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eBook Enright-Shelton Theory and Vogan's Problem for Generalized Principal Series (Memoirs of the American Mathematical Society) epub

by David H. Collingwood,Brian D. Boe

eBook Enright-Shelton Theory and Vogan's Problem for Generalized Principal Series (Memoirs of the American Mathematical Society) epub
  • ISBN: 082182547X
  • Author: David H. Collingwood,Brian D. Boe
  • Genre: Other
  • Subcategory: Science & Mathematics
  • Language: English
  • Publisher: Amer Mathematical Society (June 1, 1993)
  • Pages: 107 pages
  • ePUB size: 1435 kb
  • FB2 size 1105 kb
  • Formats mbr docx azw lrf


Memoirs of the American Mathematical Society 1993; 107 pp; MSC: Primary 22. .This book investigates the composition series of generalized principal series representations induced from a maximal cuspidal parabolic subgroup of a real reductive Lie group.

Memoirs of the American Mathematical Society 1993; 107 pp; MSC: Primary 22; Electronic ISBN: 978-1-4704-0063-7 Product Code: MEMO/102/486. Boe and Collingwood study when such representations are multiplicity-free (Vogan's Problem and the problem of describing their composition factors in closed form.

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Enright-Shelton Theory and Vogan's Problem for Generalized Principal Series Categories of Highest Weight Modules: Applications to.

Enright-Shelton Theory and Vogan's Problem for Generalized Principal Series Categories of Highest Weight Modules: Applications to Classical Hermitian Symmetric Pairs. B D Boe. D H Collingwood. Boe, B. Collingwood, D. H. (1993). Enright-Shelton Theory and Vogan's Problem for Generalized Principal Series. Providence, RI: American Mathematical Society, Memoirs of the AMS No. 486. Enright, T. Shelton, B. (1987). 367. Description of unitary representations with highest weight for groups U(p,q).

by Brian D. Boe, David H. Collingwood. ISBN 9780821825471 (978-0-8218-2547-1) Softcover, Amer Mathematical Society, 1993. Nilpotent Orbits In Semisimple Lie Algebra: An Introduction. by Brian D.

Publication, Distribution, et. Providence, . American Mathematical Society, (c)1993. Title: Memoirs of the American Mathematical Society, 0065-9266 ; no. General Note

Publication, Distribution, et. Physical Description: viii, 107 p. : ill. ;, 26 cm. General Note: "March 1993. vol. 102, no. 486 (first of 4 numbers).

Brian D. Boe. David H. Boe, . Collingwood, . A comparison theory for the structure of induced representations. J. Algebra94, 511–545 (1985)Google Scholar. 2. A comparison theory for the structure of induced representations II. Math. 90, 1–11 (1985)Google Scholar. Enright, . Determination of the intertwining operators for holomorphically induced representations ofSU (p,q), preprint, 1985Google Scholar. 5. Borho, . Jantzen, . Uber primative Idele in der Einhullenden einer halbeinfachen Lie-Algebra.

Enright-Shelton theory and Vogan's problem for generalized principal series. The first result is a necessary and sufficient condition, in the spirit of the lfand. Brian D. The first result is a necessary and sufficient condition, in the spirit of the lfan. More).

Chevalley Supergroups (Memoirs of the American Mathematical Society). R. Fioresi, F. Gavarini. 675 Kb. Decompositions of Operator Algebras I and II (Memoirs of the American Mathematical Society). 2 Mb. Automorphic forms, representations, and L-functions, Part 2. American Mathematical Society. Amer Mathematical Society. Download all eBooks in PDF,ePub format for free. Reproduction of site books is authorized only for informative purposes and strictly for personal, private use. Contact Us.

The original motivation comes from the theory of Schur algebras and the symmetric group, Lie theory, and the representation theory of finite dimensional algebras and finite groups.

This book investigates the composition series of generalized principal series representations induced from a maximal cuspidal parabolic subgroup of a real reductive Lie group. Boe and Collingwood study when such representations are multiplicity-free (Vogan's Problem #3) and the problem of describing their composition factors in closed form. The results obtained are strikingly similar to those of Enright and Shelton for highest weight modules. Connections with two different flag variety decompositions are discussed.
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