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Differential Geometrical Methods in Mathematical Physics II : Proceedings, University of Bonn, July 13 - 16, 1977 / edited by K. Bleuler, H. R. Petry, A. Reetz
(Lecture Notes in Mathematics. ISSN:16179692 ; 676)

Edition 1st ed. 1978.
Publisher (Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer)
Year 1978
Size VI, 626 p : online resource
Authors Bleuler, K editor
Petry, H. R editor
Reetz, A editor
SpringerLink (Online service)
Subjects LCSH:Mathematical physics
LCSH:Geometry, Differential
FREE:Mathematical Physics
FREE:Differential Geometry
Notes 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 Schrödinger 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
HTTP:URL=https://doi.org/10.1007/BFb0063664
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Material Type E-Book
Classification LCC:QC19.2-20.85
DC23:530.15
ID 4000107987
ISBN 9783540357216

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