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Preconditioned method in parallel computation

Preconditioned method in parallel computation
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摘要 The grid equations in decomposed domain by parallel computation are soled, and a method of local orthogonalization to solve the large-scaled numerical computation is presented. It constructs preconditioned iteration matrix by the combination of predigesting LU decomposition and local orthogonalization, and the convergence of solution is proved. Indicated from the example, this algorithm can increase the rate of computation efficiently and it is quite stable. The grid equations in decomposed domain by parallel computation are soled, and a method of local orthogonalization to solve the large-scaled numerical computation is presented. It constructs preconditioned iteration matrix by the combination of predigesting LU decomposition and local orthogonalization, and the convergence of solution is proved. Indicated from the example, this algorithm can increase the rate of computation efficiently and it is quite stable.
机构地区 School of Science
出处 《Journal of Systems Engineering and Electronics》 SCIE EI CSCD 2006年第1期220-222,共3页 系统工程与电子技术(英文版)
基金 ThisprojectwassupportedbytheNationalNaturalScienceFoundationofChina(70371063,60173046)
关键词 grid equations parallel computation PRECONDITION LU decomposition local orthogonalization. grid equations, parallel computation, precondition, LU decomposition, local orthogonalization.
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