#include <Teko_SmootherPreconditionerFactory.hpp>

Inheritance diagram for Teko::SmootherLinearOp:

Public Member Functions
virtual VectorSpace	range () const
	Range space of this operator. More...

virtual VectorSpace	domain () const
	Domain space of this operator. More...

virtual void	implicitApply (const MultiVector &x, MultiVector &y, const double alpha=1.0, const double beta=0.0) const
	Perform a matrix vector multiply with this implicitly defined blocked operator. More...

virtual void	setRequestHandler (const Teuchos::RCP< RequestHandler > &rh)
	Set the request handler with pointers to the appropriate callbacks. More...

virtual Teuchos::RCP < RequestHandler >	getRequestHandler () const
	Get the request handler with pointers to the appropriate callbacks. More...

Additional Inherited Members
Protected Member Functions inherited from Teko::ImplicitLinearOp
virtual bool	opSupportedImpl (const Thyra::EOpTransp M_trans) const
	Functions required by Thyra::LinearOpBase. More...

Detailed Description

This class applies an operator as a smoother. The main idea being that a residual is used and corrected to get a Gauss-Seidel like method.

Definition at line 24 of file Teko_SmootherPreconditionerFactory.hpp.

Member Function Documentation

virtual VectorSpace Teko::SmootherLinearOp::range ( ) const

inlinevirtual

Range space of this operator.

Implements Teko::ImplicitLinearOp.

Definition at line 32 of file Teko_SmootherPreconditionerFactory.hpp.

virtual VectorSpace Teko::SmootherLinearOp::domain ( ) const

inlinevirtual

Domain space of this operator.

Implements Teko::ImplicitLinearOp.

Definition at line 35 of file Teko_SmootherPreconditionerFactory.hpp.

void Teko::SmootherLinearOp::implicitApply	(	const MultiVector &	x,
		MultiVector &	y,
		const double	alpha = `1.0`,
		const double	beta = `0.0`
	)		const

virtual

Perform a matrix vector multiply with this implicitly defined blocked operator.

The apply function takes one vector as input and applies a linear operator. The result is returned in $y$ . If this operator is reprsented as $M$ then $y = \alpha M x + \beta y$