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 in | arXiv.org |
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Main Authors | , , , , , , , , |
Format | Paper |
Language | English |
Published |
Ithaca
Cornell University Library, arXiv.org
28.10.2024
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Subjects | |
Online Access | Get full text |
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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. |
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ISSN: | 2331-8422 |