A recursively constructed low-cost interconnect

Jun Duan, Yuanyuan Yang
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引用次数: 2

Abstract

Interconnects play a critical role in various networking environments including data center networks, high performance computing systems, networks-on-chip, etc. An important design concern of interconnects is the hardware cost, especially when the scale increases. In order to achieve lower hardware cost, a lot of previous work leverages a tradeoff between the cost and the performance. In this paper, we alternatively propose a new type of recursively constructed multi-stage interconnect which is both cost efficient and performance guaranteed. The proposed interconnect can deliver the same communication pattern support and path availability as previous designs, yet at the same time achieves lower hardware complexity. We first design a prototype (or base case) for the new interconnect, which consists of three stages of switching modules. Then we use this prototype to decompose and replace the switching modules repeatedly and obtain the recursive case of our interconnect. The hardware cost of the recursively constructed interconnect can be significantly reduced, meanwhile the communication pattern support and path availability are perfectly preserved. For both the base case and the recursive case, we study the properties of the network topology, propose routing algorithms, give performance analysis and calculate cost. We show that the interconnect reduces the hardware cost from the previously best known result O(N3/2), where N is the number of input or output nodes of the interconnect, to O(N11/1-2δ log1.585N), where δ is a small value approaching zero when N increases.
递归构造的低成本互连
互连在各种网络环境中发挥着关键作用,包括数据中心网络、高性能计算系统、片上网络等。互连设计的一个重要问题是硬件成本,特别是当规模增加时。为了实现更低的硬件成本,以前的许多工作都需要在成本和性能之间进行权衡。在本文中,我们提出了一种新的递归构造的多级互连,它既具有成本效益又保证了性能。所提出的互连可以提供与以前设计相同的通信模式支持和路径可用性,同时实现较低的硬件复杂性。我们首先为新的互连设计一个原型(或基本案例),它由三个阶段的交换模块组成。然后利用该原型对交换模块进行多次分解和替换,得到互连的递归情况。该方法可以显著降低互连的硬件成本,同时保持通信模式支持和路径可用性。对于基本情况和递归情况,我们研究了网络拓扑的性质,提出了路由算法,进行了性能分析并计算了代价。我们表明,互连降低了硬件成本,从以前最著名的结果O(N3/2),其中N是互连的输入或输出节点的数量,到O(N11/1-2δ log1.585N),其中δ是一个小值,当N增加时接近零。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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