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Two-level overlapping Schwarz algorithms for a staggered discontinuous Galerkin method

机译:交错不连续Galerkin方法的两级重叠Schwarz算法

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摘要

Two overlapping Schwarz algorithms are developed for a discontinuous Galerkin finite element approximation of second order scalar elliptic problems in both two and three dimensions. The discontinuous Galerkin formulation is based on a staggered discretization introduced by Chung and Engquist [SIAM J. Numer. Anal., 47 (2009), pp. 3820-3848] for the acoustic wave equation. Two types of coarse problems are introduced for the two-level Schwarz algorithms. The first is built on a nonoverlapping subdomain partition, which allows quite general subdomain partitions, and the second on introducing an additional coarse triangulation that can also be quite independent of the fine triangulation. Condition number bounds are established and numerical results are presented.
机译:针对二维和三维二阶标量椭圆问题的不连续Galerkin有限元逼近,开发了两种重叠的Schwarz算法。不连续的Galerkin公式是基于Chung和Engquist [SIAM J. Numer。 Anal。,47(2009),pp。3820-3848]。对于两级Schwarz算法,引入了两种类型的粗略问题。第一种建立在不重叠的子域分区上,该分区允许相当通用的子域分区,第二种建立在引入额外的粗三角剖分上,该三角剖分也可以完全独立于精细三角剖分。建立条件数范围并给出数值结果。

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