2023
DOI: 10.48550/arxiv.2302.03051
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Natural Suppression of FCNCs at the One-Loop Level in $Z^\prime$ Models with Implications for K, D and B Decays

Abstract: We analyse Z contributions to FCNC processes at the one-loop level. In analogy to the CKM matrix we introduce two 3×3 unitary matrices ∆d (Z ) and ∆u (Z ) which are also hermitian. They govern the flavour interactions mediated by Z between downquarks and up-quarks, respectively, with ∆d (Z ) = ∆u (Z ) ≡ ∆L (Z ) for left-handed currents due to the unbroken SU(2) L gauge symmetry. This assures the suppression of these contributions to all Z mediated FCNC processes at the one-loop level. As, in contrast to the GI… Show more

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Cited by 2 publications
(9 citation statements)
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References 39 publications
(91 reference statements)
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“…In Section 2 we introduce the Z -Tandem in question and derive conditions on the couplings and masses of these two Z gauge bosons which allow us to achieve our goal. In this context the mixing matrix for Z interactions with quarks, presented recently by us [15], turns out to be crucial. In Section 3 the impact of this tandem on selected rare K and B meson decays is discussed leaving a detailed numerical analysis for the future.…”
Section: Introductionmentioning
confidence: 92%
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“…In Section 2 we introduce the Z -Tandem in question and derive conditions on the couplings and masses of these two Z gauge bosons which allow us to achieve our goal. In this context the mixing matrix for Z interactions with quarks, presented recently by us [15], turns out to be crucial. In Section 3 the impact of this tandem on selected rare K and B meson decays is discussed leaving a detailed numerical analysis for the future.…”
Section: Introductionmentioning
confidence: 92%
“…it is evident that the difference between the phases φ ij 1 and φ ij 2 by 90 • assures the cancellation of these two contributions to M ij 12 . However, as demonstrated in [15], each of these matrices depends on only two mixing angles and two phases and it is not possible with two Z gauge bosons to remove NP from all ∆F = 2 observables, but fortunately this can be done for the ones in (1).…”
Section: Z -Tandemmentioning
confidence: 99%
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