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Block SOR two-stage iterative methods for solution of symmetric positive definite linear systems

机译:对称正定线性系统解的Block SOR两阶段迭代方法

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This paper discusses a class of two-stage iterations whose outer iterative methods are the block SOR methods for parallel solution of linear systems. Convergence is showed for symmetric positive definite linear systems, and an approximate optimal relaxation factor is defined for block tridiagonal matrices. The numerical results for Poisson model problem are presented.
机译:本文讨论了一类两阶段迭代,其外部迭代方法是线性系统并行求解的块SOR方法。证明了对称正定线性系统的收敛性,并且为块三对角矩阵定义了一个近似的最佳松弛因子。给出了泊松模型问题的数值结果。

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