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The Crossing Numbers of Join of Paths and Cycles with Two Graphs of Order Five

机译:两阶五阶图的路径和循环的交叉数

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The crossing number cr(G) of a graph G is the minimal num ber of crossings over all drawings of G in the plane. Only few results concerning crossing numbers of graphs obtained as join product of two graphs are known. There are collected the exact values of crossing num bers for join of all graphs of at most four vertices with paths and cycles. In the paper, we extend these results. For two special graphs G on five vertices, we give the crossing numbers of the join products G + D_n, G + P_n, and G + C_n, where D_n consists on n isolated vertices, P_n and C_n are the path and cycle on n vertices, respectively.
机译:图G的相交数cr(G)是平面中G的所有图形相交的最小数目。关于作为两个图的连接积而获得的图的交叉数的了解很少。收集了交叉数的确切值,以连接最多四个具有路径和周期的顶点的所有图。在本文中,我们扩展了这些结果。对于五个顶点上的两个特殊图G,我们给出连接乘积G + D_n,G + P_n和G + C_n的相交数,其中D_n由n个孤立顶点组成,P_n和C_n是n个顶点的路径和循环, 分别。

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