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Tables of dimensions, indices, and branching rules for representations of simple Lie algebras

Author: W G McKay; Jiri Patera
Publisher: New York and Basel : M. Dekker, [1981]. ©1981
Series: Lecture notes in pure and applied mathematics, 69.
Edition/Format:   Print book : EnglishView all editions and formats
Summary:
"Tables of Dimensions, Indices, and Branching Rules for Representations of Simple Lie Algebras contains the reductions (branching rules) of representations of complex simple Lie algebras of ranks not exceeding 8 to representations of their maximal semisimple subalgebras; and the dimensions of representations limited by 5000 for the classical Lie algebras and 10,000 for the five exceptional algebras."- back cover
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Genre/Form: Tables
Additional Physical Format: Online version:
McKay, W.G., 1941-
Tables of dimensions, indices, and branching rules for representations of simple Lie algebras.
New York : M. Dekker, ©1981
(OCoLC)631820221
Material Type: Internet resource
Document Type: Book, Internet Resource
All Authors / Contributors: W G McKay; Jiri Patera
ISBN: 0824712277 9780824712273
OCLC Number: 7168656
Description: v, 317 pages ; 26 cm.
Contents: Notations, conventions, and some properties of representations --
Indices of representations --
Branching rules --
Table 1: Table of dimensions, second and fourth indices of irreducible representations --
Table 2: Table of branching rules.
Series Title: Lecture notes in pure and applied mathematics, 69.
Responsibility: W.G. McKay and J. Patera, Centre de recherches de mathématiques appliquées, Université de Montréal, Montréal, Québec, Canada.

Abstract:

"Tables of Dimensions, Indices, and Branching Rules for Representations of Simple Lie Algebras contains the reductions (branching rules) of representations of complex simple Lie algebras of ranks not exceeding 8 to representations of their maximal semisimple subalgebras; and the dimensions of representations limited by 5000 for the classical Lie algebras and 10,000 for the five exceptional algebras."- back cover

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