利用多核系统多级内存的缓参无关策略

Neil A. Butcher, Stephen L. Olivier, P. Kogge
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引用次数: 0

摘要

许多核心系统开始以新的大型、高带宽中间内存为特征,将其作为内存层次结构的可见部分。本文讨论了在组合矩阵乘与转置时如何利用中间存储器来计算$A$ * AT。我们重新利用了Frigo等人开发的缓存无关方法,并将其应用于带宽绑定内核(转置)与计算绑定内核(矩阵乘法)的组合。特别关注的是远离正方形的矩阵形状区域,这些区域通常不被考虑。我们的代码比优化后的代码更简单,但性能相当接近。此外,也许更重要的是开发一个如何使用中间存储器构建其他代码的范例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cache Oblivious Strategies to Exploit Multi-Level Memory on Manycore Systems
Many-core systems are beginning to feature novel large, high-bandwidth intermediate memory as a visible part of the memory hierarchy. This paper discusses how to make use of intermediate memory when composing matrix multiply with transpose to compute $A$ * AT. We re-purpose the cache-oblivious approach developed by Frigo et al. and apply it to the composition of a bandwidth-bound kernel (transpose) with a compute-bound kernel (matrix multiply). Particular focus is on regions of matrix shapes far from square that are not usually considered. Our codes are simpler than optimized codes, but reasonably close in performance. Also, perhaps of more importance is developing a paradigm for how to construct other codes using intermediate memories.
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