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// ***********************************************************************
//
// Moocho: Multi-functional Object-Oriented arCHitecture for Optimization
// Copyright (2003) 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 Roscoe A. Bartlett (rabartl@sandia.gov)
//
// ***********************************************************************
// @HEADER
#ifndef MATRIX_SYM_POS_DEF_CHOL_FACTOR_H
#define MATRIX_SYM_POS_DEF_CHOL_FACTOR_H
#include "AbstractLinAlgPack_Types.hpp"
#include "AbstractLinAlgPack_MatrixExtractInvCholFactor.hpp"
#include "AbstractLinAlgPack_MatrixSymAddDelUpdateable.hpp"
#include "AbstractLinAlgPack_MatrixSymOpNonsingSerial.hpp"
#include "AbstractLinAlgPack_MatrixSymDenseInitialize.hpp"
#include "AbstractLinAlgPack_MatrixSymOpGetGMSSymMutable.hpp"
#include "AbstractLinAlgPack_MatrixSymSecant.hpp"
#include "DenseLinAlgPack_DMatrixClass.hpp"
#include "DenseLinAlgPack_DMatrixAsTriSym.hpp"
#include "SerializationPack_Serializable.hpp"
#include "Teuchos_RCP.hpp"
#include "ReleaseResource.hpp"
namespace AbstractLinAlgPack {
/** \brief A do all class for dense symmetric positive definite matrices
* that stores the original matrix and/or its upper cholesky factor.
*
* This matrix class supports a boat load of interfaces. It is ment to be
* a do all matrix class for all dense positive definite matrices stored as
* the upper cholesky factor and/or the lower symmetric nonfactorized
* portion. It is designed to meet many different needs and apply in many different
* contexts. Objects from this class can represent matrices of the form:
\verbatim
M = scale * U' * U\endverbatim
* where <tt>U</tt> is an upper triangular cholesky factor (i.e. the diagonal of
* <tt>U</tt> is positive). Also, the lower part of <tt>M</tt> may also be stored
* and manipulated. The reason for maintaining the unfactorized matrix
* also is to allow its use in contexts where the cholesky factor may not
* be needed since linear systems are never solved for. It is also useful
* for (extended precision) iterative refinement.
*
* The purpose of <tt>scale</tt> in <tt>M = scale * U' * U</tt> is in order to allow
* matrices of this type to represent positive definite (scale > 0)
* or negative definite (scale < 0) matrices.
*
* This class allows you to do a bunch of stuff with these matrix objects:
* \begin{itemize}
* \item BLAS operations (\Ref{MatrixSymOp})
* \item Solve for linear systems (\Ref{MatrixSymFactorized})
* \item Initialize from a dense symmetric matrix, provided that the matrix
* is positive definite (\Ref{MatrixSymDenseInitialize}) (default implementation)
* \item Extract a dense inverse cholesky factor (\Ref{MatrixExtractInvCholFactor})
* \item Perform BFGS positive definite secant updates (\Ref{MatrixSymSecant})
* (default implementation)
* \item Add rows/cols (provided new matrix is p.d. (scale > 0) or n.d. (scale < 0)) and
* remove rows/cols (\Ref{MatrixSymAddDelUpdateable}) and update the factors.
* Note that these operations will change the size of <tt>M</tt> and/or <tt>U</tt>.
* \end{itemize}
*
* The <tt>DMatrixSliceTri</tt> view <tt>U</tt> is really a subview of another <tt>DMatrixSlice</tt>
* <tt>MU_store</tt>. The matrix <tt>U</tt> is defined as:
*
* <tt>U = tri(MU_store(U_l_r:U_l_r+M_size-1,U_l_c+1:U_l_c+M_size),upper,nonunit)</tt>.
*
* The <tt>DMatrixSliceSym</tt> view <tt>M</tt> is really another subview of <tt>MU_store</tt>:
*
* <tt>M = sym(MU_store(M_l_r+1:M_l_r+M_size,M_l_c:M_l_c+M_size-1),lower)</tt>.
