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n-Cube network: node disjoint shortest paths for maximal distance pairs of vertices

机译:n-Cube网络:顶点最大距离对的节点不相交的最短路径

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In parallel and distributed systems many communications take place concurrently, so the routing algorithm as well as the underlying interconnection network play a vital role in delivering all the messages efficiently. Fault tolerance and performance are often obtained by delivering the messages through node disjoint shortest paths. In this paper we present two efficient algorithms to construct, under certain conditions, pairwise node disjoint shortest paths for pairs of vertices in an n-cube in the presence of faulty nodes. The first algorithm has O(m~2) time complexity, where m is the number of input bits, and the second one takes O(m~3), but it solves more general problem instances. We also present an efficient algorithm for the extreme version of the edge disjoint shortest paths problem when n is odd.
机译:在并行和分布式系统中,许多通信是同时进行的,因此路由算法以及底层的互连网络在有效传递所有消息方面起着至关重要的作用。容错能力和性能通常是通过通过节点不相交的最短路径传递消息来获得的。在本文中,我们提出了两种有效的算法,可以在一定条件下,在存在故障节点的情况下,构造n立方体中成对的顶点对的成对节点不相交最短路径。第一种算法的时间复杂度为O(m〜2),其中m是输入位数,第二种算法的复杂度为O(m〜3),但它解决了更一般的问题实例。当n为奇数时,我们还为边缘不相交的最短路径问题的极端版本​​提出了一种有效的算法。

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