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Orientable and non-orientable genus of the intersection power graph of finite groups

机译:有限组交叉电源图的可定向和未取向的属

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The intersection power graph ΓI (G) of a group G is defined as follows: take G as vertex set and two distinct vertices x and y are adjacent in ΓI (G) if there exists a non-identity element z ∈ G such that x~m=z=y~n, for some m, n ∈ N and e is adjacent to all other vertices, where e is the identity element of the group G. In this paper, certain finite groups whose intersection power graphs can be embedded on the torus or projective plane are classified.
机译:组G的交叉点电源图γi(g)定义如下:将g作为顶点组,如果存在非标识元素z∈g,则两个不同的顶点x和y在γi(g)中相邻,例如x 〜m = z = y〜n,对于一些m,n≠n和e与所有其他顶点相邻,其中e是组G的标识元素。在本文中,可以嵌入某些有限组的交叉电源图形 在圆环或投影飞机上分类。

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