Differential geometrical methods in mathematical physics II : proceedings, University of Bonn, July 13-16, 1977
Author(s)
Bibliographic Information
Differential geometrical methods in mathematical physics II : proceedings, University of Bonn, July 13-16, 1977
（Lecture notes in mathematics, 676）
Springer-Verlag, 1978
- : Berlin
- : New York
Available at / 71 libraries
-
Library & Science Information Center, Osaka Prefecture University
: New YorkNDC8:410.8||||10007154366
-
Library, Research Institute for Mathematical Sciences, Kyoto University数研
L/N||LNM||6768101092S
-
Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science研究室
: Berlin510/L4972021011317
-
No Libraries matched.
- Remove all filters.
Note
Includes bibliographical references
Includes index
Description and Table of Contents
Table of Contents
On the role of field theories in our physical conception of geometry.- Characteristic classes and solutions of gauge theories.- Classification of classical yang-mills fields.- Bundle representations and their applications.- to gauge theory.- The use of exterior forms in field theory.- Electromagnetic fields on manifolds: Betti numbers, monopoles and strings, minimal coupling.- Gravity is the gauge theory of the parallel - transport modification of the poincare group.- On the lifting of structure groups.- On the non-uniqueness of spin structure in superconductivity.- Conformal invariance in field theory.- Geometric quantization and the WKB approximation.- Some properties of half-forms.- On some approach to geometric quantization.- Representations associated to minimal co-adjoint orrits.- On the Schroedinger equation given by geometric quantisation.- Application of geometric quantization in quantum mechanics.- Thermodynamique et Geometrie.- Some preliminary remarks on the formal variational calculus of gel'fand and dikii.- Reducibility of the symplectic structure of minimal interactions.- Ambiguities in canonical transformations of classical systems and the spectra of quantum observables.- Quantum field theory in curved space-times a general mathematical framework.- On functional integrals in curved spacetime.- Observables for quantum fields on curved background.- Quantization of fields on a curved background.- Supergravity.- Representations of classical lie superalgebras.
by "Nielsen BookData"
