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An Introduction to Relativistic Quantum Field Theory [Minkštas viršelis]

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  • Formatas: Paperback / softback, 913 pages, aukštis x plotis x storis: 216x139x50 mm, weight: 1070 g, Illustrations, unspecified
  • Serija: Dover Books on Physics
  • Išleidimo metai: 24-Jun-2005
  • Leidėjas: Dover Publications Inc.
  • ISBN-10: 0486442284
  • ISBN-13: 9780486442280
Kitos knygos pagal šią temą:
  • Formatas: Paperback / softback, 913 pages, aukštis x plotis x storis: 216x139x50 mm, weight: 1070 g, Illustrations, unspecified
  • Serija: Dover Books on Physics
  • Išleidimo metai: 24-Jun-2005
  • Leidėjas: Dover Publications Inc.
  • ISBN-10: 0486442284
  • ISBN-13: 9780486442280
Kitos knygos pagal šią temą:
Complete, systematic, and self-contained, this text introduces modern quantum field theory. "Combines thorough knowledge with a high degree of didactic ability and a delightful style." — Mathematical Reviews. 1961 edition.


In a relatively simple presentation that remains close to familiar concepts, this text for upper-level undergraduates and graduate students introduces modern developments of quantum field theory. "Combines thorough knowledge with a high degree of didactic ability and a delightful style." — Mathematical Reviews. 1961 edition.
Foreword xi
Preface xiii
Part One: The One-Particle Equations
Quantum Mechanics and Symmetry Principles
3(33)
Quantum Mechanical Formalism
3(5)
Schrodinger and Heisenberg Pictures
8(1)
Nonrelativistic Free-Particle Equation
9(4)
Symmetry and Quantum Mechanics
13(5)
Rotations and Intrinsic Degrees of Freedom
18(15)
The Four-Dimensional Rotation Group
33(3)
The Lorentz Group
36(18)
Relativistic Notation
36(2)
The Homogeneous Lorentz Group
38(6)
The Inhomogeneous Lorentz Group
44(10)
The Klein-Gordon Equation
54(11)
Historical Background
54(1)
Properties of Solutions of K-G Equation
55(5)
The Position Operator
60(3)
Charged Particles
63(2)
The Dirac Equation
65(43)
Historical Background
65(5)
Properties of the Dirac Matrices
70(4)
Relativistic Invariance
74(8)
Solutions of the Dirac Equation
82(3)
Normalization and Orthogonality Relations: Traces
85(6)
Foldy-Wouthuysen Representation
91(4)
Negative Energy States
95(4)
Dirac Equation in External Field---Charge Conjugation
99(9)
The Zero Mass Equations
108(13)
The Two-Component Theory of the Neutrino
108(5)
The Polarization States of Mass Zero Particles
113(3)
The Photon Equation
116(5)
Part Two: Second Quantization
Second Quantization: Nonrelativistic Theory
121(35)
Permutations and Transpositions
121(2)
Symmetric and Antisymmetric Wave Functions
123(3)
Occupation Number Space
126(2)
The Symmetric Case
128(2)
Creation and Annihilation Operators
130(4)
Fock Space
134(3)
The Antisymmetric Case
137(3)
Representation of Operators
140(6)
Heisenberg Picture
146(2)
Noninteracting Multiparticle Systems
148(2)
Hartree-Fock Method
150(6)
Relativistic Fock Space Methods
156(62)
The Neutral Spin 0 Boson Case
156(8)
Lorentz Invariance
164(3)
Configuration Space
167(16)
Connection with Field Theory
183(10)
The Field Aspect
193(2)
The Charged Scalar Field
195(12)
Conservation Laws and Lagrangian Formalism
207(4)
The Pion System
211(7)
Quantization of the Dirac Field
218(22)
The Commutation Rules
218(6)
Configuration Space
224(7)
Transformation Properties
231(5)
The Field Theoretic Description of Nucleons
236(4)
Quantization of the Electromagnetic Field
240(17)
Classical Lagrangian
240(2)
Quantization: The Gupta-Bleuler Formalism
242(10)
Transformation Properties
252(5)
Part Three: The Theory of Interacting Fields
Interaction Between Fields
257(51)
Symmetries and Interactions
257(7)
Restrictions Due to Space-Time Symmetries
264(8)
Electromagnetic Interactions
272(8)
The Meson-Nucleon Interaction
280(5)
The Strong Interactions
285(9)
The Weak Interactions
294(7)
The Equivalence Theorem
301(7)
The Formal Theory of Scattering
308(31)
Potential Scattering
309(6)
The Lippmann-Schwinger Equations
315(1)
The Dirac Picture
316(9)
Unitarity of S Matrix
325(3)
The Reactance Matrix
328(2)
The U Matrix
330(9)
Simple Field Theoretic Models
339(76)
The Scalar Field
339(13)
The Lee Model
352(18)
Other Simple Models
370(2)
The Chew-Low Theory
372(43)
Reduction of S Matrix
415(32)
Formal Introductions
415(11)
The Scattering of a Neutral Meson by a Nucleon
426(9)
Wick's Theorem
435(7)
The Representation of the Invariant Functions
442(5)
Feynman Diagrams
447(60)
Interaction with External Electromagnetic Field
447(19)
Feynman Diagrams for Interacting Fields
466(6)
Momentum Space Considerations
472(12)
Cross Sections
484(3)
Examples:
1. Compton Scattering
487(14)
Pion Photoproduction
493(2)
Pion Decay
495(3)
β Decay of the Neutron
498(3)
Symmetry Principles and S Matrix
501(6)
Quantum Electrodynamics
507(77)
The Self-Energy of a Fermion
508(16)
Mass Renormalization and the Nonrelativistic Lamb Shift
524(7)
Radiative Corrections to Scattering
531(12)
The Anomalous Magnetic Moment and the Lamb Shift
543(7)
Vacuum Polarization
550(11)
Applications
561(5)
The Furry Picture
566(9)
Renormalization in Meson Theory
575(9)
Quantitative Renormalization Theory
584(65)
Primitively Divergent Diagrams
584(23)
The Renormalizability of Quantum Electrodynamics
607(8)
The Separation of Divergences from Irreducible Graphs
615(4)
The Separation of Divergences from Reducible Graphs
619(6)
The Ward Identity
625(4)
Proof of Renormalizability
629(9)
The Meaning of Charge Renormalization
638(2)
General Remarks
640(9)
Part Four: Formal Developments
The Heisenberg Picture
649(72)
Vacuum Expectation Values of Heisenberg Operators
650(9)
The Lehmann Spectral Representation
659(18)
The Magnitude of the Renormalization Constants
677(6)
The S Matrix in the Heisenberg Picture
683(13)
Low Energy Theorems
696(9)
The Bound State Problem
705(16)
The Axiomatic Formulation
721(107)
Wightman Formulation
723(19)
The LSZ Formulation of Field Theory
742(22)
Integral Representations of a Causal Commutator
764(12)
Dispersion Relations
776(50)
Outlook
826(2)
Problems and Suggested Further Reading 828(25)
References 853(38)
Index 891(16)
Compendium of Useful Formulae 907