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On primitive $2$-closed permutation groups of rank at most four

发布时间:2022-06-07 作者: 浏览次数:
Speaker: 周进鑫 DateTime: 2022年6月9日(周四)上午9:00-10:00
Brief Introduction to Speaker:

周进鑫,北京交通大学教授。

Place: 腾讯会议
Abstract:In this talk, I will discuss the characterisation of the primitive 2-closed groups $G$ of rank at most four that are not the automorphism group of a graph or digraph, and we show that if the degree is at least 2402 then there are just two infinite families or $G\leq {\rm A\Gamma L}_1(p^d)$, the 1-dimensional affine semilinear group. To the best of our knowledge, these are the first known examples of non-regular 2-closed groups that are not the automorphism group of a graph or digraph. This is a joint work with Michael Giudici and Luke Morgan.
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