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Multisplitting and Schwarz Methods for Solving Linear Complementarity Problems
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作者 Chenliang Li Jinping Zeng 《Numerical Mathematics A Journal of Chinese Universities(English Series)》 SCIE 2006年第4期289-298,共10页
In this paper we consider some synchronous and asynchronous multisplitting and Schwarz methods for solving the linear complementarity problems. We establish some convergence theorems of the methods by using the concep... In this paper we consider some synchronous and asynchronous multisplitting and Schwarz methods for solving the linear complementarity problems. We establish some convergence theorems of the methods by using the concept of M-splitting. 展开更多
关键词 多重分裂 线性互补性问题 不稳定性 异步 M-分裂
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A FULL-NEWTON STEP INFEASIBLE INTERIOR-POINT ALGORITHM FOR P_*(κ) LINEAR COMPLEMENTARITY PROBLEM 被引量:1
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作者 ZHU Danhua ZHANG Mingwang 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2014年第5期1027-1044,共18页
This paper proposes a new infeasible interior-point algorithm with full-Newton steps for P_*(κ) linear complementarity problem(LCP),which is an extension of the work by Roos(SIAM J.Optim.,2006,16(4):1110-1136).The ma... This paper proposes a new infeasible interior-point algorithm with full-Newton steps for P_*(κ) linear complementarity problem(LCP),which is an extension of the work by Roos(SIAM J.Optim.,2006,16(4):1110-1136).The main iteration consists of a feasibility step and several centrality steps.The authors introduce a specific kernel function instead of the classic logarithmical barrier function to induce the feasibility step,so the analysis of the feasibility step is different from that of Roos' s.This kernel function has a finite value on the boundary.The result of iteration complexity coincides with the currently known best one for infeasible interior-point methods for P_*(κ) LCP.Some numerical results are reported as well. 展开更多
关键词 Full-Newton steps infeasible interior-point method P*(κ) linear complementarity problems polynomial complexity
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