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Differential Geometrical Methods in Mathematical Physics II [1978]

1
On the role of field theories in our physical conception of geometry
81
Characteristic classes and solutions of gauge theories
105
Classification of classical yang-mills fields
151
Bundle representations and their applications
161
Introduction to gauge theory
171
The use of exterior forms in field theory
179
Electromagnetic fields on manifolds: Betti numbers, monopoles and strings, minimal coupling
189
Gravity is the gauge theory of the parallel — transport modification of the poincare group
217
On the lifting of structure groups
247
On the non-uniqueness of spin structure in superconductivity
255
Conformal invariance in field theory
295
Geometric quantization and the WKB approximation
311
Some properties of half-forms
315
On some approach to geometric quantization
329
Representations associated to minimal co-adjoint orrits
351
On the Schrödinger equation given by geometric quantisation
357
Application of geometric quantization in quantum mechanics
369
Thermodynamique et Geometrie
399
Some preliminary remarks on the formal variational calculus of gel'fand and dikii
409
Reducibility of the symplectic structure of minimal interactions
435
Ambiguities in canonical transformations of classical systems and the spectra of quantum observables
459
Quantum field theory in curved space-times a general mathematical framework
513
On functional integrals in curved spacetime
535
Observables for quantum fields on curved background
567
Quantization of fields on a curved background
573
Supergravity
597
Representations of classical lie superalgebras
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