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The powerful tool of functional integration is widely applied and shown to be user-friendly and mathematically robust.
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The powerful tool of functional integration is widely applied and shown to be user-friendly and mathematically robust.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 480
- Erscheinungstermin: 2. Juni 2010
- Englisch
- Abmessung: 244mm x 170mm x 26mm
- Gewicht: 821g
- ISBN-13: 9780521143578
- ISBN-10: 0521143578
- Artikelnr.: 30975879
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Cambridge University Press
- Seitenzahl: 480
- Erscheinungstermin: 2. Juni 2010
- Englisch
- Abmessung: 244mm x 170mm x 26mm
- Gewicht: 821g
- ISBN-13: 9780521143578
- ISBN-10: 0521143578
- Artikelnr.: 30975879
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Acknowledgements
List symbols, conventions, and formulary
Part I. The Physical and Mathematical Environment: 1. The physical and mathematical environment
Part II. Quantum Mechanics: 2. First lesson: Gaussian integrals
3. Selected examples
4. Semiclassical expansion: WKB
5. Semiclassical expansion: beyond WKB
6. Quantum dynamics: path integrals and operator formalism
Part III. Methods from Differential Geometry: 7. Symmetries
8. Homotopy
9. Grassmann analysis: basics
10. Grassmann analysis: applications
11. Volume elements, divergences, gradients
Part IV. Non-Gaussian Applications: 12. Poisson processes in physics
13. A mathematical theory of Poisson processes
14. First exit time: energy problems
Part V. Problems in Quantum Field Theory: 15. Renormalization 1: an introduction
16. Renormalization 2: scaling
17. Renormalization 3: combinatorics
18. Volume elements in quantum field theory Bryce DeWitt
Part VI. Projects: 19. Projects
Appendix A. Forward and backward integrals: spaces of pointed paths
Appendix B. Product integrals
Appendix C. A compendium of gaussian integrals
Appendix D. Wick calculus Alexander Wurm
Appendix E. The Jacobi operator
Appendix F. Change of variables of integration
Appendix G. Analytic properties of covariances
Appendix H. Feynman's checkerboard
Bibliography
Index.
List symbols, conventions, and formulary
Part I. The Physical and Mathematical Environment: 1. The physical and mathematical environment
Part II. Quantum Mechanics: 2. First lesson: Gaussian integrals
3. Selected examples
4. Semiclassical expansion: WKB
5. Semiclassical expansion: beyond WKB
6. Quantum dynamics: path integrals and operator formalism
Part III. Methods from Differential Geometry: 7. Symmetries
8. Homotopy
9. Grassmann analysis: basics
10. Grassmann analysis: applications
11. Volume elements, divergences, gradients
Part IV. Non-Gaussian Applications: 12. Poisson processes in physics
13. A mathematical theory of Poisson processes
14. First exit time: energy problems
Part V. Problems in Quantum Field Theory: 15. Renormalization 1: an introduction
16. Renormalization 2: scaling
17. Renormalization 3: combinatorics
18. Volume elements in quantum field theory Bryce DeWitt
Part VI. Projects: 19. Projects
Appendix A. Forward and backward integrals: spaces of pointed paths
Appendix B. Product integrals
Appendix C. A compendium of gaussian integrals
Appendix D. Wick calculus Alexander Wurm
Appendix E. The Jacobi operator
Appendix F. Change of variables of integration
Appendix G. Analytic properties of covariances
Appendix H. Feynman's checkerboard
Bibliography
Index.
Acknowledgements
List symbols, conventions, and formulary
Part I. The Physical and Mathematical Environment: 1. The physical and mathematical environment
Part II. Quantum Mechanics: 2. First lesson: Gaussian integrals
3. Selected examples
4. Semiclassical expansion: WKB
5. Semiclassical expansion: beyond WKB
6. Quantum dynamics: path integrals and operator formalism
Part III. Methods from Differential Geometry: 7. Symmetries
8. Homotopy
9. Grassmann analysis: basics
10. Grassmann analysis: applications
11. Volume elements, divergences, gradients
Part IV. Non-Gaussian Applications: 12. Poisson processes in physics
13. A mathematical theory of Poisson processes
14. First exit time: energy problems
Part V. Problems in Quantum Field Theory: 15. Renormalization 1: an introduction
16. Renormalization 2: scaling
17. Renormalization 3: combinatorics
18. Volume elements in quantum field theory Bryce DeWitt
Part VI. Projects: 19. Projects
Appendix A. Forward and backward integrals: spaces of pointed paths
Appendix B. Product integrals
Appendix C. A compendium of gaussian integrals
Appendix D. Wick calculus Alexander Wurm
Appendix E. The Jacobi operator
Appendix F. Change of variables of integration
Appendix G. Analytic properties of covariances
Appendix H. Feynman's checkerboard
Bibliography
Index.
List symbols, conventions, and formulary
Part I. The Physical and Mathematical Environment: 1. The physical and mathematical environment
Part II. Quantum Mechanics: 2. First lesson: Gaussian integrals
3. Selected examples
4. Semiclassical expansion: WKB
5. Semiclassical expansion: beyond WKB
6. Quantum dynamics: path integrals and operator formalism
Part III. Methods from Differential Geometry: 7. Symmetries
8. Homotopy
9. Grassmann analysis: basics
10. Grassmann analysis: applications
11. Volume elements, divergences, gradients
Part IV. Non-Gaussian Applications: 12. Poisson processes in physics
13. A mathematical theory of Poisson processes
14. First exit time: energy problems
Part V. Problems in Quantum Field Theory: 15. Renormalization 1: an introduction
16. Renormalization 2: scaling
17. Renormalization 3: combinatorics
18. Volume elements in quantum field theory Bryce DeWitt
Part VI. Projects: 19. Projects
Appendix A. Forward and backward integrals: spaces of pointed paths
Appendix B. Product integrals
Appendix C. A compendium of gaussian integrals
Appendix D. Wick calculus Alexander Wurm
Appendix E. The Jacobi operator
Appendix F. Change of variables of integration
Appendix G. Analytic properties of covariances
Appendix H. Feynman's checkerboard
Bibliography
Index.