Lepton mixing from \(\operatorname{\Delta}(3 n^2)\) and \(\operatorname{\Delta}(6 n^2)\) and CP

DOI10.1016/J.NUCLPHYSB.2014.12.013zbMath1328.81236arXiv1408.7118OpenAlexW2172824101MaRDI QIDQ901960

Aurora Meroni, Emiliano Molinaro, Claudia Hagedorn

Publication date: 6 January 2016

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1408.7118

Mathematics Subject Classification ID

Unified quantum theories (81V22) Symmetry breaking in quantum theory (81R40) Weak interaction in quantum theory (81V15)

Related Items (9)

\(A_{4}\) and CP symmetry and a model with maximal CP violation ⋮ New partial symmetries from group algebras for lepton mixing ⋮ Residual \(Z_{2}\) symmetries and leptonic mixing patterns from finite discrete subgroups of U(3) ⋮ Neutrino masses and lepton mixing from \(A_5\) and CP ⋮ Interplay between resonant leptogenesis, neutrinoless double beta decay and collider signals in a model with flavor and CP symmetries ⋮ Determining the Dirac CP violation phase in the neutrino mixing matrix from sum rules ⋮ Lepton and quark masses and mixing in a SUSY model with \(\Delta(384)\) and CP ⋮ Flavor and CP symmetries for leptogenesis and \(\mathrm{0}\nu\beta\beta\) decay ⋮ Leptonic Dirac CP violation predictions from residual discrete symmetries

Cites Work

• Finite modular groups and lepton mixing
• CP violation from finite groups
• Lepton mixing predictions including Majorana phases from \(\operatorname{\Delta}(6 n^2)\) flavour symmetry and generalised CP
• Twisted Frobenius-Schur indicators of finite symplectic groups.
• Finite flavour groups of fermions
• Flavor group Δ(3n2)
• Mixing patterns from the groups Σ(nφ)
• Horizontal symmetries of leptons with a massless neutrino

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