Unifying CP violations of quark and lepton sectors
arXiv:1506.08491 · doi:10.1140/epjc/s10052-015-3805-y
Abstract
A preliminary determination of the Dirac phase in the PMNS matrix is $\dell\approx -\fracπ{2}$. A rather accurately determined Jarlskog invariant in the CKM matrix is close to the maximum. Since the phases in the CKM and PMNS matrices will be accurately determined in the future, it is an interesting problem to relate these two phases. This can be achieved in a families-unified grand unification if the weak CP violation is introduced spontaneously {\it à la} Froggatt and Nielsen at a high energy scale, where only one meaningful Dirac CP phase appears.
10 pages with 3 figures
References in corpus (9)
- Big-Bang Nucleosynthesis
- Neutrino oscillations refitted
- Dark matter production in the early Universe: beyond the thermal WIMP paradigm
- Fermion Masses and Mixings from Dihedral Flavor Symmetries with Preserved Subgroups
- Flipped SU(5) from Z_{12-I} orbifold with Wilson line
- Quark and lepton mixing angles with a dodeca-symmetry
- A model of quarks with Delta (6N^2) family symmetry
- Towards unity of families: anti-SU(7) from Z(12-I) orbifold compactification
- The CKM matrix from anti-SU(7) unification of GUT families
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- Flavor mixing inspired by flipped SU(5) GUT
- Leptonic CP violation in flipped SU(5) GUT from Orbifold Compactification
- Nearly right unitarity triangle and CP phase in quark and lepton flavor mixings
- Strong CP problem, axions, and cosmological implications of CP violation