Current quark mass effects on chiral phase transition of QCD in the improved ladder approximation
arXiv:hep-ph/0101110 · doi:10.1103/PhysRevD.63.116009
Abstract
Current quark mass effects on the chiral phase transition of QCD is studied in the improved ladder approximation. An infrared behavior of the gluon propagator is modified in terms of an effective running coupling. The analysis is based on a composite operator formalism and a variational approach. We use the Schwinger-Dyson equation to give a ``normalization condition'' for the Cornwall-Jackiw-Tomboulis effective potential and to isolate the ultraviolet divergence which appears in an expression for the quark-antiquark condensate. We study the current quark mass effects on the order parameter at zero temperature and density. We then calculate the effective potential at finite temperature and density and investigate the current quark mass effects on the chiral phase transition. We find a smooth crossover for , and a first-order phase transition for , T=0. Critical exponents are also studied and our model gives the classical mean-field values. We also study the temperature dependence of masses of scalar and pseudoscalar bosons. A critical end point in the - plane is found at MeV, MeV.
19 pages, 13 figures
Cited by in corpus (11)
- Universality, the QCD critical/tricritical point and the quark number susceptibility
- Critical endpoint in the Polyakov-loop extended NJL model
- Three flavor Nambu-Jona Lasinio model with Polyakov loop and competition with nuclear matter
- Chiral phase transition in an extended NJL model with higher-order multi-quark interactions
- The Quark-Meson Model and the Phase Diagram of Two-Flavour QCD
- Critical versus spurious fluctuations in the search for the QCD critical point
- First order phase transition in the quark matter
- Dispersion and suppression of sound near QCD critical point
- Strange quark production in a statistical effective model
- The Universal Equation of State near the Critical Point of QCD
- Latent heat in the chiral phase transition