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首页> 外文期刊>IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences >An Optimal Parallel Algorithm for Finding All Hinge Vertices of a Circular-Arc Graph
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An Optimal Parallel Algorithm for Finding All Hinge Vertices of a Circular-Arc Graph

机译:查找圆弧图所有铰点的最优并行算法

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摘要

Let G = (V, E) be an undirected simple graph with u € V. If there exist any two vertices in G whose distance becomes longer when a vertex u is removed, then u is defined as a hinge vertex. Finding the set of hinge vertices in a graph is useful for identifying critical nodes in an actual network. A number of studies concerning hinge vertices have been made in recent years. In a number of graph problems, it is known that more efficient sequential or parallel algorithms can be developed by restricting classes of graphs. In this paper, we shall propose a parallel algorithm which runs in O(log n) time with O(n/ log n) processors on EREW PRAM for finding all hinge vertices of a circular-arc graph.
机译:令G =(V,E)是u为V的无向简单图。如果G中存在两个顶点,则当移除顶点u时距离变长,则将u定义为铰链顶点。在图中找到铰链顶点集对于识别实际网络中的关键节点很有用。近年来,已经进行了许多关于铰链顶点的研究。在许多图问题中,已知可以通过限制图的类别来开发更有效的顺序或并行算法。在本文中,我们将提出一种并行算法,该算法在EREW PRAM上以O(log n)时间与O(n / log n)处理器一起运行,以查找圆弧图的所有铰链顶点。

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