New convergence results of the modulus-based methods for vertical linear complementarity problems
type: Item
instance of: scholarly article
title: New convergence results of the modulus-based methods for vertical linear complementarity problems
zbMATH Open document ID: 1503.65132
author: Wen-Xiu Guo
author: Hua Zheng
author: Xiao-Fei Peng
published in: Applied Mathematics Letters
publication date: 2022-10-11T00:00:00Z
Mathematics Subject Classification ID: 65K15
Mathematics Subject Classification ID: 90C33
zbMATH DE Number: 7599835
zbMATH Keywords: vertical linear complementarity problem
zbMATH Keywords: modulus-based iteration
zbMATH Keywords: convergence analysis
MaRDI profile type: Publication
full work available at URL: j.aml.2022.108444
OpenAlex ID: W4295950344
cites work: Q4003375
cites work: A generalization of the linear complementarity problem
cites work: The generalized Leontief input-output model and its application to the choice of new technology
cites work: Piecewise-Linear Theory of Nonlinear Networks
cites work: The Generalized Order Linear Complementarity Problem
cites work: Generalizations of \(\mathbf P_ 0\)- and \(\mathbf P\)-properties; extended vertical and horizontal linear complementarity problems
cites work: A modulus-based formulation for the vertical linear complementarity problem
cites work: Modulus-based matrix splitting iteration methods for linear complementarity problems
cites work: Modulus-based matrix splitting iteration methods for a class of nonlinear complementarity problem
cites work: The modulus-based matrix splitting iteration methods for second-order cone linear complementarity problems
cites work: The relaxation modulus-based matrix splitting iteration methods for circular cone nonlinear complementarity problems
cites work: A new kind of modulus-based matrix splitting methods for vertical linear complementarity problems
cites work: Projected splitting methods for vertical linear complementarity problems
cites work: Q4326384
cites work: On the Convergence of the Multisplitting Methods for the Linear Complementarity Problem
cites work: \(H\)-splittings and two-stage iterative methods
cites work: A generalization of irreducibility and diagonal dominance with applications to horizontal and vertical linear complementarity problems
cites work: Convergence of relaxed parallel multisplitting methods
cites work: Q3324918
DOI: 10.1016/J.AML.2022.108444
description: scientific article; zbMATH DE number 7599835