Holomorphic diffeomorphisms of complex semisimple Lie groups

Arpad Toth; Dror Varolin

doi:10.1007/s002229900029

Holomorphic diffeomorphisms of complex semisimple Lie groups

Inventiones mathematicae ◽

10.1007/s002229900029 ◽

2000 ◽

Vol 139 (2) ◽

pp. 351-369 ◽

Cited By ~ 13

Author(s):

Arpad Toth ◽

Dror Varolin

Keyword(s):

Lie Groups ◽

Semisimple Lie Groups ◽

Complex Semisimple

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Representations of complex semisimple Lie groups and Lie algebras

Bulletin of the American Mathematical Society ◽

10.1090/s0002-9904-1966-11528-8 ◽

1966 ◽

Vol 72 (3) ◽

pp. 522-526 ◽

Cited By ~ 3

Author(s):

K. R. Parthasarathy ◽

R. Ranga Rao ◽

V. S. Varadarajan

Keyword(s):

Lie Groups ◽

Lie Algebras ◽

Semisimple Lie Groups ◽

Complex Semisimple

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Plancherel Formula for Complex Semisimple Lie Groups

Proceedings of the National Academy of Sciences ◽

10.1073/pnas.37.12.813 ◽

1951 ◽

Vol 37 (12) ◽

pp. 813-818 ◽

Cited By ~ 14

Author(s):

Harish-Chandra

Keyword(s):

Lie Groups ◽

Plancherel Formula ◽

Semisimple Lie Groups ◽

Complex Semisimple

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Structure of induced representations and characters of irreducible representations of complex semisimple lie groups

Conference on Harmonic Analysis - Lecture Notes in Mathematics ◽

10.1007/bfb0059643 ◽

1972 ◽

pp. 167-188 ◽

Cited By ~ 2

Author(s):

Takeshi Hirai

Keyword(s):

Lie Groups ◽

Irreducible Representations ◽

Semisimple Lie Groups ◽

Induced Representations ◽

Complex Semisimple

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Complex Semisimple Lie Groups

Lie Groups and Algebraic Groups - Springer Series in Soviet Mathematics ◽

10.1007/978-3-642-74334-4_4 ◽

1990 ◽

pp. 136-220 ◽

Cited By ~ 1

Author(s):

Arkadij L. Onishchik ◽

Ernest B. Vinberg

Keyword(s):

Lie Groups ◽

Semisimple Lie Groups ◽

Complex Semisimple

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The Plancherel formula for complex semisimple Lie groups

Transactions of the American Mathematical Society ◽

10.1090/s0002-9947-1954-0063376-x ◽

1954 ◽

Vol 76 (3) ◽

pp. 485-485 ◽

Cited By ~ 40

Author(s):

Harish-Chandra

Keyword(s):

Lie Groups ◽

Plancherel Formula ◽

Semisimple Lie Groups ◽

Complex Semisimple

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Comparison of Unitary Duals of Drinfeld Doubles and Complex Semisimple Lie Groups

Communications in Mathematical Physics ◽

10.1007/s00220-016-2704-x ◽

2016 ◽

Vol 351 (3) ◽

pp. 1137-1147 ◽

Cited By ~ 4

Author(s):

Yuki Arano

Keyword(s):

Lie Groups ◽

Semisimple Lie Groups ◽

Complex Semisimple

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

Proceedings of the American Mathematical Society ◽

10.2307/2042169 ◽

1980 ◽

Vol 80 (1) ◽

pp. 181 ◽

Cited By ~ 4

Author(s):

Dragomir Z. Djokovic

Keyword(s):

Lie Groups ◽

Finite Order ◽

Conjugacy Classes ◽

Semisimple Lie Groups ◽

Complex Semisimple

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Representations of complex semisimple lie groups

Journal of Soviet Mathematics ◽

10.1007/bf01083883 ◽

1975 ◽

Vol 4 (6) ◽

pp. 656-680

Author(s):

D. P. Zhelobenko

Keyword(s):

Lie Groups ◽

Semisimple Lie Groups ◽

Complex Semisimple

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On conjugacy classes of elements of finite order in compact or complex semisimple Lie groups

Proceedings of the American Mathematical Society ◽

10.1090/s0002-9939-1980-0574532-7 ◽

1980 ◽

Vol 80 (1) ◽

pp. 181-181

Author(s):

Dragomir Ž. Djokovi{ć

Keyword(s):

Lie Groups ◽

Finite Order ◽

Conjugacy Classes ◽

Semisimple Lie Groups ◽

Complex Semisimple

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$C^{-\infty}$-Whittaker vectors for complex semisimple Lie groups, wave front sets, and Goldie rank polynomial representations

Annales Scientifiques de l École Normale Supérieure ◽

10.24033/asens.1605 ◽

1990 ◽

Vol 23 (2) ◽

pp. 311-367 ◽

Cited By ~ 2

Author(s):

Hisayosi Matumoto

Keyword(s):

Wave Front ◽

Lie Groups ◽

Semisimple Lie Groups ◽

Polynomial Representations ◽

Complex Semisimple ◽

Wave Front Sets ◽

Rank Polynomial

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