Journal article

Gauge invariance of resummation schemes: The QCD partition function


Authors listAchhammer, M; Heinz, U; Leupold, S; Wiedemann, UA

Publication year1997

Pages1-36

JournalAnnals of Physics

Volume number261

Issue number1

ISSN0003-4916

Open access statusGreen

DOI Linkhttps://doi.org/10.1006/aphy.1997.5730

PublisherElsevier Masson


Abstract
We pick up a method originally developed by Cheng and Tsai for vacuum perturbation theory which allows to test the consistency of different sets of Feynman rules on a purely diagrammatic level, making explicit loop calculations superfluous. We generalize it to perturbative calculations in thermal field theory and we show that it can be adapted to check the gauge invariance of physical quantities calculated in improved perturbation schemes. Specifically, we extend this diagrammatic technique to a simple resummation scheme in imaginary time perturbation theory. In this resummation scheme, the QCD partition function was calculated recently in Feynman gauge. To illustrate our method, we establish the invariance of this result under general covariant gauge transformations up to O(g(4)). (C) 1997 Academic Press.



Citation Styles

Harvard Citation styleAchhammer, M., Heinz, U., Leupold, S. and Wiedemann, U. (1997) Gauge invariance of resummation schemes: The QCD partition function, Annals of Physics, 261(1), pp. 1-36. https://doi.org/10.1006/aphy.1997.5730

APA Citation styleAchhammer, M., Heinz, U., Leupold, S., & Wiedemann, U. (1997). Gauge invariance of resummation schemes: The QCD partition function. Annals of Physics. 261(1), 1-36. https://doi.org/10.1006/aphy.1997.5730



Keywords


3-LOOP FREE-ENERGYFERMIONSFIELD-THEORYFINITE TEMPERATUREIDENTITIESLEADING ORDERPHASE-TRANSITIONSPROPAGATOR

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