2012
DOI: 10.48550/arxiv.1211.5560
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Lepton Mixing Parameters from Discrete and CP Symmetries

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Cited by 76 publications
(261 citation statements)
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“…The black and blue points are mixing patterns that can be produced by the flavor group ∆(96), the green and red points can be derived from ∆(384) while the group ∆(1536) generates mixing angles represented by the pink and orange points. This will be reviewed in Section 3. leptonic mixing matrix is given by U PMNS = U HPS U 13 (θ, δ) [30][31][32][33][34][35][36]. This mixing pattern leads to sin 2 θ 12 > 1/3 and is sometimes known as tri-maximal pattern TM2.…”
Section: Leptonic Mixing From Remnant Symmetriesmentioning
confidence: 99%
“…The black and blue points are mixing patterns that can be produced by the flavor group ∆(96), the green and red points can be derived from ∆(384) while the group ∆(1536) generates mixing angles represented by the pink and orange points. This will be reviewed in Section 3. leptonic mixing matrix is given by U PMNS = U HPS U 13 (θ, δ) [30][31][32][33][34][35][36]. This mixing pattern leads to sin 2 θ 12 > 1/3 and is sometimes known as tri-maximal pattern TM2.…”
Section: Leptonic Mixing From Remnant Symmetriesmentioning
confidence: 99%
“…The realization of zero textures by discrete symmetry or continuous symmetry has been discussed in several studies [61,63,65]. Meanwhile, µ − τ reflection symmetry naturally appear from GCP and S 4 symmetry [8,13,66]. Because diagonal reflection symmetries are equivalent to two different µ − τ symmetries, a similar model building would be possible.…”
Section: Representation Of Ckm Matrix Texture and Symmetriesmentioning
confidence: 99%
“…Therefore, our constraint on the VEVs is independent of the precise form of the potential and simply reveals what (orbits of) VEVs are possible in principle. 16 In order to check which of the non-trivial solutions to (7.8) really is a stationary point of the potential and to fix remaining free parameters, one still has to plug an element of Φ into the gradient of the potential.…”
Section: A Necessary Condition On the Vevsmentioning
confidence: 99%
“…Thus, understanding outer automorphisms is essential to understand CP. For instance, understanding the interrelation of CP and discrete Groups [5,16] has enabled the discovery that settings based on certain discrete groups preclude CP symmetries altogether [17]. Despite their relevance to Nature, however, outer automorphisms have generally not received a lot of attention in the literature.…”
Section: Introductionmentioning
confidence: 99%