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Principal Bundles de Stephen Bruce Sontz

Principal Bundles

Autor Stephen Bruce Sontz
en Limba Engleză Paperback – 30 apr 2015
This introductory text is the first book about quantum principal bundles and their quantum connections which are natural generalizations to non-commutative geometry of principal bundles and their connections in differential geometry. To make for a more self-contained book there is also much background material on Hopf algebras, (covariant) differential calculi, braid groups and compatible conjugation operations. The approach is slow paced and intuitive in order to provide researchers and students in both mathematics and physics ready access to the material.
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Specificații

ISBN-13: 9783319158280
ISBN-10: 3319158287
Pagini: 368
Ilustrații: XV, 350 p.
Dimensiuni: 155 x 235 x 20 mm
Greutate: 0.56 kg
Ediția:2015
Editura: Springer
Locul publicării:Cham, Switzerland

Public țintă

Graduate

Cuprins

Introduction.- First Order Differential Calculus.- Fodc's of a Hopf Algebra.- Adjoint Co-action.- Covariant Bimodules.- Covariant Fodc's.- The Braid Groups.- An Interlude: Some Abstract Nonsense.- The Braided Exterior Algebra.- Higher Order Differential Calculus.- Structures.- Quantum Principal Bundles.- Finite Classical Groups.- Dunkl Operators as Covariant Derivatives in a QPB.- What Next?.

Recenzii

“The book contains a lot of exercises of different degree of difficulties, but the proofs of the theorems are done in detail. The book is very elaborate and very welcome not only for graduate students, but also for all people interested in mathematical physics.” (Stefan Berceanu, zbMATH 1358.58002, 2017)

Notă biografică

Stephen Bruce Sontz is a Professor at Centro de Investigacion en Matematicas (CIMAT). He received his Ph.D. from the University of Virginia, USA, in 1994.

Textul de pe ultima copertă

This introductory text is the first book about quantum principal bundles and their quantum connections which are natural generalizations to non-commutative geometry of principal bundles and their connections in differential geometry. To make for a more self-contained book there is also much background material on Hopf algebras, (covariant) differential calculi, braid groups and compatible conjugation operations. The approach is slow paced and intuitive in order to provide researchers and students in both mathematics and physics ready access to the material.

Caracteristici

Exercises throughout Topics have never been presented in a book written for a general audience of mathematicians and physicists Provides a more intuitive, accessible presentation of the material