Species scale associated with Weinberg operator and bound on Majorana neutrino mass
Min-Seok Seo

TL;DR
This paper explores how the species scale associated with the Weinberg operator constrains the Majorana neutrino mass, revealing bounds from quantum gravity considerations and implications for neutrino nature.
Contribution
It introduces a bound on the Majorana neutrino mass based on the species scale linked to the Weinberg operator, connecting neutrino physics with quantum gravity constraints.
Findings
Lower bound on Majorana neutrino mass from species scale considerations.
Comparison of the Festina-Lente bound with species scale bounds.
Implications for neutrino nature (Majorana vs Dirac) in quantum gravity context.
Abstract
When states in a tower like the Kaluza-Klein or the string tower couple to another state through the irrelevant operators of the same type, their contributions to the loop corrections of the relevant or the marginal operators are not negligible, threatening the perturbativity. This can be avoided provided the cutoff scale is lower than the species scale associated with the irrelevant operator. We apply this to towers of states associated with the neutrino which couple to the Higgs through the Weinberg operator, the dimension-5 irrelevant operator generating the Majorana neutrino mass. Requiring the `Majorana species scale', the species scale associated with the Weinberg operator, to be below the gravitational species scale, one finds the lower bound on the Majorana neutrino mass determined by the species number. The Festina-Lente bound also gives the lower bound on the Majorana neutrino…
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Taxonomy
TopicsCosmology and Gravitation Theories · Noncommutative and Quantum Gravity Theories · Advanced Differential Geometry Research
