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BelosMatOrthoManager.hpp
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1// @HEADER
2// *****************************************************************************
3// Belos: Block Linear Solvers Package
4//
5// Copyright 2004-2016 NTESS and the Belos contributors.
6// SPDX-License-Identifier: BSD-3-Clause
7// *****************************************************************************
8// @HEADER
9
14
15#ifndef BELOS_MATORTHOMANAGER_HPP
16#define BELOS_MATORTHOMANAGER_HPP
17
36
37#include "BelosConfigDefs.hpp"
38#include "BelosTypes.hpp"
39#include "BelosOrthoManager.hpp"
44
45namespace Belos {
46
47 template <class ScalarType, class MV, class OP, class DM = DefaultDenseMatrix<int,ScalarType>>
48 class MatOrthoManager : public OrthoManager<ScalarType,MV,DM> {
49 protected:
50 Teuchos::RCP<const OP> _Op;
51 bool _hasOp;
52
53 public:
55
56
57 MatOrthoManager(Teuchos::RCP<const OP> Op = Teuchos::null) : _Op(Op), _hasOp(Op!=Teuchos::null) {};
58
60 virtual ~MatOrthoManager() {};
62
64
65
67 void setOp( Teuchos::RCP<const OP> Op ) {
68 _Op = Op;
69 _hasOp = (_Op != Teuchos::null);
70 };
71
73 Teuchos::RCP<const OP> getOp() const { return _Op; }
74
76
77
79
80
85 void innerProd( const MV& X, const MV& Y,
86 DM& Z ) const {
87 typedef Teuchos::ScalarTraits<ScalarType> SCT;
90
91 Teuchos::RCP<const MV> P,Q;
92 Teuchos::RCP<MV> R;
93
94 if (_hasOp) {
95 // attempt to minimize the amount of work in applying
96 if ( MVT::GetNumberVecs(X) < MVT::GetNumberVecs(Y) ) {
97 R = MVT::Clone(X,MVT::GetNumberVecs(X));
98 OPT::Apply(*_Op,X,*R);
99 P = R;
100 Q = Teuchos::rcp( &Y, false );
101 }
102 else {
103 P = Teuchos::rcp( &X, false );
104 R = MVT::Clone(Y,MVT::GetNumberVecs(Y));
105 OPT::Apply(*_Op,Y,*R);
106 Q = R;
107 }
108 }
109 else {
110 P = Teuchos::rcp( &X, false );
111 Q = Teuchos::rcp( &Y, false );
112 }
113
114 MVT::MvTransMv(SCT::one(),*P,*Q,Z);
115 }
116
123 void innerProd( const MV& X, const MV& Y, Teuchos::RCP<const MV> MY,
124 DM& Z ) const {
125 typedef Teuchos::ScalarTraits<ScalarType> SCT;
127
128 Teuchos::RCP<MV> P,Q;
129
130 if ( MY == Teuchos::null ) {
131 innerProd(X,Y,Z);
132 }
133 else if ( _hasOp ) {
134 // the user has done the matrix vector for us
135 MVT::MvTransMv(SCT::one(),X,*MY,Z);
136 }
137 else {
138 // there is no matrix vector
139 MVT::MvTransMv(SCT::one(),X,Y,Z);
140 }
141 }
142
145 void norm( const MV& X, std::vector< typename Teuchos::ScalarTraits<ScalarType>::magnitudeType >& normvec ) const {
146 norm(X,Teuchos::null,normvec);
147 }
148
166 void
167 norm (const MV& X,
168 Teuchos::RCP<const MV> MX,
169 std::vector<typename Teuchos::ScalarTraits<ScalarType>::magnitudeType>& normvec) const
170 {
171 typedef Teuchos::ScalarTraits<ScalarType> SCT;
172 typedef Teuchos::ScalarTraits<typename SCT::magnitudeType> MT;
175
176 int nvecs = MVT::GetNumberVecs(X);
177
178 // Make sure that normvec has enough entries to hold the norms
179 // of all the columns of X. std::vector<T>::size_type is
180 // unsigned, so do the appropriate cast to avoid signed/unsigned
181 // comparisons that trigger compiler warnings.
