一个高度可扩展的,基于算法的容错解算器,用于回旋动力等离子体模拟

M. Obersteiner, A. Parra-Hinojosa, M. Heene, H. Bungartz, D. Pflüger
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引用次数: 9

摘要

由于未来的百亿亿次计算机预计将有数百万个计算单元分布在数千个节点中,预计系统故障将变得更加频繁。因此,容错将在这种规模的高性能计算中发挥关键作用。在本文中,我们着重于用应用程序代码GENE求解5维陀螺动力学Vlasov-Maxwell方程,因为它代表了一个高维和资源密集型的问题,是百亿亿次计算的自然候选。我们讨论了容错组合技术,它是组合技术的一种弹性版本,是一种提高现有PDE解算器离散化分辨率的方法。我们首次提出了一种基于管理者-工作者模型的高效、可扩展和容错的等离子体物理模拟算法实现,并在具有模拟故障的非常现实和悲观的环境下对其进行了测试。我们证明了容错组合技术-一种基于算法的前向恢复方法-能够以低开销和可接受的精度损失容忍大量故障。我们在多达32k核的并行实验中显示出良好的可扩展性,相对并行效率为93.61%。我们得出结论,基于算法的容错解决方案对于这类问题是有吸引力的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A highly scalable, algorithm-based fault-tolerant solver for gyrokinetic plasma simulations
With future exascale computers expected to have millions of compute units distributed among thousands of nodes, system faults are predicted to become more frequent. Fault tolerance will thus play a key role in HPC at this scale. In this paper we focus on solving the 5-dimensional gyrokinetic Vlasov-Maxwell equations using the application code GENE as it represents a high-dimensional and resource-intensive problem which is a natural candidate for exascale computing. We discuss the Fault-Tolerant Combination Technique, a resilient version of the Combination Technique, a method to increase the discretization resolution of existing PDE solvers. For the first time, we present an efficient, scalable and fault-tolerant implementation of this algorithm for plasma physics simulations based on a manager-worker model and test it under very realistic and pessimistic environments with simulated faults. We show that the Fault-Tolerant Combination Technique - an algorithm-based forward recovery method - can tolerate a large number of faults with a low overhead and at an acceptable loss in accuracy. Our parallel experiments with up to 32k cores show good scalability at a relative parallel efficiency of 93.61%. We conclude that algorithm-based solutions to fault tolerance are attractive for this type of problems.
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