Course Information
In this web page we provide the syllabus of the course Quantum Field Theory Ι, offered by the Department of Physics.
The list of the courses offered during the current accademic year is available here.
The list of all courses offered by the Department of Physics is available here.
| Code | Φ-604 |
|---|---|
| Title | Quantum Field Theory Ι |
| Category | B |
| ECTS | 5 |
| Hours | 4 |
| Level | Graduate |
| Semester | Spring |
| Teacher | M. Firrotta, E. Kiritsis |
| Program |
Wednesday, 14:00-16:00, Room 3 |
| Course Webpage | https://eclass.physics.uoc.gr/courses/PH604/ |
| Goal of the Course |
The course is intended for graduate students as well as for undergraduates with the proper background. The basic aim of the course is to introduce the techniques and applications of quantum field theory. |
| Syllabus |
The Schroedinger and Heisenberg pictures. Noether theorem. Lorentz transformations.Poincare algebra and its representations. Quantization of real and complex scalar fields.Conserved charge, antiparticles. The Dirac field. Quantization. Antiparticles. Non-relativistic limit. The gauge principle. Maxwell theory. Quantization and Photons. Spinor and scalar QED.Perturbation theory. Feynman rules for Green’s functions and scattering amplitudes. Scattering cross-section and decay rate of unstable particles. Tree-level processes in relevantmodels. Quantum corrections. Infinities. Renormalization of a QFT. One-loop renormalizationof QED. g-2 of the electron. Introduction to path-integrals. Renormalization and symmetry. Ward-Takahashi identities. The renormalization group. Callan-Symanzik equations. Beta and Gamma functions of QED. |
| Bibliography |
M. Peskin and D. Schroeder, “An Introduction to Quantum Field Theory”, Westview Press, 1995. |
