Differential Geometric Methods in Mathematical Physics

1. Front Matter

   Pages I-VI

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2. The automorphism group of a hermitian superalgebra

   • Oscar A. Sánchez-Valenzuela, Shlomo Sternberg

   Pages 1-48

3. Le principe de trialite, le principe d'interaction et les algebres de Lie graduees orthosymplectiques

   • A. Crumeyrolle

   Pages 49-64

4. Graded manifolds and pairs

   • Marjorie Batchelor

   Pages 65-72

5. Mathematics for classical supergravities

   • Yvonne Choquet-Bruhat

   Pages 73-90

6. Lagrangian gauge theories on supermanifolds

   • Ugo Bruzzo

   Pages 91-113

7. Supergauge theories in graded manifolds

   • Antonio López Almorox

   Pages 114-136

8. Variational berezinian problems and their relationship with graded variational problems

   • Daniel Hernández Ruipérez, Jaime Muñoz Masqué

   Pages 137-149

9. Cosmology and Kaluza-Klein theories

   • Richard Kerner

   Pages 150-174

10. Strings: From hadron dual models to gravity, unification and the structure of space-time

    • Yuval Ne'eman

    Pages 175-204

11. The dirac & Levy-Leblond equations and geometric quantization

    • C. Duval

    Pages 205-221

12. Poincaré gauge theory of gravitation: Foundations, exact solutions and computer algebra

    • J. Dermott Mc Crea

    Pages 222-237

13. Systems of vector valued forms on a fibred manifold and applications to gauge theories

    • Marco Modugno

    Pages 238-264

14. Essential extensions of some infinite dimensional lie algebras

    • J. A. Pereira da Silva

    Pages 265-283

15. Sur certaines expressions globales d'une forme volume

    • J. Gómez, F. Varela

    Pages 284-300

The focal topic of the 14th International Conference on Differential Geometric Methods was that of mathematical problems in classical field theory and the emphasis of the resulting proceedings volume is on superfield theory and related topics, and classical and quantized fields.

• cosmology
• field theory
• gauge theory
• gravity
• manifold
• mathematical physics
• quantization

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