Author dc.contributor.author | Herpay, T | |
Author dc.contributor.author | Patkós, A | |
Author dc.contributor.author | Szép, ZS | |
Author dc.contributor.author | Szépfalusy, P | |
Availability Date dc.date.accessioned | 2020-08-07T07:37:55Z | |
Availability Date dc.date.available | 2020-08-07T07:37:55Z | |
Release dc.date.issued | 2005 | |
uri dc.identifier.uri | http://hdl.handle.net/10831/49468 | |
Abstract dc.description.abstract | The phase diagram of the three-flavor QCD is mapped out in the low mass corner of the (m(pi)-m(K))-plane with help of the SU(L)(3)xSU(R)(3) linear sigma model (L sigma M). A novel zero temperature parametrization is proposed for the mass dependence of the couplings away from the physical point based on the three-flavor chiral perturbation theory(U(3) ChPT). One-loop thermodynamics is constructed by applying optimized perturbation theory. The unknown dependence of the scalar spectra on the pseudoscalar masses limits the accuracy of the predictions. Results are compared to lattice data and similar investigations with other variants of effective chiral models. The critical value of the pion mass is below 65 MeV for all m(K) value less than or similar to 800 MeV. Along the diagonal m(pi)=m(K), we estimate m(crit)(diag)=40 +/- 20 MeV. | |
Language dc.language | Angol | |
Title dc.title | Mapping the boundary of the first order finite temperature restoration of chiral symmetry in the mpi - mK -plane with a linear sigma model | |
Type dc.type | folyóiratcikk | |
Date Change dc.date.updated | 2020-06-09T12:42:19Z | |
Doi ID dc.identifier.doi | 10.1103/PhysRevD.71.125017 | |
Wos ID dc.identifier.wos | 000230276100101 | |
ID Scopus dc.identifier.scopus | 33644499523 | |
MTMT ID dc.identifier.mtmt | 144475 | |
abbreviated journal dc.identifier.jabbrev | PHYS REV D | |
Journal dc.identifier.jtitle | PHYSICAL REVIEW D | |
Volume Number dc.identifier.volume | 71 | |
Release Date dc.description.issuedate | 2005 | |
department of Author dc.contributor.institution | TTK Professor Emeritus | |
department of Author dc.contributor.institution | Térelméleti csoport | |
department of Author dc.contributor.institution | Elméleti Fizikai Főosztály | |
department of Author dc.contributor.institution | Fizika Doktori Iskola | |
department of Author dc.contributor.institution | MTA-ELTE Elméleti Fizikai Kutatócsoport | |
department of Author dc.contributor.institution | MTA-ELTE Statisztikus és Biológiai Fizika Kutatócsoport | |
department of Author dc.contributor.institution | MTA-ELTE Statisztikus Fizikai Kutatócsoport | |
department of Author dc.contributor.institution | Komplex rendszerek | |
department of Author dc.contributor.institution | KFKI Szilárdtestfizikai és Optikai Kutató Intézet | |
department of Author dc.contributor.institution | Komplex rendszerek csoport | |
department of Author dc.contributor.institution | Atomfizikai Tanszék | |
department of Author dc.contributor.institution | Elméleti Fizikai Tanszék | |
department of Author dc.contributor.institution | Komplex Rendszerek Fizikája Tanszék | |
department of Author dc.contributor.institution | Elméleti Fizikai Főosztály | |
Author institution dc.contributor.department | Komplex Rendszerek Fizikája Tanszék | |
Author institution dc.contributor.department | Atomfizikai Tanszék | |
Author institution dc.contributor.department | MTA-ELTE Statisztikus Fizikai Kutatócsoport | |
Author institution dc.contributor.department | Komplex rendszerek |
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Tudományos publikációk (TTK) [2934]