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Parallel Construction of Independent Spanning Trees on Enhanced Hypercubes

机译:增强超立方体上并行生成树的并行构建

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The use of multiple independent spanning trees (ISTs) for data broadcasting in networks provides a number of advantages, including the increase of fault-tolerance, bandwidth and security. Thus, the designs of multiple ISTs on several classes of networks have been widely investigated. In this paper, we give an algorithm to construct ISTs on enhanced hypercubes , which contain folded hypercubes as a subclass. Moreover, we show that these ISTs are near optimal for heights and path lengths. Let denote the diameter of . If is odd or , we show that all the heights of ISTs are equal to , and thus are optimal. Otherwise, we show that each path from a node to the root in a spanning tree has length at most . In particular, no more than 2.15 percent of nodes have the maximum path length. As a by-product, w- improve the upper bound of wide diameter (respectively, fault diameter) of from these path lengths.
机译:在网络中使用多个独立的生成树(IST)进行数据广播具有许多优势,包括提高了容错能力,带宽和安全性。因此,已经广泛研究了几类网络上的多个IST的设计。在本文中,我们给出了一种在增强型超立方体上构造IST的算法,增强型超立方体包含折叠的超立方体作为子类。此外,我们表明这些IST对于高度和路径长度而言几乎是最佳的。令表示的直径。如果为奇数或,则表明IST的所有高度均等于,因此是最佳的。否则,我们表明生成树中从节点到根的每个路径的长度最大为。特别是,最大路径长度不超过2.15%的节点。作为副产品,w-可改善这些路径长度的宽直径(分别为断层直径)的上限。

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