Quartification with T' Flavor

Abstract

In the simplest (non-quiver) unified theories, fermion families are often treated sequentially and a flavor symmetry may act similarly. As an alternative with non-sequential flavor symmetry, we consider a model based on the group (T'*Z_2)_global * [SU(3)^4]_local which combines the predictions of T' flavor symmetry with the features of a unified quiver gauge theory. The model accommodates the relationships between mixing angles separately for neutrinos, and for quarks, which have been previously predicted with T'. This quiver unification theory makes predictions of several additional gauge bosons and bifundamental fermions at the TeV scale.

8 pages, LaTex; added references and clarified

References in corpus (7)

• Flavor Symmetry for Quarks and Leptons
• Simplified Renormalizable $T^{{}^{\prime }}$ Model for Tribimaximal Mixing and Cabibbo Angle
• LHC Higgs Production and Decay in the T' Model
• Analysis of Quark Mixing Using Binary Tetrahedral Flavor Symmetry
• Neutrino masses in quartification schemes
• Quartification On An Orbifold
• Leptonic color models from Z_8 orbifolded AdS/CFT

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• Lepton masses and mixings in a $T^{\prime }$ flavoured 3-3-1 model with type I and II seesaw mechanisms
• "Heterotic" Discrete Flavor Model
• Flavored Non-Minimal Left-Right Symmetric Model Fermion Masses and Mixings
• $\Delta \left(27\right)$ flavor singlet-triplet Higgs model for fermion masses and mixings
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• Quark-lepton symmetric model at the LHC
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• Fermion masses and mixings in a $U(1{)}_X$ model based on the $\Sigma (18)$ discrete symmetry