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Sparse Matrix Factorization Using Overlapped Localizing LOGOS Modes on a Shifted Grid

机译:在移动网格上使用重叠定位LOGOS模式的稀疏矩阵分解

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摘要

Different types of local global solution (LOGOS) modes have been proposed to develop fast direct solvers for electromagnetic wave problems. While radiating LOGOS modes are suitable for high frequency problems, this paper focuses on the localizing LOGOS modes, which are suitable for low-to-mid frequency problems. Factorizations relying on non-overlapped, localizing LOGOS (NL-LOGOS) modes are provably error controllable, but fail to provide acceptable asymptotic computational efficiencies. Factorizations using overlapped, localizing LOGOS (OL-LOGOS) modes provide improved asymptotic computational performance, but have been observed to suffer from significant overhead and, in some cases, poorer error control. This paper describes a new procedure for obtaining the OL-LOGOS modes. It is observed that the asymptotic efficiency is similar to previously reported OL-LOGOS schemes while providing stable error control for standard problem formulations. The overhead associated with computing the OL-LOGOS modes is also reduced significantly.
机译:已经提出了不同类型的局部全局解决方案(LOGOS)模式来开发用于电磁波问题的快速直接求解器。虽然辐射LOGOS模式适合于高频问题,但本文着重于本地化LOGOS模式,适用于中低频问题。依靠非重叠,本地化LOGOS(NL-LOGOS)模式进行的分解可证明是可控错误的,但无法提供可接受的渐近计算效率。使用重叠的本地化LOGOS(OL-LOGOS)模式的因式分解提供了改进的渐近计算性能,但已观察到其开销很大,并且在某些情况下错误控制更差。本文介绍了一种获取OL-LOGOS模式的新过程。可以观察到,渐进效率类似于先前报道的OL-LOGOS方案,同时为标准问题公式提供了稳定的误差控制。与计算OL-LOGOS模式相关的开销也大大减少了。

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