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- W33024006 abstract "Let $G$ be a connected, compact Lie group and $K$ a connected closed subgroup of $G$ of maximal rank. Then, $K$ contains a maximal torus $T$ of $G$ . A. Borel and J. Siebenthal found all these subgroups $foI$ simple Lie groups in [1]. By $W(G)$ and $W(K)$ we shall denote their Weyl groups, $i.e.,$ $W(G)=N_{G}(T)/T$ , $W(K)=N_{K}(T)/T$ where $N_{G}(T)$ and $N_{K}(T)$ are the normalizers of $T$ in $G$ antl" @default.
- W33024006 created "2016-06-24" @default.
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- W33024006 date "1965-01-01" @default.
- W33024006 modified "2023-09-23" @default.
- W33024006 title "ON SOME NORMAL SUBGROUPS OF WEYL GROUPS" @default.
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