Efficient Communication Primitives on Circuit-Switched Hypercubes

Ching-Tien Ho, M. Raghunath
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引用次数: 9

Abstract

We give practical algorithms, complexity analysis and implementation for all-to-all personalized communication and matrix transpose (with two-dimensional partitioning of the matrix) on hypercubes. We assume the following communication characteristics: circuitswitched e-cube routing and one-port communication model. For all-to-all personalized communication, we propose a hybrid algorithm that combines the well-known recursive doubling algorithm [22,12] and a direct-route algorithm [26,23]. Our hybrid algorithm balances between data transfer time and start-up time of these two algorithms, and its communication complexity is estimated to be better than the two previous algorithms for a range of machine parameters. For matrix transpose with two-dimensional partitioning of the matrix, our algorithm is measured to be better than the recursive transpose algorithm [8] by n nearest-neighbor communications [12]. Our algorithm takes advantage of circuit-switched routing and is congestion-free for a hypercube with e-cube routing. We also suggest a way of storing the matrix such that the transpose operation can take advantage of the routing of the machine.
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电路交换超立方体上的高效通信原语
我们给出了实用的算法、复杂性分析和实现,用于所有对所有的个性化通信和超立方体上的矩阵转置(与矩阵的二维划分)。我们假设以下通信特性:电路交换的e-cube路由和单端口通信模型。对于所有对所有的个性化通信,我们提出了一种混合算法,该算法结合了众所周知的递归加倍算法[22,12]和直接路由算法[26,23]。我们的混合算法平衡了这两种算法的数据传输时间和启动时间,并且在一定的机器参数范围内,估计其通信复杂度优于前两种算法。对于矩阵进行二维划分的矩阵转置,通过n次最近邻通信[12],我们的算法优于递归转置算法[8]。我们的算法利用了电路交换路由的优势,对于具有e-cube路由的超立方体来说是无拥塞的。我们还提出了一种存储矩阵的方法,使转置操作可以利用机器的路由。
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