任意大小互连网络中理想跳数的研究

M. Koibuchi, I. Fujiwara, Fabien Chaix, H. Casanova
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引用次数: 2

摘要

设计低延迟的交换机网络拓扑结构是下一代并行计算平台的关键目标。低延迟的先决条件是低跳数,但现有网络拓扑的跳数远远大于理论下限。度直径问题(DDP)已经被研究了几十年,其主要内容是在给定度和直径约束的情况下生成最大可能的图,力求接近理论上界。为了生成具有低跳数的网络拓扑,我们建议使用最著名的DDP解决方案作为生成任意大小拓扑的起点。使用离散事件模拟,我们量化了在我们提出的拓扑、以前提出的全随机拓扑和经典非随机拓扑上执行代表性并行应用程序时的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Towards Ideal Hop Counts in Interconnection Networks with Arbitrary Size
Designing low-latency network topologies of switches is a key objective for next-generation parallel computing platforms. Low latency is preconditioned on low hop counts, but existing network topologies have hop counts much larger than theoretical lower bounds. The degree diameter problem (DDP) has been studied for decades and consists in generating the largest possible graph given degree and diameter constraints, striving to approach theoretical upper bounds. To generate network topologies with low hop counts we propose using best known DDP solutions as starting points for generating topologies of arbitrary size. Using discrete-event simulation, we quantify the performance of representative parallel applications when executed on our proposed topologies, on previously proposed fully random topologies, and on a classical non-random topology.
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