/usr/include/openturns/ComplexMatrixImplementation.hxx is in libopenturns-dev 1.2-2.
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/**
* @file ComplexMatrixImplementation.hxx
* @brief ComplexMatrixImplementation implements the Matrix class with complex values
*
* Copyright (C) 2005-2013 EDF-EADS-Phimeca
*
* 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 3 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
* along with this library. If not, see <http://www.gnu.org/licenses/>.
*
* @author schueller
* @date 2012-04-18 17:56:46 +0200 (Wed, 18 Apr 2012)
*/
#ifndef OPENTURNS_COMPLEXMATRIXIMPLEMENTATION_HXX
#define OPENTURNS_COMPLEXMATRIXIMPLEMENTATION_HXX
#include "PersistentCollection.hxx"
#include "Collection.hxx"
#include "NumericalPoint.hxx"
#include "MatrixImplementation.hxx"
BEGIN_NAMESPACE_OPENTURNS
/**
* @class ComplexMatrixImplementation
*
* ComplexMatrixImplementation implements the classical mathematical ComplexMatrixImplementation
*/
class ComplexMatrixImplementation
: public PersistentCollection<NumericalComplex>
{
CLASSNAME;
#ifndef SWIG
/** Declaration of friend operators */
friend ComplexMatrixImplementation operator * (const NumericalComplex s,
const ComplexMatrixImplementation & matrix)
{
return matrix.operator * (s);
}
#endif
public:
typedef Collection<NumericalComplex> NumericalComplexCollection;
typedef Collection<NumericalScalar> NumericalScalarCollection;
/** Default constructor */
ComplexMatrixImplementation();
/** Constructor with size (rowDim and colDim) */
ComplexMatrixImplementation(const UnsignedLong rowDim,
const UnsignedLong colDim);
/** Constructor from range of external collection */
template <class InputIterator>
ComplexMatrixImplementation(const UnsignedLong rowDim,
const UnsignedLong colDim,
const InputIterator first,
const InputIterator last);
/** Constructor from external collection */
/** If the dimensions of the matrix and of the collection */
/** do not correspond, either the collection is truncated */
/** or the rest of the matrix is filled with zeros */
ComplexMatrixImplementation(const UnsignedLong rowDim,
const UnsignedLong colDim,
const Collection<NumericalComplex> & elementsValues);
/** Constructor from external collection */
/** If the dimensions of the matrix and of the collection */
/** do not correspond, either the collection is truncated */
/** or the rest of the matrix is filled with zeros */
ComplexMatrixImplementation(const UnsignedLong rowDim,
const UnsignedLong colDim,
const Collection<NumericalScalar> & elementsValues);
/** Constructor from MatrixImplementation */
ComplexMatrixImplementation(const MatrixImplementation & matrix);
/** Virtual constructor */
virtual ComplexMatrixImplementation * clone() const;
/** Set small elements to zero */
virtual ComplexMatrixImplementation clean(const NumericalScalar threshold) const;
virtual ComplexMatrixImplementation cleanHerm(const NumericalScalar threshold) const;
/** String converter */
virtual String __repr__() const;
virtual String __str__(const String & offset = "") const;
/** Operator () gives access to the elements of the ComplexMatrixImplementation (to modify these elements) */
/** The element of the ComplexMatrixImplementation is designated by its row number i and its column number j */
NumericalComplex & operator () (const UnsignedLong i,
const UnsignedLong j);
/** Operator () gives access to the elements of the ComplexMatrixImplementation (read only) */
/** The element of the ComplexMatrixImplementation is designated by its row number i and its column number j */
const NumericalComplex & operator () (const UnsignedLong i,
const UnsignedLong j) const;
/** Get the dimensions of the ComplexMatrixImplementation */
/** Number of rows */
const UnsignedLong getNbRows() const;
/** Number of columns */
const UnsignedLong getNbColumns() const;
/** Dimension (for square matrices only */
const UnsignedLong getDimension() const;
/** ComplexMatrixImplementation transpose */
ComplexMatrixImplementation transpose () const;
ComplexMatrixImplementation transposeHerm () const;
/** ComplexMatrixImplementation conjugate */
ComplexMatrixImplementation conjugate () const;
ComplexMatrixImplementation conjugateHerm () const;
/** ComplexMatrixImplementation conjugateTranspose */
ComplexMatrixImplementation conjugateTranspose () const;
/** "Hermitianize" ComplexMatrixImplementation in case it is an hermitian matrix (stored as a triangular matrix) */
void hermitianize() const;
/** Get the real part of the matrix */
MatrixImplementation realRect() const;
MatrixImplementation realSym() const;
/** Get the imaginary part of the matrix */
MatrixImplementation imagRect() const;
MatrixImplementation imagSym() const;
/** Operator overload */
/** ComplexMatrixImplementation addition (must have the same dimensions) */
ComplexMatrixImplementation operator + (const ComplexMatrixImplementation & matrix) const;
