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- W2922441810 abstract "We call a group $G$ nilpotently Jordan of class at most $c$ $(cinmathbb{N})$ if there exists a constant $Jinmathbb{Z}^+$ such that every finite subgroup $Hleqq G$ contains a nilpotent subgroup $Kleqq H$ of class at most $c$ and index at most $J$. We show that the birational automorphism group of a $d$-dimensional variety over a field of characteristic zero is nilpotently Jordan of class at most $(2d+1)$." @default.
- W2922441810 created "2019-03-22" @default.
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- W2922441810 date "2019-03-18" @default.
- W2922441810 modified "2023-09-27" @default.
- W2922441810 title "Large nilpotent subgroups of finite subgroups of the birational automorphism group of a variety" @default.
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