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Algebraic varieties with group operations given by morphisms, or group objects in the category of algebraic varieties, the category of algebraic schemes, or closely related categories.

1 vote
0 answers
78 views

The local structure theorem for spherical varieties under quasi-split group action

I want to understand a simplified version of the general $k$-local structure theorem proved in the paper "Reductive group actions": For $k$ a characteristic zero algebraically closed field, $G$ a conn …
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  • 121
2 votes
1 answer
104 views

Rationality of quasi-elementary group actions

I am learning the paper https://arxiv.org/pdf/1604.01005.pdf "Reductive group actions" by Knop and Krotz. They defined that a linear k-algebraic group $H$ with unipotent radical $H_{u}$ is quasi-eleme …
R. Chen's user avatar
  • 121
0 votes
1 answer
104 views

Horospherical type of a spherical variety

In the following, I will fix $k$ a characteristic zero algebraically closed field, and $G$ a connected reductive group over $k$, $B$ a Borel subgroup of $G$, $T\subseteq B$ a maximal torus, $X$ a $G$- …
R. Chen's user avatar
  • 121
7 votes
0 answers
138 views

Quasisplit forms of wonderful varieties

I will assume that $k$ is a characteristic $0$ non-archimedean field. A classical result of Tits [T] states that a quasisplit connected reductive group $G$ over $k$ is classified up to strict isogeny …
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  • 121