

Public Member Functions | |
| def | __init__ |
| def | orthonormErrorMat |
| def | orthogErrorMat |
| def | setKappa |
| def | getKappa |
Public Attributes | |
| this | |
An implementation of the Anasazi::MatOrthoManager that performs orthogonalization using (potentially) multiple steps of classical Gram-Schmidt. Chris Baker, Ulrich Hetmaniuk, Rich Lehoucq, and Heidi Thornquist C++ includes: AnasaziBasicOrthoManager.hpp
| def PyTrilinos.Anasazi.BasicOrthoManagerEpetra.__init__ | ( | self, | |
| args | |||
| ) |
__init__(Anasazi::BasicOrthoManager<(double,Epetra_MultiVector,Epetra_Operator)> self, Teuchos::RCP< Epetra_Operator const > Op=Teuchos::null, Teuchos::ScalarTraits< double >::magnitudeType kappa=1.41421356,
Teuchos::ScalarTraits< double >::magnitudeType eps=0.0,
Teuchos::ScalarTraits< double >::magnitudeType tol=0.20) -> BasicOrthoManagerEpetra
Anasazi::BasicOrthoManager< ScalarType, MV, OP
>::BasicOrthoManager(Teuchos::RCP< const OP > Op=Teuchos::null,
typename Teuchos::ScalarTraits< ScalarType >::magnitudeType
kappa=1.41421356, typename Teuchos::ScalarTraits< ScalarType
>::magnitudeType eps=0.0, typename Teuchos::ScalarTraits< ScalarType
>::magnitudeType tol=0.20)
Constructor specifying re-orthogonalization tolerance.
| def PyTrilinos.Anasazi.BasicOrthoManagerEpetra.getKappa | ( | self, | |
| args | |||
| ) |
getKappa(BasicOrthoManagerEpetra self) -> Teuchos::ScalarTraits< double >::magnitudeType Teuchos::ScalarTraits<ScalarType>::magnitudeType Anasazi::BasicOrthoManager< ScalarType, MV, OP >::getKappa() const Return parameter for re-orthogonalization threshold.
| def PyTrilinos.Anasazi.BasicOrthoManagerEpetra.orthogErrorMat | ( | self, | |
| args | |||
| ) |
orthogErrorMat(BasicOrthoManagerEpetra self, Epetra_MultiVector X1, Epetra_MultiVector X2, Teuchos::RCP< Epetra_MultiVector const > MX1,
Teuchos::RCP< Epetra_MultiVector const > MX2) -> Teuchos::ScalarTraits< double >::magnitudeType
Teuchos::ScalarTraits< ScalarType >::magnitudeType
Anasazi::BasicOrthoManager< ScalarType, MV, OP >::orthogErrorMat(const
MV &X1, const MV &X2, Teuchos::RCP< const MV > MX1, Teuchos::RCP<
const MV > MX2) const
This method computes the error in orthogonality of two multivectors,
measured as the Frobenius norm of innerProd(X,Y). The method has the
option of exploiting a caller-provided MX.
Reimplemented from PyTrilinos.Anasazi.MatOrthoManagerEpetra.
| def PyTrilinos.Anasazi.BasicOrthoManagerEpetra.orthonormErrorMat | ( | self, | |
| args | |||
| ) |
orthonormErrorMat(BasicOrthoManagerEpetra self, Epetra_MultiVector X, Teuchos::RCP< Epetra_MultiVector const > MX=Teuchos::null) -> Teuchos::ScalarTraits< double >::magnitudeType Teuchos::ScalarTraits< ScalarType >::magnitudeType Anasazi::BasicOrthoManager< ScalarType, MV, OP >::orthonormErrorMat(const MV &X, Teuchos::RCP< const MV > MX=Teuchos::null) const This method computes the error in orthonormality of a multivector, measured as the Frobenius norm of the difference innerProd(X,Y) - I. The method has the option of exploiting a caller-provided MX.
Reimplemented from PyTrilinos.Anasazi.MatOrthoManagerEpetra.
| def PyTrilinos.Anasazi.BasicOrthoManagerEpetra.setKappa | ( | self, | |
| args | |||
| ) |
setKappa(BasicOrthoManagerEpetra self, Teuchos::ScalarTraits< double >::magnitudeType kappa) void Anasazi::BasicOrthoManager< ScalarType, MV, OP >::setKappa(typename Teuchos::ScalarTraits< ScalarType >::magnitudeType kappa) Set parameter for re-orthogonalization threshold.
1.7.6.1