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Probing Cosmic Axions through Resonant Emission and Absorption in Atomic Systems with Superradiance

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arxiv 1905.00367 v2 pith:GHGCCCVS submitted 2019-05-01 hep-ph physics.atom-ph

Probing Cosmic Axions through Resonant Emission and Absorption in Atomic Systems with Superradiance

classification hep-ph physics.atom-ph
keywords ranglegammaatomicabsorptionatomsaxionaxionscandidates
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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The $\mu$eV-mass axion is one of the most promising candidates for cold dark matter, and remains to be a well-motivated solution to the CP problem of Quantum Chromodynamics (QCD) via the Peccei-Quinn mechanism. In this paper, we propose a novel method to detect the dark-matter axions in our galaxy via the resonant emission $|{\rm e}\rangle \to |{\rm g}\rangle + \gamma + \gamma^{\prime}_{} + a$ (or absorption $a + |{\rm e}\rangle \to |{\rm g}\rangle + \gamma + \gamma^{\prime}_{}$) in an atomic system with superradiance, where $|{\rm e}\rangle$ and $|{\rm g}\rangle$ stand for the excited and ground energy levels of atoms, respectively. A similar process via $|{\rm e}\rangle \to |{\rm g}\rangle + \gamma + a$ (or $a + |{\rm e}\rangle \to |{\rm g}\rangle + \gamma$) is also put forward to probe the axion-electron coupling. For the nominal experimental setup assuming a background-free environment, most of the parameter space for typical QCD axion models can be covered with parahydrogen molecules or ytterbium atoms. However, the background in a realistic experimental setup remains to be a major issue that needs to be solved in future studies. Searching for better atomic or molecular candidates may be required for a bigger signal-to-noise ratio.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Vacuum-Triggered Instability in Paired Superradiance

    physics.optics 2026-05 unverdicted novelty 7.0

    Paired superradiance develops a vacuum-triggered instability that produces macroscopic bursts once the gain-length product exceeds ΓL=π/2, together with a closed-form estimate for the vacuum-seeded photon yield.