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- W2947068578 abstract "We give a geometric characterization of finite rational groups. In particular, we prove that a finite group is rational if and only if there exists a finite geometry $Gamma$ of type $I$ and action of $G$ on $Gamma$ as a group of automorphisms such that if $g$ and $h$ are elements of $G$ fixing the same number of flags of type $J$ for all subsets $J$ of $I$, then $g$ and $h$ are conjugate in $G$." @default.
- W2947068578 created "2019-06-07" @default.
- W2947068578 creator A5046420187 @default.
- W2947068578 date "2019-05-27" @default.
- W2947068578 modified "2023-09-27" @default.
- W2947068578 title "A Geometric Characterization of Rational Groups" @default.
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