From Classical to Quantum Mechanics
From Classical to Quantum Mechanics
Giuseppe Marmo, INFN, Università di Napoli Federico II
George Sudarshan, University of Texas, Austin
Providing a textbook introduction to the formalism, foundations and applications of quantum mechanics, Part I covers the basic material necessary to understand the transition from classical to wave mechanics. The Weyl quantization is presented in Part II, along with the postulates of quantum mechanics. Part III is devoted to advances in quantum physics. Intended for use in beginning graduate and advanced undergraduate courses, the volume is self-contained and includes problems to enhance reading comprehension.
- Suitable for advanced undergraduate and beginning graduate courses
- Presents a broad perspective of classical and modern topics
- Covers the formalism, foundations and applications of quantum mechanics
Reviews & endorsements
Review of the hardback: 'I consider this book to be a valuable and modern contribution which addresses a wide readership. It contains a plenitude of material that can be used by lecturers as well as by students who want to learn interesting topics from a non-standard exposition.' Contemporary Physics
Product details
May 2006Adobe eBook Reader
9780511189418
0 pages
0kg
This ISBN is for an eBook version which is distributed on our behalf by a third party.
Table of Contents
- Preface
- Acknowledgements
- Part I. From Classical to Wave Mechanics:
- 1. Experimental foundations of quantum theory
- 2. Classical dynamics
- 3. Wave equations
- 4. Wave mechanics
- 5. Applications of wave mechanics
- 6. Introduction to spin
- 7. Perturbation theory
- 8. Scattering theory
- Part II. Weyl Quantization and Algebraic Methods:
- 9. Weyl quantization
- 10. Harmonic oscillators and quantum optics
- 11. Angular momentum operators
- 12. Algebraic methods for eigenvalue problems
- 13. From density matrix to geometric phases
- Part III. Selected Topics:
- 14. From classical to quantum statistical mechanics
- 15. Lagrangian and phase-space formulations
- 16. Dirac equation and no-interaction theorem
- References
- Index.
