PaperPanorama

Nuclear Theory·nucl-th

Wednesday·March 12, 2025

9 papers4 primary·5 cross-listed

  1. 01

    Nuclear Structure Properties and Stellar Weak Rates for 76Se: Unblocking of the Gamow Teller Strength

    Jameel-Un Nabi · Mavra Ishfaq · Mahmut Boyukata · Muhammad Riaz

    At finite temperatures (K), Se is abundant in the core of massive stars and electron capture on Se has a consequential role to play in the dynamics of core collapse. The present work may be classified into two main categories. In the first phase, we study the nuclear structure properties of Se using the interacting boson model-1 (IBM-1). The IBM-1 investigations include the energy levels, values, and the prediction of the geometry. We performed the extended consistent-Q formalism (ECQF) calculation and later the triaxial formalism calculation (constructed by adding the cubic term to the ECQF). The geometry of Se can be envisioned within the formalism of the potential energy surface based on the classical limit of the IBM-1 model. In the second phase, we reconfirm the unblocking of the Gamow-Teller (GT) strength in Se (a test case for nuclei having and ). Using the deformed pn-QRPA model, we calculate GT transitions, stellar electron capture cross section (within the limit of low momentum transfer), and stellar weak rates for Se. The distinguishing feature of our calculation is a state-by-state evaluation of stellar weak rates in a fully microscopic fashion. Results are compared with experimental data and previous calculations. The calculated GT distribution fulfills the Ikeda sum rule. Rates for -delayed neutrons and emission probabilities are also calculated. Our study suggests that at high stellar temperatures and low densities, the -decay on Se should not be neglected and needs to be taken into consideration along with electron capture rates for simulation of presupernova evolution of massive stars.

    nucl-thNPA(2017)·4 citations
  2. 02

    Interference between Meson Exchange and One-Body Currents in Quasielastic Electron Scattering

    P.R. Casale🇪🇸 · J.E. Amaro🇪🇸 · V. Belocchi🇮🇹 · M.B Barbaro🇮🇹 · A De Pace🇮🇹 · Marco Martini🇫🇷

    In this work, we present a detailed analysis of the interference between meson exchange currents (MEC) and one-body currents in quasielastic electron scattering, with a focus on the sign of this interference in the transverse response for one-particle emission. We prove that the interference of both the Delta and pion-in-flight currents with the one-body current is negative, leading to a partial cancellation with the seagull current. This is mathematically demonstrated within the framework of the Fermi gas model. By comparing these interferences across various independent particle models, both relativistic and non-relativistic, our results indicate that all studied models display the same behavior. This consistency suggests that the interference is negative in models that do not incorporate tensor correlations in the nuclear wave function.

    nucl-thhep-phPRC(2025)·9 citations
  3. 03

    Study of 14.1 MeV Neutron Moderation in Beryllium

    Serena Fattori · Rino Persiani · Ugo Abundo

    This study investigates the moderation of 14.1 MeV neutrons in a natural beryllium moderator arranged in a spherical geometry. The neutron interactions and moderation efficiency were analyzed using Monte Carlo simulations with the GEANT4 toolkit. Various sphere radii were tested to determine the optimal moderator thickness for neutron thermalization.

    physics.ins-detnucl-exnucl-thphysics.comp-ph1 citation
  4. 04

    On Positive Integer Descartes-Steiner Curvature Quintuplets

    Wolfdieter Lang

    In Descartes' five circle problem integer curvatures (inverse radii) are considered. The positive integer curvature triple [c_1, c_2, c_3] (dimensionless), with non-decreasing entries for three given mutually touching circles, leading to integer curvatures [c_{4,-}, c_{4,+}] for the two circles touching the given ones is called a Descartes-Steiner triple. They come in two types: [c, c, d] (or [c, ,d, d]) and triples with distinct entries. The first case is related to Pythagorean triples. The distinct curvature case is more involved and needs a combined representations of certain binary quadratic forms of the indefinite and definite type. The degenerate case when a straight line touches the three given touching circles can also be characterized completely.

    math.NT0 citations

Affiliations

first authorsco-authorsvia INSPIRE