The Thermal variational principle and gauge fields
Oct, 199531 pages
Published in:
- Phys.Rev.D 54 (1996) 7677-7694
e-Print:
- hep-ph/9510305 [hep-ph]
Report number:
- DESY-95-186,
- ITP-UH-22-95,
- PRINT-96-277 (DESY)
Citations per year
Abstract:
A Feynman--Jensen version of the thermal variational principle is applied to hot gauge fields, abelian as well as nonabelian: scalar electrodynamics (without scalar self-coupling) and the gluon plasma. The perturbatively known self-energies are shown to derive by variation from a free quadratic (''gaussian'') trial Lagrangian. Independence of the covariant gauge fixing parameter is reached (within the order studied and for scalar ED) after a reformulation of the partition function such that it depends on only even powers of the gauge field. This way, however, the potential non-perturbative power of the calculus seems to be ruined.- 11.15.Tk
- 11.10.Wx
- gauge field theory
- finite temperature
- quantum electrodynamics: scalar
- gluon: plasma
- propagator: renormalization
- effective Lagrangian
- partition function
- path integral: measure
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