Rough plan for the semester - deviations may occur. Chapters refer to lecture notes in above link.
Week 2 - Introduction and free scalar fields part I (chapter 1)
Conventions, Green functions
Week 3 - Free scalar fields part II (chapter 1)
Scalar field theory in 3+1 dimensions, causality in correlators
Week 4 - Free scalar fields part III and Noether's theorem (chapter 1)
Causality in correlators continued, symmetries and Noether's theorem
Week 5 - Path integrals (chapter 2)
Non-relativistic path integrals, n-point correlators, Wick's theorem
Week 6 - Scalar perturbation theory part I (chapter 2+3)
Scalar field path integrals, Feynman diagrams
Week 7 - Scalar perturbation theory part II (chapter 3)
More Feynman diagrams, 2-point correlators, interacting theory in 3+1D
Week 8 - Scalar perturbation theory part III (chapter 3)
Regularization, renormalization, dimensional regularization
Week 9 - Scalar perturbation theory part IV (chapter 3)
The sunset diagram, 4-point correlators
Week 10 - Scalar perturbation theory part V + Free Dirac fields part I (chapter 3+4)
Effective coupling, Dirac equation
Week 11 - Free Dirac fields part II (chapter 4)
Lorentz algebra, solutions to Dirac equation
Week 12 - Free Dirac fields part III (chapter 4)
Quantization of Dirac field, propagator, Lagrangian
Week 13
No teaching (Easter holiday)
Week 14
No teaching (Easter holiday) Self-study this week: Symmetries of Dirac L
Week 15 - Free Dirac fields part V (chapter 4)
Grassmann variables, fermionic path integrals
Week 16 - Scattering part I (chapter 5)
Cont. fermionic path integrals, S-matrix
Week 17 - Scattering part II (chapter 5)
LSZ-reduction formula