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Convergence of parallel multisplitting USAOR methods for block H-matrices linear systems

机译:块H矩阵线性系统的并行多重分裂USAOR方法的收敛性

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摘要

In this paper, We present parallel multisplitting blockwise relaxation methods for solving the large sparse blocked linear systems, which come from the discretizations of many discrential equations, and study the convergence of our methods associated with USAOR multisplitting when the coefficient matrices of the blocked linear systems are block H-matrices. A lot of numerical experiments show that our methods are applicable and efficient.
机译:在本文中,我们提出了并行的多重分裂块状松弛方法,用于求解大型稀疏的块状线性系统,该方法来自许多差分方程的离散化,并且研究了当块状线性系统的系数矩阵与USAOR多重分裂相关的方法的收敛性是块H矩阵。大量的数值实验表明,我们的方法是适用和有效的。

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