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A note on vertex-transitive non-Cayley graphs from Cayley graphs generated by involutions

机译:关于通过对合生成的Cayley图的顶点传递非Cayley图的注记

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摘要

We show that the result of Watkins (1990) [19] on constructing vertex-transitive non-Cayley graphs from line graphs yields a simple method that produces infinite families of vertex-transitive non-Cayley graphs from Cayley graphs generated by involutions. We also prove that the graphs arising this way are hamiltonian provided that their valency is at least six.
机译:我们证明了Watkins(1990)[19]从线图构造顶点传递非Cayley图的结果产生了一种简单的方法,该方法可以通过对合生成的Cayley图产生无限个顶点传递非Cayley图族。我们还证明以这种方式产生的图是哈密尔顿图,只要它们的价态至少为6。

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