*
* The reason for the offsets in the definition of <tt>M</tt> and <tt>U</tt> above is to keep the
* diagonal of <tt>MU_store</tt> open for use as workspace.
*
* To allow for more flexible resourse management, this class maintains a
* <tt>RCP<ReleaseResource></tt> object so whatever memory needs to be released
* will be released when <tt>MU_store</tt> is no longer needed. This class will also
* allocate its own memory if none is set through the constructor or the
* init_setup(...) method.
*
* In short, this class should be able to handle most uses for a dense symmetric
* positive definite matrix stored as a cholesky factor.
* Also, direct access is given to <tt>U</tt>, <tt>M</tt>, <tt>MU_store</tt> and the ability
* to change the setup. I don't know what more do you want!
*
* More operations will be overridden as they are needed by various applications.
*/
class MatrixSymPosDefCholFactor
: virtual public AbstractLinAlgPack::MatrixSymOpNonsingSerial // doxygen needs full name
, virtual public AbstractLinAlgPack::MatrixSymDenseInitialize // ""
, virtual public AbstractLinAlgPack::MatrixSymOpGetGMSSymMutable // ""
, virtual public MatrixExtractInvCholFactor
, virtual public MatrixSymSecant
, virtual public MatrixSymAddDelUpdateable
, virtual public SerializationPack::Serializable
{
public:
/** @name Public types */
//@{
/** \brief . */
typedef Teuchos::RCP<
MemMngPack::ReleaseResource> release_resource_ptr_t;
/** \brief PostMod class to use with <tt>MemMngPack::AbstractFactorStd</tt>.
*/
class PostMod {
public:
/** \brief . */
PostMod(
bool maintain_original = true
,bool maintain_factor = false
,bool allow_factor = true
)
:maintain_original_(maintain_original)
,maintain_factor_(maintain_factor)
,allow_factor_(allow_factor)
{}
/** \brief . */
void initialize(MatrixSymPosDefCholFactor* p) const
{
p->init_setup(
NULL,Teuchos::null,0 // Allocate own storage
,maintain_original_,maintain_factor_,allow_factor_
);
}
private:
bool maintain_original_;
bool maintain_factor_;
bool allow_factor_;
}; // end PostMod
//@}
/** @name Constructors/initalizers */
//@{
/** \brief Initialize to uninitialized.
*
* By default if init_setup(...) is not called then this object
* will allocate its own storage and maintain_original == true
* and maintain_factor = false.
*/
MatrixSymPosDefCholFactor();
/** \brief Initialize with possible storage.
*
* This constructor just calls <tt>this->init_setup(...)</tt>.
*/
MatrixSymPosDefCholFactor(
DMatrixSlice *MU_store
,const release_resource_ptr_t& release_resource_ptr = Teuchos::null
,size_type max_size = 0
,bool maintain_original = true
,bool maintain_factor = false
,bool allow_factor = true
,bool set_full_view = true
,value_type scale = 1.0
);
/** \brief Initial storage setup and possibly the view.
*
* @param MU_store [in/state]
* If <tt>MU_store != NULL</tt> then this matrix is
* used to store the original matrix and/or its
* cholesky factor. This matrix may or may not be
* initialized and ready to go. The maxinum size
* for <tt>M</tt> that can be stored is <tt>max_size =</tt>
* <tt>min(MU_store.rows(),MU_store.cols())-1</tt>. The reason
* for this is that the diagonal of <tt>MU_store</tt> is used
* as workspace. If <tt>maintain_original == true</tt> then any portion
* of the lower triangular region below the center
* diagonal is open game to be accessed. If
* <tt>allow_factor == true</tt> then any portion of the
* center diagonal or the upper triangular region
* above the diagonal is fair game to be accessed.
* If <tt>MU_store == NULL</tt> then any current
* storage is unset and <tt>this</tt> matrix object is then
* free to allocate its own storage as needed.
