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首页> 外文期刊>Journal of Graph Theory >Interval coloring of (3,4)-biregular bipartite graphs having large cubic subgraphs
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Interval coloring of (3,4)-biregular bipartite graphs having large cubic subgraphs

机译:具有大立方子图的(3,4)-双正则二部图的区间着色

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An interval coloring of a graph is a proper edge coloring such that the set of used colors at every vertex is an interval of integers. Generally, it is an NP-hard problem to decide whether a graph has an interval coloring or not. A bipartite graph G =(A, B; E) is (alpha,beta)-biregular if each vertex in A has degree alpha and each vertex in B has degree beta. In this paper we prove that if the (3,4)-biregular graph G has a cubic subgraph covering the set B then G has an interval coloring. (C) 2004 Wiley Periodicals, Inc.
机译:图的间隔着色是适当的边缘着色,以使每个顶点处使用的颜色集为整数的间隔。通常,确定图形是否具有间隔着色是NP难题。如果A中的每个顶点具有度α并且B中的每个顶点具有度β,则二部图G =(A,B; E)是(α,β)双正则。在本文中,我们证明如果(3,4)-双正则图G具有覆盖集合B的三次子图,则G具有区间着色。 (C)2004年Wiley Periodicals,Inc.

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