Algebraic foundations of non-commutative differential geometry and quantum groups - Info and Reading Options
By Ludwig Pittner
"Algebraic foundations of non-commutative differential geometry and quantum groups" was published by Springer in 1995 - New York, it has 469 pages and the language of the book is English.
“Algebraic foundations of non-commutative differential geometry and quantum groups” Metadata:
- Title: ➤ Algebraic foundations of non-commutative differential geometry and quantum groups
- Author: Ludwig Pittner
- Language: English
- Number of Pages: 469
- Publisher: Springer
- Publish Date: 1995
- Publish Location: New York
“Algebraic foundations of non-commutative differential geometry and quantum groups” Subjects and Themes:
- Subjects: ➤ Noncommutative differential geometry - Quantum groups - Mathematical physics - Differential Geometry - Noncommutative algebras - Statistical physics - Thermodynamics - Quantum theory - Physics - Quantum computing - Mathematical Methods in Physics - Numerical and Computational Methods - Information and Physics Quantum Computing
Edition Specifications:
- Pagination: xii, 469 p. :
Edition Identifiers:
- The Open Library ID: OL808902M - OL2974300W
- Online Computer Library Center (OCLC) ID: 33406593
- Library of Congress Control Number (LCCN): 95045665
- ISBN-10: 3540605878
- All ISBNs: 3540605878
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"Algebraic foundations of non-commutative differential geometry and quantum groups" Description:
The Open Library:
Quantum groups and quantum algebras as well as non-commutative differential geometry are important in mathematics. They are also considered useful tools for model building in statistical and quantum physics. This book, addressing scientists and postgraduates, contains a detailed and rather complete presentation of the algebraic framework. Introductory chapters deal with background material such as Lie and Hopf superalgebras, Lie super-bialgebras, or formal power series. A more general approach to differential forms, and a systematic treatment of cyclic and Hochschild cohomologies within their universal differential envelopes are developed. Quantum groups and quantum algebras are treated extensively. Great care was taken to present a reliable collection of formulae and to unify the notation, making this volume a useful work of reference for mathematicians and mathematical physicists.
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