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Introduction to Quantum Theory by F. S. Levin (2001, Trade Paperback) - VERY GOO
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eBay-objectnummer:157035389397
Specificaties
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- Heel goed
- Opmerkingen van verkoper
- ISBN
- 9780521598415
Over dit product
Product Identifiers
Publisher
Cambridge University Press
ISBN-10
0521598419
ISBN-13
9780521598415
eBay Product ID (ePID)
1873532
Product Key Features
Number of Pages
808 Pages
Language
English
Publication Name
Introduction to Quantum Theory
Subject
Physics / Quantum Theory
Publication Year
2001
Type
Textbook
Subject Area
Science
Format
Trade Paperback
Dimensions
Item Height
1.6 in
Item Weight
44.4 Oz
Item Length
9.6 in
Item Width
6.7 in
Additional Product Features
Intended Audience
College Audience
LCCN
2001-025611
Reviews
'… [a] sound reliable text, suitable for students with the appropriate abilities and background.' Alastair Rae, Times Higher Education Supplement, '... [a] sound reliable text, suitable for students with the appropriate abilities and background.' Alastair Rae, Times Higher Education Supplement, ‘… [a] sound reliable text, suitable for students with the appropriate abilities and background.’Alastair Rae, Times Higher Education Supplement
Dewey Edition
21
TitleLeading
An
Illustrated
Yes
Dewey Decimal
530.12
Table Of Content
Preface; Part I. Introductory: 1. The need for a non-classical description of microscopic phenomena; 2. Classical concepts and quantal inequivalencies; 3. Introducing quantum mechanics: a comparison of the classical stretched string and the quantal box; 4. Mathematical background; Part II. The Central Concepts: 5. The postulates of quantum mechanics; 6. Applications of the postulates: bound states in one dimension; 7. Applications of the postulates: continuum states in one dimension; 8. Quantal/classical connections; 9. Commuting operators, quantum numbers, symmetry properties; Part III. Systems with Few Degrees of Freedom: 10. Orbital angular momentum; 11. Two-particle systems, potential-well bound state problems; 12. Electromagnetic fields; 13. Intrinsic spin, two-state systems; 14. Generalized angular momentum and the coupling of angular momenta; 15. Three-dimensional continuum states/scattering; Part IV. Complex Systems: 16. Time-dependent approximation methods; 17. Time-independent approximation methods; 18. Many degrees of freedom: atoms and molecules; Appendix A. Elements of probability theory; Appendix B. Fourier series and integrals; Appendix C. Solution of Legendre's equation; Appendix D. Fundamental and derived quantities, conversion factors; References.
Synopsis
Underpinning the axiomatic formulation of quantum theory presented in this undergraduate textbook is a review of early experiments, a comparison of classical and quantal terminology, a Schroedinger-equation treatment of the one-dimensional quantum box, and a survey of relevant mathematics. Among the many concepts comprehensively discussed are: operators; state vectors and wave functions; experimental observables; classical/quantal connections; and symmetry properties. The theory is applied to a wide variety of systems including the non-relativistic H-atom, external electromagnetic fields, and spin1/2. Collisions are described using wave packets. Various time-dependent and time-independent approximations are discussed; applications include electromagnetic transition rates and corrections to the H-atom energies. The final chapter deals with identical-particle symmetries and their application to the He atom, the Periodic Table and diatomic molecules. There are also brief treatments of advanced subjects such as gauge invariance and hidden variables., This undergraduate textbook gives an in-depth introduction to the fundamental concepts of quantum mechanics and their application to physical systems. The book contains background material and mathematics, information on advanced topics, over 150 figures and 450 end-of-chapter exercises, and can be used for self-study or supplementary reading in graduate courses., Underpinning the axiomatic formulation of quantum theory presented in this undergraduate textbook is a review of early experiments, a comparison of classical and quantal terminology, a Schroedinger-equation treatment of the one-dimensional quantum box, and a survey of relevant mathematics. Among the many concepts comprehensively discussed are: operators; state vectors and wave functions; experimental observables; classical/quantal connections; and symmetry properties. The theory is applied to a wide variety of systems including the non-relativistic H-atom, external electromagnetic fields, and spin. Collisions are described using wave packets. Various time-dependent and time-independent approximations are discussed; applications include electromagnetic transition rates and corrections to the H-atom energies. The final chapter deals with identical-particle symmetries and their application to the He atom, the Periodic Table and diatomic molecules.
LC Classification Number
QC174.12 .L45 2002
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