Reexamination of reaction rates for a key stellar reaction of $^{14}$O($\alpha$,p)$^{17}$F
J.J. He, H.W. Wang, J. Hu, L. Li, L.Y. Zhang, M.L. Liu, S.W. Xu, X.Q., Yu

TL;DR
This paper reexamines the reaction rates of $^{14}$O($ extit{ extbf{α}}$,p)$^{17}$F, overturning previous assumptions about key nuclear states and providing updated rates with significant implications for astrophysical models.
Contribution
The study uses a detailed R-matrix analysis to correctly assign nuclear states, significantly revising the reaction rates used in astrophysical simulations.
Findings
The 6.15-MeV state is not 1$^-$ as previously thought.
The 6.286-MeV state is identified as the 1$^-$ state dominating the reaction.
Revised reaction rates differ substantially from previous estimates, especially at certain temperatures.
Abstract
The reaction rates of the key stellar reaction of O(,p)F have been reexamined. The previous conclusion, the 6.15-MeV state (=1) dominating this reaction rate, has been overthrown by a careful reanalysis of the previous experimental data [J. G\'{o}mez del Campo {\it et al.}, Phys. Rev. Lett. {\bf 86}, 43 (2001)]. According to the present -matrix analysis, the previous 1 assignment for the 6.15-MeV state is definitely wrong. Most probably, the 6.286-MeV state is the 1 state and the 6.15-MeV state is a 3 one, and hence the resonance at =6.286 MeV (=1) dominates the reaction rates in the temperature region of astrophysical interests. The newly calculated reaction rates for the O(,p)F reaction are quite different from the previous ones, for instance, it's only about 1/6 of the previous value around 0.4…
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.
Taxonomy
TopicsScientific Computing and Data Management · Medical Imaging Techniques and Applications · Distributed and Parallel Computing Systems
