Ginkgo  Generated from pipelines/2721898507 branch based on develop. Ginkgo version 2.0.0
A numerical linear algebra library targeting many-core architectures
Classes | Public Types | Public Member Functions | Static Public Member Functions | Friends | List of all members
gko::experimental::reorder::Mc64< ValueType, IndexType > Class Template Referencefinal

MC64 is an algorithm for permuting large entries to the diagonal of a sparse matrix. More...

#include <ginkgo/core/reorder/mc64.hpp>

Inheritance diagram for gko::experimental::reorder::Mc64< ValueType, IndexType >:
[legend]
Collaboration diagram for gko::experimental::reorder::Mc64< ValueType, IndexType >:
[legend]

Classes

struct  parameters_type
 

Public Types

using value_type = ValueType
 
using index_type = IndexType
 
using result_type = Composition< value_type >
 
using matrix_type = matrix::Csr< value_type, index_type >
 

Public Member Functions

const parameters_typeget_parameters () const
 Returns the parameters used to construct the factory. More...
 
std::unique_ptr< result_typegenerate (std::shared_ptr< const LinOp > system_matrix) const
 
- Public Member Functions inherited from gko::LinOpFactory
std::unique_ptr< LinOpgenerate (std::shared_ptr< const LinOp > input) const
 
- Public Member Functions inherited from gko::PolymorphicObject
PolymorphicObjectoperator= (const PolymorphicObject &)
 
std::shared_ptr< const Executorget_executor () const noexcept
 Returns the Executor of the object. More...
 
- Public Member Functions inherited from gko::log::EnableLogging< PolymorphicObject >
void add_logger (std::shared_ptr< const Logger > logger) override
 
void remove_logger (const Logger *logger) override
 
void remove_logger (ptr_param< const Logger > logger)
 
const std::vector< std::shared_ptr< const Logger > > & get_loggers () const override
 
void clear_loggers () override
 
- Public Member Functions inherited from gko::log::Loggable
void remove_logger (ptr_param< const Logger > logger)
 

Static Public Member Functions

static parameters_type build ()
 Creates a new parameter_type to set up the factory.
 

Friends

class enable_parameters_type< parameters_type, Mc64< ValueType, IndexType > >
 

Detailed Description

template<typename ValueType = default_precision, typename IndexType = int32>
class gko::experimental::reorder::Mc64< ValueType, IndexType >

MC64 is an algorithm for permuting large entries to the diagonal of a sparse matrix.

This approach can increase numerical stability of e.g. an LU factorization without pivoting. Under the assumption of working on a nonsingular square matrix, the algorithm computes a minimum weight perfect matching on a weighted edge bipartite graph of the matrix. It is described in detail in "On Algorithms for Permuting Large Entries to the Diagonal of a Sparse Matrix" (Duff, Koster, 2001, DOI: 10.1137/S0895479899358443). There are two strategies for choosing the weights supported:

This class creates a Combination of two ScaledPermutations representing the row and column permutation and scaling factors computed by this algorithm.

Template Parameters
ValueTypeType of the values of all matrices used in this class
IndexTypeType of the indices of all matrices used in this class

Member Function Documentation

◆ generate()

template<typename ValueType = default_precision, typename IndexType = int32>
std::unique_ptr<result_type> gko::experimental::reorder::Mc64< ValueType, IndexType >::generate ( std::shared_ptr< const LinOp system_matrix) const

Note
This function overrides the default LinOpFactory::generate to return a Permutation instead of a generic LinOp, which would need to be cast to ScaledPermutation again to access its indices. It is only necessary because smart pointers aren't covariant.

◆ get_parameters()

template<typename ValueType = default_precision, typename IndexType = int32>
const parameters_type& gko::experimental::reorder::Mc64< ValueType, IndexType >::get_parameters ( ) const
inline

Returns the parameters used to construct the factory.

Returns
the parameters used to construct the factory.

The documentation for this class was generated from the following file: