| 阅读《高等量子力学》需要非相对论量子力学，经典电动力学和经典力学的基本知识。 |
| J.J. Sakurai （1933-1982），一位杰出的物理学家。1933年生于东京，1955年毕业于美国哈佛大学，1958年在康乃尔大学获得博士学位。在康乃尔大学学习期间，独立地发现了弱相互作用的V-A（矢量减轴矢量）理论。1959年在芝加哥大学任助理教授，1964年升为正教授。1970年加入到美国加州大学洛杉矶分校物理系。曾任斯隆研究员（1962-1966），美国物理学会高级成员（1964-1982），古根海姆研究员（1975-1976），以及洪堡研究员（1981-1982）。1982年死于瑞士日内瓦。著有《高等量子力学》（1967）和《现代量子力学》（1985）。 |
| Chapter 1 Classical Fields 1-1 Particles and fields 1-2 Discrete and continuous mechanical systems 1-3 Classical scalar fields 1-4 Classical Maxwell fields 1-5 Vector potentials in quantum mechanics Chapter 2 The Quantum Theory of Radiation 2-1 Classical radiation field 2-2 Creation, annihilation, and number operators 2-3 Quantized radiation field 2-4 Emission and absorption of photons by atoms 2-5 Rayleigh scattering, Thomson scattering, and the Raman effect . 2-6 Radiation damping and resonance fluorescence 2-7 Dispersion relations and causality 2-8 The self-energy of a bound electron; the Lamb shift Chapter 3 Relativistic Quantum Mechanics of Spin-~ Particles 3-1 Probability conservation in relativistic quantum mechanics 3-2 The Dirac equation 3-3 Simple solutions; nonrelativistic approximations; plane waves 3-4 Relativistic covariance 3-5 Bilinear covariants 3-6 Dirac operators in the Heisenberg representation 3-7 Zitterbewegung and negative-energy solutions 3-8 Central force problems; the hydrogen atom 3-9 Hole theory and charge conjugation 3-10 Quantization of the Dirac field 3-11 Weak interactions and parity noncon~elvation; the two-component neutrino Chapter 4 Covariant Perturbation Theory 4-1 Natural units and dimensions 4-2 S-matrix expansion in the interaction representation 4-3 First-order processes; Mott scattering and hyperon decay CONTENTS 4-4 Two-photon annihilation and Compton scattering; the electron propagator 4-5 Feynmans space-time approach to the electron propagator 4-6 M011er scattering and the photon propagator; one-meson exchange interactions 4-7 Mass and charge renormalization; radiative corrections Appendix A Electrodynamics in the radiation (Coulomb) gauge Appendix B Gamma matrices Appendix C Paulis fundamental theorem Appendix D Formulas and rules in covariant perturbation theory Appendix E Feynman integrals; the computations of the self-energy and the anomalous magnetic moment of the electron Bibliography Index |
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