* @param release_resource_ptr
* [in] Only significant if <tt>MU_store != NULL</tt>.
* Points to a resource to be released when
* <tt>MU_store</tt> is no longer needed.
* @param max_size [in] Only significant if<tt>MU_store == NULL</tt>.
* If <tt>max_size > 0</tt> then this is the maximum size the matrix will be sized to.
* If <tt>max_size == 0</tt> then the max size will be determined by the other initialization
* functions.
* @param maintain_original
* [in] Always significant. If true then the original
* matrix will be maintained in the lower triangle of
* <tt>this->MU_store()</tt> (see intro).
* @param maintain_factor
* [in] Always significant. If true then the cholesky
* factor will be maintained in the upper triangle of
* <tt>this->MU_store()</tt> (see intro).
* @param allow_factor
* [in] Only significant if <tt>maintain_factor == false</tt>.
* If true then the factorization can be
* computed in the upper triangular portion
* of <tt>MU_store</tt>. Otherwise it can not.
* @param set_full_view
* [in] Only significant if <tt>MU_store != NULL</tt>.
* If true then <tt>this</tt> will be setup as the
* full view of <tt>MU_store</tt> and <tt>MU_store</tt> should
* already be initialized properly.
* @param scale [in] Only significant if <tt>MU_store != NULL</tt> and <tt>set_full_view == true</tt>
* (see intro).
*
* Postconditions:<ul>
* <li> [<tt>MU_store!=NULL && set_full_view==true</tt>]
* <tt>this->rows() == min( MU_store->rows(), MU_store->cols() ) - 1</tt>
* </ul>
*/
void init_setup(
DMatrixSlice *MU_store
,const release_resource_ptr_t& release_resource_ptr = Teuchos::null
,size_type max_size = 0
,bool maintain_original = true
,bool maintain_factor = false
,bool allow_factor = true
,bool set_full_view = true
,value_type scale = 1.0
);
/** \brief Resize the view <tt>M</tt> and <tt>U</tt> of <tt>MU_store</tt>.
*
* Preconditions:\begin{itemize}
* \item [<tt>!allocates_storage()</tt>] <tt>MU_store().rows() > 0</tt>
* \item <tt>M_size >= 0</tt>
* \item [<tt>M_size > 1</tt>] <tt>scale != 0.0</tt>
* \item <tt>maintain_original || maintain_factor</tt>
* \item [<tt>maintain_original</tt>] <tt>1 <= M_l_r <= M_l_c</tt>
* \item [<tt>maintain_original</tt>] <tt>M_l_r + M_size <= MU_store_.rows()</tt>
* \item <tt>U_l_r >= U_l_c</tt>
* \item [<tt>U_l_r > 0</tt>] <tt>U_l_c + M_size <= MU_store_.cols()</tt>
* \end{itemize}
*
* @param M_size [in] Size of <tt>M</tt> (see intro). If <tt>M_size == 0</tt> then the
* matrix will be set to a size of zero.
* @param scale [in] Only significant if <tt>M_size > 0</tt>. If <tt>scale > 0</tt> then <tt>M</tt> must
* be p.d. and if <tt>scale < 0</tt> then n.d.
* @param maintain_original
* [in] Always significant.
* If true then original <tt>M</tt> is maintained and also
* elements in <tt>this->M()</tt> are expected to be initialized
* already. If false then the lower triangular portion of
* <tt>MU_store()</tt> is strictly off limits and will never be
* touched.
* @param M_l_r [in] Only significant if <tt>M_size > 0</tt>. Lower row index for <tt>M</tt> (see intro)
* @param M_l_c [in] Only significant if <tt>M_size > 0</tt>. Lower column index for <tt>M</tt> (see intro)
* @param maintain_factor
* [in] Always significant.
