An optimal routing scheme for multiple broadcast

C. Yeh, Emmanouel Varvarigos, Hua Lee
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引用次数: 3

Abstract

The dynamic broadcast problem is the communication problem where source packets to be broadcast to all the other nodes are generated at each node of a parallel computer according to a certain random process, such as a Poisson process. The lower bounds on the average reception delay required by any oblivious dynamic broadcast algorithm in a d-dimensional hypercube are /spl Omega/(d+1/1-/spl rho/) when packets are generated according to a Poisson process, where p is the load factor. The best previous algorithms for hypercubes only achieve /spl Omega/(d/1-/spl rho/) average reception delay. In this paper, we propose dynamic broadcast algorithms that require optimal O(d+1/1-/spl rho/) average reception delay in d-dimensional hypercubes and n/sub 1//spl times/n/sub 2//spl times//spl middot//spl middot//spl middot/n/sub d/ tori with n/sub i/=O(1). We apply the proposed broadcast scheme to a variety of other network topologies for efficient dynamic broadcast and present several methods for assigning priority classes to packets.
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多广播的最优路由方案
动态广播问题是指在一台并行计算机的每个节点上按照一定的随机过程(如泊松过程)生成要广播到所有其他节点的源数据包的通信问题。在d维超立方体中,当根据泊松过程生成数据包时,任何遗忘动态广播算法所需的平均接收延迟的下界为/spl ω /(d+1/1-/spl rho/),其中p为负载因子。现有的超立方体算法只能实现/spl ω /(d/1-/spl rho/)平均接收延迟。在本文中,我们提出了动态广播算法,该算法要求d维超立方体中最优的O(d+1/1-/spl rho/)平均接收延迟和n/sub 1//spl倍/n/sub 2//spl倍//spl middot//spl middot//spl middot//spl middot/n/sub d/ tori,且n/sub i/=O(1)。我们将提出的广播方案应用于各种其他网络拓扑,以实现有效的动态广播,并提出了几种为数据包分配优先级的方法。
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