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A construction of pseudo metacirculants

机译:伪元型构造

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Metacirculants were introduced by Alspach and Parsons in 1982 and have been a rich source of various topics since then. It is known that every metacirculant is a split weak metacirculant (A graph is called (split) weak metacirculant if it has a vertex-transitive (split) metacyclic subgroup of automorphisms). We say that a split metacirculant is a pseudo metacirculant if it is not metacirculant. In this paper, an infinite family of pseudo metacirculants is constructed, and this provides a negative answer to Question A in Zhou and Zhou (2018). (C) 2020 Elsevier B.V. All rights reserved.
机译:1982年由Alspach和Parsons引入了MetaCirculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculculc。从那时起,是各种主题的丰富来源。 众所周知,如果它具有自动形态的顶点传递(分裂)阶段亚组),则众所周知的每种均施脉冲剂是分裂弱的均衡剂(曲线图(分裂)弱MetaCirculcant)。 我们说,如果它不是metaCirculast,则分裂型metAcirculculast是假序列的。 在本文中,构建了无限的伪型伪型家族,这提供了在周和周(2018年)问题A的负面答案。 (c)2020 Elsevier B.V.保留所有权利。

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