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Nowhere-zero 3-flows in Cayley graphs on generalized dihedral group and generalized quaternion group

机译:广义二面体群和广义四元数群在Cayley图中无处零的3流

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摘要

Tutte conjectured that every 4-edge-connected graph admits a nowhere-zero 3-flow. In this paper, we show that this conjecture is true for Cayley graph on generalized dihedral groups and generalized quaternion groups, which generalizes the result of F. Yang and X. Li [Inform. Process. Lett., 2011, 111: 416-419]. We also generalizes an early result of M. Nanasiova and M. Skoviera [J. Algebraic Combin., 2009, 30: 103-110].
机译:Tutte猜想每个4边连接的图都承认无处零的3流。在本文中,我们证明该猜想对于广义二面体群和广义四元数群上的Cayley图是正确的,从而推广了F. Yang和X. Li [Inform。处理。 Lett。,2011,111:416-419]。我们还概括了M. Nanasiova和M. Skoviera的早期结果[J.代数组合,2009,30:103-110]。

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