Effects of isospin and momentum dependent interactions on thermal properties of asymmetric nuclear matter
Jun Xu, Lie-Wen Chen, Bao-An Li, Hong-Ru Ma

TL;DR
This study investigates how isospin and momentum-dependent interactions influence the thermal properties, phase transitions, and instabilities of asymmetric nuclear matter, revealing that temperature affects symmetry energy and single-particle potentials.
Contribution
It introduces a comprehensive thermal model incorporating isospin and momentum-dependent interactions constrained by experimental data, analyzing their effects on nuclear matter properties and phase behavior.
Findings
Symmetry energy decreases with temperature, mainly due to potential contributions.
Low momentum nucleon properties increase significantly with temperature.
Instability boundaries shrink as temperature rises, sensitive to symmetry energy and interaction details.
Abstract
Thermal properties of asymmetric nuclear matter are studied within a self-consistent thermal model using an isospin and momentum dependent interaction (MDI) constrained by the isospin diffusion data in heavy-ion collisions, a momentum-independent interaction (MID), and an isoscalar momentum-dependent interaction (eMDYI). In particular, we study the temperature dependence of the isospin-dependent bulk and single-particle properties, the mechanical and chemical instabilities, and liquid-gas phase transition in hot asymmetric nuclear matter. Our results indicate that the temperature dependence of the equation of state and the symmetry energy are not so sensitive to the momentum dependence of the interaction. The symmetry energy at fixed density is found to generally decrease with temperature and for the MDI interaction the decrement is essentially due to the potential part. It is further…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
