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Classical and Quantum Dynamics

From Classical Paths to Path Integrals

  • Walter Dittrich
  • Martin Reuter

Part of the Graduate Texts in Physics book series (GTP)

Table of contents

  1. Front Matter
    Pages i-xiv
  2. Walter Dittrich, Martin Reuter
    Pages 1-2
  3. Walter Dittrich, Martin Reuter
    Pages 3-16
  4. Walter Dittrich, Martin Reuter
    Pages 17-22
  5. Walter Dittrich, Martin Reuter
    Pages 23-44
  6. Walter Dittrich, Martin Reuter
    Pages 45-57
  7. Walter Dittrich, Martin Reuter
    Pages 59-74
  8. Walter Dittrich, Martin Reuter
    Pages 75-92
  9. Walter Dittrich, Martin Reuter
    Pages 93-117
  10. Walter Dittrich, Martin Reuter
    Pages 119-131
  11. Walter Dittrich, Martin Reuter
    Pages 133-140
  12. Walter Dittrich, Martin Reuter
    Pages 141-156
  13. Walter Dittrich, Martin Reuter
    Pages 157-163
  14. Walter Dittrich, Martin Reuter
    Pages 165-174
  15. Walter Dittrich, Martin Reuter
    Pages 175-183
  16. Walter Dittrich, Martin Reuter
    Pages 185-195
  17. Walter Dittrich, Martin Reuter
    Pages 197-204
  18. Walter Dittrich, Martin Reuter
    Pages 205-209
  19. Walter Dittrich, Martin Reuter
    Pages 211-222
  20. Walter Dittrich, Martin Reuter
    Pages 223-245
  21. Walter Dittrich, Martin Reuter
    Pages 247-258
  22. Walter Dittrich, Martin Reuter
    Pages 259-274
  23. Walter Dittrich, Martin Reuter
    Pages 275-280
  24. Walter Dittrich, Martin Reuter
    Pages 281-298
  25. Walter Dittrich, Martin Reuter
    Pages 299-310
  26. Walter Dittrich, Martin Reuter
    Pages 311-316
  27. Walter Dittrich, Martin Reuter
    Pages 317-323
  28. Walter Dittrich, Martin Reuter
    Pages 325-330
  29. Walter Dittrich, Martin Reuter
    Pages 331-343
  30. Walter Dittrich, Martin Reuter
    Pages 345-351
  31. Walter Dittrich, Martin Reuter
    Pages 353-361
  32. Walter Dittrich, Martin Reuter
    Pages 363-369
  33. Walter Dittrich, Martin Reuter
    Pages 371-388
  34. Walter Dittrich, Martin Reuter
    Pages 389-406
  35. Walter Dittrich, Martin Reuter
    Pages 407-421
  36. Walter Dittrich, Martin Reuter
    Pages 423-432
  37. Walter Dittrich, Martin Reuter
    Pages 433-441
  38. Back Matter
    Pages 457-461

About this book

Introduction

Graduate students who want to become familiar with advanced computational strategies in classical and quantum dynamics will find here both the fundamentals of a standard course and a detailed treatment of the time-dependent oscillator, Chern-Simons mechanics, the Maslov anomaly and the Berry phase, to name a few. Well-chosen and detailed examples illustrate the perturbation theory, canonical transformations, the action principle and demonstrate the usage of path integrals.
This new edition has been revised and enlarged with chapters on quantum electrodynamics, high energy physics, Green’s functions and strong interaction.
"This book is a brilliant exposition of dynamical systems covering the essential aspects and written in an elegant manner. The book is written in modern language of mathematics and will ideally cater to the requirements of graduate and first year Ph.D. students...a wonderful introduction to any student who wants to do research in any branch of theoretical Physics." (Indian Journal of Physics)

Keywords

Action Angle Variable Adiabatic Invariance Physics Berry's Phase Canonical Perturbation Theory Hamilton Jacobi Equation Introduction to Classical and Quantum Field Theory Path Integral Physics Schwinger Action Principle Textbook Classical Dynamics Textbook Quantum Dynamics Textbook Quantum Mechanics Topology Quantum Mechanics

Authors and affiliations

  • Walter Dittrich
    • 1
  • Martin Reuter
    • 2
  1. 1.Institute of Theoretical PhysicsUniversity of TübingenTübingenGermany
  2. 2.Institute of PhysicsUniversity of MainzMainzGermany

Bibliographic information

  • DOI https://doi.org/10.1007/978-3-319-21677-5
  • Copyright Information Springer International Publishing Switzerland 2016
  • Publisher Name Springer, Cham
  • eBook Packages Physics and Astronomy
  • Print ISBN 978-3-319-21676-8
  • Online ISBN 978-3-319-21677-5
  • Series Print ISSN 1868-4513
  • Series Online ISSN 1868-4521
  • Buy this book on publisher's site
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