PyTrilinos  Development
 All Classes Functions
Public Member Functions
PyTrilinos.Anasazi.MultiVecDouble Class Reference
Inheritance diagram for PyTrilinos.Anasazi.MultiVecDouble:
Inheritance graph
[legend]
Collaboration diagram for PyTrilinos.Anasazi.MultiVecDouble:
Collaboration graph
[legend]

List of all members.

Public Member Functions

def __init__
def Clone
def CloneCopy
def CloneViewNonConst
def CloneView
def GetVecLength
def GetNumberVecs
def MvTimesMatAddMv
def MvAddMv
def MvScale
def MvTransMv
def MvDot
def MvNorm
def SetBlock
def MvRandom
def MvInit
def MvPrint

Detailed Description

Interface for multivectors used by Anasazi's linear solvers.

Ulrich Hetmaniuk, Rich Lehoucq, and Heidi Thornquist

Parameters:
-----------

ScalarType:  The type of entries of the multivector.

Anasazi accesses multivectors through a traits interface called
MultiVecTraits. If you want to use Anasazi with your own multivector
class MV, you may either specialize MultiVecTraits for MV, or you may
wrap MV in your own class that implements MultiVec. Specializing
MultiVecTraits works via compile-time polymorphism, whereas
implementing the MultiVec interface works via run-time polymorphism.
You may pick whichever option you like. However, specializing
MultiVecTraits is the preferred method. This is because Anasazi's
linear solvers always use a specialization of MultiVecTraits to access
multivector operations. They only use MultiVec through a
specialization of the MultiVecTraits traits class, which is
implemented below in this header file.

If you want your multivector class (or a wrapper thereof) to implement
the MultiVec interface, you should inherit from MultiVec<ScalarType>,
where ScalarType is the type of entries in the multivector. For
example, a multivector with entries of type double would inherit from
MultiVec<double>.

C++ includes: AnasaziMultiVec.hpp 

Member Function Documentation

def PyTrilinos.Anasazi.MultiVecDouble.Clone (   self,
  args 
)
Clone(MultiVecDouble self, int const numvecs) -> MultiVecDouble

virtual
MultiVec<ScalarType>* Anasazi::MultiVec< ScalarType >::Clone(const int
numvecs) const =0

Create a new MultiVec with numvecs columns.

Pointer to the new multivector with uninitialized values. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.CloneCopy (   self,
  args 
)
CloneCopy(MultiVecDouble self) -> MultiVecDouble
CloneCopy(MultiVecDouble self, VectorInt index) -> MultiVecDouble

virtual
MultiVec<ScalarType>* Anasazi::MultiVec< ScalarType >::CloneCopy(const
std::vector< int > &index) const =0

Creates a new Anasazi::MultiVec and copies the selected contents of
*this into the new vector (deep copy). The copied vectors from *this
are indicated by the index.size() indices in index.

Pointer to the new multivector 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.CloneView (   self,
  args 
)
CloneView(MultiVecDouble self, VectorInt index) -> MultiVecDouble

virtual const
MultiVec<ScalarType>* Anasazi::MultiVec< ScalarType >::CloneView(const
std::vector< int > &index) const =0

Creates a new Anasazi::MultiVec that shares the selected contents of
*this. The index of the numvecs vectors shallow copied from *this are
indicated by the indices given in index.

Pointer to the new multivector 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

CloneViewNonConst(MultiVecDouble self, VectorInt index) -> MultiVecDouble

virtual
MultiVec<ScalarType>* Anasazi::MultiVec< ScalarType
>::CloneViewNonConst(const std::vector< int > &index)=0

Creates a new Anasazi::MultiVec that shares the selected contents of
*this. The index of the numvecs vectors shallow copied from *this are
indicated by the indices given in index.

