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Vertex Partitioning of Crown-Free Interval Graphs

机译:冠间间隔图的顶点分区

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摘要

We study the problem of finding an acyclic orientation of an undirected graph G such that each path is contained in a limited number of maximal cliques of G. In general, in an acyclic oriented graph, each path is contained in more than one maximal cliques. We focus our attention on crown-free interval graphs, and show how to find an acyclic orientation of such a graph, which guarantees that each path is contained in at most four maximal cliques. The proposed technique is used to find approximated solutions for a class of related optimization problems where a solution corresponds to an acyclic orientation of graphs.
机译:我们研究了发现无向图G的无循环取向的问题,使得每个路径包含在G的有限数量的G.通常,在无循环的导向图中,每个路径包含在多于一个最大核心中。我们将注意力集中在无冠间间隔图中,并展示了如何找到这种图形的无循环取向,这保证了每个路径在最多四个最大派系中包含。所提出的技术用于找到一类相关优化问题的近似解,其中解决方案对应于图形的无循环取向。

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