2002
DOI: 10.1103/physrevd.66.036003
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Debye screening at finite temperature reexamined

Abstract: We present an alternative way to calculate the screening of the static potential between two charges in (non)abelian gauge theories at high temperatures. Instead of a loop expansion of a gauge boson self-energy, we evaluate the energy shift of the vacuum to order e 2 after applying an external static magnetic field and extract a temperature-and momentum-dependent dielectric permittivity. The Hard Thermal Loop (HTL) gluon and photon Debye masses are recovered from the lowest lying Landau levels of the perturbed… Show more

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Cited by 25 publications
(16 citation statements)
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“…The dielectric permittivity ðkÞ is given in terms of the static limit of the longitudinal part of the gluon self-energy [46]. In the isotropic case, it can be decomposed into longitudinal (Å L ) and transverse (Å T ) components which, in the static limit, are associated with the screening of electric and magnetic fields, respectively.…”
Section: Heavy-quark Effective Potentialmentioning
confidence: 99%
“…The dielectric permittivity ðkÞ is given in terms of the static limit of the longitudinal part of the gluon self-energy [46]. In the isotropic case, it can be decomposed into longitudinal (Å L ) and transverse (Å T ) components which, in the static limit, are associated with the screening of electric and magnetic fields, respectively.…”
Section: Heavy-quark Effective Potentialmentioning
confidence: 99%
“…where ǫ(k) is the dielectric permittivity given in terms of the static limit of the longitudinal part of gluon self-energy [26,27]…”
Section: In-medium Modifications To Heavy-quark Potentialmentioning
confidence: 99%
“…where ǫ(k) is the dielectric permittivity which is obtained from the static limit of the longitudinal part of gluon self-energy [54] …”
Section: Heavy-quark Potentialmentioning
confidence: 99%