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// ***********************************************************************
//
// Thyra: Interfaces and Support for Abstract Numerical Algorithms
// Copyright (2004) Sandia Corporation
//
// Under terms of Contract DE-AC04-94AL85000, there is a non-exclusive
// license for use of this work by or on behalf of the U.S. Government.
//
// This library is free software; you can redistribute it and/or modify
// it under the terms of the GNU Lesser General Public License as
// published by the Free Software Foundation; either version 2.1 of the
// License, or (at your option) any later version.
//
// This library is distributed in the hope that it will be useful, but
// WITHOUT ANY WARRANTY; without even the implied warranty of
// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
// Lesser General Public License for more details.
//
// You should have received a copy of the GNU Lesser General Public
// License along with this library; if not, write to the Free Software
// Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307
// USA
// Questions? Contact Michael A. Heroux (maherou@sandia.gov)
//
// ***********************************************************************
// @HEADER
#ifndef THYRA_DEFAULT_MULTIPLIED_LINEAR_OP_DECL_HPP
#define THYRA_DEFAULT_MULTIPLIED_LINEAR_OP_DECL_HPP
#include "Thyra_MultipliedLinearOpBase.hpp"
#include "Teuchos_ConstNonconstObjectContainer.hpp"
namespace Thyra {
/** \brief Concrete composite <tt>LinearOpBase</tt> subclass that creates an
* implicitly multiplied linear operator out of one or more constituent
* <tt>LinearOpBase</tt> objects.
*
* This class represents a multiplied linear operator <tt>M</tt> of the form:
\verbatim
M = Op[0] * Op[1] * ... * Op[numOps-1]
\endverbatim
* where <tt>Op[]</tt> is an array of <tt>numOps</tt> <tt>LinearOp</tt>
* objects. Of course the operator <tt>M</tt> is not constructed explicitly
* but instead just applies the constituent linear operators accordingly using
* temporaries.
*
* In other words, this class defines <tt>apply()</tt> as:
\verbatim
y = alpha*M*x + beta*y
= alpha * ( Op[0] * ( Op[1] * ( .... ( Op[numOps-1] * x ) ... ) ) ) + beta * y
\endverbatim
* for the case where <tt>M_trans==NOTRANS</tt> and as:
\verbatim
y = alpha*M'*x + beta*y
= alpha * ( Op[numOps-1]' * ( .... ( Op[1]' * ( Op[0]' * x ) ) ... ) ) + beta * y
\endverbatim
* for the case where <tt>real_trans(M_trans)!=NOTRANS</tt> (where the
* transpose <tt>'</tt> either defines <tt>TRANS</tt> or <tt>CONJTRANS</tt>).
*
* Constructing a multiplied operator is easy. For example, suppose one wants
* to construct the multiplied operator <tt>D = A * B' * C</tt>. To do so one
* would do:
\code
template<class Scalar>
void constructD(
const RCP<const Thyra::LinearOpBase<Scalar> > &A,
const RCP<const Thyra::LinearOpBase<Scalar> > &B,
const RCP<const Thyra::LinearOpBase<Scalar> > &C,
const Ptr<RCP<const Thyra::LinearOpBase<Scalar> > > &D
)
{
typedef RCP<const Thyra::LinearOpBase<Scalar> > LOB;
*D = Teuchos::rcp(
new Thyra::DefaultMultipliedLinearOp<Scalar>(
Teuchos::tuple<LOB>(A, adjoin(B), C)()
)
);
}
\endcode
* Rather than calling the constructor directly, consider using the non-member helper
* functions described \ref Thyra_Op_Vec_MultipliedLinearOp_helpers_grp "here".
*
* \ingroup Thyra_Op_Vec_ANA_Development_grp
*/
template<class Scalar>
class DefaultMultipliedLinearOp : virtual public MultipliedLinearOpBase<Scalar>
{
public:
/** @name Constructors/initializers/accessors */
//@{
/** \brief Constructs to uninitialized.