182 if (normvec.size() < static_cast<size_t>(nvecs))
183 normvec.resize (nvecs);
184
185 if (!_hasOp) {
186 // X == MX, since the operator M is the identity.
187 MX = Teuchos::rcp(&X, false);
188 MVT::MvNorm(X, normvec);
189 }
190 else {
191 // The caller didn't give us a previously computed MX, so
192 // apply the operator. We assign to MX only after applying
193 // the operator, so that if the application fails, MX won't be
194 // modified.
195 if(MX == Teuchos::null) {
196 Teuchos::RCP<MV> tempVec = MVT::Clone(X,nvecs);
197 OPT::Apply(*_Op,X,*tempVec);
198 MX = tempVec;
199 }
200 else {
201 // The caller gave us a previously computed MX. Make sure
202 // that it has at least as many columns as X.
203 const int numColsMX = MVT::GetNumberVecs(*MX);
204 TEUCHOS_TEST_FOR_EXCEPTION(numColsMX < nvecs, std::invalid_argument,
205 "MatOrthoManager::norm(X, MX, normvec): "
206 "MX has fewer columns than X: "
207 "MX has " << numColsMX << " columns, "
208 "and X has " << nvecs << " columns.");
209 }
210
211 std::vector<ScalarType> dotvec(nvecs);
212 MVT::MvDot(X,*MX,dotvec);
213 for (int i=0; i<nvecs; i++) {
214 normvec[i] = MT::squareroot( SCT::magnitude(dotvec[i]) );
215 }
216 }
217 }
218
219
241 virtual void project ( MV &X, Teuchos::RCP<MV> MX,
242 Teuchos::Array<Teuchos::RCP<DM> > C,
243 Teuchos::ArrayView<Teuchos::RCP<const MV> > Q) const = 0;
244
245
246
249 virtual void project ( MV &X,
250 Teuchos::Array<Teuchos::RCP<DM> > C,
251 Teuchos::ArrayView<Teuchos::RCP<const MV> > Q) const {
252 project(X,Teuchos::null,C,Q);
253 }
254
276 virtual int normalize ( MV &X, Teuchos::RCP<MV> MX,
277 Teuchos::RCP<DM> B ) const = 0;
278
279
282 virtual int normalize ( MV &X, Teuchos::RCP<DM> B ) const {
283 return normalize(X,Teuchos::null,B);
284 }
285
286
287 protected:
288 virtual int
290 Teuchos::RCP<MV> MX,
291 Teuchos::Array<Teuchos::RCP<DM> > C,
292 Teuchos::RCP<DM> B,
293 Teuchos::ArrayView<Teuchos::RCP<const MV> > Q) const = 0;
294
295 virtual int
297 Teuchos::Array<Teuchos::RCP<DM> > C,
298 Teuchos::RCP<DM> B,
299 Teuchos::ArrayView<Teuchos::RCP<const MV> > Q) const
300 {
301 return this->projectAndNormalizeWithMxImpl (X, Teuchos::null, C, B, Q);
302 }
303
304 public:
305
340 int
342 Teuchos::RCP<MV> MX,
343 Teuchos::Array<Teuchos::RCP<DM> > C,
344 Teuchos::RCP<DM> B,
345 Teuchos::ArrayView<Teuchos::RCP<const MV> > Q) const
346 {
347 return this->projectAndNormalizeWithMxImpl (X, MX, C, B, Q);
348 }
349
351
353
356 virtual typename Teuchos::ScalarTraits<ScalarType>::magnitudeType
357 orthonormError(const MV &X) const {
358 return orthonormError(X,Teuchos::null);
359 }
360
364 virtual typename Teuchos::ScalarTraits<ScalarType>::magnitudeType
365 orthonormError(const MV &X, Teuchos::RCP<const MV> MX) const = 0;
366
369 virtual typename Teuchos::ScalarTraits<ScalarType>::magnitudeType
370 orthogError(const MV &X1, const MV &X2) const {
371 return orthogError(X1,Teuchos::null,X2);
372 }
373
378 virtual typename Teuchos::ScalarTraits<ScalarType>::magnitudeType
379 orthogError(const MV &X1, Teuchos::RCP<const MV> MX1, const MV &X2) const = 0;
380
382
383 };
384
385} // end of Belos namespace
386
387
388#endif
389
390// end of file BelosMatOrthoManager.hpp
Belos header file which uses auto-configuration information to include necessary C++ headers.
