Islands of shape coexistence for Z=38-84 in a non-relativistic mean-field approach using Hartree-Fock-Bogoliubov theory
Malik A. Hasan, Dennis Bonatsos

TL;DR
This study uses non-relativistic Hartree-Fock-Bogoliubov theory to identify regions of shape coexistence in nuclei with Z=38-84, confirming previous findings and discovering new areas of coexistence related to particle-hole excitations.
Contribution
It demonstrates the effectiveness of the Skyrme-SKI3 functional in predicting islands of shape coexistence, corroborating covariant density functional theory results and expanding known regions.
Findings
Islands of shape coexistence found around Z=82 and Z=50 at N=104 and N=66.
Additional islands identified around N=90, Z=66, N=60, and Z=38.
New regions of shape coexistence adjacent to previously known areas.
Abstract
Based on the microscopic mechanism of the particle-hole (p-h) excitations in the proton and neutron single-particle energy levels relative to the Fermi energy, a search for islands of shape coexistence (SC) is performed over a wide range of even-even nuclei from Z=38 to 84 using non-relativistic self-consistent mean-field with the Hartree-Fock-Bogoliubov (HFB) theory using the Skyrme-SKI3 functional. The results of the present study show that neutron-induced islands of SC, corresponding to proton p-h excitations, are found around the magic numbers Z=82 and Z=50, centered at the relevant neutron midshells of N=104 and N=66 respectively, while proton-induced islands of SC, corresponding to neutron p-h excitations, are found around the neutron numbers N=90 and N=60, centered at the relevant proton midshells Z=66 and Z=38 respectively. In addition, islands of SC due to both neutron and…
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Taxonomy
TopicsNuclear physics research studies · Quantum Chromodynamics and Particle Interactions · High-Energy Particle Collisions Research
