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首页> 外文期刊>IEICE Transactions on fundamentals of electronics, communications & computer sciences >An Algorithm for Minimum Feedback Vertex Set Problem on a Trapezoid Graph
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An Algorithm for Minimum Feedback Vertex Set Problem on a Trapezoid Graph

机译:梯形图上最小反馈顶点集问题的算法

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In an undirected graph, the feedback vertex set (FVS for short) problem is to find a set of vertices of minimum cardinality whose removal makes the graph acyclic. The FVS has applications to several areas such that combinatorial circuit design, synchronous systems, computer systems, VLSI circuits and so on. The FVS problem is known to be NP-hard on general graphs but interesting polynomial solutions have been found for some special classes of graphs. In this paper, we present an O(n~(2.68) + γn) time algorithm for solving the FVS problem on trapezoid graphs, where y is the total number of factors included in all maximal cliques.
机译:在无向图中,反馈顶点集(简称FVS)问题是找到最小基数的顶点集,这些顶点的去除将使该图成为非循环图。 FVS在组合电路设计,同步系统,计算机系统,VLSI电路等多个领域都有应用。 FVS问题在一般图形上已知是NP-hard的,但是对于某些特殊类别的图形却发现了有趣的多项式解。在本文中,我们提出了一种O(n〜(2.68)+γn)时间算法,用于解决梯形图上的FVS问题,其中y是所有最大集团中包含的因子总数。

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