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1.

図書

図書
international advisory committee, I.J.R. Aitchison ... [et al.] ; local organizing committee, A. Białas ... [et al.]
出版情報: Singapore : World Scientific, c1987  ix, 531 p. ; 23 cm
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2.

図書

図書
I.J.R.エイチスン, A.J.G.ヘイ著 ; 藤井昭彦訳
出版情報: 東京 : 講談社, 1983-1984  冊 ; 21cm
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3.

図書

図書
I.J.R. エイチスン, A.J.G. ヘイ著 ; 藤井昭彦訳
出版情報: 東京 : 講談社, 1992.7-  2冊 ; 21cm
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4.

図書

図書
Ian J.R. Aitchison, Anthony J.G. Hey
出版情報: Bristol : Hilger, in association with the University of Sussex Press, c1982  xvi, 341 p. ; 24 cm
シリーズ名: Graduate student series in physics
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5.

図書

図書
edited by I.J.R. Aitchison and J.E.Paton
出版情報: Oxford : Pergamon Press, 1977  vii, 119 p. ; 26 cm
シリーズ名: Progress in nuclear physics / editor, O.R. Frisch ; v. 13
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6.

図書

図書
Ian J.R. Aitchison
出版情報: Cambridge [Cambridgeshire] : Cambridge University Press, 1982  ix, 174 p. ; 24 cm
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目次情報: 続きを見る
Preface
Introduction and motivations / 1:
Symmetries in quantum field theory: I. Manifest / 2:
Gauge fields and the gauge principle / 3:
Quantisation of vector fields: I. Massless / 4:
Quantisation of vector fields: II. Massive / 5:
Symmetry in quantum field theory: II. Hidden / 6:
Theory of weak and electromagnetic interactions / 7:
Renormalisation matters / 8:
References
Index
Preface
Introduction and motivations / 1:
Symmetries in quantum field theory: I. Manifest / 2:
7.

電子ブック

EB
小学館ロベール仏和大辞典編集委員会編
出版情報: 東京 : ネットアドバンス, 2015.7  1オンラインリソース
シリーズ名: JapanKnowledge Lib : ジャパンナレッジ Lib
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8.

図書

図書
I.J.R.エイチスン, A.J.G.ヘイ著 ; 藤井昭彦訳
出版情報: 東京 : 講談社, 1984.2  xv,270p ; 21cm
シリーズ名: ゲージ理論入門 / I.J.R.エイチスン, A.J.G.ヘイ著 ; 藤井昭彦訳 ; 2
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9.

図書

図書
I.J.R.エイスチン, A.J.G.ヘイ著 ; 藤井昭彦訳
出版情報: 東京 : 講談社, 1992.10  xv, 382p ; 21cm
シリーズ名: ゲージ理論入門 / I.J.R. エイチスン, A.J.G. ヘイ著 ; 藤井昭彦訳 ; 2
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10.

