Results 11 to 20 of about 18,865 (173)

Representations of Semisimple Lie Groups. V [PDF]

American Journal of Mathematics, 1951
Harish-chandra Harish-Chandra
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Indecomposable representations of semisimple Lie groups [PDF]

Transactions of the American Mathematical Society, 1981
Birgit Speh
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Algebraic results on representations of semisimple Lie groups [PDF]

Transactions of the American Mathematical Society, 1973
James Lepowsky
  +5 more sources

Representations of a Semisimple Lie Group on a Banach Space. I [PDF]

Transactions of the American Mathematical Society, 1953
Harish-chandra Harish-Chandra
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Virtual character modules of semisimple Lie groups and representations of Weyl groups [PDF]

Journal of the Mathematical Society of Japan, 1985
Let G be a connected semi-simple acceptable Lie group with finite center. Denote the virtual character module of G whose elements have infinitesimal character \(\lambda\) by V(\(\lambda)\). For regular \(\lambda\) the author defines representations of the ''integral Weyl group W(\(\lambda)\)'' on a subspace \(V_ H(\lambda)\subset V(\lambda)\).
Kyo Nishiyama
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The characters of some induced representations of semisimple Lie groups [PDF]

Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1968
Takeshi Hirai
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Introduction to Representations of Real Semisimple Lie Groups

, 2012
These are lecture notes for a one semester introductory course I gave at Indiana University. The goal was to make this exposition as clear and elementary as possible. A particular emphasis is given on examples involving SU(1,1). These notes are in part based on lectures given by my graduate advisor Wilfried Schmid at Harvard University and PQR2003 ...
Matvei Libine
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Integration of Modules II: Exponentials [PDF]

, 2021
We continue our exploration of various approaches to integration of representations from a Lie algebra $\mbox{Lie} (G)$ to an algebraic group $G$ in positive characteristic. In the present paper we concentrate on an approach exploiting exponentials. This
Rumynin, Dmitriy, Westaway, Matthew
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Representations of Semisimple Lie Groups on a Ba Nach Space [PDF]

Proceedings of the National Academy of Sciences, 1951
Harish-chandra Harish-Chandra
openaire   +6 more sources

Representations of Semisimple Lie Groups

Proceedings of the National Academy of Sciences, 1951
Harish-chandra Harish-Chandra
openaire   +5 more sources