2017
DOI: 10.1007/jhep10(2017)093
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Implementing NLO DGLAP evolution in parton showers

Abstract: We present a parton shower which implements the DGLAP evolution of parton densities and fragmentation functions at next-to-leading order precision up to effects stemming from local four-momentum conservation. The Monte-Carlo simulation is based on including next-to-leading order collinear splitting functions in an existing parton shower and combining their soft enhanced contributions with the corresponding terms at leading order. Soft double counting is avoided by matching to the soft eikonal. Example results … Show more

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Cited by 80 publications
(69 citation statements)
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“…5), while in a parton shower approach the uncertainties range from 50% at LO to ca. 5% for NLO splitting functions [56].…”
Section: Pb-methods and Parton Showersmentioning
confidence: 93%
“…5), while in a parton shower approach the uncertainties range from 50% at LO to ca. 5% for NLO splitting functions [56].…”
Section: Pb-methods and Parton Showersmentioning
confidence: 93%
“…CS showers are implemented in Dinsdale et al [9], Schumann and Krauss [10] and Plätzer and Gieseke [11]. Further developments have been introduced in Höche and Prestel [12] with the recent inclusion of collinear parts of the trilinear NLO splitting in Höche et al [13] and Höche and Prestel [14] and for antenna showers in Li and Skands [15]. Various methods have been introduced to correct the showering process with matrix element corrections up to a finite number of legs at LO and NLO.…”
Section: Introductionmentioning
confidence: 99%
“…The default parton-showering algorithm of the SHERPA 2.2 series is the CSSHOWER [17], based on Catani-Seymour dipole factorisation [9,10,18]. As of version 2.2.0 SHERPA also features an independent second shower implementation, DIRE [19,20,21]. For the matching of NLO QCD matrix elements with parton showers SHERPA implements the MC@NLO method [22,23].…”
mentioning
confidence: 99%