Adaptive cross approximation for MOM matrix fill for PC problem sizes to 157000 unknowns

J. Shaeffer, F. Canning
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引用次数: 8

Abstract

Recent work on sparse MOM codes for PC applications has reduced LU matrix factorization time to significantly less than matrix fill for problem unknowns approaching 200,000. This paper reports on the use and results of applying the recently developed adaptive cross approximation for significantly reducing MOM matrix fill time. Results suggest that when problem sizes approach 500,000 unknowns, matrix fill can be reduced from 100 to 10 hours on a modern PC.
自适应交叉逼近MOM矩阵填充PC问题大小为157000个未知数
最近针对PC应用程序的稀疏MOM代码的工作已经将LU矩阵分解时间大大减少到小于问题未知数接近200,000的矩阵填充时间。本文报告了应用最近发展的自适应交叉逼近来显著减少MOM矩阵填充时间的使用和结果。结果表明,当问题大小接近500,000个未知数时,在现代PC上,矩阵填充可以从100小时减少到10小时。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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