Angular momentum in quantum mechanics
著者
書誌事項
Angular momentum in quantum mechanics
（Princeton landmarks in mathematics and physics）（Princeton paperbacks）
Princeton University Press, 1996
4th print., 1st pbk. print
- : pbk
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注記
Reprinting with corrections of the 2nd ed., c1960
Includes bibliographical references (p. 133-142) and index
内容説明・目次
内容説明
This book offers a concise introduction to the angular momentum, one of the most fundamental quantities in all of quantum mechanics. Beginning with the quantization of angular momentum, spin angular momentum, and the orbital angular momentum, the author goes on to discuss the Clebsch-Gordan coefficients for a two-component system. After developing the necessary mathematics, specifically spherical tensors and tensor operators, the author then investigates the 3-j, 6-j, and 9-j symbols. Throughout, the author provides practical applications to atomic, molecular, and nuclear physics. These include partial-wave expansions, the emission and absorption of particles, the proton and electron quadrupole moment, matrix element calculation in practice, and the properties of the symmetrical top molecule.
目次
*Frontmatter, pg. i*Preface, pg. v*Table of Contents, pg. vii*Chapter 1. Group Theoretical Preliminarie, pg. 1*Chapter 2. The Quantization of Angular Momentum, pg. 10*Chapter 3. The Coupling of Angular Momentum Vector, pg. 31*Chapter 4. The Representations of Finite Rotation, pg. 53*Chapter 5. Spherical Tensors and Tensor Operators, pg. 68*Chapter 6. The Construction of Invariants from the Vector- Coupling Coefficients, pg. 90*Chapter 7. The Evaluation of Matrix Elements in Actual Problem, pg. 109*Appendix 1. Theorems Used in Chapter 3, pg. 121*Appendix 2. Approximate Expressions for Vector-Coupling Coefficients and 6 -j Symbols, pg. 122*Tables 1-5, pg. 124*Cited References and Bibliography, pg. 133*Index, pg. 143
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