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    • 相对论量子力学(英文版)
      • 作者:(德)瓦克泰
      • 出版社:世界图书出版公司
      • ISBN:9787519219222
      • 出版日期:2017/01/01
      • 页数:371
    • 售价:30
  • 内容大纲

        由德国瓦克泰所著的《相对论量子力学(英文版)》是一部典型的教科书,架构清晰有序。每节前有简短概述,每章有习题及其解答。全书分为3大章。前2章详述了Klein-Gordon和Dirac理论等,第3章讨论了相对论散射过程,费曼法则等内容。读者对象:物理学专业的大学高年级本科生和低年级研究生。
  • 作者介绍

  • 目录

    List of Exercises
    1.  Relativistic Description of Spin-O Particles
      1.1  Klein-Gordon Equation
        1.1.1  Canonical and Lorentz-covariant Formulations of the Klein-Gordon Equation
        1.1.2  Hamilton Formulation of the Klein-Gordon Equation
        1.1.3  Interpretation of Negative Solutions.Antiparticles
        Exercises
      1.2  Symmetry Transformations
        1.2.1  Active and Passive Transformations
        1.2.2  Lorentz Transformations
        1.2.3  Discrēte Transformations
        Exercises
      1.3  One-Particle Interpretation of the Klein-Gordon Theory
        1.3.1  Generalized Scalar Product
        1.3.2   One-particle Operators
        and Feshbach.Villars Representation
        1.3.3  Validity Range of the One-particle Concept
        1.3.4  Klein Paradox.
        Exercises
      1.4  Nonrelativistic Approximation of the Klein-Gordon Theory
        1.4.1   Nonrelativistic Limit
        1.4.2  Relativistic Corrections
        Exercises
      1.5  Simple One-Particle Systems
        1.5.1  Potential Well
        1.5.2  Radial Klein-Gordon Equation
        1.5.3  Free Particle and Spherically Symmetric Potential Well
        1.5.4  Coulomb Potential
        1.5.5   Oscillator-Coulomb Potential
        Exercises
    2.  Relativistic Description of Spin-1/2 Particles
      2.1  Dirac Equation
        2.1.1  Canonical Formulation of the Dirac Equation
        2.1.2  Dirac Equation in Lorentz-Covariant Form
        2.1.3  Properties of γ-Matrices and Covariant Bilinear Forms
        2.1.4  Spin Operator
        2.1.5  Projection Operators
        2.1.6  Interpretation of Negative Solutions, Antiparticles and Hole Theory
        Exercises
      2.2  Symmetry Transformations
        2.2.1  Proper Lorentz Transformations
        2.2.2  Spin of Dirac Solutions
        2.2.3  Discrete Transformations
        Exercises
      2.3  One-Particle Interpretation of the Dirac Theory
        2.3.1   One-Particle Operators and Feshbach-Villars Representation
        2.3.2  Validity Range of the One-Particle Concept
        2.3.3  Klein Paradox
        Exercises
      2.4   Nonrelativistic Approximation of the Dirac Theory

        2.4.1  Nonrelativistic Limit
        2.4.2  Relativistic Corrections
        Exercises
      2.5  Simple One-Particle Systems
        2.5.1  Potential Well
        2.5.2  Radial Form of the Dirac Equation
        2.5.3  Free Particle and Centrally Symmetric Potential Well
        2.5.4  Coulomb Potential
        Exercises
    3.  Relativistic Scattering Theory
      3.1   Review:Nonrelativistic Scattering Theory
        3.1.1   Solution of the General Schr?dinger Equation
        3.1.2  Propagator Decomposition by Schr?dinger Solutions
        3.1.3  Scattering Formalism
        3.1.4  Coulomb Scattering.
        Exercises
      3.2  Scattering of Spin-1/2 Particles
        3.2.1   Solution of the General Dirac Equation
        3.2.2  Fourier Decomposition of the Free Fermion Propagator
        3.2.3  Scattering Formalism
        3.2.4  Trace Evaluations with-γ-Matrices
        Exercises
      3.3  Spin-1/2 Scattering Processes
        3.3.1   Coulomb Scattering of Electrons
        3.3.2  Electron-Proton Scattering(Ⅰ)
        3.3.3  Electron-Proton Scattering(Ⅱ)
        3.3.4  Preliminary Feynman Rules in Momentum Space
        3.3.5   Electron-Electron Scattering
        3.3.6  Electron-Positron Scattering
        3.3.7  Compton Scattering against Electrons
        3.3.8   Electron-Positron Annihilation
        3.3.9  Conclusion:Feynman Diagrams in Momentum Space
        Exercises
      3.4  Higher Order Corrections
        3.4.1  Vacuum Polarization
        3.4.2  Self-Energy
        3.4.3  Vortex Correction
        3.4.4  Physical Consequences
        Exercises.
      3.5  Scattering of Spin-O Particles.
        3.5.1  Solution of the General Klein-Gordon Equation
        3.5.2  Scattering Formalism
        3.5.3  Coulomb Scattering of Pions
        3.5.4  Pion-Pion Scattering
        3.5.5  Pion Production via Electrons
        3.5.6  Compton Scattering against Pions
        3.5.7  Conclusion:Enhanced Feynman Rules in Momentum Space
        Exercises
    A.Appendlx
      A.1  Theory of Special Relativity

      A.2  Bessel Functions, Spherical Bessel Functions
      A.3  Legendre Functions,Legendre Polynomials, Spherical Harmonics.
      A.4  Dirac Matrices and Bispinors
    Index

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