Probing the Axion-Nucleon Coupling with Supergiant Stars
Francisco R. Candón, Pablo Casaseca, Maurizio Giannotti, Mathieu Kaltschmidt, Jaime Ruz, Julia K. Vogel
TL;DR
This work targets the axion-nucleon coupling by exploiting the 14.4 keV nuclear transition of ${}^{57}$Fe in the hot cores of supergiant stars. It develops a forward-modeling, Bayesian framework to search for a monochromatic 14.4 keV line from axion-to-photon conversion in the Galactic magnetic field, using NuSTAR observations of Betelgeuse and a detailed MESA-based stellar model to predict the axion flux. The analysis yields the strongest direct bound to date on the product $|g_{a\gamma} g_{aN}^{\mathrm{eff}}|$ for $m_a \lesssim 10^{-10}$ eV, with $|g_{a\gamma} g_{aN}^{\mathrm{eff}}| \le (1.2-2.7)\times 10^{-20}$ GeV$^{-1}$, and finds no significant line. The results demonstrate the viability of supergiants as axion laboratories and point to future gains from additional targets (e.g., M82) and improved Galactic magnetic field modeling, offering a complementary avenue to solar and terrestrial axion searches.
Abstract
A finite axion-nucleon coupling enables the production of axions in stellar environments via the thermal excitation and subsequent de-excitation of the $^{57}$Fe isotope. Given its low-lying excited state at 14.4 keV, $^{57}$Fe can be efficiently excited in the hot cores of supergiant stars, possibly leading to axions emission. The conversion of these axions into photons in the Galactic magnetic field results in a characteristic 14.4 keV line, potentially detectable by hard X-ray telescopes such as NASA's Nuclear Spectroscopic Telescope Array (NuSTAR). In this work, we present the first constraints on axion-nucleon couplings derived from \textsc{NuSTAR} observations of Betelgeuse and discuss the potential insights that could be gained from detecting this line in other nearby supergiants. Our results establish significantly more stringent bounds than those obtained from solar observations, setting a limit of $|g_{aγ} g_{aN}^{\mathrm{eff}}| < (1.2 - 2.7) \times 10^{-20}$ GeV$^{-1}$ for $m_a \lesssim 10^{-10}$ eV.
