1982
DOI: 10.1016/0550-3213(82)90077-3
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Gauge field thermodynamics for the SU(2) Yang-Mills system

Abstract: After reviewing the euclidean formulation of the thermodynamics for quantum spin systems, we develop the corresponding formalism for SU(N) gauge fields on the lattice The results are then evaluated for the SU(2) system, using Monte Carlo simulation on lattices of (space × temperature) size 103N 2,3,4,5 At hagh temperature, the system exhibits Stefan-Boltzmann behavlour, with three gluomc colour degrees of freedom At T~ ~ 43A~_ (215 MeV), the transiuon to "hadromc" behawour occurs, signalled by a sharp peak in … Show more

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Cited by 267 publications
(184 citation statements)
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“…(1.1) one can derive all thermodynamic quantities by taking derivatives with respect to a or ~:. For instance the energy density of a gluon gas [8] (including still the vacuum energy density) is given by…”
Section: Z(n~mentioning
confidence: 99%
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“…(1.1) one can derive all thermodynamic quantities by taking derivatives with respect to a or ~:. For instance the energy density of a gluon gas [8] (including still the vacuum energy density) is given by…”
Section: Z(n~mentioning
confidence: 99%
“…In order to assign absolute values to dimensional quantities like the string tension [1][2][3], glueball mass [3][4][5] or the critical temperature of the gluon gas [6][7][8][9], it is necessary to know the connection between the lattice and continuum scale parameters AL/AMoM [10,11]. This ratio has by now been calculated for different lattice actions [12], including also the contribution of fermions [13] on a four-dimensional euclidean lattice.…”
Section: Introductionmentioning
confidence: 99%
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“…On the other hand, the variation of e G in fig. 1 appears still more rapid than the second order transition of the SU(2) Yang-Mills system [15]: in both cases, e/ T 4 requires about 20AL to rise from "bottom to top"; but ASU(2)/ASL U(3) ~ 2_We note further that at high T our eG(T ) approaches the Stefan-Boltzmann limit; but it does so much slower than for the pure YangMills systems, and from above.…”
Section: P~rpomentioning
confidence: 99%