Testable Inverse Seesaw Motivated from a High Quality QCD Axion
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Abstract
The QCD axion remains one of the most compelling solutions to the strong CP problem. Meanwhile, the type-I seesaw mechanism offers an elegant explanation for the lightness of the observed neutrino masses; however, its extremely heavy Majorana states place it far beyond experimental reach. Low-scale alternatives such as the inverse seesaw improve testability but typically lack a strong theoretical motivation. In this paper we bridge this gap by showing that gauging the discrete symmetry $\mathbb Z_4 \times \mathbb Z_3$-motivated by the internal structure of the Standard Model-naturally yields a QCD axion with a high-quality Peccei-Quinn symmetry solving the strong CP problem, while simultaneously enforcing the field content and hierarchy required for a natural inverse seesaw. The resulting model is highly predictive and has the potential to be fully tested by future experiments. Beyond addressing the strong CP problem and the origin of neutrino masses, our scenario also contains a viable dark-matter candidate and offers potential mechanisms for generating the baryon asymmetry of the Universe.Keywords
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This publication has 69 references indexed in Scilit:
- NuFit-6.0: updated global analysis of three-flavor neutrino oscillationsJournal of High Energy Physics, 2024
- No νs is Good NewsJournal of High Energy Physics, 2024
- New physics searches using ProtoDUNE and the CERN SPS acceleratorJournal of High Energy Physics, 2024
- Effective portals to heavy neutral leptonsJournal of High Energy Physics, 2023
- Heavy neutrinos in displaced vertex searches at the LHC and HL-LHCJournal of High Energy Physics, 2020
- Dai-Freed anomalies in particle physicsJournal of High Energy Physics, 2019
- Low-scale leptogenesis with three heavy neutrinosJournal of High Energy Physics, 2019
- Dai-Freed theorem and topological phases of matterJournal of High Energy Physics, 2016
- Naturalness, Chiral Symmetry, and Spontaneous Chiral Symmetry Breaking1980
- Particle creation by black holesCommunications in Mathematical Physics, 1975