*
* <b>Postconditions:</b><ul>
* <li><tt>this->numOps()==0</tt>
* </ul>
*/
DefaultMultipliedLinearOp();
/** \brief Initialize given a list of non-const linear operators.
*
* \param Ops [in] Array (length <tt>numOps</tt>) of constituent linear
* operators and their aggregated default definitions of the non-transposed
* operator.
*
* <b>Preconditions:</b><ul>
* <li><tt>numOps > 0</tt>
* <li><tt>Ops != NULL</tt>
* <li><tt>Ops[k].op().get()!=NULL</tt>, for <tt>k=0...numOps-1</tt>
* </ul>
*
* <b>Postconditions:</b><ul>
* <li><tt>this->numOps()==numOps</tt>
* <li><tt>this->getOp(k).op().get()==Ops[k].op().get()</tt>, for <tt>k=0...numOps-1</tt>
* </ul>
*/
void initialize(const ArrayView<const RCP<LinearOpBase<Scalar> > > &Ops);
/** \brief Initialize given a list of const linear operators.
*
* \param Ops [in] Array (length <tt>numOps</tt>) of constituent linear
* operators and their aggregated default definitions of the non-transposed
* operator.
*
* <b>Preconditions:</b><ul>
* <li><tt>numOps > 0</tt>
* <li><tt>Ops != NULL</tt>
* <li><tt>Ops[k].op().get()!=NULL</tt>, for <tt>k=0...numOps-1</tt>
* </ul>
*
* <b>Postconditions:</b><ul>
* <li><tt>this->numOps()==numOps</tt>
* <li><tt>this->getOp(k).op().get()==Ops[k].op().get()</tt>, for <tt>k=0...numOps-1</tt>
* </ul>
*/
void initialize(const ArrayView<const RCP<const LinearOpBase<Scalar> > > &Ops );
/** \brief Set to uninitialized.
*
* <b>Postconditions:</b><ul>
* <li><tt>this->numOps()==0</tt>
* </ul>
*/
void uninitialize();
//@}
/** @name Overridden from MultipliedLinearOpBase */
//@{
/** \brief . */
int numOps() const;
/** \brief . */
bool opIsConst(const int k) const;
/** \brief . */
RCP<LinearOpBase<Scalar> > getNonconstOp(const int k);
/** \brief . */
RCP<const LinearOpBase<Scalar> > getOp(const int k) const;
//@}
/** @name Overridden from LinearOpBase */
//@{
/** \brief Returns <tt>this->getOp(0).range() if <t>this->numOps() > 0</tt>
* and returns <tt>Teuchos::null</tt> otherwise.
*/
RCP< const VectorSpaceBase<Scalar> > range() const;
/** \brief Returns <tt>this->getOp(this->numOps()-1).domain()</tt> if
* <t>this->numOps() > 0</tt> and returns <tt>Teuchos::null</tt> otherwise.
*/
RCP< const VectorSpaceBase<Scalar> > domain() const;
/** \brief . */
RCP<const LinearOpBase<Scalar> > clone() const;
//@}
/** @name Overridden from Teuchos::Describable */
//@{
/** \brief Prints just the name <tt>DefaultMultipliedLinearOp</tt> along with
* the overall dimensions and the number of constituent operators.
*/
std::string description() const;
/** \brief Prints the details about the constituent linear operators.
*
* This function outputs different levels of detail based on the value passed in
* for <tt>verbLevel</tt>:
*
* ToDo: Finish documentation!
*/
void describe(
Teuchos::FancyOStream &out,
const Teuchos::EVerbosityLevel verbLevel
) const;
//@}
protected:
/** @name Overridden from LinearOpBase */
//@{
/** \brief Returns <tt>true</tt> only if all constituent operators support
* <tt>M_trans</tt>.
