Reducing parametric uncertainties through information geometry methods

Fuente: arXiv
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Hauptverfasser: Imbrišak, M., Lovell, A. E., Mumpower, M. R.
Format: Preprint
Veröffentlicht: 2025
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author Imbrišak, M.
Lovell, A. E.
Mumpower, M. R.
author_facet Imbrišak, M.
Lovell, A. E.
Mumpower, M. R.
contents Information geometry is a study of applying differential geometry methods to challenging statistical problems, such as uncertainty quantification. In this work, we use information geometry to study how measurement uncertainties in pre-neutron emission mass distributions affect the parameter estimation in the Hauser-Feshbach fission fragment decay code, CGMF. We quantify the impact of reduced uncertainties on the pre-neutron mass yield of specific masses to these parameters, for spontaneous fission of ${}^{252}$Cf, first using a toy model assuming Poissonian uncertainties, then an experimental measurement taken from Göök et al., 2014 in EXFOR. We achieved a reduction of up to $\sim15\%$ in CGMF parameter errors, predominantly in $w_0^{(1)}$ and $w_1^{(0)}$.
format Preprint
id arxiv_https___arxiv_org_abs_2508_19474
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Reducing parametric uncertainties through information geometry methods
Imbrišak, M.
Lovell, A. E.
Mumpower, M. R.
Nuclear Theory
Information geometry is a study of applying differential geometry methods to challenging statistical problems, such as uncertainty quantification. In this work, we use information geometry to study how measurement uncertainties in pre-neutron emission mass distributions affect the parameter estimation in the Hauser-Feshbach fission fragment decay code, CGMF. We quantify the impact of reduced uncertainties on the pre-neutron mass yield of specific masses to these parameters, for spontaneous fission of ${}^{252}$Cf, first using a toy model assuming Poissonian uncertainties, then an experimental measurement taken from Göök et al., 2014 in EXFOR. We achieved a reduction of up to $\sim15\%$ in CGMF parameter errors, predominantly in $w_0^{(1)}$ and $w_1^{(0)}$.
title Reducing parametric uncertainties through information geometry methods
topic Nuclear Theory
url https://arxiv.org/abs/2508.19474