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Parallel compound methods for solving partitioned stiff systems

机译:解决分区刚性系统的并行复合方法

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This paper deals with the solution of partitioned systems of nonlinear stiff differential equations. Given a differential system, the user may specify some equations to be stiff and others to be nonstiff. For the numerical solution of such a system Parallel Compound Methods(PCMs) are studied. Nonstiff equations are integrated by a parallel explicit RK Method while a parallel Rosenbroch method is used for the stiff part of the system. Their order conditions, their convergence and their numerical stability are discussed, and the numerical tests are conducted on a personal computer and a parallel computer.
机译:本文讨论了非线性刚性微分方程分区系统的解决方案。给定一个微分系统,用户可以指定一些方程为刚性方程,而另一些方程为非刚性方程。对于这种系统的数值解,研究了并行复合方法(PCM)。非刚性方程通过并行显式RK方法进行积分,而并行Rosenbroch方法用于系统的刚性部分。讨论了它们的阶数条件,收敛性和数值稳定性,并在个人计算机和并行计算机上进行了数值测试。

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