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• W2901793996 abstract "In this paper we show that almost all Cayley digraphs have automorphism group as small as possible; that is, they are digraphical regular representations (DRRs). More precisely, we show that as $r$ tends to infinity, for every finite group $R$ of order $r$, out of all possible Cayley digraphs on $R$ the proportion whose automorphism group is as small as possible tends to $1$. This proves a natural conjecture first proposed in $1982$ by Babai and Godsil." @default.
• W2901793996 created "2018-11-29" @default.
• W2901793996 creator A5009892196 @default.
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• W2901793996 date "2018-11-19" @default.
• W2901793996 modified "2023-09-27" @default.
• W2901793996 title "Asymptotic enumeration of Cayley digraphs" @default.
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