* If true then the factor <tt>U</tt> is maintained and also
* the elements in <tt>this->U()</tt> are expected to be initialized
* already. If false then the factor may still be computed
* and stored in the upper triangular part of <tt>MU_store()</tt>
* if needed by members (such as <tt>V_InvMtV(...)</tt>) but only if
* <tt>U_l_r > 0</tt>.
* @param U_l_r [in] If <tt>M_size == 0</tt> then only <tt>U_l_r == 0</tt> and <tt>U_l_r > 0</tt> is significant.
* Otherwise <tt>U_l_r</tt> is the lower row index for <tt>U</tt> (see intro).
* If <tt>U_l_r == 0</tt> then the upper triangular portion of <tt>MU_store()</tt> is strictly
* off limits and the factorization will never be computed.
* Any functions that need this factorization will throw
* exceptions in these cases.
* @param U_l_c [in] Only significant if <tt>U_l_r > 0</tt>.
* Lower column index for <tt>U</tt> (see intro).
*/
void set_view(
size_t M_size
,value_type scale
,bool maintain_original
,size_t M_l_r
,size_t M_l_c
,bool maintain_factor
,size_t U_l_r
,size_t U_l_c
);
/** \brief Set the default pivot tolerance.
*/
void pivot_tols( PivotTolerances pivot_tols );
/** \brief . */
PivotTolerances pivot_tols() const;
//@}
/** @name Access representation */
//@{
/** \brief Get the current setup.
*/
void get_view_setup(
size_t *M_size
,value_type *scale
,bool *maintain_original
,size_t *M_l_r
,size_t *M_l_c
,bool *maintain_factor
,size_t *U_l_r
,size_t *U_l_c
) const;
/** \brief Return if this object owns and allocates storage.
*/
bool allocates_storage() const;
/** \brief Get access to MU_store.
*/
DMatrixSlice& MU_store();
/** \brief . */
const DMatrixSlice& MU_store() const;
/** \brief Get view of U.
*/
DMatrixSliceTri U();
/** \brief . */
const DMatrixSliceTri U() const;
/** \brief Get view of lower part of M.
*/
DMatrixSliceSym M();
/** \brief . */
const DMatrixSliceSym M() const;
//@}
/** @name Overridden from MatrixBase */
//@{
/** \brief . */
size_type rows() const;
//@}
/** @name Overridden from MatrixOp */
//@{
/** \brief . */
void zero_out();
/** \brief . */
std::ostream& output(std::ostream& out) const;
/** \brief . */
bool Mp_StM(
MatrixOp* m_lhs, value_type alpha
,BLAS_Cpp::Transp trans_rhs
) const;
/** \brief . */
bool Mp_StM(
value_type alpha,const MatrixOp& M_rhs, BLAS_Cpp::Transp trans_rhs
);
/** \brief . */
bool syrk(
const MatrixOp &mwo_rhs
,BLAS_Cpp::Transp M_trans
,value_type alpha
,value_type beta
);
//@}
/** @name Overridden from MatrixOpSerial */
//@{
/** \brief . */
void Vp_StMtV(DVectorSlice* vs_lhs, value_type alpha, BLAS_Cpp::Transp trans_rhs1
, const DVectorSlice& vs_rhs2, value_type beta) const;
/** \brief . */
void Vp_StMtV(DVectorSlice* vs_lhs, value_type alpha, BLAS_Cpp::Transp trans_rhs1
, const SpVectorSlice& vs_rhs2, value_type beta) const;
/** \brief . */
void Vp_StPtMtV(DVectorSlice* vs_lhs, value_type alpha
, const GenPermMatrixSlice& P_rhs1, BLAS_Cpp::Transp P_rhs1_trans
, BLAS_Cpp::Transp M_rhs2_trans
, const DVectorSlice& vs_rhs3, value_type beta) const;
/** \brief . */
void Vp_StPtMtV(DVectorSlice* vs_lhs, value_type alpha
, const GenPermMatrixSlice& P_rhs1, BLAS_Cpp::Transp P_rhs1_trans
, BLAS_Cpp::Transp M_rhs2_trans
, const SpVectorSlice& sv_rhs3, value_type beta) const;
//@}
/** @name Overridden form MatrixSymOpSerial */
//@{
void Mp_StPtMtP( DMatrixSliceSym* sym_lhs, value_type alpha
, EMatRhsPlaceHolder dummy_place_holder
, const GenPermMatrixSlice& gpms_rhs, BLAS_Cpp::Transp gpms_rhs_trans
, value_type beta ) const;
//@}
/** @name Overridden from MatrixNonsingSerial */
//@{
/// With throw exception if factorization is not allowed.
