LOCA::TimeDependent::AbstractGroup Class Reference

Interface to underlying groups for time dependent systems. More...

#include <LOCA_TimeDependent_AbstractGroup.H>

Inheritance diagram for LOCA::TimeDependent::AbstractGroup:

Collaboration diagram for LOCA::TimeDependent::AbstractGroup:
List of all members.

Public Member Functions

 AbstractGroup ()
 Default constructor.
virtual ~AbstractGroup ()
Pure virtual methods
These methods must be defined by any concrete implementation

virtual NOX::Abstract::Group::ReturnType computeShiftedMatrix (double alpha, double beta)=0
 Compute the shifted matrix.
virtual NOX::Abstract::Group::ReturnType applyShiftedMatrix (const NOX::Abstract::Vector &input, NOX::Abstract::Vector &result) const =0
 Multiply the shifted matrix by a vector.
virtual NOX::Abstract::Group::ReturnType applyShiftedMatrixMultiVector (const NOX::Abstract::MultiVector &input, NOX::Abstract::MultiVector &result) const =0
 Multiply the shifted matrix by a multi-vector.
virtual NOX::Abstract::Group::ReturnType applyShiftedMatrixInverseMultiVector (Teuchos::ParameterList &params, const NOX::Abstract::MultiVector &input, NOX::Abstract::MultiVector &result) const =0
 Apply the inverse of the shifted matrix by a multi-vector, as needed by the shift-and-invert and generalized Cayley transformations.

Detailed Description

Interface to underlying groups for time dependent systems.

This abstract class provides an interface for time dependent problems, i.e., problems with a mass matrix (typically used in eignvalue or Hopf calculations). It provides pure virtual methods for computing and manipulating the shifted matrix $\alpha J + \beta M$ where $J$ is the Jacobian matrix and $M$ is the mass matrix.

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