In a D4-symmetric two-Higgs-doublet model, the Cabibbo angle equals twice the Higgs vacuum mixing angle: sin theta_C = sin 2 beta.
Stability of dark matter from the D4xZ2 flavor group
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abstract
We study a model based on the dihedral group D4 in which the dark matter is stabilized by the interplay between a remnant Z2 symmetry, of the same spontaneously broken non-abelian group, and an auxiliary Z2 introduced to eliminate unwanted couplings in the scalar potential. In the lepton sector the model is compatible with normal hierarchy only and predicts a vanishing reactor mixing angle. Since m1=0, we also have a simple prediction for the effective mass in terms of the solar angle. There also exists a large portion of the model parameter space where the upper bounds on lepton flavor violating processes are not violated. We incorporate quarks in the same scheme finding that a description of the CKM mixing matrix is possible and that semileptonic K and D decays mediated by flavour changing neutral currents are under control.
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Relating the Cabibbo angle to $\tan\beta$ in a two Higgs-doublet model
In a D4-symmetric two-Higgs-doublet model, the Cabibbo angle equals twice the Higgs vacuum mixing angle: sin theta_C = sin 2 beta.