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AbstractAbstract
[en] We describe the SU(3) deconfinement transition using Landau-Ginzburg theory. Drawing on perturbation theory and symmetry principles, we construct the free energy as a function of temperature and the Polyakov loop. Once the two adjustable parameters of the model are fixed, the pressure p, energy ε and Polyakov loop expectation value PF are calculable functions of temperature. An excellent fit to the continuum extrapolation of lattice thermodynamics data can be achieved. In an extended form of the model, the glueball potential is responsible for breaking scale invariance at low temperatures. Three parameters are required, but the glueball mass and the gluon condensate are calculable functions of temperature, along with p, ε and PF
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Source
LATTICE '99: 17. international symposium on lattice field theory; Pisa (Italy); 29 Jun - 3 Jul 1999; S0920563200003200; Copyright (c) 2000 Elsevier Science B.V., Amsterdam, The Netherlands, All rights reserved.; Country of input: International Atomic Energy Agency (IAEA)
Record Type
Journal Article
Literature Type
Conference
Journal
Nuclear Physics. B, Proceedings Supplements; ISSN 0920-5632;
; CODEN NPBSE7; v. 83-84(1-3); p. 378-380

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