activity
19942026
most citedDouble Beta Decay

256 citations · 2k across the 28 of their papers we have counts for

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nucl-th2026

Reduced-basis method for linear response within nuclear density functional theory

Nobuo Hinohara, Xilin Zhang, Jonathan Engel

Background: The quasiparticle random-phase approximation (QRPA) within nuclear density functional theory provides a powerful framework for describing collective excitations. Althou…

nucl-th2025★ 6 cited

Nuclear Schiff Moments and CP Violation

Jonathan Engel

This paper reviews the calculation of nuclear Schiff moments, which one must know in order to interpret experiments that search for time-reversal-violating electric dipole moments…

nucl-th2017★ 15 cited

Neutron-proton pairing and double-beta decay in the interacting boson model

P. Van Isacker, J. Engel, K. Nomura

Background: The interacting boson model (IBM) has been used extensively to calculate the matrix elements governing neutrinoless double-beta decay. Studies within other models indic…

nucl-th2016★ 53 cited

Beta decay of deformed r-process nuclei near A = 80 and A= 160, including odd-A and odd-odd nuclei, with the Skyrme finite-amplitude method

T. Shafer, J. Engel, C. Fröhlich +3

After identifying the nuclei in the regions near A =80 and A = 160 for which beta-decay rates have the greatest effect on weak and main r-process abundance patterns, we apply the f…

nucl-th2015★ 105 cited

Global description of beta-minus decay in even-even nuclei with the axially-deformed Skyrme finite amplitude method

M. T. Mustonen, J. Engel

We use the finite amplitude method for computing charge-changing Skyrme-QRPA transition strengths in axially-deformed nuclei together with a modern Skyrme energy-density functional…

nucl-th2015★ 71 cited

Subtraction method in the second random--phase approximation: first applications with a Skyrme energy functional

D. Gambacurta, M. Grasso, J. Engel

We make use of a subtraction procedure, introduced to overcome double--counting problems in beyond--mean--field theories, in the second random--phase--approximation (SRPA) for the…