack::Mp_StPtMtP (MatrixOp *mwo_lhs, value_type alpha, const GenPermMatrixSlice &P_rhs1, BLAS_Cpp::Transp P_rhs1_trans, const MatrixOp &M_rhs, BLAS_Cpp::Transp trans_rhs, const GenPermMatrixSlice &P_rhs2, BLAS_Cpp::Transp P_rhs2_trans)
	mwo_lhs += alpha * op(P_rhs1) * op(M_rhs) * op(P_rhs2). More...