Code generation approaches for parallel geometric multigrid solvers

Pub Date : 2020-12-01 DOI:10.2478/auom-2020-0038
H. Köstler, M. Heisig, N. Kohl, S. Kuckuk, Martin Bauer, U. Rüde
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引用次数: 3

Abstract

Abstract Software development for applications in computational science and engineering has become complex in recent years. This is mainly due to the increasing parallelism and heterogeneity in modern computer architectures and to the more realistic physical and mathematical models that have to be processed. One idea to address this issue is to use code generation techniques. In contrast to manual implementations in a general-purpose computing language, they allow to integrate automatic code transforms to produce efficient code for different models and platforms. As an example the numerical solution of an elliptic partial differential equation via generated geometric multigrid solvers is considered. We present three code generation approaches for it and discuss their advantages and disadvantages with respect to performance, portability, and productivity.
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并行几何多网格求解器的代码生成方法
近年来,应用于计算科学与工程的软件开发变得越来越复杂。这主要是由于现代计算机体系结构中并行性和异构性的增加,以及必须处理的更现实的物理和数学模型。解决这个问题的一个方法是使用代码生成技术。与使用通用计算语言的手动实现相比,它们允许集成自动代码转换,从而为不同的模型和平台生成有效的代码。作为一个例子,考虑了一个椭圆型偏微分方程通过生成的几何多网格求解器的数值解。我们给出了它的三种代码生成方法,并讨论了它们在性能、可移植性和生产力方面的优缺点。
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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