A First Graduate Course in Quantum Field Theory : For Doctoral Level Physics (Hardcover)

1 Lectures 1, 2, 3, & 4: Comprehensive Review of Graduate Quantum Physics I & II

2 Lectures 5 & 6: Field Theory

3 Lectures 6 & 7: Quantization, Path Integrals, Number Operator, and Field Operators

4 Lecture 8: Symmetries, Indistinguishability, Statistics, Renormalization, and Gauge Theories

5 Lecture 9: Second Quantization, Fock Space, the Tight Binding Hamiltonian, Two and N Particle Operators, and the Hubbard Model

6 Lectures 10 & 11: Relativistic Quantum Mechanics, the Klein Gordon Equation, Contour Integrals, the Scalar Feynman Propagator, and Green’s Functions

7 Lecture 12: Advanced Quantum Field Theory: Beyond Single Particle Quantum Theory

8 Lectures 13, 14, 15 & 16: Feynman Diagrams in Quantum Field Theory

9 Lectures 17 & 18: The S-matrix 365

10 Lectures 19 & 20:?_4?Theory and Feynman Diagrams

11 Lecture 21: Other Scattering Theories

12 Lecture 22: Path Integrals in Quantum Field Theory

13 Lecture 23: Topology and Quantum Field Theory

14 The Vacuum in Quantum Field Theory

15 Summary and Pedagogical Implications of Quantum Field Theory 568