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Understanding performance variability in standard and pipelined parallel Krylov solvers

机译:了解标准和流水线平行krylov溶剂中的性能变异性

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In this work, we collect data from runs of Krylov subspace methods and pipelined Krylov algorithms in an effort to understand and model the impact of machine noise and other sources of variability on performance. We find large variability of Krylov iterations between compute nodes for standard methods that is reduced in pipelined algorithms, directly supporting conjecture, as well as large variation between statistical distributions of runtimes across iterations. Based on these results, we improve upon a previously introduced nondeterministic performance model by allowing iterations to fluctuate over time. We present our data from runs of various Krylov algorithms across multiple platforms as well as our updated non-stationary model that provides good agreement with observations. We also suggest how it can be used as a predictive tool.
机译:在这项工作中,我们从Krylov子空间方法和流水线Krylov算法中收集数据,以便理解和模仿机器噪声和其他可变性来源的影响。我们在分配节点之间找到了krylov迭代的克里夫洛迭代的巨大可变性,这些方法在流水线算法中,直接支持猜想,以及迭代跨迭代的运行时间的统计分布之间的大变化。基于这些结果,我们通过允许迭代随着时间的推移而改善先前引入的非季定义性能模型。我们向多个平台的各种Krylov算法的运行提供了我们的数据以及我们更新的非静止模型,提供了与观察良好的协议。我们还建议如何用作预测工具。

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