On Conjugacy Classes of Elements of Finite Order in Compact or Complex Semisimple Lie Groups

DOI10.2307/2042169zbMath0436.22008OpenAlexW4248657338WikidataQ115229296 ScholiaQ115229296MaRDI QIDQ3876146

Dragomir Ž. Djoković

Publication date: 1980

Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2042169

zbMATH Keywords

Weyl groupsemisimple complex Lie groupconjugacy classes of elementsreal connected reductive groups

Mathematics Subject Classification ID

Semisimple Lie groups and their representations (22E46) General properties and structure of complex Lie groups (22E10) Linear algebraic groups over the reals, the complexes, the quaternions (20G20)

Related Items (9)

On the arithmetic of the representation ring and elements of finite order in Lie groups ⋮ On a refinement of the generalized Catalan numbers for Weyl groups ⋮ Characters of Elements of Finite Order in Lie Groups ⋮ The fixed point set of the inverse involution on a Lie group ⋮ Counting conjugacy classes of elements of finite order in Lie groups ⋮ The rationality of elements of prime order in compact connected simple Lie groups ⋮ Elements of compact connected simple Lie groups with prime power order and given field of characters ⋮ Generalized noncrossing partitions and combinatorics of Coxeter groups ⋮ On conjugacy classes of elements of finite order in complex semisimple Lie groups

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