Reweighting a parton shower using a neural network: the final-state case
Enrico Bothmann, Luigi Del Debbio

TL;DR
This paper introduces a neural network-based method to efficiently reweight parton showers for different parameters, enabling faster calculations of QCD observables crucial for PDF fits.
Contribution
It presents a novel neural network approach to interpolate the effects of parameter variations on parton-shower predictions, reducing computational costs.
Findings
Neural network accurately predicts shower variations for different $oldsymbol{ ext{α}_ ext{S}}$ values.
Method successfully applied to simplified and complete shower models for multiple observables.
Proof-of-principle demonstrates potential for integration into PDF fitting procedures.
Abstract
The use of QCD calculations that include the resummation of soft-collinear logarithms via parton-shower algorithms is currently not possible in PDF fits due to the high computational cost of evaluating observables for each variation of the PDFs. Unfortunately the interpolation methods that are otherwise applied to overcome this issue are not readily generalised to all-order parton-shower contributions. Instead, we propose an approximation based on training a neural network to predict the effect of varying the input parameters of a parton shower on the cross section in a given observable bin, interpolating between the variations of a training data set. This first publication focuses on providing a proof-of-principle for the method, by varying the shower dependence on for both a simplified shower model and a complete shower implementation for three different observables,…
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