9 edition of **Real reductive groups** found in the catalog.

- 57 Want to read
- 34 Currently reading

Published
**1987**
by Academic Press in Boston, London
.

Written in English

- Lie groups.,
- Representations of groups.

**Edition Notes**

Includes index.

Statement | Nolan R. Wallach. 1. |

Series | Pure and applied mathematics -- v. 132, Pure and applied mathematics (Academic Press) -- 132. |

Classifications | |
---|---|

LC Classifications | QA3, QA387 |

The Physical Object | |

Pagination | xix, 412p. ; |

Number of Pages | 412 |

ID Numbers | |

Open Library | OL21126495M |

ISBN 10 | 0127329609 |

Representations of Real Reductive Lie Groups | David A. Vogan, Jr. | download | B–OK. Download books for free. Find books. There is a nice characterization of reductive groups over $\mathbb{C}$: they are precisely the complexifications of compact connected Lie groups. More precisely: every compact connected Lie group is actually a real algebraic group, and every smooth homomorphism of compact Lie groups is algebraic.

All groups Groups your friends have joined Arts Beliefs Book Clubs Career & Business Dance Family Fashion & Beauty Film Food & Drink Health & Wellness Hobbies & Crafts LGBTQ Language & Culture Learning Movements Music Outdoors & Adventure Pets Photography Sci-Fi & Games Social Sports & Fitness Tech Writing. The langlands classification and irreducible characters for real reductive groups. von ADAMS, J., D. BARBASCH and D.A. VOGAN Jr. und eine große Auswahl ähnlicher Bücher, Kunst und Sammlerstücke erhältlich auf

We present a finite algorithm for computing the set of irreducible unitary representations of a real reductive group G. The Langlands classification, as formulated by Knapp and Zuckerman, exhibits any representation with an invariant Hermitian form as a deformation of one of the unitary representations in Harish-Chandra's Plancherel formula. The Cited by: D. Shelstad, Orbital integrals and a family of groups attached to a real reductive group, Ann. Sc. Ec. Norm. Sup. 12 (), 1– MathSciNet CrossRef zbMATH Google Cited by: 3.

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Real Reductive Groups I is an introduction to the representation theory of real reductive groups. It is based on courses that the author has given at Rutgers for the past 15 years. It also had its genesis in an attempt of the author to complete a manuscript of the lectures that he gave at the CBMS regional conference at The University of North Carolina at Chapel Hill in June of Brand: Academic Press.

Real Reductive Groups I (ISSN Book ) - Kindle edition by Wallach, Nolan R. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Real Reductive Groups I (ISSN Book ).Manufacturer: Academic Press.

Purchase Real Reductive Groups II, Volume II - 1st Edition. Print Book & E-Book. ISBNBook Edition: 1. Real Reductive Groups I is an introduction to the representation theory of real reductive groups. It is based on courses that the author has given at Rutgers for the past 15 years.

It also had its genesis in an attempt of the author to complete a manuscript of the lectures that he gave at the CBMS regional conference at The University of North Carolina at Chapel Hill in June of.

Harmonic Analysis of Spherical Functions on Real Reductive Groups. Authors: Gangolli, Ramesh, Varadarajan, Veeravalli S. Free Preview. Buy this book eB68 € price for Spain (gross) Buy eBook ISBN.

Real Reductive Groups II (Pure and Applied Mathematics (Academic Pr)) 作者: Nolan R. Wallach 出版社: Academic Pr 出版年: 定价: USD 装帧: Hardcover ISBN: This monograph explores the geometry of the local Langlands conjecture.

The conjecture predicts a parametrizations of the irreducible representations of a reductive algebraic group over a local field in terms of the complex dual group and the Weil-Deligne group.

