An edition of Infinite dimensional Lie algebras (1983)

Infinite dimensional Lie algebras

3rd ed.

by Victor G. Kac

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July 27, 2024 | History

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An edition of Infinite dimensional Lie algebras (1983)

Infinite dimensional Lie algebras

3rd ed.

Edition	Availability
1 Infinite-Dimensional Lie Algebras August 26, 1994, Cambridge University Press Paperback in English - 3 edition 0521466938 9780521466936	zzzz Not in Library Libraries near you: WorldCat
2 Infinite dimensional Lie algebras 1990, Cambridge University Press in English - 3rd ed. 0521372151 9780521372152	aaaa Not in Library Libraries near you: WorldCat
3 Infinite dimensional Lie algebras 1985, Cambridge University Press in English - 2nd ed. 0521321336 9780521321334	zzzz Not in Library Libraries near you: WorldCat
4 Infinite dimensional Lie algebras: an introduction 1983, Birkhäuser in English 0817631186 9780817631185	zzzz Not in Library Libraries near you: WorldCat
5 Infinite dimensional Lie algebras: anintroduction 1983, Birkhäuser in English 0817631186 9780817631185	zzzz Not in Library Libraries near you: WorldCat

Book Details

Edition Notes

Includes bibliographical references (p. 367-398).

Published in: Cambridge, New York

Classifications

Library of Congress: QA252.3 .K33 1990

The Physical Object

Pagination: xxi, 400 p. ;
Number of pages: 400

ID Numbers

Open Library: OL1590696M
Internet Archive: infinitedimensio00kacv_379
ISBN 10: 0521372151
LCCN: 91120332
OCLC/WorldCat: 30624600
Library Thing: 2790858

Source records

Internet Archive item record
Internet Archive item record
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Library of Congress MARC record
Promise Item
Internet Archive item record
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First Sentence

"The central object of our study is a certain class of infinite-dimensional Lie algebras alternatively known as contragredient Lie algebras, generalized Cartan matrix Lie algebras or Kac-Moody algebras."

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Created April 1, 2008
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July 27, 2024	Edited by MARC Bot	import existing book
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April 1, 2008	Created by an anonymous user	Imported from Scriblio MARC record

Infinite dimensional Lie algebras

by Victor G. Kac