2018
DOI: 10.1007/jhep11(2018)104
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Renormalization of mixing angles

Abstract: We discuss the renormalization of mixing angles for theories with extended scalar sectors. Motivated by shortcomings of existing schemes for mixing angles, we review existing renormalization schemes and introduce new ones based on on-shell conditions or symmetry requirements such as rigid or background-field gauge invariance. Considering in particular the renormalization of the mixing angles in the Two-Higgs-Doublet Model and the Higgs-Singlet Extension of the Standard Model, we compare electroweak corrections… Show more

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Cited by 63 publications
(135 citation statements)
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“…The aim of this contribution is to recapitulate the renormalization conditions for mixing angles introduced in Ref. [19] that fulfil these conditions. For more details and further phenomenological applications we refer to Ref.…”
Section: Introductionmentioning
confidence: 93%
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“…The aim of this contribution is to recapitulate the renormalization conditions for mixing angles introduced in Ref. [19] that fulfil these conditions. For more details and further phenomenological applications we refer to Ref.…”
Section: Introductionmentioning
confidence: 93%
“…Upon performing the shift H → H + ∆v of the Higgs field H by the constant ∆v, the explicit tadpoles can be replaced by contributions of ∆v and thus transferred to the counterterms of vertex functions with more than one external leg. Even though being fully consistent, the FJTS is prone to large corrections originating from MS-renormalized mixing angles [13,17,19,26].…”
Section: Tadpoles and Renormalizationmentioning
confidence: 99%
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“…In the physical OS scheme proposed in [28], the mixing angles CTs are defined through ratios of processes such that they are manifestly gauge-independent, while at the same time avoiding potentially large NLO corrections that are usually present in process-dependent schemes. Solely for the purpose of renormalization, two right-handed fermion singlets ν 1R and ν 2R are introduced which transform under an additionally introduced Z 2 symmetry transformation as ν 1R → −ν 1R and ν 2R → ν 2R .…”
Section: Renormalization Of the 2hdmmentioning
confidence: 99%