Mean-field approximation for the chiral soliton in a chiral phase transition
arXiv:1401.1021 · doi:10.1088/1674-1137/39/9/094104
Abstract
In the mean-field approximation we study the chiral soliton within the linear sigma model in a thermal vacuum. The chiral soliton equations with different boundary conditions are solved at finite temperatures and densities. The solitons are discussed before and after the chiral restoration. We find that the system has soliton solutions even after the chiral restoration and they are very different from those before the chiral restoration, which indicates that the quarks are still bounded after the chiral restoration.
arXiv comment9 pages, 11 figures. Some sentences and words have been corrected
References in corpus (22)
- New Forms of QCD Matter Discovered at RHIC
- The Infrared Behavior of QCD Green's Functions - Confinement, Dynamical Symmetry Breaking, and Hadrons as Relativistic Bound States
- The Quark-Gluon Plasma in Equilibrium
- Chiral Phase Transition within Effective Models with Constituent Quarks
- Recent Developments in Chiral Perturbation Theory
- QCD Sum Rules and Applications to Nuclear Physics
- Chiral Symmetry Restoration at Nonzero Temperature in the SU(3) \times SU(3) Linear Sigma Model
- Self-consistent Improvement of the Finite Temperature Effective Potential
- FLAVOR-SINGLET g_A FROM LATTICE QCD
- Linear sigma model and chiral symmetry at finite temperature
- What do lattice baryonic susceptibilities tell us about quarks, diquarks and baryons at ?
- Flavour symmetry breaking and meson masses
- Symmetries of hadrons after unbreaking the chiral symmetry
- Chiral baryon in the coherent pair approximation
- Approximating chiral quark models with linear sigma-models
- Phase transition and nucleon as soliton in the Nambu-Jona-Lasinio model at finite temperature and density
- Strongly Interacting Low Viscosity Matter Created in Heavy Ion Collisions
- Chiral soliton model at finite temperature and density
- Bose-Einstein condensation and chiral phase transition in linear sigma model
- On Chiral Symmetry Breaking, Topology and Confinement
- To understand sQGP through non-topological FL model
- Studying the baryon properties through chiral soliton model at finite temperature and denstity