2017
DOI: 10.1007/jhep04(2017)003
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FN-2HDM: Two Higgs Doublet Models with Froggatt-Nielsen symmetry

Abstract: We embed Two Higgs Doublet Models (2HDMs) in the Froggatt Nielsen (FN) framework. We find that the approximate FN symmetry predicts i) approximate Natural Flavor Conservation (NFC) of Types II or IV in the Yukawa sector, and ii) approximate Peccei-Quinn (PQ) symmetry in the scalar sector. We discuss the phenomenological consequences of these features.

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Cited by 8 publications
(8 citation statements)
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“…The symmetry is explicitly broken by a small spurion field ϵ FN . The FN mechanism is effective in suppressing FCNC in MHDMs if the various Higgs doublets are also charged differently under U(1) FN [28]. Phenomenological constraints imply that in the two Higgs doublet models with a FN symmetry (2DHM-FN), ϵ FN ≲ 10 −3 is required.…”
Section: Jhep10(2023)078mentioning
confidence: 99%
“…The symmetry is explicitly broken by a small spurion field ϵ FN . The FN mechanism is effective in suppressing FCNC in MHDMs if the various Higgs doublets are also charged differently under U(1) FN [28]. Phenomenological constraints imply that in the two Higgs doublet models with a FN symmetry (2DHM-FN), ϵ FN ≲ 10 −3 is required.…”
Section: Jhep10(2023)078mentioning
confidence: 99%
“…(2.6) does not assume couplings to φ or φ † only: such a UV restriction would be a typical outcome of supersymmetric extensions of the SM due to the holomorphic property of the superpotential [48,49]; a supersymmetric version of eq. (2.7) would also need a second Higgs doublet at work, implying a dedicated inspection of the role of the misalignement between the VEV of the two Higgs fields in the analysis of the flavour puzzle [75][76][77]. In our study we do not consider this class of models, that would offer a generalization of eq.…”
Section: Jhep03(2021)135mentioning
confidence: 99%
“…where H1 ≡ iσ 2 H * 1 as usual, and the charges n u,d,e are a combination of the U (1) charges of H 1 , (H 1 H 2 ) and the different SM fermion fields (for an alternative discussion, where H 1 , H 2 carry flavour charges, but the Yukawa interactions are taken to be renormalizable, see [1417]). For simplicity, we set the flavour charges of H 1 and H 2 to 0 and 1, respectively, such that n u ij = a q i − a u j , n d ij = −a q i + a d j , if we denote by a q i , a u i , .…”
Section: Low Scale Gauge Flavour Symmetriesmentioning
confidence: 99%