Full specialization of Belos::DenseMatTraits for Kokkos::DualView with arbitrary scalarType....
Declaration of basic traits for the multivector type.
Class which defines basic traits for the operator type.
Templated virtual class for providing orthogonalization/orthonormalization methods.
Full specialization of Belos::DenseMatTraits for Teuchos::SerialDenseMatrix with ordinal type int and...
Collection of types and exceptions used within the Belos solvers.
virtual void project(MV &X, Teuchos::Array< Teuchos::RCP< DM > > C, Teuchos::ArrayView< Teuchos::RCP< const MV > > Q) const
This method calls project(X,Teuchos::null,C,Q); see documentation for that function.
virtual int normalize(MV &X, Teuchos::RCP< DM > B) const
This method calls normalize(X,Teuchos::null,B); see documentation for that function.
void innerProd(const MV &X, const MV &Y, DM &Z) const
Provides the inner product defining the orthogonality concepts, using the provided operator.
virtual int projectAndNormalizeImpl(MV &X, Teuchos::Array< Teuchos::RCP< DM > > C, Teuchos::RCP< DM > B, Teuchos::ArrayView< Teuchos::RCP< const MV > > Q) const
virtual Teuchos::ScalarTraits< ScalarType >::magnitudeType orthonormError(const MV &X) const
This method computes the error in orthonormality of a multivector.
void norm(const MV &X, std::vector< typename Teuchos::ScalarTraits< ScalarType >::magnitudeType > &normvec) const
Provides the norm induced by innerProd().
virtual Teuchos::ScalarTraits< ScalarType >::magnitudeType orthogError(const MV &X1, Teuchos::RCP< const MV > MX1, const MV &X2) const =0
This method computes the error in orthogonality of two multivectors. The method has the option of exp...
virtual int normalize(MV &X, Teuchos::RCP< MV > MX, Teuchos::RCP< DM > B) const =0
This method takes a multivector X and attempts to compute an orthonormal basis for ,...
void innerProd(const MV &X, const MV &Y, Teuchos::RCP< const MV > MY, DM &Z) const
Provides the inner product defining the orthogonality concepts, using the provided operator....
MatOrthoManager(Teuchos::RCP< const OP > Op=Teuchos::null)
Default constructor.
virtual int projectAndNormalizeWithMxImpl(MV &X, Teuchos::RCP< MV > MX, Teuchos::Array< Teuchos::RCP< DM > > C, Teuchos::RCP< DM > B, Teuchos::ArrayView< Teuchos::RCP< const MV > > Q) const =0
void setOp(Teuchos::RCP< const OP > Op)
Set operator.
int projectAndNormalize(MV &X, Teuchos::RCP< MV > MX, Teuchos::Array< Teuchos::RCP< DM > > C, Teuchos::RCP< DM > B, Teuchos::ArrayView< Teuchos::RCP< const MV > > Q) const
Given a set of bases Q[i] and a multivector X, this method computes an orthonormal basis for .
virtual void project(MV &X, Teuchos::RCP< MV > MX, Teuchos::Array< Teuchos::RCP< DM > > C, Teuchos::ArrayView< Teuchos::RCP< const MV > > Q) const =0
Given a list of (mutually and internally) orthonormal bases Q, this method takes a multivector X and ...
virtual Teuchos::ScalarTraits< ScalarType >::magnitudeType orthonormError(const MV &X, Teuchos::RCP< const MV > MX) const =0
This method computes the error in orthonormality of a multivector. The method has the option of explo...
void norm(const MV &X, Teuchos::RCP< const MV > MX, std::vector< typename Teuchos::ScalarTraits< ScalarType >::magnitudeType > &normvec) const
Compute norm of each column of X.
Teuchos::RCP< const OP > getOp() const
Get operator.
virtual Teuchos::ScalarTraits< ScalarType >::magnitudeType orthogError(const MV &X1, const MV &X2) const
This method computes the error in orthogonality of two multivectors. This method.
virtual ~MatOrthoManager()
Destructor.
Traits class which defines basic operations on multivectors.
Class which defines basic traits for the operator type.
OrthoManager()
Default constructor.

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