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دسته بندی: فیزیک کوانتوم ویرایش: نویسندگان: Claude Itzykson. Jean-Bernard Zuber سری: International series in pure and applied physics ISBN (شابک) : 0070320713, 9780070320710 ناشر: McGraw-Hill International Book Co سال نشر: 1987 تعداد صفحات: 725 زبان: English فرمت فایل : DJVU (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود) حجم فایل: 5 مگابایت
در صورت تبدیل فایل کتاب Quantum field theory به فرمت های PDF، EPUB، AZW3، MOBI و یا DJVU می توانید به پشتیبان اطلاع دهید تا فایل مورد نظر را تبدیل نمایند.
توجه داشته باشید کتاب نظریه میدان کوانتومی نسخه زبان اصلی می باشد و کتاب ترجمه شده به فارسی نمی باشد. وبسایت اینترنشنال لایبرری ارائه دهنده کتاب های زبان اصلی می باشد و هیچ گونه کتاب ترجمه شده یا نوشته شده به فارسی را ارائه نمی دهد.
این متن درمان متعادلی از نظریه میدان کوانتومی ارائه میکند و هم ارائه رسمی و هم مثالهای متعددی را ارائه میکند. با کمیتسازی استاندارد الکترودینامیک شروع میشود و به نرمالسازی مجدد اغتشاش ختم میشود و به روشهای عملکردی، حالتهای کران نسبیتی، تقارنهای شکسته، میدانهای سنج غیرآبلی و رفتار مجانبی ادامه مییابد. 157 رقم. نسخه 1980.
This text offers a balanced treatment of quantum field theory, providing both formal presentation and numerous examples. It begins with the standard quantization of electrodynamics, culminating in the perturbative renormalization, and proceeds to functional methods, relativistic bound states, broken symmetries, nonabelian gauge fields, and asymptotic behavior. 157 figures. 1980 edition.
Quantum Field Theory Half-Title International Series In Pure And Applied Physics Title-Page Copyright Contents Preface To The Dover Edition Preface General References Chapter One Classical Theory 1-1 Principle Of Least Action 1-1-1 Classical Motion 1-1-2 Electromagnetic Field As An Infinite Dynamical System 1-1-3 Electromagnetic Interaction Of A Point Particle 1-2 Symmetries And Conservation Laws 1-2-1 Fundamental Invariants 1-2-2 Energy Momentum Tensor 1-2-3 Internal Symmetries 1-3 Propagation And Radiation 1-3-1 Green Functions 1-3-2 Radiation Notes Chapter Two The Dirac Equation 2-1 Toward A Relativistic Wave Equation 2-1-1 Quantum Mechanics And Relativity 2-1-2 The Dirac Equation 2-1-3 Relativistic Covariance 2-2 Physical Content 2-2-1 Plane Wave Solutions And Projectors 2-2-2 Wave Packets 2-2-3 Electromagnetic Coupling 2-2-4 The Foldy-Wouthuysen Transformation 2-3 Hydrogen-Like Atoms 2-3-1 Nonrelativistic Versus Relativistic Spectrum 2-3-2 Dirac Theory Hyperfine Structure Radiative Corrections Nuclear Effects Two-Body Relativistic Corrections 2-4 Hole Theory And Charge Conjugation 2-4-1 Reinterpretation Of Negative Energy Solutions 2-4-2 Charge Conjugation 2-4-3 Zero-Mass Particles 2-5 Dirac Propagator 2-5-1 Free Propagator 2-5-2 Propagation In An Arbitrary External Electromagnetic Field 2-5-3 Application To The Coulomb Scattering 2-5-4 Fock-Schwinger Proper Time Method Notes Chapter Three Quantization Free Fields 3-1 Canonical Quantization 3-1-1 General Formulation 3-1-2 Scalar Field 3-1-3 Charged Scalar Field 3-1-4 Time-Ordered Product 3-1-5 Thermodynamic Equilibrium 3-2 Quantized Radiation Field 3-2-1 Indefinite Metric 3-2-2 Propagator 3-2-3 Massive Vector Field 3-2-4 Vacuum Fluctuations 3-3 Dirac Field And Exclusion Principle 3-3-1 Anticommutators 3-3-2 Fock Space For Fermions 3-3-3 relation Between Spin And Statistics-Propagator 