Theory of Fundamental Interactions 1
A.Y. 2025/2026
Learning objectives
The course aims at providing an understanding of the basics of quantum field theory, and of the techniques applied for the calculation of physical processes at high energies.
Expected learning outcomes
At the end of the course the student will be able to: 1. describe the
quantization procedure for the electromagnetic field, for the scalar field and for the Dirac field; 2. describe the kinematics of a physical process of interaction between particles (phase space, reference system, Mandelstam invariants); 3. calculate the cross section at tree level starting from the Feynman rules of QED; 4. set up a calculation with one or more loops and understand the meaning of the procedure for the
renormalization the ultraviolet singularities and for the cancellation of the infrared singularities.
quantization procedure for the electromagnetic field, for the scalar field and for the Dirac field; 2. describe the kinematics of a physical process of interaction between particles (phase space, reference system, Mandelstam invariants); 3. calculate the cross section at tree level starting from the Feynman rules of QED; 4. set up a calculation with one or more loops and understand the meaning of the procedure for the
renormalization the ultraviolet singularities and for the cancellation of the infrared singularities.
Lesson period: Second semester
Assessment methods: Esame
Assessment result: voto verbalizzato in trentesimi
Single course
This course cannot be attended as a single course. Please check our list of single courses to find the ones available for enrolment.
Course syllabus and organization
Single session
Lesson period
Second semester
Course syllabus
The syllabus is shared with the following courses:
- [FBP-28](https://www.unimi.it/en/ugov/of/af20260000fbp-28)
- [FBP-28](https://www.unimi.it/en/ugov/of/af20260000fbp-28)
FIS/02 - THEORETICAL PHYSICS, MATHEMATICAL MODELS AND METHODS - University credits: 6
Lessons: 42 hours
Professors:
Vicini Alessandro, Zaro Marco
Professor(s)