arXiv · hep-ph/0007124
Transversality of the logarithmic divergences in the Classical Finite Temperature SU(N) Self-Energy
Abstract
We show that the logarithmic divergences that appear in the classical approximation of the finite temperature SU(N) self-energy are transverse. We use the Ward identities in linear gauges and the fact that the superficial degree of divergence d of a classical diagram only depends on the number of loops l via d=2-l. We comment on the relevance of this result to the construction of a low-energy effective theory beyond HTLs.
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A. Arrizabalaga, B. J. Nauta, Ch. G. van Weert. 2000-07-12. Transversality of the logarithmic divergences in the Classical Finite Temperature SU(N) Self-Energy. https://doi.org/10.1016/s0370-2693(00)00998-9
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