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Constraining new physics effective interactions via a global fit of electroweak, Drell-Yan, Higgs, top, and flavour observables

J. de Blas, A. Goncalves, V. Miralles, L. Reina, L. Silvestrini, M. Valli

Abstract

We present results from a global fit of Standard Model parameters and dimension-6 SMEFT Wilson coefficients that includes electroweak, Drell-Yan, Higgs-boson, top-quark, and flavour observables. Fits obtained by floating individual coefficients are also discussed. The leading-order scale dependence of the SMEFT Wilson coefficients is consistently included in the evolution from the UV scale to the electroweak scale and the low-energy scale of flavour observables. In defining the SMEFT set of active operators we consider both the $U(3)^5$ and the $U(2)^5$ flavour symmetric limits. All fits are obtained within the $\texttt{HEPfit}$ framework and are based on the most recent experimental results and state-of-the-art theoretical predictions for all the observables considered.

Constraining new physics effective interactions via a global fit of electroweak, Drell-Yan, Higgs, top, and flavour observables

Abstract

We present results from a global fit of Standard Model parameters and dimension-6 SMEFT Wilson coefficients that includes electroweak, Drell-Yan, Higgs-boson, top-quark, and flavour observables. Fits obtained by floating individual coefficients are also discussed. The leading-order scale dependence of the SMEFT Wilson coefficients is consistently included in the evolution from the UV scale to the electroweak scale and the low-energy scale of flavour observables. In defining the SMEFT set of active operators we consider both the and the flavour symmetric limits. All fits are obtained within the framework and are based on the most recent experimental results and state-of-the-art theoretical predictions for all the observables considered.

Paper Structure

This paper contains 23 sections, 12 equations, 11 figures, 6 tables.

Figures (11)

  • Figure 1: Results from individual fits in the $U(3)^5$ flavour symmetric SMEFT. For each coefficient $C_i$, the top panel shows the scale of NP allowed by the data at 95% probability (normalized by the square root of the maximum of the 95% HPDI interval for $|C_i|$). The bottom panel shows the width of the 95% probability range divided by two. Both panels show results for the three cases 1) $\Lambda=10$ TeV with RGE, 2) $\Lambda=3$ TeV with RGE, and 3) $\Lambda=1$ TeV with no RGE. Furthermore, in each case we also include results obtained removing the most constraining data set for that particular coefficient (see Table \ref{['tab:u3-ind']}). The color code is as explained in the legend. The horizontal lines indicate the maximum value allowed for each Wilson coefficient in the fit, corresponding to the perturbativity limit $4\pi$ (see Section \ref{['sec:fit-intro']}), for the different values chosen for the NP scale $\Lambda$. The cases in which the $95\%$ HPDI interval touches the prior's edges, indicated in red in Table \ref{['tab:u3-ind']}, are hatched with red diagonal lines. When the posterior distribution of a coefficient is completely flat the $95\%$ HPDI interval is hatched with diagonal white lines.
  • Figure 2: Summary of individual lower bounds on the effective NP scale in the $U(3)^5$ flavour symmetric SMEFT, obtained for $\Lambda = 3$ TeV.
  • Figure 3: Comparison of individual and marginalised constraints from the global fit with $U(3)^5$ flavour symmetry assumption. The scale of NP has been set to $\Lambda=3$ TeV. The limits shown correspond to the 95% HPDI. Results are presented for both individual and global fits, with and without the RGE effects (the latter also adjusted to a value of $\Lambda=3$ TeV for this comparison), following the colour scheme indicated in the legend.
  • Figure 4: Same as Fig. \ref{['fig:full_fit_ind_U3']} for bosonic and two-fermion operators in the $U(2)^5$ symmetric SMEFT (UP basis).
  • Figure 5: Same as Figure \ref{['fig:ind_bos_2F']} but for the four-fermion operators that contain at least one leptonic field and one left-handed field.
  • ...and 6 more figures