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• W3142078404 abstract "A graph $Ga=(V,E)$ is called a Cayley graph of some group $T$ if the automorphism group $Aut(Ga)$ contains a subgroup $T$ which acts on regularly on $V$. If the subgroup $T$ is normal in $Aut(Ga)$ then $Ga$ is called a normal Cayley graph of $T$. Let $r$ be an odd prime. Fang et al. cite{FMW} proved that, with a finite number of exceptions for finite simple group $T$, every connected symmetric Cayley graph of $T$ of valency $r$ is normal. In this paper, employing maximal factorizations of finite almost simple groups, we work out a possible list of those exceptions for $T$." @default.
• W3142078404 created "2021-04-13" @default.
• W3142078404 creator A5018946425 @default.
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• W3142078404 date "2021-03-31" @default.
• W3142078404 modified "2023-09-27" @default.
• W3142078404 title "Symmetric graphs of prime valency with a transitive simple group." @default.
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• W3142078404 hasPublicationYear "2021" @default.
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