Switch adjusting on hierarchical shuffle-exchange networks for all-to-all personalized exchange

Parichat Narksith, J. Werapun
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引用次数: 2

Abstract

The original all-to-all personalized exchange algorithms were introduced for static interconnection networks (i.e., hypercube, mesh, and torus). Later, the all-to-all personalized exchange methods were extended for dynamic interconnection networks or MINs (Multistage Interconnection Networks i.e., omega (or shuffle exchange), flip, cube, and baseline) with N = 2n (= 4, 8, 16, 32, ...). Recently, the generalized all-to-all personalized exchange algorithm was designed for shuffle-exchange networks with even N (= 4, 6, 8, 10, ...). However, for a hierarchical shuffle-exchange network, those existing algorithms cannot be directly applied. This paper introduces such a hierarchical MIN along with switch-adjusting function, operated by shift logic in O(1), for applying all-to-all personalized exchange and other parallel point-to-point permutations successfully. Finally, correctness of our switch adjusting on hierarchical shuffle-exchange networks is verified for all-to-all personalized exchange permutations.
在分层洗牌交换网络上进行开关调整,以实现所有到所有的个性化交换
最初的全对全个性化交换算法是针对静态互联网络(即超立方体、网格和环面)引入的。后来,将所有对所有的个性化交换方法扩展到N = 2n(= 4,8,16,32,…)的动态互连网络或MINs(多级互连网络,即omega(或洗牌交换),翻转,立方体和基线)。最近,针对偶N(= 4,6,8,10,…)的洗牌交换网络,设计了广义全对全个性化交换算法。然而,对于一个分层洗牌交换网络,这些现有的算法不能直接应用。本文介绍了一种在0(1)范围内由移位逻辑操作的带有开关调节功能的分层最小值,用于成功地应用所有对所有个性化交换和其他并行点对点排列。最后,对于所有到所有的个性化交换排列,验证了我们在分层洗牌交换网络上交换机调整的正确性。
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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