Color deconfinement transition in full QCD
โ Scribed by J.M. Carmona; M. D'Elia; L. Del Debbio; A. Di Giacomo; B. Lucini; G. Paffuti; C. Pica
- Publisher
- Elsevier Science
- Year
- 2003
- Tongue
- English
- Weight
- 392 KB
- Volume
- 117
- Category
- Article
- ISSN
- 0920-5632
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โฆ Synopsis
Solid evidence exists that confinement in quenched QCD (~MXY gauge SU(3) thwry) is prodwed by condensation of magnetic monopoles [ 1,2]. The t.ool lused t.o produce t.hat. evidence is a, disorder parameter (!L), whidr is the TWXUIII expectation value of an operator carrying a non zero magnetic charge, a.s defined by wme abelian projwtion. Kurnerical results show that (p} is independent on the choice of the abeliw projection [3], a prop&y &at. has been recently proven a,rialytitally [4]. The result is that (pi} # 0 in the confined phase, indicating Eggs breaking of a mi~gnrtic 1J( 1) symrnetrg; (p} = 0 in thr deconfined phase, where t;he magnetic charge is super-selected. 14 is au X(3), gauge irrvariarit, singlet operator. It is also invariant under the magnetic U(1) gauge symmetry, but has a global magnetic clra~ge~ it is in fact a Dirac operator 151. All this confirms the original idea [G,7] that &e vacuum is a dual superconductor in the confined phase, in which the electric field between a ye pair is channeled into an Abrikosov flux tube, so that the energy is propostional to the distance, E = al& The disorder parameter ,u can be eq~w,lly well defined in full QCD, i.e. in the presence of dynamical quarks [8].
In the pure ga,uge theor there exists it t,raditional order lwarneter, the Polyalsov line {L) ,
๐ SIMILAR VOLUMES
The transition is studied by means of a disorder parameter detecting condensation of magnetic monopoles in the vacuum. The deconfining transition is found to coincide with the chiral transition and the susceptibility ฯ, related to the disorder parameter, is consistent with a first order phase transi
We investigate the deconfining phase transition in SU(3) p ure gauge theory and in full QCD with two flavors of staggered fermions by means of a gauge invariant thermal partition functional. In the pure gauge case our finite size scaling analysis is in agreement with the well known weak first order