Journal Article

·2022 OPEN ACCESS

Description of weak-interaction rates within the relativistic energy density functional theory

A. Ravlić , Esra Yüksel YTU , Yifei Niu , Ν. Paar YTU , G. Colò YTU , E. Khan YTU

EPJ Web of Conferences

Abstract

A new theoretical framework has been established and applied in the calculation of electron capture (EC) and β -decay rates in stellar environment, characterized by high density and temperature. For the description of the nuclear properties, the finite-temperature Hartree Bardeen-Cooper-Schrie_er (FTHBCS) theory based on the relativistic derivative-coupling D3C * interaction is employed. In order to describe the charge-exchange transitions, the finitetemperature proton-neutron quasi-particle random-phase approximation is developed (FT-PNRQRPA) which includes both temperature and pairing correlations. In the FT-HBCS calculations, only the isovector pairing is included, while in the residual interaction of the FT-PNRQRPA both the isovector and isoscalar pairing contribute. In this work, results for EC and β -decay rates are presented in the temperature interval T = 0–1.5 MeV and stellar density ρY e = 10 7 and 10 9 g/cm 3 . Both allowed 0 + , 1 + and first-forbidden transitions 0 − , 1 − and 2 − are included in the calculations. It is shown that interplay between pairing correlations and finite-temperature effects can lead to significant changes in rates. It is also important to include de-excitations, i.e. transitions with negative Q -value, that become increasingly significant at higher temperatures especially for p f -shell nuclei.

Keywords

Pairing Isovector Physics Isoscalar Atomic physics Random phase approximation Coupling (piping) Nuclear matter Mean field theory Nuclear physics Condensed matter physics Nucleon Superconductivity

Subject Areas

Nuclear physics research studies ·Nuclear and High Energy Physics ·Physical Sciences
Advanced Chemical Physics Studies ·Atomic and Molecular Physics, and Optics ·Physical Sciences
Atomic and Molecular Physics ·Atomic and Molecular Physics, and Optics ·Physical Sciences

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