
Gauge Theory for Fiber Bundles
by Peter W. Michor
Publisher: Universitaet Wien 1991
ISBN/ASIN: 8870882470
ISBN-13: 9788870882476
Number of pages: 106
Description:
Gauge theory usually investigates the space of principal connections on a principal fiber bundle (P,p,M,G) and its orbit space under the action of the gauge group (called the moduli space), which is the group of all principal bundle automorphisms of P which cover the identity on the base space M. It is the arena for the Yang-Mills-Higgs equations which allows a satisfactory unified description of electromagnetic and weak interactions, which was developed by Glashow, Salam, and Weinberg.
Download or read it online for free here:
Download link
(600KB, PDF)
Similar books
Projective Differential Geometry Of Curves And Surfacesby Ernest Preston Lane - The University Of Chicago Press
Projective Differential Geometry is largely a product of the first three decades of the twentieth century. The theory has been developed in five or more different languages, by three or four well-recognized methods, in various and sundry notations.
(7147 views)
Global Theory Of Minimal Surfacesby David Hoffman - American Mathematical Society
The wide variety of topics covered make this volume suitable for graduate students and researchers interested in differential geometry. The subjects covered include minimal and constant-mean-curvature submanifolds, Lagrangian geometry, and more.
(13052 views)
Synthetic Geometry of Manifoldsby Anders Kock - University of Aarhus
This textbook can be used as a non-technical and geometric gateway to many aspects of differential geometry. The audience of the book is anybody with a reasonable mathematical maturity, who wants to learn some differential geometry.
(12940 views)
An Introduction to Gaussian Geometryby Sigmundur Gudmundsson - Lund University
These notes introduce the beautiful theory of Gaussian geometry i.e. the theory of curves and surfaces in three dimensional Euclidean space. The text is written for students with a good understanding of linear algebra and real analysis.
(13507 views)