'[This book] is devoted to the elucidation of the structure and classification of pseudo-reductive groups over imperfect fields, completing the program initiated by J. Tits, A. Borel and T. Springer in the last three decades of the last century [it] is a remarkable achievement and the definitive reference for pseudo-reductive by: INTRODUCTION TO THE THEORY OF ADMISSIBLE REPRESENTATIONS OF p-ADIC REDUCTIVE GROUPS W.

CASSELMAN Draft: 1 May Preface This draft of Casselman’s notes was worked over by the S´eminaire Paul Sally in – In addition to Sally, participants included Jeﬀ Adler, Peter Anspach, JohnFile Size: KB.

Jordan decomposition and real-valued characters of finite reductive groups with connected center Article in Bulletin of the London Mathematical Society 47(3) August with 13 Reads. REDUCTIVE GROUPS OVER FIELDS 3 If char k = 0 and G is reductive, then all linear representations of G on ﬁnite- dimensional k-vector spaces are completely reducible.(The converse is a con-sequence of the Lie-Kolchin theorem, but in characteristic p >0 only applies to special G such as tori and ﬁnite étale groups of order not divisible by p.) Structural properties of connected reductive File Size: 2MB.

Real Reductive Groups I 作者: Nolan R. Wallach 出版年: 页数: 定价: $ 丛书: PURE AND APPLIED MATHEMATICS: A series of Monographs and Textbooks. Summary: Sequel to "Real Reductive Groups I", this book emphasizes more analytical aspects of representation theory, but retains its focus on the interaction between algebra, analysis and geometry, like the first volume.

The two volumes comprise a complete introduction to representation theory. The publisher has supplied this book in DRM Free form with digital watermarking. Required software You can read this eBook on any device that supports DRM-free EPUB or.

$\begingroup$ There is also a def in Wallach, Real reductive groups, which is a blend of your #2 and #3, I think, with an explicit map from G into R-points of a reductive linear algebraic group (I don't have it close by, so can't check the details). It's good to explicitly include Cartan decomposition, but I would take a pragmatic view: find which properties are needed for a.

Jeﬀrey Adams and Fokko du Cloux J Introduction. The irreducible admissible representations of a real reductive group such as GL(n,R) have been classiﬁed by work of Langlands, Knapp, Zuckerman and Vogan. This classiﬁcation is somewhat involved and requires a substan- tial number of prerequisites.

Read the latest chapters of Pure and Applied Mathematics atElsevier’s leading platform of peer-reviewed scholarly literature. Character identities in the twisted endoscopy of real reductive groups About this Title. Paul Mezo. Publication: Memoirs of the American Mathematical Society Robert Steinberg, Endomorphisms of linear algebraic groups, Memoirs of the American Mathematical Society, No.

80, American Mathematical Society, Providence, R.I., MR RG: Reductive Groups These notes are a guide to algebraic groups, especially reductive groups, over a field.

Proofs are usually omitted or only sketched. The only prerequisite is a basic knowledge of commutative algebra and the language of modern algebraic geometry.

Harmonic Analysis on Real Reductive Groups. Authors; V. Varadarajan; Book. 59 Citations; Search within book.

Front Matter. Pages N2-VI. PDF. and discrete series for real reductive groups. Varadarajan. Pages Back Matter. Pages PDF. About this book. Keywords. Analysis Harmonische Analyse Liesche Gruppe algebra.

Nolan Russell Wallach (born 3 August ) is a mathematician known for work in the representation theory of reductive algebraic groups.

He is the author of the 2-volume treatise Real Reductive mater: Washington University, Saint Louis.The structure of real reductive algebraic groups is controlled by a remarkably simple combinatorial framework, generalizing the presentation of Coxeter groups by generators and relations.

This framework in turn makes much of the infinite-dimensional representation theory of such groups amenable to computation.Combinatorics for the representation theory of real reductive groups Fokko du Cloux July 5, These are notes for the third meeting of the Atlas of reductive Lie groups project at AIM, in Palo Alto.

They describe how to take the description of the representation theory of a real reductive Lie group (cf. Jeﬀ Adams’.