Radiative strength functions from the energy-localized Brink-Axel hypothesis
Oliver C. Gorton, Konstantinos Kravvaris, Jutta E. Escher, and Calvin W. Johnson

TL;DR
This paper introduces a shell model-based method for calculating radiative strength functions (RSFs) in nuclei, verifying its consistency and applying it to $^{56}$Fe to reveal energy-dependent behaviors relevant for nuclear reactions.
Contribution
It presents a novel energy-localized Brink-Axel hypothesis-based shell model approach for efficient RSF computation across all energies, including new results for $^{56}$Fe.
Findings
RSF shape in $^{56}$Fe evolves smoothly with excitation energy
Both M1 and E1 transitions significantly contribute below the photo-absorption threshold
Observed strength below 3 MeV cannot be fully reproduced within the sdpf model space
Abstract
Radiative strength functions (RSFs) model the bulk electromagnetic response of highly-excited nuclei and are critical inputs for statistical reaction codes. In this paper, we present a definition of the RSF that is consistent with Hauser-Feshbach reaction codes and that can be efficiently computed with the shell model using the Lanczos strength-function (LSF) method. We introduce a variant of the shell model LSF method that exploits the energy-localized Brink-Axel hypothesis, which makes it possible to compute both electric and magnetic RSFs across all energies relevant to capture reactions. We verify agreement with the conventional definition of RSFs with benchmark calculations of Mg, then present novel results for Fe. For Fe we find that: (i) the M1 RSF shape evolves smoothly with excitation energy, consistent with the energy-localized Brinkl-Axel hypothesis, (ii)…
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