On the preconditioned GAOR method for a linear complementarity problem with an \(M\)-matrix
type: Item
instance of: scholarly article
title: On the preconditioned GAOR method for a linear complementarity problem with an \(M\)-matrix
zbMATH Open document ID: 1498.65105
author: Shu-Xin Miao
author: Dan Zhang
published in: Journal of Inequalities and Applications
publication date: 2021-12-15T00:00:00Z
Mathematics Subject Classification ID: 65K15
Mathematics Subject Classification ID: 65F08
Mathematics Subject Classification ID: 90C33
zbMATH DE Number: 7445911
zbMATH Keywords: linear complementarity problem
zbMATH Keywords: preconditioner
zbMATH Keywords: preconditioned GAOR method
zbMATH Keywords: \(M\)-matrix
MaRDI profile type: Publication
full work available at URL: s13660-018-1789-5
OpenAlex ID: W2883892248
Wikidata QID: Q64984536
cites work: Solution of nonsymmetric, linear complementarity problems by iterative methods
cites work: Modulus-based matrix splitting iteration methods for linear complementarity problems
cites work: Matrix multisplitting relaxation methods for linear complementarity problems
cites work: Q4326384
cites work: Q4003375
cites work: A modified modulus method for symmetric positive-definite linear complementarity problems
cites work: More on modifications and improvements of classical iterative schemes for \(M\)-matrices
cites work: On the solution of the linear complementarity problem by the generalized accelerated overrelaxation iterative method
cites work: The solution of the linear complementarity problem by the matrix analogue of the accelerated overrelaxation iterative method
cites work: Iterative algorithms for the linear complementarity problem
cites work: Gaussian pivoting method for solving linear complementarity problem
cites work: Generalized AOR methods for linear complementarity problem
cites work: A New Preconditioned Generalised AOR Method for the Linear Complementarity Problem Based on a Generalised Hadjidimos Preconditioner
cites work: Solution of symmetric linear complementarity problems by iterative methods
cites work: Q4039868
cites work: A necessary and sufficient condition for \(M\)-matrices and its relation to block \(LU\) factorization
cites work: Improved convergence theorems of modulus-based matrix splitting iteration methods for linear complementarity problems
cites work: Accelerated modulus-based matrix splitting iteration methods for linear complementarity problem
DOI: 10.1186/S13660-018-1789-5
description: scientific article; zbMATH DE number 7445911