back to search

Quantenfeldtheorie (TMP)

PH1008Core Modules10 ECTSGerman/Englishwinter semesterStudiengangsbündel Professional Profile Physik
AI-edited module sheet. Based on the TUMonline module description, edited for readability.Original in TUMonline

What it is about

You will learn the fundamentals of quantum field theory: path integral formulation, perturbation theory with Feynman diagrams, mapping Green's functions to scattering amplitudes (LSZ), as well as regularization and renormalization. You will also cover fields with spin, fermionic path integrals, gauge fields and quantum electrodynamics; at the end you will be able to perform perturbative calculations including loop computations and construct effective field theories.

What you will be able to do

  • Compute Green's functions perturbatively including loop corrections
  • Compute high-energy reaction rates from Green's functions
  • Quantize non-Abelian gauge theories and compute tree- and loop-level processes
  • Understand and apply concepts of regularization and renormalization
  • Improve perturbative computations with the help of the renormalization group
  • Construct effective field theories

What the module consists of

  • VorlesungConveying theoretical concepts and derivations
  • ÜbungHomework for practice and deepening of the material; participation is strongly recommended

Teaching method

  • TafelvortragExplanation and derivation of theories and calculations
  • Folie/Präsentation (bei Bedarf)Supplementation and visualization of complex content
  • HausaufgabenPractice and deepen the material

Dates

LectureQuantenfeldtheorie3 groups to choose from

  • AWed12:00–14:002502, Physik Hörsaal 2 (5101.EG.502)
    15× · 14.10.–03.02.
    • 14.10.
    • 21.10.
    • 28.10.
    • 04.11.
    • 11.11.
    • 18.11.
    • 25.11.
    • 02.12.
    • 09.12.
    • 16.12.
    • 23.12.
    • 13.01.
    • 20.01.
    • 27.01.
    • 03.02.
  • BWed14:00–16:002502, Physik Hörsaal 2 (5101.EG.502)
    15× · 14.10.–03.02.
    • 14.10.
    • 21.10.
    • 28.10.
    • 04.11.
    • 11.11.
    • 18.11.
    • 25.11.
    • 02.12.
    • 09.12.
    • 16.12.
    • 23.12.
    • 13.01.
    • 20.01.
    • 27.01.
    • 03.02.
  • CMon12:00–14:002502, Physik Hörsaal 2 (5101.EG.502)
    15× · 12.10.–01.02.
    • 12.10.
    • 19.10.
    • 26.10.
    • 02.11.
    • 09.11.
    • 16.11.
    • 23.11.
    • 30.11.
    • 07.12.
    • 14.12.
    • 21.12.
    • 11.01.
    • 18.01.
    • 25.01.
    • 01.02.

ExerciseZentralübung zu Quantenfeldtheorie

  • Wed14:00–16:002502, Physik Hörsaal 2 (5101.EG.502)
    15× · 14.10.–03.02.
    • 14.10.
    • 21.10.
    • 28.10.
    • 04.11.
    • 11.11.
    • 18.11.
    • 25.11.
    • 02.12.
    • 09.12.
    • 16.12.
    • 23.12.
    • 13.01.
    • 20.01.
    • 27.01.
    • 03.02.

ExerciseÜbung zu Quantenfeldtheorie3 groups to choose from

  • AWed16:00–18:00CH 26410, Übungsraum (5406.01.641K)
    15× · 14.10.–03.02.
    • 14.10.
    • 21.10.
    • 28.10.
    • 04.11.
    • 11.11.
    • 18.11.
    • 25.11.
    • 02.12.
    • 09.12.
    • 16.12.
    • 23.12.
    • 13.01.
    • 20.01.
    • 27.01.
    • 03.02.
  • BMon14:00–16:003.310, Besprechung (5117.01.310)
    15× · 12.10.–01.02.
    • 12.10.
    • 19.10.
    • 26.10.
    • 02.11.
    • 09.11.
    • 16.11.
    • 23.11.
    • 30.11.
    • 07.12.
    • 14.12.
    • 21.12.
    • 11.01.
    • 18.01.
    • 25.01.
    • 01.02.
  • CMon16:00–18:00019, LMU Hörsaal im Physik Werkstattgebäude (5123.EG.019)
    15× · 12.10.–01.02.
    • 12.10.
    • 19.10.
    • 26.10.
    • 02.11.
    • 09.11.
    • 16.11.
    • 23.11.
    • 30.11.
    • 07.12.
    • 14.12.
    • 21.12.
    • 11.01.
    • 18.01.
    • 25.01.
    • 01.02.

From the current semester, not binding. You attend one of several groups; the timetable automatically suggests the one with the fewest clashes.

Module ratings

No ratings for this module yet.

Rate this module

Only fill in the categories you can judge – for each one, either stars and text together or nothing at all.

Lecture
Tutorial
Exam

Reviews are automatically checked before they are published.

Official page in TUMonline · Details are not binding.