Adopting an elegant geometrical approach, this advanced pedagogical text describes deep and intuitive methods for understanding the subtle logic of supersymmetry while avoiding lengthy and complex computations. A self-contained toolkit of useful techniques, formulae and constructions, and an outstanding resource for graduate students and researchers in theoretical physics.
Adopting an elegant geometrical approach, this advanced pedagogical text describes deep and intuitive methods for understanding the subtle logic of supersymmetry while avoiding lengthy and complex computations. A self-contained toolkit of useful techniques, formulae and constructions, and an outstanding resource for graduate students and researchers in theoretical physics.
Sergio Cecotti is an Associate Professor at Scuola Internazionale Superiore di Studi Avanzati (SISSA), Trieste.
Inhaltsangabe
Part I. How Geometry Arises: 1. Geometrical structures in (Q)FT 2. Extended supersymmetry in diverse dimensions Part II. Geometry and Extended Susy: 3. Parallel structures and holonomy 4. Susy/sugra Lagrangians and U-duality 5. ¿-models and symmetric spaces 6. Killing spinors and rigid susy in curved spaces 7. Parallel structures and isometries 8. Gauging and potential terms Part III. Special Geometries: 9. Kähler and Hodge manifolds 10. N=1 supergravity in 4D 11. Flag manifolds. Variations of Hodge structures 12. Four-dimensional N=2 supergravity.
Part I. How Geometry Arises: 1. Geometrical structures in (Q)FT 2. Extended supersymmetry in diverse dimensions Part II. Geometry and Extended Susy: 3. Parallel structures and holonomy 4. Susy/sugra Lagrangians and U-duality 5. ¿-models and symmetric spaces 6. Killing spinors and rigid susy in curved spaces 7. Parallel structures and isometries 8. Gauging and potential terms Part III. Special Geometries: 9. Kähler and Hodge manifolds 10. N=1 supergravity in 4D 11. Flag manifolds. Variations of Hodge structures 12. Four-dimensional N=2 supergravity.
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