Symmetry Parameter Constraints From A Lower Bound On The Neutron-Matter Energy
Ingo Tews, James M. Lattimer, Akira Ohnishi, Evgeni E. Kolomeitsev

TL;DR
This paper establishes a lower bound on pure neutron matter energy based on unitary-gas considerations, constraining symmetry energy parameters and impacting astrophysical and nuclear physics models.
Contribution
It introduces a novel lower bound on neutron-matter energy derived from unitary-gas principles, linking it to symmetry energy constraints and astrophysical phenomena.
Findings
Lower bound on neutron-matter energy derived from unitary-gas considerations.
Constraints on symmetry energy parameters $S_0$ and $L$ consistent with experiments.
Implications for neutron star properties and nuclear equations of state.
Abstract
We propose the existence of a lower bound on the energy of pure neutron matter (PNM) on the basis of unitary-gas considerations. We discuss its justification from experimental studies of cold atoms as well as from theoretical studies of neutron matter. We demonstrate that this bound results in limits to the density-dependent symmetry energy, which is the difference between the energies of symmetric nuclear matter and PNM. In particular, this bound leads to a lower limit to the volume symmetry energy parameter . In addition, for assumed values of above this minimum, this bound implies both upper and lower limits to the symmetry energy slope parameter , which describes the lowest-order density dependence of the symmetry energy. A lower bound on the neutron-matter incompressibility is also obtained. These bounds are found to be consistent with both recent calculations of the…
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