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APPLICATIONS OF NONCOVARIANT GAUGES IN THE ALGEBRAIC RENORMALIZATION PROCEDURE
by A Boresch, O Moritsch, M Schweda, T Sommer, H Zerrouki (Technische Universität Wien, Austria) & S Emery (Université de Genève, Switzerland)
This volume is a natural continuation of the book Algebraic Renormalization, Perturbative Renormalization, Symmetries and Anomalies, by O Piguet and S P Sorella, with the aim of applying the algebraic renormalization procedure to gauge field models quantized in nonstandard gauges. The main ingredient of the algebraic renormalization program is the quantum action principle, which allows one to control in a unique manner the breaking of a symmetry induced by a noninvariant subtraction scheme. In particular, the volume studies in-depth the following quantized gauge field models: QED, Yang–Mills theories and topological models (the Chern– Simons and the BF model) in the context of axial-like gauges.
Contents:
- Basics of Perturbative Quantum Field Theory
- Pole Prescriptions,
Covariant and Noncovariant Cases
- Quantum Electrodynamics (QED)
- Noncovariant Gauges in Pure Yang–Mills Theory
- Topological Field Models Quantized in the Axial Gauge
- Chern–Simons Theory on Manifolds with Boundary
Readership: Students and researchers in quantum field theory and high energy
physicists.
| 160pp |
Pub. date: Jul 1998 |
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