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/* See the file COPYRIGHT for a complete copyright notice, contact */
/* person and disclaimer. */
/* ******************************************************************** */
#ifndef ML_MATRIX_FREE_PRECONDITIONER
#define ML_MATRIX_FREE_PRECONDITIONER
/*!
* \file ml_MatrixFreePreconditioner.h
*
* \class MatrixFreePreconditioner
*
* \brief ML preconditioner for Matrix-Free operators
*
* \author Marzio Sala, ETHZ/D-INFK
*
* \date Last update to Doxygen: 01-Apr-06
*
*/
#include "ml_include.h"
#if defined(HAVE_ML_EPETRA) && defined(HAVE_ML_TEUCHOS) && defined(HAVE_ML_EPETRAEXT) && defined(HAVE_ML_IFPACK)
#include <string>
#include "ml_epetra.h"
#include "Epetra_Time.h"
#include "Epetra_Operator.h"
#include "Epetra_Comm.h"
#include "Epetra_CrsMatrix.h"
#include "Teuchos_ParameterList.hpp"
#include "Teuchos_RefCountPtr.hpp"
#include <vector>
#include <map>
#include "ml_MultiLevelPreconditioner.h"
class Epetra_Map;
class Epetra_BlockMap;
class Epetra_CrsGraph;
class Epetra_Vector;
class Epetra_MultiVector;
class Epetra_RowMatrix;
class Epetra_FECrsMatrix;
class Ifpack_Chebyshev;
namespace ML_Epetra {
class MultiLevelPreconditioner;
/*!
\brief MatrixFreePreconditioner: a class to define preconditioners for Epetra_Operator's
This file requires ML to be configured with the following options:
- \c --enable-epetra
- \c --enable-epetraext
- \c --enable-teuchos
The following options are suggested:
- \c --enable-amesos
- \c --enable-ifpack
This class does not support Maxwell problems. It has been tested on symmetric problems; however it can in principle be used with non-symmetric problems as well.
\author Marzio Sala, ETHZ/D-INFK
*/
class MatrixFreePreconditioner : public Epetra_Operator
{
public:
//@{ \name Constructors and destructors.
//! Constructor
MatrixFreePreconditioner(const Epetra_Operator& Operator,
const Epetra_CrsGraph& Graph,
Epetra_MultiVector& NullSpace,
const Epetra_Vector& PointDiagonal,
Teuchos::ParameterList& List);
//! destructor
virtual ~MatrixFreePreconditioner();
// @}
// @{ \name Query methods.
//! Sets the use of the transpose of the operator (NOT SUPPORTED).
int SetUseTranspose(bool UseTranspose);
//! Applies the operator to a std::vector (NOT SUPPORTED).
int Apply(const Epetra_MultiVector& X, Epetra_MultiVector& Y) const;
//! Applies the preconditioner to std::vector \c X, returns the result in \c Y.
int ApplyInverse(const Epetra_MultiVector& X, Epetra_MultiVector& Y) const;
//! Returns the infinite norm of the operator (NOT SUPPORTED).
double NormInf() const
{
return(-1.0);
}
//! Returns the label of \c this operator.
const char * Label() const
{
return(Label_.c_str());
}
//! Returns \c true if the tranpose of the operator is considerd (NOT SUPPORTED).
bool UseTranspose() const
{
return(false);
}
//! Returns \c false.
bool HasNormInf() const
{
return(false);
}
//! Returns a reference to the communicator object.
const Epetra_Comm& Comm() const
{
return(Comm_);
}
//! Returns the domain map of the operator.
const Epetra_Map & OperatorDomainMap() const
{
return(Operator_.OperatorDomainMap());
}
//! Returns the range map of the operator.
const Epetra_Map & OperatorRangeMap() const
{
return(Operator_.OperatorRangeMap());
}
//! Returns the coarser-level operator as an Epetra_RowMatrix.
const Epetra_RowMatrix& C() const
{
if (!IsComputed())
throw(-1); // prec not computed yet
return(*C_);
}
const MultiLevelPreconditioner& MLP() const
{
if (!IsComputed())
throw(-1); // prec not computed yet
return(*MLP_);
}
//! Returns the restriction operator as an Epetra_CrsMatrix.
const Epetra_CrsMatrix& R() const
{
return(*R_);
}
//! Returns the ML communicator of \c this object.
ML_Comm* Comm_ML()
{
return(Comm_ML_);
}
//! Returns the PID of the calling processor.
inline int MyPID() const
{
return(Comm().MyPID());
}
//! Returns the number of processors in the communicator.
inline int NumProc() const
{
return(Comm().NumProc());
}
//! Returns \c true if the preconditioner has been successfully computed.
bool IsComputed() const
{
return(IsComputed_);
}
//! Returns the total CPU time spent in \c this class.
double TotalCPUTime() const;
bool CheckSPD(const Epetra_Operator& Op,
const bool UseApply = true,
const int NumChecks = 1,
const int NumVectors = 1) const;
// @}
// @{ \name Construction methods.
