Extended Hartree-Fock study of the single-particle potential: the nuclear symmetry energy, nucleon effective mass, and folding model of the nucleon optical potential
Doan Thi Loan, Bui Minh Loc, and Dao T. Khoa

TL;DR
This paper uses an extended Hartree-Fock approach with density-dependent interactions to analyze the nucleon potential, revealing effects on symmetry energy, effective mass, and improving the folding model for nucleon optical potentials.
Contribution
It introduces a consistent method to incorporate the rearrangement term and momentum dependence in Hartree-Fock calculations, enhancing the understanding of nuclear symmetry energy and nucleon optical potentials.
Findings
High-momentum tail significantly affects symmetry energy slope.
Rearrangement term impacts neutron-proton effective mass splitting.
Extended folding model successfully describes neutron scattering data.
Abstract
The nucleon mean-field potential has been thoroughly investigated in an extended Hartree-Fock (HF) calculation of nuclear matter (NM) using the CDM3Y3 and CDM3Y6 density dependent versions of the M3Y interaction. The single-particle (s/p) energies of nucleons in NM are determined according to the Hugenholtz-van Hove theorem, which gives rise naturally to a rearrangement term (RT) of the s/p potential at the Fermi momentum. Using the RT obtained exactly at the different NM densities and neutron-proton asymmetries, a consistent method is suggested to take into account effectively the momentum dependence of the RT of the s/p potential within the standard HF scheme. To obtain a realistic momentum dependence of the nucleon optical potential (OP), the high-momentum part of the s/p potential was accurately readjusted to reproduce the observed energy dependence of the nucleon OP over a wide…
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.
