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// ***********************************************************************
//
// Tpetra: Templated Linear Algebra Services Package
// Copyright (2008) Sandia Corporation
//
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// @HEADER
#ifndef TPETRA_OPERATOR_HPP
#define TPETRA_OPERATOR_HPP
#include <Tpetra_MultiVector_decl.hpp>
#include <Teuchos_Describable.hpp>
#include <Teuchos_BLAS_types.hpp>
#include <Teuchos_ScalarTraits.hpp>
namespace Tpetra {
/// \class Operator
/// \brief Abstract interface for operators (e.g., matrices and
/// preconditioners).
///
/// \tparam Scalar The type of the entries of the input and output
/// MultiVector objects. See the documentation of MultiVector for
/// details and requirements.
/// \tparam LocalOrdinal The type of local indices. See the
/// documentation of Map for requirements.
/// \tparam GlobalOrdinal The type of global indices. See the
/// documentation of Map for requirements.
/// \tparam Node The Kokkos Node type. See the documentation of Map
/// for requirements.
///
/// An Operator takes a MultiVector as input, and fills a given
/// output MultiVector with the result. The input and output
/// MultiVector objects must have the same number of columns
/// (vectors). However, they need not have the same numbers of rows
/// or the same parallel distributions. The <i>domain</i> of the
/// Operator describes the parallel distribution of valid input
/// MultiVector objects, and the <i>range</i> of the Operator
/// describes the parallel distribution of valid output MultiVector
/// objects.
///
/// Operator is just an interface, not an implementation. Many
/// different classes implement this interface, including sparse
/// matrices, direct solvers, iterative solvers, and
/// preconditioners.
template <class Scalar = ::Tpetra::Details::DefaultTypes::scalar_type,
class LocalOrdinal = ::Tpetra::Details::DefaultTypes::local_ordinal_type,
class GlobalOrdinal = ::Tpetra::Details::DefaultTypes::global_ordinal_type,
class Node = ::Tpetra::Details::DefaultTypes::node_type>
class Operator : virtual public Teuchos::Describable {
public:
/** \name Typedefs that give access to the template parameters. */
//@{
//! The type of the entries of the input and output multivectors.
typedef Scalar scalar_type;
//! The local index type.
typedef LocalOrdinal local_ordinal_type;
//! The global index type.
typedef GlobalOrdinal global_ordinal_type;
//! The Kokkos Node type.
typedef Node node_type;
//@}
/** \name Pure virtual functions to be overridden by subclasses. */
//@{
//! The Map associated with the domain of this operator, which must be compatible with X.getMap().
virtual Teuchos::RCP<const Map<LocalOrdinal,GlobalOrdinal,Node> > getDomainMap() const = 0;
//! The Map associated with the range of this operator, which must be compatible with Y.getMap().
virtual Teuchos::RCP<const Map<LocalOrdinal,GlobalOrdinal,Node> > getRangeMap() const = 0;
//! \brief Computes the operator-multivector application.
/*! Loosely, performs \f$Y = \alpha \cdot A^{\textrm{mode}} \cdot X + \beta \cdot Y\f$. However, the details of operation
vary according to the values of \c alpha and \c beta. Specifically
- if <tt>beta == 0</tt>, apply() <b>must</b> overwrite \c Y, so that any values in \c Y (including NaNs) are ignored.
- if <tt>alpha == 0</tt>, apply() <b>may</b> short-circuit the operator, so that any values in \c X (including NaNs) are ignored.
*/
virtual void
apply (const MultiVector<Scalar,LocalOrdinal,GlobalOrdinal,Node> &X,
MultiVector<Scalar,LocalOrdinal,GlobalOrdinal,Node> &Y,
Teuchos::ETransp mode = Teuchos::NO_TRANS,
Scalar alpha = Teuchos::ScalarTraits<Scalar>::one(),
Scalar beta = Teuchos::ScalarTraits<Scalar>::zero()) const = 0;
/// \brief Whether this operator supports applying the transpose or conjugate transpose.
///
/// By default, this returns false. Subclasses must override this
/// method if they can support apply() with
/// <tt>mode=Teuchos::TRANS</tt> or
/// <tt>mode=Teuchos::CONJ_TRANS</tt>.
virtual bool hasTransposeApply() const;
//@}
};
template <class Scalar, class LocalOrdinal, class GlobalOrdinal, class Node>
bool Operator<Scalar,LocalOrdinal,GlobalOrdinal,Node>::hasTransposeApply() const {
return false;
}
} // Tpetra namespace
#endif // TPETRA_OPERATOR_HPP
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