Abstract
The thermodynamic properties of hot, dense matter are examined in the density range 10-5 fm-3 ≤ n ≤ 0.35 fm-3 and the temperature range 0 ≤ T ≤ 21 MeV, for fixed lepton fractions Yℓ = 0.4, 0.3 and 0.2 and for matter in β-equilibrium with no neutrinos. Three phases of the matter are considered: the nuclei phase is assumed to consist of Wigner-Seitz cells with central nuclei surrounded by a nucleon vapor containing also α-particles; in the bubbles phase the cell contains a central spherical bubble of nucleon vapor surrounded by dense nuclear matter; the third phase is that of uniform nuclear matter. All are immersed in a sea of leptons (electrons and neutrinos) and photons. The nuclei and bubbles are described by a compressible liquid drop model which is self-consistent in the sense that all of the constituent properties - bulk, surface, Coulomb energies and other minor contributions - are calculated from the same nuclear effective hamiltonian, in this case the Skyrme 1' interaction. The temperature dependence of all of these energies is included, for bulk and surface energies by direct calculation, for the Coulomb energy by combining in a plausible way the usual electrostatic energy and the numerical results pertaining to a hot Coulomb plasma. Lattice contributions to the Coulomb energy are an essential ingredient, and lattice modifications to the nuclear translational energy are included. A term is constructed to allow also for the reduced density of excited states of light nuclei. All of these modifications incorporate necessary physical effects which modify significantly the matter properties in some regions.
| Original language | English |
|---|---|
| Pages (from-to) | 646-742 |
| Number of pages | 97 |
| Journal | Nuclear Physics, Section A |
| Volume | 432 |
| Issue number | 3 |
| DOIs | |
| State | Published - Jan 21 1985 |
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