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ON THE CROSSING NUMBERS OF JOIN K_(2,3) + P_N

机译:在交叉数量的加入k_(2,3)+ p_n上

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The main aim of the paper is to give the crossing number of join product G* + P_n for the connected graph G* of order five isomorphic with the complete bipartite graph K_(2,3), and P_n is the path on n vertices. In the proofs, it will be extend the idea of the minimum numbers of crossings between two different subgraphs from the family of subgraphs which do not cross the edges of the graph G* onto the family of subgraphs which cross the edges of G* exactly once. Due to the mentioned algebraic topological approach, we are able to extend known results concerning crossing numbers for join products of new graphs.
机译:纸张的主要目的是提供交叉数量的连接级数G * + P_N与完整的二角形图K_(2,3),P_N是N顶点的路径。 在证据中,它将扩展到从图形家族的两个不同子图之间的最小交叉数的思想,这些子图不会将图形G *的边缘交叉到跨越G *边缘的子图家族中 。 由于提到的代数拓扑方法,我们能够扩展有关交叉号码的已知结果,用于加入新图表。

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