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On the commuting graph associated with the symmetric and alternating groups

机译:在与对称和交替组相关的通勤图上

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The commuting graph of a group G, denoted by G( G), is a simple undirected graph whose vertices are all non-central elements of G and two distinct vertices x, y are adjacent if xy = yx. The commuting graph of a subset of a group is defined similarly. In this paper we investigate the properties of the commuting graph of the symmetric and alternating and subsets of transpositions and involutions in the symmetric groups.
机译:G组的换向图由G(G)表示,是一个简单的无向图,其顶点都是G的非中心元素,并且如果xy = yx,则两个不同的顶点x,y相邻。相似地定义组的子集的通勤图。在本文中,我们研究了对称组中对称和交替的换位图以及换位和对合的子集的性质。

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