*/
bool opSupportedImpl(EOpTransp M_trans) const;
/** \brief . */
void applyImpl(
const EOpTransp M_trans,
const MultiVectorBase<Scalar> &X,
const Ptr<MultiVectorBase<Scalar> > &Y,
const Scalar alpha,
const Scalar beta
) const;
//@}
public:
/** \name Deprecated. */
//@{
/** \brief Deprecated. */
DefaultMultipliedLinearOp(
const int numOps_in,
const RCP<LinearOpBase<Scalar> > Ops[]
)
{
initialize(numOps_in, Ops);
}
/** \brief Deprecated. */
DefaultMultipliedLinearOp(
const int numOps_in,
const RCP<const LinearOpBase<Scalar> > Ops[]
)
{
initialize(numOps_in, Ops);
}
/** \brief Deprecated. */
void initialize(
const int numOps_in,
const RCP<LinearOpBase<Scalar> > Ops[]
)
{
initialize(Teuchos::arrayView(Ops, numOps_in));
}
/** \brief Deprecated. */
void initialize(
const int numOps_in,
const RCP<const LinearOpBase<Scalar> > Ops[]
)
{
initialize(Teuchos::arrayView(Ops, numOps_in));
}
//@}
private:
Array<Teuchos::ConstNonconstObjectContainer<LinearOpBase<Scalar> > > Ops_;
void assertInitialized() const;
void validateOps();
void setupDefaultObjectLabel();
// Not defined and not to be called
DefaultMultipliedLinearOp(const DefaultMultipliedLinearOp&);
DefaultMultipliedLinearOp& operator=(const DefaultMultipliedLinearOp&);
};
/** \brief Nonmember constructor.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
inline
RCP<DefaultMultipliedLinearOp<Scalar> >
defaultMultipliedLinearOp()
{
return Teuchos::rcp(new DefaultMultipliedLinearOp<Scalar>);
}
/** \brief Nonmember constructor.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
RCP<DefaultMultipliedLinearOp<Scalar> >
defaultMultipliedLinearOp(const ArrayView<const RCP<LinearOpBase<Scalar> > > &Ops)
{
RCP<DefaultMultipliedLinearOp<Scalar> > dmlo = defaultMultipliedLinearOp<Scalar>();
dmlo->initialize(Ops);
return dmlo;
}
/** \brief Nonmember constructor.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
RCP<DefaultMultipliedLinearOp<Scalar> >
defaultMultipliedLinearOp(const ArrayView<const RCP<const LinearOpBase<Scalar> > > &Ops)
{
RCP<DefaultMultipliedLinearOp<Scalar> > dmlo = defaultMultipliedLinearOp<Scalar>();
dmlo->initialize(Ops);
return dmlo;
}
/** \brief Form an implicit multiplication of two linear operators: <tt>M = A
* * B</tt>.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
RCP<LinearOpBase<Scalar> >
nonconstMultiply(
const RCP<LinearOpBase<Scalar> > &A,
const RCP<LinearOpBase<Scalar> > &B,
const std::string &M_label = ""
);
/** \brief Form an implicit multiplication of two linear operators: <tt>M = A
* * B</tt>.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
RCP<const LinearOpBase<Scalar> >
multiply(
const RCP<const LinearOpBase<Scalar> > &A,
const RCP<const LinearOpBase<Scalar> > &B,
const std::string &M_label = ""
);
/** \brief Form an implicit multiplication of three linear operators: <tt>M =
* A * B * C</tt>.
*
* \relates DefaultMultipliedLinearOp
*/
template<class Scalar>
RCP<const LinearOpBase<Scalar> >
multiply(
const RCP<const LinearOpBase<Scalar> > &A,
const RCP<const LinearOpBase<Scalar> > &B,
const RCP<const LinearOpBase<Scalar> > &C,
const std::string &M_label = ""
);
// /////////////////////////////////
// Inline members
template<class Scalar>
inline
void DefaultMultipliedLinearOp<Scalar>::assertInitialized() const
{
#ifdef TEUCHOS_DEBUG
TEST_FOR_EXCEPT( !( numOps() > 0 ) );
#endif
}
} // end namespace Thyra
#endif // THYRA_DEFAULT_MULTIPLIED_LINEAR_OP_DECL_HPP
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