4.4 Article

Electroweak pseudo-observables and Z-boson form factors at two-loop accuracy

Journal

JOURNAL OF HIGH ENERGY PHYSICS
Volume -, Issue 8, Pages -

Publisher

SPRINGER
DOI: 10.1007/JHEP08(2019)113

Keywords

Quark Masses and SM Parameters; Scattering Amplitudes

Funding

  1. Deutscher Akademischer Austauschdienst (DAAD)
  2. Deutsches Elektronensychrotron DESY
  3. CERN
  4. Polish National Science Centre (NCN) [2017/25/B/ST2/01987]
  5. University of Hradec Kralove [CZ. 02.2.69/0.0/0.0/16 027/0008487]
  6. National Science Foundation [PHY-1820760]
  7. Deutsche Rentenversicherung Bund
  8. 2015 Alexander von Humboldt Honorary Research Scholarship of the Foundation for Polish Sciences (FNP)
  9. European Research Council (ERC) under the European Union's Horizon 2020 research and innovation programme [647356]
  10. COST (European Cooperation in Science and Technology) Action PARTICLEFACE [CA16201]

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We present Standard Model predictions for the complete set of phenomenologically relevant electroweak precision pseudo-observables related to the Z-boson: the leptonic and bottom-quark effective weak mixing angles sin(2)theta(l)(eff), sin(2)theta(b)(eff), the Z-boson partial decay widths Gamma(f), where f indicates any charged lepton, neutrino and quark flavor (except for the top quark), as well as the total Z decay width Gamma(Z), the branching ratios R-l, R-c, R-b, and the hadronic cross section sigma(0)(had). The input parameters are the masses M-Z, M-H and m(t), and the couplings alpha(s), alpha. The scheme dependence due to the choice of M-W or its alternative G(mu) as a last input parameter is also discussed. Recent substantial technical progress in the calculation of Minkowskian massive higher-order Feynman integrals allows the calculation of the complete electroweak two-loop radiative corrections to all the observables mentioned. QCD contributions are included appropriately. Results are provided in terms of simple and convenient parameterization formulae whose coefficients have been determined from the full numerical multi-loop calculation. The size of the missing electroweak three-loop or QCD higher-order corrections is estimated. We briefly comment on the prospects for their calculation. Finally, direct predictions for the Z (f) over barf vector and axial-vector form-factors are given, including a discussion of separate order-by-order contributions.

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