使用经验性能饱和尺寸理解gpu的强缩放

David Eberius, P. Roth, D. Rogers
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引用次数: 1

摘要

屋顶线模型通过峰值内存带宽和计算性能速率的组合提供了给定计算机系统最大性能能力的简明概述。然而,在最近的gpu中,调度和缓存的复杂性日益增加,引入了复杂的性能变化,而这些变化不能仅通过算术强度来捕获。这项工作检查了问题大小和GPU启动配置对V100、A100、MI100和MI250X图形处理单元的基准性能的影响。我们引入了一个考虑问题大小的扩展屋顶线模型,并发现gpu上的强缩放可以通过饱和问题大小作为额外的关键指标来表征。饱和问题大小将GPU性能与问题大小的关系划分为三种不同的性能机制——大小受限、缓存受限和内存受限。通过我们扩展的屋顶线模型,我们能够在最近的GPU架构中提供这些性能机制的稳健视图。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Understanding Strong Scaling on GPUs Using Empirical Performance Saturation Size
The roofline model provides a concise overview of the maximum performance capabilities of a given computer system through a combination of peak memory bandwidth and compute performance rates. The increasing complexity of scheduling and cache in recent GPUs, however, has introduced complicated performance variability that is not captured by arithmetic intensity alone. This work examines the effect of problem size and GPU launch configurations on roofline performance for V100, A100, MI100, and MI250X graphics processing units. We introduce an extended roofline model that takes problem size into account, and find that strong scaling on GPUs can be characterized by saturation problem sizes as additional key metrics. Saturation problem sizes break up a plot of GPU performance vs. problem size into three distinct performance regimes– size-limited, cache-bound, and DRAM-bound. With our extended roofline model, we are able to provide a robust view of these performance regimes across recent GPU architectures.
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