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- W2888069968 abstract "Let $mathbf{G}$ be a connected reductive group with connected center defined over $mathbb{F}_q$, with Frobenius morphism F. Given an irreducible complex character $chi$ of $mathbf{G}^F$ with its Jordan decomposition, and a Galois automorphism $sigma in mathrm{Gal}(overline{mathbb{Q}}/mathbb{Q})$, we give the Jordan decomposition of the image ${^sigma chi}$ of $chi$ under the action of $sigma$ on its character values." @default.
- W2888069968 created "2018-08-31" @default.
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- W2888069968 date "2018-08-21" @default.
- W2888069968 modified "2023-09-27" @default.
- W2888069968 title "Galois group action and Jordan decomposition of characters of finite reductive groups with connected center" @default.
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