Classical and quantum dynamics
from classical paths to path integrals
By Walter Dittrich

"Classical and quantum dynamics" is published by Springer in 2001 - Berlin, it has 385 pages and the language of the book is English.
“Classical and quantum dynamics” Metadata:
- Title: Classical and quantum dynamics
- Author: Walter Dittrich
- Language: English
- Number of Pages: 385
- Publisher: Springer
- Publish Date: 2001
- Publish Location: Berlin
“Classical and quantum dynamics” Subjects and Themes:
- Subjects: ➤ Hamiltonian systems - Nonlinear theories - Path integrals - Quantum theory - Physics - Pfadintegral - Theorie quantique - Niet-lineaire theorieen - Theoretische Mechanik - Hamilton-vergelijkingen - Integrales de chemin - Hamilton-Formalismus - Mechanik - Quantenmechanik - Kwantummechanica - Pad-integralen - Theories non lineaires - Dynamique - Globalanalizis - Perturbation (theorie quantique) - Systemes hamiltoniens - Dynamical Systems and Complexity Statistical Physics - Spintronics Quantum Information Technology
Edition Specifications:
- Pagination: x, 385 p. ;
Edition Identifiers:
- The Open Library ID: OL3946121M - OL3908939W
- Online Computer Library Center (OCLC) ID: 46785297
- Library of Congress Control Number (LCCN): 2001031421
- ISBN-10: 3540420665
- All ISBNs: 3540420665
AI-generated Review of “Classical and quantum dynamics”:
"Classical and quantum dynamics" Table Of Contents:
- 1- Machine generated contents note: Introduction
- 2- 1. The Action Principles in Mechanics
- 3- 2. The Action Principle in Classical Electrodynamics
- 4- 3. Application of the Action Principles
- 5- 4. Jacobi Fields, Conjugate Points
- 6- 5. Canonical Transformations
- 7- 6. The Hamilton-Jacobi Equation
- 8- 7. Action-Angle Variables
- 9- 8. The Adiabatic Invariance of the Action Variables
- 10- 9. Time-Independent Canonical Perturbation Theory
- 11- 10. Canonical Perturbation Theory with Several Degrees of Freedom
- 12- 11. Canonical Adiabatic Theory
- 13- 12. Removal of Resonances
- 14- 13. Superconvergent Perturbation Theory, KAM Theorem (Introduction)
- 15- 14. Poincare Surface of Sections, Mappings
- 16- 15. The KAM Theorem
- 17- 16. Fundamental Principles of Quantum Mechanics
- 18- 17. Functional Derivative Approach
- 19- 18. Examples for Calculating Path Integrals
- 20- 19. Direct Evaluation of Path Integrals
- 21- 20. Linear Oscillator with Time-Dependent Frequency
- 22- 21. Propagators for Particles in an External Magnetic Field
- 23- 22. Simple Applications of Propagator Functions
- 24- 23. The WKB Approximation
- 25- 24. Computing the trace
- 26- 25. Partition Function for the Harmonic Oscillator
- 27- 26. Introduction to Homotopy Theory
- 28- 27. Classical Chem-Simons Mechanics
- 29- 28. Semiclassical Quantization
- 30- 29. The "Maslov Anomaly" for the Harmonic Oscillator
- 31- 30. Maslov Anomaly and the Morse Index Theorem
- 32- 31. Berry's Phase
- 33- 32. Classical Analogues to Berry's Phase
- 34- 33. Berry Phase and Parametric Harmonic Oscillator
- 35- 34. Topological Phases in Planar Electrodynamics
- 36- References
- 37- Index.
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