Physical Review C · 1993 · 20 citations · 14 references
Natural SciencesPhysicsCondensed Matter PhysicsNuclear PhysicsParticle PhysicsEquations Of StateNuclear Equation Of StateNuclear MatterNuclear ModelsNuclear StructurePhase TransitionsCritical TemperatureEquation Of State Of Nuclear MatterLiquid-gas Phase TransitionNuclear Matter At Finite TemperatureNuclear Matter Equation Of StatePhase Transitions In Nuclear MatterRelativistic Mean-field ModelsRelativistic Mean-field Theory
The relativistic nuclear mean-field model with derivative scalar coupling suggested by Zimanyi and Moszkowski is extended to finite temperature by means of the real-time Green's function method with a pair cutoff approximation. The temperature and density dependences of the nucleon masses are given. The obtained equation of state is used to discuss the liquid-gas phase transition of nuclear matter. The critical temperature and density given by this model are ${\mathit{kT}}_{\mathit{C}}$=16.51 MeV and ${\mathrm{\ensuremath{\rho}}}_{\mathit{C}}$=0.0675 ${\mathrm{fm}}^{\mathrm{\ensuremath{-}}3}$, respectively.
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A theory of highly condensed matter
John Dirk Walecka · Annals of Physics · 1974 · 2.1K citations
A theory of highly-condensed matter
Annals of Physics · 1974 · 1.1K citations
Jean-Paul Blaizot · Physics Reports · 1980 · 755 citations
Nuclear equation of state with derivative scalar coupling
J. Zimànýi, S. A. Moszkowski · Physical Review C · 1990 · 173 citations