Lecturer:
A. Hebecker ,
Time and Location: Tue 9-11 am, Thu 9-11 am, Philosophenweg 12,
großer HS, first lecture: 19. April
Tutorials: Mon/Thu/Fri, in Phil.weg 12
Head tutor: Lukas Witkowski
see literature for QFT I as well as:
R.J. Rivers: Path Integral Methods in Quantum Field Theory, Cambridge University (CUP), 1990
P. Ramond: Field Theory: A Modern Primer, Front. Phys., 1981
J. Zinn-Justin: Quantum Field Theory and Critical Phenomena, Oxford Science Publications, 1996
J. Collins: Renormalization, CUP, 1995
H. Georgi: Lie Algebras in Particle Physics, Perseus Books, 1999
P. Ramond: Group Theory
M. Shifman: Advanced Topics in Quantum Field Theory
L. S. Schulman: Techniques and Applications of Path Integration, Dover, 2005
Fadeev / Slavnov: Gauge Fields - An Introduction to Quantum Theory, Westview Press, 1993
G. Münster: Quantentheorie, Walter de Gruyter, 2006 (especially for harm. oscill. in path integral approach)
Henneaux / Teitelboim: Quantization of Gauge Systems, Princeton University Press, 1992
Kugo / Ojima: Prog. Theor. Phys. 60 : 1869 (1978)
Kugo / Uehara: Nucl. Phys. B197 : 378 (1982)
Ellis / Stirling / Webber: QCD and Collider Physics, CUP, 1996
R.D. Field: Applications of Perturbative QCD, Addison-Wesley, 1989
R.A. Bertlmann: Anomalies in Quantum Field Theory, Oxford University Press, 2000
Montvay / Münster: Quantum Fields on a Lattice, CUP, 1993
For a somewhat more mathematical treatment see the Lecture Notes by Pavel Etingof (MIT)
Altland / Simons: Condensed Matter Field Theory, CUP, 2010
McGreevy: Holographic duality with a view toward many-body physics
1 Path Integral or Functional Integral
2 Feynman Rules in the Path Integral Approach
3 Fermions in the Path Integral Approach
4 Path Integral Quantization of Non-Abelian Gauge Theories
5 BRST Symmetry and Physical Hilbert Space
6 QCD - Running Coupling and Beta Function
7 QCD - Operator product expansion