An edition of The W₃ algebra (1996)

The W3 Algebra

Modules, Semi-Infinite Cohomology and Bv Algebras (Lecture Notes in Physics New Series M)

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Last edited by MARC Bot
September 27, 2024 | History
An edition of The W₃ algebra (1996)

The W3 Algebra

Modules, Semi-Infinite Cohomology and Bv Algebras (Lecture Notes in Physics New Series M)

W algebras are nonlinear generalizations of Lie algebras that arise in the context of two-dimensional conformal field theories when one explores higher-spin extensions of the Virasoro algebra. They provide the underlying symmetry algebra of certain string generalizations which allow the extended world sheet gravity. This book presents such gravity theories, concentrating on the algebra of physical operators determined from an analysis of the corresponding BRST cohomology. It develops the representation theory of W algebras needed to extend the standard techniques which were so successful in treating linear algebras. For certain strings corresponding to WN gravity we show that the operator cohomology has a natural geometric model. This result suggests new directions for the study of W geometry.

Publish Date
Publisher
Springer
Language
English
Pages
204

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Previews available in: English

Edition Availability
Cover of: The W3 Algebra
Cover of: The W₃ algebra
The W₃ algebra: modules, semi-infinite cohomology, and BV algebras
1996, Springer
in English

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Book Details


Classifications

Library of Congress
QC20.7.C14 B68 1996, QC19.2-20.85

The Physical Object

Format
Hardcover
Number of pages
204
Dimensions
9.8 x 6.5 x 0.8 inches
Weight
13.6 ounces

ID Numbers

Open Library
OL9061911M
Internet Archive
walgebramoduless00bouw_852
ISBN 10
3540615288
ISBN 13
9783540615286
LCCN
96029230
OCLC/WorldCat
35121704
Goodreads
3726715

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Download catalog record: RDF / JSON
September 27, 2024 Edited by MARC Bot import existing book
July 30, 2019 Edited by MARC Bot associate edition with work OL3286240W
April 28, 2010 Edited by Open Library Bot Linked existing covers to the work.
February 13, 2010 Edited by WorkBot add more information to works
December 10, 2009 Created by WorkBot add works page