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Polarized Z cross sections in Higgsstrahlung for the determination of anomalous ZZH couplings

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arxiv 2304.11573 v1 pith:GM6AY3TK submitted 2023-04-23 hep-ph

Polarized Z cross sections in Higgsstrahlung for the determination of anomalous ZZH couplings

classification hep-ph
keywords couplingsanomalouscrosshiggssectionsbosoncombinationslongitudinal
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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The production of a Higgs boson in association with a $Z$ at an electron-positron collider is one of the cleanest methods for the measurement of the couplings of the Higgs boson. In view of the large production cross section at energies a little above the threshold, it seems feasible to make a more detailed study of the process by measuring the cross sections for polarized $Z$ in order to measure possible anomalous $ZZH$ couplings. We show that certain combinations of cross sections in $e^+e^- \to ZH$ with different $Z$ polarizations help to enhance or isolate the effect of one of the two kinds of anomalous $ZZH$ couplings possible on general grounds of CP and Lorentz invariance. These combinations can be useful to get information on the $ZZH$ coupling in the specific contexts of an effective field theory, two-Higgs-doublet models, and composite Higgs models, in a relatively model-independent fashion. We find in particular that the longitudinal helicity fraction of the $Z$ is expected to be insensitive to anomalous couplings, and would be close to its value in the standard model in the scenarios we consider. We also discuss the sensitivity of the proposed measurements to the anomalous couplings, including longitudinal beam polarizations, which suppress backgrounds, and can improve the sensitivity if appropriately chosen.

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  1. Planar master integrals for two-loop NLO electroweak light-fermion contributions to $g g \rightarrow Z H$

    hep-ph 2026-04 unverdicted novelty 6.0

    Analytic expressions for the planar master integrals in two-loop NLO EW light-fermion contributions to gg → ZH are derived via canonical differential equations and expressed using Goncharov polylogarithms or one-fold ...