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s-regular cubic graphs as coverings of the complete bipartite graph K-3,K-3

机译:s-正则立方图作为完整二分图K-3,K-3的覆盖

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A graph is s-regular if its automorphism group acts freely and transitively on the set of s-arcs. An infinite family of cubic 1-regular graphs was constructed in [10], as cyclic coverings of the three-dimensional Hypercube. In this paper, we classify the s-regular cyclic coverings of the complete bipartite graph k(3,3) for each s greater than or equal to 1 whose fibre-preserving automorphism subgroups act arc-transitively. As a result, a new infinite family of cubic 1-regular graphs is constructed. (C) 2003 Wiley Periodicals, Inc. J Graph Theory 45: 101-112, 2004. [References: 31]
机译:如果图的自同构群在s弧集合上自由且可传递地起作用,则该图是s正规的。在[10]中构造了一个无限的三次正则图族,作为三维超立方体的循环覆盖。在本文中,我们对完整二部图k(3,3)的s-常规循环覆盖物进行分类,每个大于或等于1的s保留光纤的同构亚群以弧传递方式起作用。结果,构造了一个新的无限的三次正则图族。 (C)2003 Wiley Periodicals,Inc. J Graph Theory 45:101-112,2004。[参考:31]

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