//! Performs coarsening for a given operator \c A.
int Coarsen(ML_Operator* A, ML_Aggregate** aggr, ML_Operator** P,
ML_Operator** R, ML_Operator** C, int NumPDEEqns = 1,
int NullSpaceDim = 1, double* NullSpace = NULL);
//! Probes for the block diagonal of the given operator.
int GetBlockDiagonal(const Epetra_CrsGraph& Graph, std::string DiagonalColoringType);
private:
//! Computes the preconditioner.
int Compute(const Epetra_CrsGraph& Graph, Epetra_MultiVector& NullSpace);
// @}
// @{ \name Basic smoothers
//! Applies the pre-smoother (using zero starting solution).
int ApplyPreSmoother(Epetra_MultiVector& X) const;
//! Applies the post-smoother (using non-zero starting solution).
int ApplyPostSmoother(Epetra_MultiVector& X, const Epetra_MultiVector& Y,
Epetra_MultiVector& tmp) const;
//! Applies one sweep of Jacobi to std::vector \c X.
int ApplyJacobi(Epetra_MultiVector& X, const double omega) const;
//! Applies one sweep of Jacobi to std::vector \c X, using \c X as starting solution.
int ApplyJacobi(Epetra_MultiVector& X, const Epetra_MultiVector& B,
const double omega, Epetra_MultiVector& tmp) const;
//! Applies one sweep of block Jacobi to std::vector \c X.
int ApplyBlockJacobi(Epetra_MultiVector& X, const double omega) const;
//! Applies one sweep of block Jacobi to std::vector \c X, using \c X as starting solution.
int ApplyBlockJacobi(Epetra_MultiVector& X, const Epetra_MultiVector& B,
const double omega, Epetra_MultiVector& tmp) const;
int ApplyInvBlockDiag(const double alpha, Epetra_MultiVector& X,
const double gamma, const Epetra_MultiVector& B) const;
// @}
// @{ \name Timing
inline void ResetStartTime() const
{
Time_->ResetStartTime();
}
inline void AddAndResetStartTime(const std::string& Label, const int print = false) const
{
TimeTable[Label] += Time_->ElapsedTime();
Time_->ResetStartTime();
if (print)
{
if (MyPID() == 0 && ML_Get_PrintLevel() > 5)
std::cout << "Time for " << Label << " = " << TimeTable[Label] << " (s)" << std::endl;
}
}
void PrintTimings() const
{
if (MyPID() == 0)
{
double Total = 0.0;
std::cout << "Cumulative timing so far:" << std::endl;
std::cout << "- for coarsening = " << TimeTable["coarsening"] << std::endl;
std::cout << "- total time = " << Total << std::endl;
}
}
// @}
// @{ \name Private data
//! Toggles output level.
bool verbose_;
//! Communicator for ML.
ML_Comm* Comm_ML_;
//! Communicator object for Epetra.
const Epetra_Comm& Comm_;
//! Label of this object
std::string Label_;
//! Set to \c true if the preconditioner has been successfully computed.
bool IsComputed_;
//! Type of preconditioner (additive or hybrid)
int PrecType_;
//! Type of smoother (Jacobi, block Jacobi, or Chebyshev)
int SmootherType_;
//! Damping parameter for Jacobi.
double omega_;
//! List containing all the parameters
Teuchos::ParameterList List_;
//! Fine-level operator
const Epetra_Operator& Operator_;
//! Inverse of the point diagonal of the operator.
Teuchos::RefCountPtr<Epetra_Vector> InvPointDiagonal_;
//! Inverse of the diagonal of \c Operator_ as provided by the user.
std::vector<double> InvBlockDiag_;
//! Presmoother
Teuchos::RefCountPtr<Ifpack_Chebyshev> PreSmoother_;
//! Presmoother
Teuchos::RefCountPtr<Ifpack_Chebyshev> PostSmoother_;
//! Restriction from fine to coarse.
Teuchos::RefCountPtr<Epetra_CrsMatrix> R_;
//! Coarser-level operator as an Epetra_RowMatrix (wrapper for C_ML_).
Teuchos::RefCountPtr<Epetra_RowMatrix> C_;
//! Coarser-level operator as an ML_Operator.
ML_Operator* C_ML_;
//! Preconditioner that approximates the inverse of \c C_.
Teuchos::RefCountPtr<MultiLevelPreconditioner> MLP_;
//! Number of PDE equations
int NumPDEEqns_;
int NumMyBlockRows_;
//! Time object.
mutable Teuchos::RefCountPtr<Epetra_Time> Time_;
mutable std::map<std::string, double> TimeTable;
// @}
}; // class MatrixFreePreconditioner
} // namespace ML_Epetra
#endif // HAVE_ML_EPETRA
#endif // ML_MATRIX_FREE_PRECONDITIONER
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