Simulating the Galactic population of axion clouds around stellar-origin black holes: Gravitational wave signals in the 10-100 kHz band

Ultralight scalar fields can experience runaway `superradiant' amplification near spinning black holes, resulting in a macroscopic `axion cloud' which slowly dissipates via continuous monochromatic gravitational waves. For a particular range of boson masses, \(\mathcal{O}(10^{-11}\) -- \(1...

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Published inarXiv.org
Main Authors Sprague, Jacob R, Larson, Shane L, Wang, Zhiyuan, Klomp, Shelby, Laeuger, Andrew, Winstone, George, Aggarwal, Nancy, Geraci, Andrew A, Kalogera, Vicky
Format Paper
LanguageEnglish
Published Ithaca Cornell University Library, arXiv.org 28.10.2024
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Summary:Ultralight scalar fields can experience runaway `superradiant' amplification near spinning black holes, resulting in a macroscopic `axion cloud' which slowly dissipates via continuous monochromatic gravitational waves. For a particular range of boson masses, \(\mathcal{O}(10^{-11}\) -- \(10^{-10})\) eV, an axion cloud will radiate in the \(10\) -- \(100\) kHz band of the Levitated Sensor Detector (LSD). Using fiducial models of the mass, spin, and age distributions of stellar-origin black holes, we simulate the present-day Milky Way population of these hypothetical objects. As a first step towards assessing the LSD's sensitivity to the resultant ensemble of GW signals, we compute the corresponding signal-to-noise ratios which build up over a nominal integration time of \(10^{7}\) s, assuming the projected sensitivity of the \(1\)-m LSD prototype currently under construction, as well as for future \(10\)-m and \(100\)-m concepts. For a \(100\)-m cryogenic instrument, hundreds of resolvable signals could be expected if the boson mass \(\mu\) is around \(3\times10^{-11}\) eV, and this number diminishes with increasing \(\mu\) up to \(\approx 5.5\times10^{-11}\) eV. The much larger population of unresolved sources will produce a confusion foreground which could be detectable by a \(10\)-m instrument if \(\mu \in (3-4.5)\times10^{-11}\) eV, or by a \(100\)-m instrument if \(\mu \in (3-6)\times10^{-11}\) eV.
ISSN:2331-8422