The $^{59}$Fe(n, {\gamma})$^{60}$Fe Cross Section from the Surrogate Ratio Method and Its Effect on the $^{60}$Fe Nucleosynthesis
S. Q. Yan, X. Y. Li, K. Nishio, M. Lugaro, Z. H. Li, H. Makii, M., Pignatari, Y. B. Wang, R. Orlandi, K. Hirose, K. Tsukada, P. Mohr, G. S. Li,, J. G. Wang, B. S. Gao, Y. L. Han, B. Guo, Y. J. Li, Y. P. Shen, T. K. Sato,, Y. Ito, F. Suzaki, J. Su, Y. Y. Yang, J. S. Wang

TL;DR
This study accurately measures the neutron-capture cross section of $^{59}$Fe to improve understanding of $^{60}$Fe production in stars, revealing higher reaction rates and emphasizing the importance of stellar physics uncertainties.
Contribution
First experimental determination of the $^{59}$Fe(n,$ extgamma$)$^{60}$Fe cross section using the surrogate ratio method, including all reaction components, refining nucleosynthesis models.
Findings
Derived Maxwellian-averaged cross sections at 30 keV and 90 keV
Found reaction rates 10-20% higher than previous estimates
Uncertainties in $^{60}$Fe production are mainly due to stellar physics
Abstract
The long-lived Fe (with a half-life of 2.62 Myr) is a crucial diagnostic of active nucleosynthesis in the Milky Way galaxy and in supernovae near the solar system. The neutron-capture reaction Fe(n,)Fe on Fe (half-life = 44.5 days) is the key reaction for the production of Fe in massive stars. This reaction cross section has been previously constrained by the Coulomb dissociation experiment, which offered partial constraint on the 1 -ray strength function but a negligible constraint on the 1 and 2 components. In this work, for the first time, we use the surrogate ratio method to experimentally determine the Fe(n,)Fe cross sections in which all the components are included. We derived a Maxwellian-averaged cross section of 27.5 3.5 mb at = 30 keV and 13.4 1.7 mb at = 90 keV, roughly 10 -…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
