Course Information
Semester 2026/27/1 • Language: EnglishLectures
Time: Tuesdays, 8:15 – 10:00 (2 × 45 min)
Room: F3M01
First Lecture: 8th September
Lecturer: Gábor Takács
Notice: No lecture on 22nd September.
Replacement: 28th September, 16:15 – 18:00.
Replacement: 28th September, 16:15 – 18:00.
Exercise Classes (7 Occasions)
Time: Mondays, 16:15 – 18:00 (Starts 2nd week)
Tutor: Bence Fitos
Dates:
- 14th Sep
- 5th, 19th Oct
- 2nd, 16th, 30th Nov
- 7th Dec
Topics Covered
- Overview of scales in Nature. Special relativity. Classification of particles.
- Klein-Gordon and Dirac equations.
- Introduction to weak interactions. Beta decay, neutrino. Parity and CP violation. CPT symmetry.
- Introduction to strong interactions. Isospin, strangeness. SU(3) quark model.
- Relativistic field theory, canonical formalism, Noether theorem.
- Basic principles of quantum field theory. Feynman rules.
- Weak interactions: charged currents, FCNC and GIM mechanism. Flavour mixing. Neutrino oscillations.
- Non-Abelian gauge theories.
- Fundamentals of quantum chromodynamics.
- Spontaneous symmetry breaking, Goldstone theorem. Higgs mechanism.
- Electroweak unification. The Standard Model. The Higgs boson.
- Overview of the latest developments and open problems in particle physics.
Necessary Background
- Advanced mechanics
BMETEEFBsFEHME-00 - Quantum mechanics
BMETEEFBsFKVME-00
Recommended Background
- Advanced quantum mechanics
BMETEEFBsFEHKM-00 - Group theory
BMETE11AF40
Lecture Notes
In preparation: a preliminary version is available (File size: approx. 76 MB).
Found an error? Submit corrections via the Error Report Form.
Examination Requirements & Grading
- Course Signature: Attendance is mandatory for at least 70% of exercise classes (at least 5 out of 7 occasions).
- Written Test (ZH): Held at the end of the semester on exercise class topics.
- Retake available (pótZH).
- The supplementary test (ppZH) is available to help obtain the pass mark if needed. Passing is required to obtain the course signature.
- Final Exam (Oral): Admittance requires a course signature. Covers lecture material; consists of one topic chosen randomly from the List of Exam Topics and short questions. Preparation time: 45 minutes.
- Final Grade: 50% written test + 50% oral exam.
- Teacher: Bence Fitos
- Teacher: Gábor Takács