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首页> 外文期刊>Ars Combinatoria: An Australian-Canadian Journal of Combinatorics >Graphs K_(1*4,5,) K_(1*5,4,), K_(1*4,4,) K_(2,3,4) have the property M(3)
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Graphs K_(1*4,5,) K_(1*5,4,), K_(1*4,4,) K_(2,3,4) have the property M(3)

机译:图K_(1 * 4,5,)K_(1 * 5,4,),K_(1 * 4,4,)K_(2,3,4)具有属性M(3)

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摘要

Let G be a graph with n vertices and suppose that for each vertex v in G, there exists a list of k colors, L(v), such that there is a unique proper coloring for G from this collection of lists, then G is called a uniquely /c-list colorable graph. We say that a graph G has the property M(k) if and only if it is not uniquely fc-list colorable. M. Ghebleh and E. S. Mahmoodian characterized uniquely 3-list colorable complete multipartite graphs except for the graphs K_(1*4,5,),K_(1*5,4,) K_(1*4,4,),K_(2,3,4,) and K_(2,2,r,) 4≤r≤8. In this paper we prove that the graphs K_(1*4,5,)_(1*5,4,) K_(1*4,4,) and K_(2,3,4,) have the property M(3).
机译:令G为具有n个顶点的图,并假设对于G中的每个顶点v,存在k种颜色的列表L(v),这样从该列表集合中为G提供了唯一的正确着色,则G为称为唯一的/ c-list可着色图形。我们说,当且仅当图G不是唯一的fc-list可着色的时,图G才具有属性M(k)。 M. Ghebleh和ES Mahmoodian描绘了唯一的3列可着色完整多部分图,除了图K_(1 * 4,5,),K_(1 * 5,4,)K_(1 * 4,4,),K_( 2,3,4,)和K_(2,2,r,)4≤r≤8。在本文中,我们证明图K_(1 * 4,5,)_(1 * 5,4,)K_(1 * 4,4,)和K_(2,3,4,)具有属性M( 3)。

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