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Some Geometric and Algebraic Aspects of Domain Decomposition Methods

机译:域分解方法的一些几何和代数方面

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Our preliminary numerical results show that the DDMs considered have reasonable efficiency. However, there are too many approaches needing systematic experimental investigation to construct high-performance code. This concerns, in particular, the application of various optimized Schwarz methods with different values of parameter θ and coarse grid correction for overlapping or non-overlapping DDM. Of course, the problem of creating an adapted environment for robust SLAE solvers on modern supercomputers requires coordinated efforts of algebraists and programmers.
机译:我们的初步数值结果表明,DDMS认为具有合理的效率。然而,有太多方法需要系统的实验调查来构建高性能代码。特别是,特别是应用各种优化的Schwarz方法,具有不同的参数θ和粗网格校正值,用于重叠或非重叠的DDM。当然,在现代超级计算机上为强大的SLAE求解器创建适应性环境的问题需要协调代数和程序员的协调努力。

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