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Graph Partitioning in Scientific Simulations: Multilevel Schemes versus Space-Filling Curves

机译:科学仿真中的图形分区:多级方案与空间填充曲线

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Using space-filling curves to partition unstructured finite element meshes is a widely applied strategy when it comes to distributing load among several computation nodes. Compared to more elaborated graph partitioning packages, this geometric approach is relatively easy to implement and very fast. However, results are not expected to be as good as those of the latter, but no detailed comparison has ever been published. In this paper we will present results of our experiments comparing the quality of partitioning computed with different types of space-filling curves to those generated with the graph partitioning package Metis.
机译:使用空间填充曲线分区非结构化有限元网格是一种广泛应用的策略,当涉及多个计算节点之间的负载。与更多详细的图形分区包相比,这种几何方法相对容易实现并且非常快。但是,结果并未与后者那样好,但没有出现详细的比较。在本文中,我们将在使用不同类型的空间填充曲线计算的分区质量与使用图形分区包Metis产生的那些进行比较的结果。

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