相对论量子力学
2003-12
世界图书出版公司
Walter Greiner
424
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本书内容包括：自旋-0粒子用的相对论波动方程；自旋-1/2粒子用的波动方程；Dirac方程的洛伦兹协变性；空间反射下的弦量；Dirac旋量的双直线协变式；能量和自旋用的投影算子；平面Dirac波的波包；外场中的Dirac粒子；双同心Dirac方程；空穴理论；Klein佯 谬；Weyl方程；任意自弦粒子用波动方程；洛伦兹不变性和相对论对称原理。 理论物理专业的大学生、教师、研究生及研究人员，以及广大爱好理论物理学的各方面人士。
1.Relativistic Wave Equation for Spin Particles:The Klein-Goron Equation and its Applications 1.1 The Notaion 1.2 The Klein-Gordon Equation 1.3 The Nonrelativistic Limit 1.4 Free Spin-O Particale 1.5 Energy-Momenturm Tesor of the Klein Gordon Field 1.6 The Klein-Gordon Equation in Schrodiger Form 1.7 Charge Conjugation 1.8 Free Spin-o Particles in the Feshbach-Villars Representation 1.9 The Interaction of a Spin-o Particle with an Electromagnetic Field 1.10 Gauge Invariance of the Coupling 1.11 The Nonrelativistic Limit with Fields 1.12 Interpretation of One-Partcle Operators in Relativistic Qantum Mchanics 1.13 Biographical Notes2 A Wave Equaton for Spin 1/2 Particles the Dirac Eqation 2.1 Free Motion of a Dirac Partcle 2.2 Single-Partcle Interpretation of the Plane(Free)Dirac Waves 2.3 Nonrelativistic Limit of the Dirac Equation 2.4 Biographical Notes3 Lorentz Covariance of the Dirac Equation 3.1 Fomultaion of Covariance(Form Invariance) 3.3 Finite Proper Lorentz Transformations 3.2 Conticotn of the Operator for Infinitesmal Lorentz Transformations 3.4 The S Openator for Proper Lorentz Transformations 3.5 The Four-Current Density 3.6 Biographical Notes4 Spinors Under Spatial Reflection5 Bilinear Covariants of the Dirac Spinors 5.1 Biographical Notes6 Antother Way of Constructing Soultons of the Free Dirac Equation Construction by Lorentz Transformations7 Projection Operators for Energy and Spin8 Wave Packets of Plane Dirac Waves9 Dirac Particles in External Fields:Examples and Problems10 The Two-Centre Dirac Equation11 The Foldy-Wouthuysen Representation for Free Particles12 The Hole Theory13 Klein's Paradox14 The WeyI Equation-The Neutrino15 Wave Equations for Particeles with Arbitrary Spins16 Lorentz Invariance and Relativistic Symmetry PrinciplesSubject Index
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Greiner的书非常适合自学，内容比较细致、全面，有丰富的例题便于理解。