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检索条件"主题词=additive Schwarz algorithm"
4 条 记 录,以下是1-10 订阅
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additive schwarz algorithm for the nonlinear complementarity problem with M-function
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APPLIED MATHEMATICS AND COMPUTATION 2007年 第2期190卷 1007-1019页
作者: Jiang, Ying-Jun Zeng, Jin-Ping ChangSha Univ Sci & Technol Dept Math & Comp Sci Changsha 410076 Peoples R China Hunan Univ Coll Math & Econometr Changsha 410082 Peoples R China
In this paper, an additive schwarz algorithm is considered for solving the finite-dimensional nonlinear complementarity problem with M-function. The monotone convergence of the algorithm is obtained with special choic... 详细信息
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Two-level additive schwarz algorithms for nonlinear complementarity problem with an M-function
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NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS 2010年 第4期17卷 599-613页
作者: Xu, Hongru Zeng, Jinping Sun, Zhe Jiaying Univ Coll Math Meizhou 514015 Guangdong Peoples R China Hunan Univ Inst Appl Math Changsha 410082 Hunan Peoples R China Dongguan Univ Technol Coll Software Dongguan 523808 Guangdong Peoples R China
Nonlinear complementarity problem (NCP) is a wide class of problems. In this paper, some two-level additive schwarz algorithms for NCPs with an M-function are developed and analyzed. The algorithms are proved to be co... 详细信息
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对称线性互补问题的并行schwarz算法
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高等学校计算数学学报 2007年 第3期29卷 193-203页
作者: 曾金平 陈高洁 东莞理工学院软件学院 湖南大学数学与计量经济学院
1引言考虑对称线性互补问题:求x∈RN使得(1) Ax+6≥0,x≥0,xT(Ax+b)=0其中,A是给定的N×N实对称矩阵,b是N×1向量.目前求解该互补问题的迭代算法有很多(如Mangasarian(1977),Mangasarian,Leone (1987),Cottle(1992),曾金平,李董... 详细信息
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additive schwarz domain decomposition methods for elliptic problems on unstructured meshes
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Numerical algorithms 1994年 第2期8卷 329-346页
作者: Chan, Tony F. Zou, Jun Department of Mathematics University of California at Los Angeles Los Angeles 90024-1555 CA United States Computing Center Chinese Academy of Sciences Beijing 100080 China
We give several additive schwarz domain decomposition methods for solving finite element problems which arise from the discretizations of elliptic problems on general unstructured meshes in two and three dimensions. O... 详细信息
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