Pointer to the new multivector 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

GetNumberVecs(MultiVecDouble self) -> int

virtual int
Anasazi::MultiVec< ScalarType >::GetNumberVecs() const =0

The number of vectors (i.e., columns) in the multivector. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

GetVecLength(MultiVecDouble self) -> int

virtual int
Anasazi::MultiVec< ScalarType >::GetVecLength() const =0

The number of rows in the multivector. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvAddMv (   self,
  args 
)
MvAddMv(MultiVecDouble self, double alpha, MultiVecDouble A, double beta, MultiVecDouble B)

virtual void
Anasazi::MultiVec< ScalarType >::MvAddMv(ScalarType alpha, const
MultiVec< ScalarType > &A, ScalarType beta, const MultiVec< ScalarType
> &B)=0

Replace *this with alpha * A + beta * B. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvDot (   self,
  args 
)
MvDot(MultiVecDouble self, MultiVecDouble A, std::vector< double,std::allocator< double > > & b)

virtual void
Anasazi::MultiVec< ScalarType >::MvDot(const MultiVec< ScalarType >
&A, std::vector< ScalarType > &b) const =0

Compute the dot product of each column of *this with the corresponding
column of A.

Compute a vector b whose entries are the individual dot-products. That
is, b[i] = A[i]^H * (*this)[i] where A[i] is the i-th column of A. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvInit (   self,
  args 
)
MvInit(MultiVecDouble self, double alpha)

virtual void
Anasazi::MultiVec< ScalarType >::MvInit(ScalarType alpha)=0

Replace each element of the vectors in *this with alpha. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvNorm (   self,
  args 
)
MvNorm(MultiVecDouble self, std::vector< Teuchos::ScalarTraits< double >::magnitudeType,std::allocator< Teuchos::ScalarTraits< double >::magnitudeType > > & normvec)

virtual void
Anasazi::MultiVec< ScalarType >::MvNorm(std::vector< typename
Teuchos::ScalarTraits< ScalarType >::magnitudeType > &normvec) const
=0

Compute the 2-norm of each vector in *this.

Parameters:
-----------

normvec:  [out] On output, normvec[i] holds the 2-norm of the i-th
vector of *this. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvPrint (   self,
  args 
)
MvPrint(MultiVecDouble self, std::ostream & os)

virtual void
Anasazi::MultiVec< ScalarType >::MvPrint(std::ostream &os) const =0

Print *this multivector to the os output stream. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvRandom (   self,
  args 
)
MvRandom(MultiVecDouble self)

virtual void
Anasazi::MultiVec< ScalarType >::MvRandom()=0

Fill all the vectors in *this with random numbers. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvScale (   self,
  args 
)
MvScale(MultiVecDouble self, double alpha)
MvScale(MultiVecDouble self, std::vector< double,std::allocator< double > > const & alpha)

virtual void
Anasazi::MultiVec< ScalarType >::MvScale(const std::vector< ScalarType
> &alpha)=0

Scale each element of the i-th vector in *this with alpha[i]. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

MvTimesMatAddMv(MultiVecDouble self, double alpha, MultiVecDouble A, Teuchos::SerialDenseMatrix< int,double > const & B, 
    double beta)

virtual
void Anasazi::MultiVec< ScalarType >::MvTimesMatAddMv(ScalarType
alpha, const MultiVec< ScalarType > &A, const
Teuchos::SerialDenseMatrix< int, ScalarType > &B, ScalarType beta)=0

Update *this with alpha * A * B + beta * ( *this). 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.MvTransMv (   self,
  args 
)
MvTransMv(MultiVecDouble self, double alpha, MultiVecDouble A, Teuchos::SerialDenseMatrix< int,double > & B)

virtual void
Anasazi::MultiVec< ScalarType >::MvTransMv(ScalarType alpha, const
MultiVec< ScalarType > &A, Teuchos::SerialDenseMatrix< int, ScalarType
> &B) const =0

Compute a dense matrix B through the matrix-matrix multiply alpha *
A^T * ( *this). 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.

def PyTrilinos.Anasazi.MultiVecDouble.SetBlock (   self,
  args 
)
SetBlock(MultiVecDouble self, MultiVecDouble A, VectorInt index)

virtual void
Anasazi::MultiVec< ScalarType >::SetBlock(const MultiVec< ScalarType >
&A, const std::vector< int > &index)=0

Copy the vectors in A to a set of vectors in *this.

The numvecs vectors in A are copied to a subset of vectors in *this
indicated by the indices given in index. 

Reimplemented in PyTrilinos.Anasazi.EpetraMultiVec.


The documentation for this class was generated from the following file:
 All Classes Functions