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Lecture 1: Classical Field Theories and Principle of Locality
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Relativistic Quantum Field Theory I - Spring 2023
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- 1 Lecture 1: Classical Field Theories and Principle of Locality
- 2 Lecture 2: Symmetries and Conservation Laws
- 3 Lecture 3: Why Quantum Field Theory
- 4 Lecture 4: Canonical Quantization of a Free Scalar Field Theory
- 5 Lecture 5: Complex Scalar Field Theory and Anti-Particle
- 6 Lecture 6: Propagators and Green Functions
- 7 Lecture 7: Interacting Theories and S-Matrix
- 8 Lecture 8: Path Integral Formalism for Non-Relativistic Quantum Mechanics
- 9 Lecture 9: Path Integral Formalism for QFT; Computation of Time-Ordered Correlation Functions
- 10 Lecture 10: Time-Ordered Correlation Functions in Field Theory
- 11 Lecture 11: Computation of Correlation Functions in Perturbation Theory and Feynman Diagrams
- 12 Lecture 12: More on Perturbation Theory and Feynman Diagrams
- 13 Lecture 13: Introducing the Dirac Equation
- 14 Lecture 14: Lorentz Covariance of the Dirac Equation
- 15 Lecture 15: Classical Solutions of Dirac Equations
- 16 Lecture 16: Quantization of the Dirac Theory
- 17 Lecture 17: Chiral and Majorana Spinors
- 18 Lecture 18: Discrete Symmetries
- 19 Lecture 19: Path Integrals of Fermions
- 20 Lecture 20: Maxwell Theory and its Canonical Quantization
- 21 Lecture 21: Quantum Maxwell Theory (continued)
- 22 Lecture 22: Quantum Electrodynamics
- 23 Lecture 23: Cross Section and Decay Rate
- 24 Lecture 24: Elementary Processes in QED (I)
- 25 Lecture 25: Elementary Processes in QED (II)
- 26 Lecture 26: Quantum Fluctuations and Renormalization