Importance of generalized $\mu\tau$ symmetry and its CP extension on neutrino mixing and leptogenesis
Rome Samanta, Roopam Sinha, Ambar Ghosal

TL;DR
This paper explores how generalizing $$ symmetry to $$ mixing affects neutrino mixing parameters and leptogenesis, leading to relaxed constraints and new testable correlations, with implications for baryon asymmetry.
Contribution
It introduces a generalized $$ mixing symmetry that relaxes maximality conditions and provides new insights into leptogenesis and neutrino mixing.
Findings
Relaxation of maximality of $ heta_{23}$ and $$ phase correlations.
Resonant leptogenesis possible with nonmaximal $ heta_{23}$.
New correlations between $$ phase and mixing angles.
Abstract
Within the framework of residual symmetry, two type associate interchange symmetries robustly constrain the Dirac CP phase in a model independent way. Both of them predict simultaneous maximality of and the atmospheric mixing angle . We show how these well known correlations will be changed if we generalize the interchange symmetry to a mixing symmetry. In particular, we show that the stringent condition of simultaneous maximality could be relaxed even with a very small departure from the exact interchange. In addition, the present neutrino data on and can be explained better by the mixing symmetry. After discussing the impact of the mixing in some realistic neutrino mass models, we show how the proposed mixing could be realized with two simultaneous CP transformations…
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