図書

図書
Ian J.R. Aitchison, Anthony J.G. Hey
出版情報: Boca Raton : CRC Press, c2013  xiv, 438 p., [2] p. of plates ; 24 cm
シリーズ名: Gauge theories in particle physics : a practical introduction ; v. 1
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目次情報: 続きを見る
Preface
Introductory Survey, Electromagnetism as a Gauge Theory, and Relativistic Quantum Mechanics / I:
The Particles and Forces of the Standard Model / 1:
Introduction: the Standard Model / 1.1:
The fermions of the Standard Model / 1.2:
Leptons / 1.2.1:
Quarks / 1.2.2:
Particle interactions in the Standard Model / 1.3:
Classical and quantum fields / 1.3.1:
The Yukawa theory of force as virtual quantum exchange / 1.3.2:
The one-quantum exchange amplitude / 1.3.3:
Electromagnetic interactions / 1.3.4:
Weak interactions / 1.3.5:
Strong interactions / 1.3.6:
The gauge bosons of the Standard Model / 1.3.7:
Renormalization and the Higgs sector of the Standard Model / 1.4:
Renormalization / 1.4.1:
The Higgs boson of the Standard Model / 1.4.2:
Summary / 1.5:
Problems
Electromagnetism as a Gauge Theory / 2:
Introduction / 2.1:
The Maxwell equations: current conservation / 2.2:
The Maxwell equations: Lorentz covariance and gauge invariance / 2.3:
Gauge invariance (and covariance) in quantum, mechanics / 2.4:
The argument reversed: the gauge principle / 2.5:
Comments on the gauge principle in electromagnetism / 2.6:
Relativistic Quantum Mechanics / 3:
The Klein-Gordon equation / 3.1:
Solutions in coordinate space / 3.1.1:
Probability current for the KG equation / 3.1.2:
The Dirac equation / 3.2:
Free-particle solutions / 3.2.1:
Probability current for the Dirac equation / 3.2.2:
Spin / 3.3:
The negative-energy solutions / 3.4:
Positive-energy spinors / 3.4.1:
Negative-energy spinors / 3.4.2:
Dirac's interpretation of the negative-energy solutions of the Dirac equation / 3.4.3:
Feynman's interpretation of the negative-energy solutions of the KG and Dirac equations / 3.4.4:
Inclusion of electromagnetic interactions via the gauge principle: the Dirac prediction of g = 2 for the electron / 3.5:
Lorentz Transformations and Discrete Symmetries / 4:
Lorentz transformations / 4.1:
The KG equation / 4.1.1:
Discrete transformations: P, C and T / 4.1.2:
Parity / 4.2.1:
Charge conjugation / 4.2.2:
CP / 4.2.3:
Time reversal / 4.2.4:
CPT / 4.2.5:
Introduction to Quantum Field Theory / II:
Quantum Field Theory I: The Free Scalar Field / 5:
The quantum field: (i) descriptive / 5.1:
The quantum field: (ii) Lagrange-Hamilton formulation / 5.2:
The action principle: Lagrangian particle mechanics / 5.2.1:
Quantum particle mechanics a la Heisenberg-Lagrange-Hamilton / 5.2.2:
Interlude: the quantum oscillator / 5.2.3:
Lagrange-Hamilton classical field mechanics / 5.2.4:
Heisenberg-Lagrange-Hamilton quantum field mechanics / 5.2.5:
Generalizations: four dimensions, relativity and mass / 5.3:
Quantum Field Theory II: Interacting Scalar Fields / 6:
Interactions in quantum field theory: qualitative introduction / 6.1:
Perturbation theory for interacting fields: the Dyson expansion of the S-matrix / 6.2:
The interaction picture / 6.2.1:
The 5-matrix and the Dyson expansion / 6.2.2:
Applications to the 'ABC theory / 6.3:
The decay C → A + B / 6.3.1:
A + B → A + B scattering: the amplitudes / 6.3.2:
A + B → A + B scattering: the Yukawa exchange mechanism, s and u channel processes / 6.3.3:
A + B → A + B scattering: the differential cross section / 6.3.4:
A + B → A +'B scattering: loose ends / 6.3.5:
Quantum Field Theory III: Complex Scalar Fields, Dirac and Maxwell Fields; Introduction of Electromagnetic Interactions / 7:
The complex scalar field: global U(1) phase invariance, particles and antiparticles / 7.1:
The Dirac field and the spin-statistics connection / 7.2:
The Maxwell field Aμ (x) / 7.3:
The classical field case / 7.3.1:
Quantizing Aμ(x) / 7.3.2:
Introduction of electromagnetic interactions / 7.4:
