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On self-complementary vertex-transitive graphs of order a product of distinct primes

机译:在有序素数的乘积的自互补顶点可及图上

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摘要

We show that a self-complementary vertex-transitive graph of order pq, p and q distinct primes, is isomorphic to a circulant graph of order pq. We will also show that if V is a self-complementary Cay-ley graph of the nonabelian group G of order pq, then P and the complement of F are not isomorphic by a group automorphism of G.
机译:我们表明,阶为pq,p和q的不同素数的自互补顶点可及图与阶pq的循环图是同构的。我们还将显示,如果V是pq阶非阿贝尔群G的自互补Cay-ley图,则P和F的互补不是因G的群自同构而同构的。

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