Parametrization of PMNS matrix based on dodeca-symmetry

preprint2011arXivOpen access

Abstract

The dodeca symmetry is designed to obtain the Cabibbo angle θCCKMθ_C^{\rm CKM} approximately 15o15^{\rm o} and the (11) element of $\Vp$ as cos⁡30o\cos 30^{\rm o}, leading to θ1PMNS+θCCKM≃45oθ_1^{\rm PMNS}+θ_C^{\rm CKM}\simeq 45^{\rm o}. This leading order dodeca symmetric $\Vp$ is corrected by small parameters, especially as an expansion in terms of a small parameter ββ. Neglecting two Majorana phases, the expression of $\Vp$ contains four parameters: a small ββ, and three $\Od(1)$ parameters A,B,A,B, and δδ. From the neutrino oscillation data, we present two parametrizations and estimate their ββ's.

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