# Quantum Field Theory I - WS 2021/22

Lecturer:
A. Hebecker ,
Time and Location: Mon 11-13 am, Wed 11-13 am, Philosophenweg 12,
großer HS, first lecture: 18. October

(Tutorials start only during the SECOND week of the lecture course)

Head tutor:
Antonino Di Piazza

Problem sheets are available
at this Web page of our course in the Tutorial System of the Department

You can also find them
at Web page of Antonino Di Piazza

### **
Written Exam: Thursday, 17 February, 2 pm, Location: INF 308 (HS1 + HS2) and INF 227 (HS1). More details will follow.
**

(Originally edited by Robert Ott, Martin Pauly, Jan Schneider and Fabio Schlindwein -- to be further edited and updated as the course proceeds.)

### Literature:

Peskin / Schröder: An Introduction to Quantum Field Theory,
Addison-Wesley, 1995

Mark Srednicki: Quantum Field Theory, CUP, 2007

L.H. Ryder: Quantum Field Theory, Cambridge University Press (CUP), 1985

Itzykson / Zuber: Quantum Field Theory, McGraw-Hill, 1985

S. Weinberg: The Quantum Theory of Fields (Vol. I and II) , CUP, 1995

Bogoljiubov / Shirkov: Introduction to Theory of Quantized Fields, Wiley
& Sons Inc., 1959

O. Nachtmann: Elementarteilchenphysik - Phänomene und Konzepte,
Vieweg, 1992

Klaus D Rothe: Foundations of Quantum Field Theory, World Scientific, 2021

T. Banks: Modern Quantum Field Theory

Donoghue / Golowich / Holstein: Dynamics of the Standard Model, CUP,
1992

Burgess / Moore: The standard model: A primer, CUP, 2007

T.-P. Cheng / L.-F. Li: Gauge Theory of Elementary Particle Physics,
Oxford University Press (OUP), 1984

S. Pokorski: Gauge Field Theories, CUP, 1987

M. Maggiore: A Modern Introduction to Quantum Field Theory, OUP, 2004

Mandl / Shaw: Quantum Field Theory, Wiley & Sons Inc, 1984

Lecture notes by
David Tong, Cambridge

To recapitulate (or learn) Special Relativity and the relativistic
formulation of Electrodynamics use e.g.:

Lectures on
(Special) Relativity
and
Electrodynamics
by David Tong, Cambridge

as well as the Electrodynamics notes by
Michael Schmidt, Heidelberg,
of
Franz Wegner, Heidelberg

see also literature for QFT II

### Handwritten Notes from 2015/16

1 Introduction

2 Free Scalar Field

3 Noether Theorem

4 Heisenberg Picture, Causality, Covariance

5 Perturbation Theory - Leading Order Approach

6 LSZ Formalism

7 Wick Theorem and Feynman Rules

8 Electromagnetic field

9 Spinors

10 Quantization of Spinors

11 Quantum Electrodynamics

12 Renormalization

13 Non-Abelian Gauge Theories and Standard Model

### Notes of a very similar course in 2010/11

1 Introduction / 2 Free Scalar Field

3 Noether Theorem

4 Perturbation Theory (Naive Approach)

5 LSZ Formalism

6 Wick Theorem and Feynman Rules

7 Electromagnetic Field

8 Spinors

9 Quantization of Spinors

10 Quantum Electrodynamics

11 Renormalization

12 Non-Abelian Gauge Theories and the Standard
Model