洛伦兹群的物理学（英文）
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作者(土)西贝尔·巴斯卡尔(Sibel Baskal)，(美)金永胜(Young S Kim)，(美)玛丽莲·E.诺兹(Marilyn E. Noz)著
出版社哈尔滨工业大学出版社
ISBN9787560395227
出版时间2021-08
装帧平装
开本16开
定价68元
货号11292496
上书时间2024-09-21
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作者简介
目录
Preface
1 The Lorentz group and its representations
1.1 Generators of the Lorentz group
1.2 Two-by-two representation of the Lorentz group
1.3 Representations based on harmonic oscillators
References
2 Wigners little groups for internal space-time symmetries
2.1 Euler decomposition of Wigners little group
2.2 The O(3)-like little group for massive particles
2.3 The E(2)-like little group for massless particles
2.4 The 0(2,1)-like little group for imaginary-mass particles
2.5 Summary
References
3 Two-by-two representations of Wigners little groups
3.1 Representations of Wigners little groups
3.2 Lorentz completion of the little groups
3.3 Bargmann and Wigner decompositions
3.4 Conjugate transformations
3.5 Polarization of massless neutrinos
3.6 Scalars, four-vectors, and four-tensors
3.6.1 Four-vectors
3.6.2 Second-rank tensor
References
4 One little group with three branches
4.1 One expression with three branches
4.2 Classical damped oscillators
4.3 Little groups in the light-cone coordinate system
4.4 Lorentz completion in the light-cone coordinate system
References
5 Lorentz-covariant harmonic oscillators
5.1 Diracs plan to construct Lorentz-covariant quantum mechanics
5.2 Diracs forms of relativistic dynamics
5.3 Running waves and standing waves
5.4 Little groups for relativistic extended particles
5.5 Further properties of covafiant oscillator wave functions
5.6 Lorentz contraction of harmonic oscillators
5.7 Feynmans rest of the Universe
References
6 Quarks and partons in the Lorentz-covariant world
6.1 Lorentz-covariant quark model
6.2 Feynmans parton picture
6.3 Proton structure function
6.4 Proton form factor and Lorentz coherence
6.5 Coherence in momentum-energy space
6.6 Hadronic temperature and boiling quarks
References
7 Coupled oscillators and squeezed states of light
7.1 Two coupled oscillators
7.2 Squeezed states of light
7.3 0(3,2) symmetry from Diracs coupled oscillators
精彩内容
洛伦兹群为闵可夫斯基时空中，所有洛伦兹变换所构成的群，其涵盖了除了引力现象以外的所有经典场。洛伦兹群是以荷兰物理学家亨德里克·洛伦兹来命名。 本书试图用数学的方法处理被洛伦兹增强的构建波函数的问题。全书共分为十章，分别介绍了洛伦兹群与它的表示、关于内部时空对称性的维格纳小群、维格纳小群的二乘二表示、带有三个分支的一个小群、洛伦兹协变谐振子、洛伦兹协变世界中的夸克与部分子、光的耦合振子与压缩态、光线光学中的洛伦兹群等。
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