/** ComplexMatrixImplementation addition with MatrixImplementation */
ComplexMatrixImplementation operator + (const MatrixImplementation & matrix) const;
/** ComplexMatrixImplementation substraction (must have the same dimensions) */
ComplexMatrixImplementation operator - (const ComplexMatrixImplementation & matrix) const;
/** ComplexMatrixImplementation substraction with MatrixImplementation */
ComplexMatrixImplementation operator - (const MatrixImplementation & matrix) const;
/** Multiplication with a NumericalComplex */
ComplexMatrixImplementation operator * (const NumericalComplex s) const ;
/** Division by a NumericalComplex*/
ComplexMatrixImplementation operator / (const NumericalComplex s) const ;
/** ComplexMatrixImplementation multiplications (must have consistent dimensions) */
ComplexMatrixImplementation genProd(const ComplexMatrixImplementation & matrix) const;
ComplexMatrixImplementation symProd(const ComplexMatrixImplementation & m,
const char symSide) const;
ComplexMatrixImplementation hermProd(const ComplexMatrixImplementation & m,
const char hermSide) const;
/** Triangular matrix product : side argument L/R for the position of the triangular matrix, up/lo to tell if it */
ComplexMatrixImplementation triangularProd(const ComplexMatrixImplementation & m,
const char side = 'L',
const char uplo = 'L') const;
/** ComplexMatrixImplementation integer power */
ComplexMatrixImplementation genPower(const UnsignedLong n) const;
ComplexMatrixImplementation symPower(const UnsignedLong n) const;
ComplexMatrixImplementation hermPower(const UnsignedLong n) const;
/** Multiplications with a NumericalComplexCollection (must have consistent dimensions) */
NumericalComplexCollection genVectProd (const NumericalComplexCollection & pt) const;
NumericalComplexCollection genVectProd (const NumericalScalarCollection & pt) const;
NumericalComplexCollection genVectProd (const NumericalPoint & pt) const;
/** Using some optimization (for Hermitian matrix) */
NumericalComplexCollection hermVectProd (const NumericalComplexCollection & pt) const;
NumericalComplexCollection hermVectProd (const NumericalScalarCollection & pt) const;
NumericalComplexCollection hermVectProd (const NumericalPoint & pt) const;
/** Using triangular matrix */
NumericalComplexCollection triangularVectProd(const NumericalComplexCollection & pt,
const char side = 'L') const;
NumericalComplexCollection triangularVectProd(const NumericalScalarCollection & pt,
const char side = 'L') const;
NumericalComplexCollection triangularVectProd(const NumericalPoint & pt,
const char side = 'L') const;
/** Check if the matrix is self-adjoint */
virtual Bool isHermitian() const;
/** Check if the matrix is HPD */
virtual Bool isHermitianPositiveDefinite(const Bool keepIntact = true);
/** Build the Cholesky factorization of the matrix */
virtual ComplexMatrixImplementation computeCholesky(const Bool keepIntact = true);
/** Comparison operators */
Bool operator == (const ComplexMatrixImplementation & rhs) const ;
inline Bool operator != (const ComplexMatrixImplementation & rhs) const
{
return !((*this) == rhs);
}
/** Empty returns true if there is no element in the ComplexMatrixImplementation */
const Bool isEmpty() const;
/** Returns true if triangular lower or upper */
const Bool isTriangular(Bool lower = true) const;
/** Method save() stores the object through the StorageManager */
void save(Advocate & adv) const;
/** Method load() reloads the object from the StorageManager */
void load(Advocate & adv);
// These functions are only intended to be used by SWIG, DO NOT use them for your own purpose !
// INTENTIONALY NOT DOCUMENTED
const NumericalComplex * __baseaddress__ () const;
UnsignedLong __elementsize__ () const;
UnsignedLong __stride__ (UnsignedLong dim) const;
protected:
/** ComplexMatrixImplementation Dimensions */
UnsignedLong nbRows_;
UnsignedLong nbColumns_;
/** Position conversion function : the indices i & j are used to compute the actual position of the element in the collection */
inline UnsignedLong convertPosition (const UnsignedLong i,
const UnsignedLong j) const;
}; /* class ComplexMatrixImplementation */
inline UnsignedLong ComplexMatrixImplementation::convertPosition (const UnsignedLong i,
const UnsignedLong j) const
{
return i + nbRows_ * j ;
}
/** Constructor from range of external collection */
template <class InputIterator>
ComplexMatrixImplementation::ComplexMatrixImplementation(const UnsignedLong rowDim,
const UnsignedLong colDim,
const InputIterator first,
const InputIterator last)
: PersistentCollection<NumericalComplex>(rowDim * colDim, 0.0),
nbRows_(rowDim),
nbColumns_(colDim)
{
this->assign(first, last);
}
END_NAMESPACE_OPENTURNS
#endif /* OPENTURNS_COMPLEXMATRIXIMPLEMENTATION_HXX */
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