void V_InvMtV(DVectorSlice* vs_lhs, BLAS_Cpp::Transp trans_rhs1
, const DVectorSlice& vs_rhs2) const;
/// With throw exception if factorization is not allowed.
void V_InvMtV(DVectorSlice* vs_lhs, BLAS_Cpp::Transp trans_rhs1
, const SpVectorSlice& sv_rhs2) const;
//@}
/** @name Overridden from MatrixSymNonsingSerial */
//@{
/// Will throw exception if factorization is not allowed.
void M_StMtInvMtM(
DMatrixSliceSym* sym_gms_lhs, value_type alpha
, const MatrixOpSerial& mwo, BLAS_Cpp::Transp mwo_trans, EMatrixDummyArg
) const;
//@}
/** @name Overridden from MatrixSymDenseInitialize */
//@{
/// Will resize view of matrices and reset scale
void initialize( const DMatrixSliceSym& M );
//@}
/** @name Overridden from MatrixSymOpGetGMSSym */
//@{
/** \brief . */
const DenseLinAlgPack::DMatrixSliceSym get_sym_gms_view() const;
/** \brief . */
void free_sym_gms_view(const DenseLinAlgPack::DMatrixSliceSym* sym_gms_view) const;
//@}
/** @name Overridden from MatrixSymOpGetGMSSymMutable */
//@{
/** \brief . */
DenseLinAlgPack::DMatrixSliceSym get_sym_gms_view();
/** \brief . */
void commit_sym_gms_view(DenseLinAlgPack::DMatrixSliceSym* sym_gms_view);
//@}
/** @name Overridden from MatrixExtractInvCholFactor */
//@{
/** \brief . */
void extract_inv_chol( DMatrixSliceTriEle* InvChol ) const;
//@}
/** @name Overridden from MatrixSymSecantUpdateble */
//@{
/// Will reset view and set scale
void init_identity( const VectorSpace& space_diag, value_type alpha );
/// Will reset view and set scale
void init_diagonal( const Vector& diag );
/// Must agree with current scale
void secant_update(VectorMutable* s, VectorMutable* y, VectorMutable* Bs);
//@}
/** @name Overridden from MatrixSymAddDelUpdateble */
//@{
/// Will reset view of U and M and reset scale
void initialize(
value_type alpha
,size_type max_size
);
/// Will reset view of U and M and reset scale
void initialize(
const DMatrixSliceSym &A
,size_type max_size
,bool force_factorization
,Inertia inertia
,PivotTolerances pivot_tols
);
/** \brief . */
size_type max_size() const;
/// Will be (rows(),0,0) if scale < 0 or (0,0,rows()) if scale > 0.
Inertia inertia() const;
/// Will set rows() == 0
void set_uninitialized();
/// Will throw exceptions if not p.d. (scale > 0) or n.d. (scale < 0).
