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End Simplicial Vertices in Path Graphs

机译:路径图中的端部单纯顶点

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A graph is a path graph if there is a tree, called UV -model, whose vertices are the maximal cliques of the graph and for each vertex x of the graph the set of maximal cliques that contains it induces a path in the tree. A graph is an interval graph if there is a UV -model that is a path, called an interval model. Gimbel [3] characterized those vertices in interval graphs for which there is some interval model where the interval corresponding to those vertices is an end interval. In this work, we give a characterization of those simplicial vertices x in path graphs for which there is some UV -model where the maximal clique containing x is a leaf in this UV -model.
机译:如果有一个名为UV -Model的树,则图是一种路径图,其顶点是图形的最大派系,并且图表的每个顶点x都包含它的最大批变集在树中引起路径。如果存在一个是路径的UV -Model,则图是一个间隔图,称为间隔模型。 GIMBEL [3]在间隔图中表征了那些存在一些间隔模型的顶点,其中与这些顶点对应的间隔是端间隔。在这项工作中,我们在路径图中表征了那些在路径图中存在一些UV -Model,其中包含X的最大Clique是该UV -Model中的叶子。

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