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Differential Geometric Methods in Mathematical Physics
herausgegeben von S. SternbergInhaltsverzeichnis
- Gauge Theory and Nuclear Structure.
- Théories des Jauges Graduées.
- The Continuity of Computing Connections from Curvatures, and of Dividing Smooth Functions.
- Gauge Theories on Homogeneous Manifolds.
- Gauge Independent Symmetries & Wavefunctions for Systems of Identical Particles.
- Superspaces and Supermanifolds.
- A Lagrangian for SU(2/1) Quantum Asthenodynamics.
- Casimir Elements of Lie Superalgebras.
- Normal Form for Hamiltonian Vectorfields with Periodic Flow.
- Magnetic Solution of Yang-Mills Equations and the Motion of Classical Particle.
- A Normal Form for the Moment Map.
- Plasma Kinetic Theory and Differential Geometry.
- Noether’s Theorem for Harmonic Maps.
- Wave Functions and Transverse Measures.
- On Quantization of Systems with Constraints.
- Geometric Quantization in the Spirit of Gupta and Bleuler.
- On Deformation of Differentials of Immersions.
- Lie Algebras of Symmetries of Partial Differential Equations.
- A Lie Algebraic Approach to Order Parameters.