void augment_update(
const DVectorSlice *t
,value_type alpha
,bool force_refactorization
,EEigenValType add_eigen_val
,PivotTolerances pivot_tols
);
/// Should always succeed unless user gives wrong value for drop_eigen_val
void delete_update(
size_type jd
,bool force_refactorization
,EEigenValType drop_eigen_val
,PivotTolerances pivot_tols
);
//@}
/** @name Overridden from Serializable */
//@{
/** \brief . */
void serialize( std::ostream &out ) const;
/** \brief . */
void unserialize( std::istream &in );
//@}
private:
// /////////////////////////////
// Private data members
bool maintain_original_;
bool maintain_factor_;
bool factor_is_updated_; // Is set to true if maintain_factor_=true
bool allocates_storage_; // If true then this object allocates the storage
release_resource_ptr_t release_resource_ptr_;
DMatrixSlice MU_store_;
size_t max_size_;
size_t M_size_, // M_size == 0 is flag that we are completely uninitialized
M_l_r_,
M_l_c_,
U_l_r_,
U_l_c_;
value_type scale_;
bool is_diagonal_;
PivotTolerances pivot_tols_;
DVector work_; // workspace.
// /////////////////////////////
// Private member functions
void assert_storage() const;
void allocate_storage(size_type max_size) const;
void assert_initialized() const;
void resize_and_zero_off_diagonal(size_type n, value_type scale);
void update_factorization() const;
std::string build_serialization_string() const;
static void write_matrix( const DMatrixSlice &Q, BLAS_Cpp::Uplo Q_uplo, std::ostream &out );
static void read_matrix( std::istream &in, BLAS_Cpp::Uplo Q_uplo, DMatrixSlice *Q );
}; // end class MatrixSymPosDefCholFactor
// ///////////////////////////////////////////////////////
// Inline members for MatrixSymPosDefCholFactor
inline
bool MatrixSymPosDefCholFactor::allocates_storage() const
{
return allocates_storage_;
}
inline
DMatrixSlice& MatrixSymPosDefCholFactor::MU_store()
{
return MU_store_;
}
inline
const DMatrixSlice& MatrixSymPosDefCholFactor::MU_store() const
{
return MU_store_;
}
inline
void MatrixSymPosDefCholFactor::get_view_setup(
size_t *M_size
,value_type *scale
,bool *maintain_original
,size_t *M_l_r
,size_t *M_l_c
,bool *maintain_factor
,size_t *U_l_r
,size_t *U_l_c
) const
{
*M_size = M_size_;
*scale = scale_;
*maintain_original = maintain_original_;
*M_l_r = maintain_original_ ? M_l_r_ : 0;
*M_l_c = maintain_original_ ? M_l_c_ : 0;
*maintain_factor = maintain_factor_;
*U_l_r = maintain_factor_ ? U_l_r_ : 0;
*U_l_c = maintain_factor_ ? U_l_c_ : 0;
}
inline
DMatrixSliceTri MatrixSymPosDefCholFactor::U()
{
return DenseLinAlgPack::nonconst_tri(
MU_store_(U_l_r_,U_l_r_+M_size_-1,U_l_c_+1,U_l_c_+M_size_)
, BLAS_Cpp::upper, BLAS_Cpp::nonunit
);
}
inline
const DMatrixSliceTri MatrixSymPosDefCholFactor::U() const
{
return DenseLinAlgPack::tri(
MU_store_(U_l_r_,U_l_r_+M_size_-1,U_l_c_+1,U_l_c_+M_size_)
, BLAS_Cpp::upper, BLAS_Cpp::nonunit
);
}
inline
DMatrixSliceSym MatrixSymPosDefCholFactor::M()
{
return DenseLinAlgPack::nonconst_sym(
MU_store_(M_l_r_+1,M_l_r_+M_size_,M_l_c_,M_l_c_+M_size_-1)
, BLAS_Cpp::lower
);
}
inline
const DMatrixSliceSym MatrixSymPosDefCholFactor::M() const
{
return DenseLinAlgPack::sym(
MU_store_(M_l_r_+1,M_l_r_+M_size_,M_l_c_,M_l_c_+M_size_-1)
, BLAS_Cpp::lower
);
}
} // end namespace AbstractLinAlgPack
#endif // MATRIX_SYM_POS_DEF_CHOL_FACTOR_H
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