R. J. Crewther
Published 1995-05-25Version 1
Even the uninitiated will know that Quantum Field Theory cannot be introduced systematically in just four lectures. I try to give a reasonably connected outline of part of it, from second quantization to the path-integral technique in Euclidean space, where there is an immediate connection with the rules for Feynman diagrams and the partition function of Statistical Mechanics.
Comments: 47 pages, no figures, plain LaTeX. Entire manuscript available as a ps file at http://www.physics.adelaide.edu.au/theory/home.html Also available via anonymous ftp at ftp://adelphi.adelaide.edu.au/pub/theory/ADP-95-30.T184.ps
Combinatorics of (perturbative) quantum field theory
Quantum Clifford Hopf Gebra for Quantum Field Theory
Perturbation theory via Feynman diagrams in classical mechanics
