Abstract

First, we present a combined analysis of pp to {mu}^{+}{v}_{mu }{mathrm{e}}^{-}{overline{v}}_{mathrm{e}} and pp to {mu}^{+}{v}_{mu }{mathrm{e}}^{-}{overline{v}}_{mathrm{e}}mathrm{j} at next-to-leading order, including both QCD and electroweak corrections. Second, we provide all-order predictions for pp to {mu}^{+}{v}_{mu }{mathrm{e}}^{-}{overline{v}}_{mathrm{e}}+ jets using merged parton-shower simulations that also include approximate EW effects. A fully inclusive sample for WW production is compared to the fixed-order computations for exclusive zero- and one-jet selections. The various higher-order effects are studied in detail at the level of cross sections and differential distributions for realistic experimental set-ups. Our study confirms that merged predictions are significantly more stable than the fixed-order ones in particular regarding ratios between the two processes.

Highlights

  • We present a combined analysis of pp → μ+νμe−νe and pp → μ+νμe−νej at next-to-leading order, including both QCD and electroweak corrections

  • The results presented here have been obtained with the combination Sherpa+Recola [28] which has already been used for several next-to-leading order (NLO) QCD and EW computations [47,48,49]

  • We present predictions based on a multiplicative scheme, cf. eq (2.12), to implement approximate NLO EW corrections in merged calculations of NLO QCD matrix elements for WW and WWj production matched to the Sherpa parton shower

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Summary

Features of the calculations

We have opted for the 4-flavour scheme. bottom quarks are treated as massive, and contributions with bottom quarks in the initial state do not appear. Partonic processes with bottom quarks in the final state are omitted

Born contributions
QCD corrections
EW corrections
Merged predictions with virtual EW approximation
Validation and technical aspects
Set-up
Numerical results
WW production
WWj production
Ratios of WW and WWj
Multi-jet merged results
Including EW corrections via the virtual approximation
Conclusion
Findings
A Fragmentation function
Full Text
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