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A Set-to-Set Disjoint Paths Routing Algorithm in a Torus-Connected Cycles Network

机译:圆环连接自行车网络中的一组对一组不相交路径路由算法

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Torus-Connected Cycles (TCC) have been recently proposed as interconnection network for massively parallel systems. In order to increase system dependability and inter-processor communication performance, disjoint paths routing is critical. In this paper, we focus on the set-to-set disjoint paths routing problem which consists in select mutually node-disjoint paths between two sets of nodes. As a pre-requisite, we first propose a time-optimal solution to the 3-set-to-set disjoint paths routing problem in a k-ary n-dimensional torus, including its empirical evaluation. Consequently, we can solve the set-to-set disjoint paths routing problem in a TCC(k, n) with paths of lengths at most kn~2 + 2n in 0(kn~2) time.
机译:圆环连接自行车(TCC)最近已被提出作为大规模并行系统的互连网络。为了提高系统可靠性和处理器间通信性能,不相交的路径路由至关重要。在本文中,我们关注于设置到设置的不相交路径的路由问题,该问题在于选择两组节点之间的相互不相交的路径。作为前提,我们首先针对k元n维环面中的3组到组不相交路径路由问题提出时间最优解,包括其经验评估。因此,我们可以解决在TCC(k,n)中,在0(kn〜2)时间内路径长度最大为kn〜2 + 2n的集合对集合不相交路径的路由问题。

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