Describes fifteen years' work which has led to the construc- tion of solutions to non-linear relativistic local field e- quations in 2 and 3 space-time dimensions. Gives proof of the existence theorem in 2 dimensions and describes many properties of the solutions.
Describes fifteen years' work which has led to the construc- tion of solutions to non-linear relativistic local field e- quations in 2 and 3 space-time dimensions. Gives proof of the existence theorem in 2 dimensions and describes many properties of the solutions.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
I An Introduction to Modern Physics. 1 Quantum Theory. 2 Classical Statistical Mechanics. 3 The Feynman Kac Formula. 4 Correlation Inequalities and the Lee Yang Theorem. 5 Phase Transitions and Critical Points. 6 Field Theory. Appendix to Part I. Hilbert Space Operators and Functional Integrals. II Function Space Integrals. 7 Covariance Operator = Green's Function = Resolvent Kernel = Euclidean Propagator = Fundamental Solution. 8 Quantization = Integration over Function Space. 9 Calculus and Renormalization on Function Space. 10 Estimates Independent of Dimension. 11 Fields Without Cutoffs. 12 Regularity and Axioms. III The Physics of Quantum Fields. 13 Scattering Theory: Time Dependent Methods. 14 Scattering Theory: Time Independent Methods. 15 The Magnetic Moment of the Electron. 16 Phase Transitions. 17 The ?4 Critical Point. 18 The Cluster Expansion. 19 From Path Integrals to Quantum Mechanics. 20 The Polymer Expansion. 21 Random Path Representations. 22 Constructive Gauge Theory and Phase Cell Localization. 23 Further Directions.
I An Introduction to Modern Physics. 1 Quantum Theory. 2 Classical Statistical Mechanics. 3 The Feynman Kac Formula. 4 Correlation Inequalities and the Lee Yang Theorem. 5 Phase Transitions and Critical Points. 6 Field Theory. Appendix to Part I. Hilbert Space Operators and Functional Integrals. II Function Space Integrals. 7 Covariance Operator = Green's Function = Resolvent Kernel = Euclidean Propagator = Fundamental Solution. 8 Quantization = Integration over Function Space. 9 Calculus and Renormalization on Function Space. 10 Estimates Independent of Dimension. 11 Fields Without Cutoffs. 12 Regularity and Axioms. III The Physics of Quantum Fields. 13 Scattering Theory: Time Dependent Methods. 14 Scattering Theory: Time Independent Methods. 15 The Magnetic Moment of the Electron. 16 Phase Transitions. 17 The ?4 Critical Point. 18 The Cluster Expansion. 19 From Path Integrals to Quantum Mechanics. 20 The Polymer Expansion. 21 Random Path Representations. 22 Constructive Gauge Theory and Phase Cell Localization. 23 Further Directions.
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