4.6 Article

Ground state properties of polonium isotopes using covariant density functional theory

期刊

PHYSICA SCRIPTA
卷 97, 期 6, 页码 -

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IOP Publishing Ltd
DOI: 10.1088/1402-4896/ac6a86

关键词

Covariant Density Functional Theory; shape coexistence; proxy-SU(3)

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In this study, the Relativistic Hartree-Bogoliubov mean-field model and Covariant Density Functional Theory were used to systematically investigate the triaxial shape evolution of the polonium isotopic chain. The predicted shape coexistence and triaxial ground state, obtained using different effective interactions and models, were compared with experimental data and other theoretical models.
In the framework of the Relativistic Hartree-Bogoliubov (RHB) mean-field model, a Covariant Density Functional Theory (CDFT) is used to systematically investigate the triaxial shape evolution of even-even polonium isotopic chain (N = 102-148). Two different effective interactions, i.e. the Density-Dependent Meson-Exchange (DD-ME2) and the new parameter set of Density-Dependent Point-Coupling (DD-PCX) interactions, are utilized in the current study. Besides, the new parameter-free proxy-SU(3) model is used to investigate the ground state shapes of polonium isotopes. CDFT calculations with both parameter sets, predict shape coexistence in the neutron deficient side of polonium isotopic chain, which meets the same prediction of the proxy-SU(3) scheme. The predicted shapes of nuclei are in good agreement with several experimental studies, as well as other theoretical models presented in the current paper. Also, one triaxial ground state is predicted by DD-ME2, DD-PCX, and proxy-SU(3) but for three different nuclei. Different ground state properties like binding energy per nucleon, two-neutron separation energy and proton- neutron- and charge radii are presented in comparison with available experimental data as well as other theoretical models, like the Finite-Range Droplet Model (FRDM), the Infinite Nuclear Matter Model (INMM) and Deformed Relativistic Hartree-Bogoliubov theory in Continuum (DRHBc).

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