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- W1687788893 abstract "Let $G$ be the linear algebraic group $SL_3$ over a field $k$ of characteristic two. Let $A$ be a finitely generated commutative $k$-algebra on which $G$ acts rationally by $k$-algebra automorphisms. We show that the full cohomology ring $H^*(G,A)$ is finitely generated. This extends the finite generation property of the ring of invariants $A^G$. We discuss where the problem stands for other geometrically reductive group schemes." @default.
- W1687788893 created "2016-06-24" @default.
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- W1687788893 date "2004-03-22" @default.
- W1687788893 modified "2023-09-27" @default.
- W1687788893 title "A reductive group with finitely generated cohomology algebras" @default.
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