3-4 Discrete Symmetries 3-4-1 Parity 3-4-2 Charge Conjugation 3-4-3 Time Reversal 3-4-4 Summary Notes Chapter Four Interaction With An External Field 4-1 Quantized Electromagnetic Field Interacting With A Classical Source 4-1-1 Emission Probabilities 4-1-2 Emitted Energy And The Infrared Catastrophe 4-1-3 Induced Absorption And Emission 4-1-4 S-Matrix And Evolution Operator 4-2 Wick\'s Theorem 4-2-1 Bose Fields 4-2-2 Fermi Fields 4-2-3 General case 4-3 Quantized Dirac Field Interacting With A Classical Potential 4-3-1 General Formalism 4-3-2 Emission Rate To Lowest Order 4-3-3 Pair Creation In A Constant Uniform Electric Field 4-3-4 The Euler-Heisenberg Effective Lagrangian Notes Chapter Five Elementary Processes 5-1 S-Matrix And Asymptotic Theory 5-1-1 Cross Sections 5-1-2 Asymptotic Theory 5-1-3 Reduction Formulas 5-1-4 Generating Functional 5-1-5 Connected Parts 5-1-6 Fermions 5-1-7 Photons 5-2 Applications 5-2-1 Compton Effect 5-2-2 Pair Annihilation 5-2-3 Positronium Lifetime 5-2-4 Bremsstrahlung 5-3 Unitarity And Causality 5-3-1 Unitarity And Partial Wave Decomposition 5-3-2 Causality And Analyticity 5-3-3 The Jost-Lehmann-Dyson Representation 5-3-4 Forward Dispersion Relations 5-3-5 Momentum Transfer Analyticity Notes Chapter Six Perturbation Theory 6-1 Interaction Representation And Feynman Rules 6-1-1 Self-Interacting Scalar Field 6-1-2 Feynman Rules For Spinor Electrodynamics 6-1-3 Electron-Electron And Electron-Positron Scattering 6-1-4 Scalar Electrodynamics 6-2 Diagrammatics 6-2-1 Loopwise Expansion 6-2-2 Truncated And Proper Diagrams 6-2-3 Parametric Representation 6-2-4 Euclidean Green Functions 6-3 Analyticity Properties 6-3-1 Landau Equations 6-3-2 Real Singularities 6-3-3 Real Singularities Of Simple Diagrams 6-3-4 Physical-region Singularities. Cutkosky Rules Notes Chapter Seven Radiative Corrections 7-1 One-Loop Renormalization 7-1-1 Vacuum Polarization 7-1-2 Electron Propagator 7-1-3 Vertex Function 7-1-4 Summary 7-2 Radiative Corrections To The Interaction With An External Field 7-2-1 Effective Interaction And Anomalous Magnetic Moment 7-2-2 Radiative Corrections To Coulomb Scattering 7-2-3 Soft Bremsstrahlung 7-2-4 Finite Inclusive Cross Section 7-3 New Effects 7-3-1 Photon-Photon Scattering 7-3-2 Lamb Shift 7-3-3 Van der Waals Forces At Large Distances Notes Chapter Eight Renormalization 8-1 Regularization And Power Counting 8-1-1 Introduction 8-1-2 Regularization 8-1-3 Power Counting 8-1-4 Convergence Theorem 8-2 Renormalization 8-2-1 Normalization Conditions And Structure Of The Counterterms 8-2-2 Bogoliubov\'s Recursion Formula 8-2-3 Zimmermann\'s Explicit Solution 8-2-4 Renormalization In Parametric Space 8-2-5 Finite Renormalizations 8-2-6 Composite Operators 8-3 Zero-Mass Limit, Asymptotic Behavior, And Weinberg\'s Theorem 8-3-1 Massless Theories 8-3-2 Ultraviolet Behavior And Weinberg\'s Theorem 8-4 The Case Of Quantum Electrodynamics 8-4-1 Formal Derivation Of The Ward-Takahashi Identities 8-4-2 Pauli-Villars Regularization To All Orders 8-4-3 Renormalization 8-4-4 Two-Loop Vacuum Polarization Notes Chapter Nine Functional Methods 9-1 Path Integrals 9-1-1 The Role Of The Classical Action In Quantum Mechanics 9-1-2 Trajectories In The Bargmann-Fock Space 9-1-3 Fermion Systems 9-2 Relativistic Formulation 9-2-1 S-Matrix And Green\'s Functions In Terms Of Path Integrals 9-2-2 