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An Approximation Result for the Interval Coloring Problem on Claw-free Chordal Graphs

机译:无爪弦图上区间着色问题的逼近结果

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摘要

We study the problem of 0nding an acyclic orientation of an undirected graph, such that each (oriented) path is covered by a limited number k of maximal cliques. This is equivalent to 0nding a k-approximate solution for the interval coloring problem on a graph. We focus our attention on claw-free chordal graphs, and show how to 0nd an orientation of such a graph in linear time, which guarantees that each path is covered by at most two maximal cliques. This extends previous published results on other graph classes where stronger assumptions were made.
机译:我们研究了零向无向图的无环取向问题,使得每条(有向)路径都被有限数量的最大集团k覆盖。这等效于对图上的间隔着色问题找到k近似解。我们将注意力集中在无爪的弦图上,并展示如何在线性时间内确定该图的方向,从而确保每个路径最多被两个最大集团所覆盖。这扩展了先前在其他图类上发布的结果,这些图类做出了更强的假设。

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