New convergence of modulus-based synchronous block multisplitting multi-parameter methods for linear complementarity problems

DOI10.1007/s40314-015-0238-zzbMath1359.65052OpenAlexW316081566MaRDI QIDQ520298

Yu-Xia Zhang, Liu-Wei Zhang, Xing-Ping Liu, Tong-Xiang Gu, Li-Tao Zhang

Publication date: 3 April 2017

Published in: Computational and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s40314-015-0238-z

zbMATH Keywords

linear complementarity problem modulus-based method block \(H_+\)-matrix block multisplitting

Mathematics Subject Classification ID

Computational methods for sparse matrices (65F50) Numerical computation of eigenvalues and eigenvectors of matrices (65F15) Iterative numerical methods for linear systems (65F10)

Related Items (1)

On the extreme points of slice-stochastic tensors

Cites Work

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Improved convergence theorems of multisplitting methods for the linear complementarity problem
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Modulus-based synchronous two-stage multisplitting iteration methods for linear complementarity problems
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A general modulus-based matrix splitting method for linear complementarity problems of \(H\)-matrices
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Modulus-based synchronous multisplitting iteration methods for linear complementarity problems
A modified modulus method for symmetric positive-definite linear complementarity problems
Modulus-based matrix splitting iteration methods for linear complementarity problems
On the monotone convergence of matrix multisplitting relaxation methods for the linear complementarity problem
Matrix multisplitting relaxation methods for linear complementarity problems
Engineering and Economic Applications of Complementarity Problems
On the Convergence of the Multisplitting Methods for the Linear Complementarity Problem
Matrix Multisplitting Methods with Applications to Linear Complementarity Problems∶ Parallel Asynchronous Methods

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