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Nonperturbative corrections and showering in NLO-matched event generators

S. Dooling, P. Gunnellini, F. Hautmann, H. Jung

Abstract

We study contributions from nonperturbative effects and parton showering in NLO event generators, and present applications to jet final states. We find pT-dependent and rapidity-dependent corrections which can affect the shape of observed jet distributions at the LHC. We illustrate numerically the kinematic shifts in longitudinal momentum distributions from the implementation of energy-momentum conservation in collinear shower algorithms.

Nonperturbative corrections and showering in NLO-matched event generators

Abstract

We study contributions from nonperturbative effects and parton showering in NLO event generators, and present applications to jet final states. We find pT-dependent and rapidity-dependent corrections which can affect the shape of observed jet distributions at the LHC. We illustrate numerically the kinematic shifts in longitudinal momentum distributions from the implementation of energy-momentum conservation in collinear shower algorithms.

Paper Structure

This paper contains 2 sections, 2 equations, 3 figures.

Table of Contents

  1. Acknowledgments
  2. References

Figures (3)

  • Figure 1: The NP correction factors to jet transverse momentum distributions obtained using Pythia and Powheg respectively, for $|y|<0.5$ and $2 < |y|< 2.5$. Left: $R=0.5$; Right: $R=0.7$.
  • Figure 2: The parton shower correction factor to jet transverse momentum distributions, obtained from Eq. (\ref{['npK3']}) using Powheg for $|y|<0.5$ and $2 < |y|< 2.5$. Left: $R=0.5$; Right: $R=0.7$.
  • Figure 3: Distributions in the parton longitudinal momentum fraction $x$ before (POWHEG) and after parton showering (POWHEG+PS), for inclusive jet production at different rapidities for jets with $p_T> 18$ GeV obtained by the anti-kt jet algorithm with $R=0.5$. Shown is the effect of intrinsic $k_t$, initial (IPS) and initial+final state (IFPS) parton shower.