Effective Action And Steepest-Descent method 9-3 Constrained Systems 9-3-1 General Discussion 9-3-2 The Electromagnetic Field As An Example 9-4 Large Orders In Perturbation Theory 9-4-1 Introduction 9-4-2 Anharmonic Oscillator Notes Chapter Ten Integral Equations And Bound-State Problems 10-1 The Dyson-Schwinger Equations 10-1-1 Field Equations 10-1-2 Renormalization 10-2 Relativistic Bound States 10-2-1 Homogeneous Bethe-Salpeter Equations 10-2-2 The Wick Rotation 10-2-3 Scalar Massless Exchange In The Ladder Approximation 10-3 Hyperfine Splitting In Positronium 10-3-1 General Setting 10-3-2 Calculation To Order Alpha(5) Notes Chapter Eleven Symmetries 11-1 Quantum Implimentation Of Symmetries 11-1-1 Statement Of The Problem 11-1-2 Behavior Of The Ground State 11-2 Mass Spectrum, Multiplets, And Goldstone Bosons 11-2-1 The Octet Model Of Gell-Mann And Ne\'eman 11-2-2 Spontaneous Symmetry Breaking 11-3 Current Algebra 11-3-1 Current Commutators 11-3-2 Approximate Conservation Of The Axial Current And Chiral Symmetry 11-3-3 Low-Energy Theorems And Sum Rules 11-4 The Sigma Model 11-4-1 DescriptionOf The Model 11-4-2 Renormalization 11-5 Anomalies 11-5-1 The Neutral Pion-Two-Photon Decay And Current Algebra 11-5-2 The Axial Anomaly In The Sigma Model 11-5-3 General Properties Notes Chapter Twelve Nonabelian Gauge Fields 12-1 Classical Theory 12-1-1 The Gauge Field A-mu And The Tensor F-mu-nu 12-1-2 Classical Dynamics 12-1-3 Euclidean Solutions To The Classical Equations Of Motion 12-1-4 Gauge Invariance And Constraints 12-2 Quantization Of Gauge Fields 12-2-1 Constrained Quantization 12-2-2 Intergration Over The Gauge Group 12-2-3 Feynman Rules 12-3 The Effective Action At The One Loop Order 12-3-1 Genral Form 12-3-2 The Two-Point Function 12-3-3 Other Functions 12-3-4 One-Loop Renormalization 12-4 Renormalization 12-4-1 Slavnov-Taylor Identities 12-4-2 Identities For Proper Functions 12-4-3 Recursive Construction Of The Counterterms 12-4-4 Gauge Dependence Of Green Functions 12-4-5 Anomalies 12-5 Massive Gauge Fields 12-5-1 Historical Background 12-5-2 Massive Gauge Theory 12-5-3 Spontaneous Symmetry Breaking 12-5-4 Renormalization Of Spontaneously Broken Gauge Theories 12-5-5 Gauge Independence And Unitarity Of The S-Matrix 12-6 The Weinberg-Salam Model 12-6-1 The Model For Leptons 12-6-2 Electron-Neutrino Cross Sections 12-6-3 Higher-Order Corrections 12-6-4 Incorporation Of Hadrons Notes Chapter Thirteen Asymptotic Behavior 13-1 Effective Charge In Electrodynamics 13-1-1 The Gell-Mann And Low Function 13-1-2 The Callan-Symanzik Equation 13-2 Broken Scale Invariance 13-2-1 Scale And Conformal Invariance 13-2-2 Modified Ward Identities 13-2-3 Callan-Symanzik CoefficientsTo Lowest Orders 13-3 Scale Invariance Recovered 13-3-1 Coupling Constant Flow 13-3-2 Asymptotic Freedom 13-3-3 Mass Corrections 13-4 Deep Inelastic Lepton-Hadron Scattering And Electron-Positron Annihilation Into Hadrons 13-4-1 Electroproduction 13-4-2 Light-Cone Dynamics 13-4-3 Electron-Positron Annihilation 13-5 Operator Product Expansions 13-5-1 Short-Distance Expansion 13-5-2 Dominant And Subdominant Operators, Operator Mixing, And Conservation Laws 13-5-3 Light-Cone Expansion Notes Appendix A-1 Metric A-2 Dirac Matricies And Spinors A-3 Normalization Of States, S-Matrix, Unitarity, And Cross Sections A-4 Feynman Rules Index Errata Back Cover