P, C and T in quantum field theory / 7.5:
Tree-Level Applications in QED / 7.5.1:
Elementary Processes in Scalar and Spinor Electrodynamics / 8:
Coulomb scattering of charged spin-0 particles / 8.1:
Coulomb scattering of s+ (wavefunction approach) / 8.1.1:
Coulomb scattering of s+ (field-theoretic approach) / 8.1.2:
Coulomb scattering of s- / 8.1.3:
Coulomb scattering of charged spin-1/2 particles / 8.2:
Coulomb scattering of e- (wavefunction approach) / 8.2.1:
Coulomb scattering of e- (field-theoretic approach) / 8.2.2:
Trace techniques for spin summations / 8.2.3:
Coulomb scattering of e+ / 8.2.4:
e-s+ scattering / 8.3:
The amplitude for e-s+ → e-s+ / 8.3.1:
The cross section for e-s+ → e-s+ / 8.3.2:
Scattering from a non-point-like object: the pion form factor in e-π+ → e-π+ / 8.4:
e- scattering from a charge distribution / 8.4.1:
Lorentz invariance / 8.4.2:
Current conservation / 8.4.3:
The form factor in the time-like region: e+e- → π+π- and crossing symmetry / 8.5:
Electron Compton scattering / 8.6:
The lowest-order amplitudes / 8.6.1:
Gauge invariance / 8.6.2:
The Compton cross section / 8.6.3:
Electron muon elastic scattering / 8.7:
Electron-proton elastic scattering and nucleon form factors / 8.8:
Deep Inelastic Electron-Nucleon Scattering and the Parton Model / 8.8.1:
Inelastic electron-proton scattering: kinematics and structure functions / 9.1:
Bjorken scaling and the parton model / 9.2:
Partons as quarks and gluons / 9.3:
The Drell-Yan process / 9.4:
e+e- annihilation into hadrons / 9.5:
Loops and Renormalization / IV:
Loops and Renormalization I: The ABC Theory / 10:
The propagator correction in ABC theory / 10.1:
The Ο(g2) self-energy ΠC[2] (q2) / 10.1.1:
Mass shift / 10.1.2:
Field strength renormalization / 10.1.3:
The vertex correction / 10.2:
Dealing with the bad news: a simple example / 10.3:
Evaluating ΠC[2] (q2) / 10.3.1:
Regularization and renormalization / 10.3.2:
Bare and renormalized perturbation theory / 10.4:
Reorganizing perturbation theory / 10.4.1:
The Ο(gph2) renormalized self-energy revisited: how counter terms are determined by renormalization conditions / 10.4.2:
Renormalizability / 10.5:
Loops and Renormalization II: QED / 11:
Counter terms / 11.1:
The Ο(e2) fermion self-energy / 11.2:
The Ο (e2) photon self-energy / 11.3:
The Ο (e2) renormalized photon self-energy / 11.4:
The physics of Πγ[2] (q2) / 11.5:
Modified Coulomb's law / 11.5.1:
Radiatively induced charge form factor / 11.5.2:
The running coupling constant / 11.5.3:
ΠC[2] in the s-channel / 11.5.4:
The Ο(e2) vertex correction, and Z1 = Z2 / 11.6:
The anomalous magnetic moment and tests of QED / 11.7:
Which theories are renormalizable - and does it matter? / 11.8:
Non-relativistic Quantum Mechanics / A:
Natural Units / B:
Maxwell's Equations: Choice of Units / C:
Special Relativity: Invariance and Covariance / D:
Dirac 5-Function / E:
Contour Integration / F:
Green Functions / G:
Elements of Non-relativistic Scattering Theory / H:
Time-independent formulation and differential cross section / H.1:
Expression for the scattering amplitude: Born approximation / H.2:
Time-dependent approach / H.3:
The Schrodinger and Heisenberg Pictures
Dirac Algebra and Trace Identities / J:
Dirac algebra / J.1:
γ matrices / J.1.1:
γ5 identities / J.1.2:
Hermitian conjugate of spinor matrix elements / J.1.3:
Spin sums and projection operators / J.1.4:
Trace theorems / J.2:
Example of a Cross Section Calculation / K:
The spin-averaged squared matrix element / K.1:
Evaluation of two-body Lorentz-invariant phase space in 'laboratory' variables / K.2:
Feynman Rules for Tree Graphs in QED / L:
External particles / L.1:
Propagators / L.2:
Vertices / L.3:
References
Index
Preface
Introductory Survey, Electromagnetism as a Gauge Theory, and Relativistic Quantum Mechanics / I:
The Particles and Forces of the Standard Model / 1:
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