2020
DOI: 10.1140/epjc/s10052-020-8026-3
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Drell–Yan production with the CCFM-K evolution

Abstract: We discuss the Drell-Yan dilepton production using the transverse momentum dependent parton distributions evolved with the Catani-Ciafaloni-Fiorani-Marchesini-Kwieciński (CCFM-K) equations in the single loop approximation. Such equations are obtained assuming angular ordering of emitted partons (coherence) for x ∼ 1 and transverse momentum ordering for x 1. This evolution scheme also contains the Collins-Soper-Sterman (CSS) soft gluon resummation. We make a comparison with a broad class of data on transverse m… Show more

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Cited by 14 publications
(15 citation statements)
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“…The CCFM formalism was then generalized [325] in order to account for non-linear effects in the gluon evolution, thus giving us a chance to gauge the impact of parton saturation on exclusive observables. On the phenomenological side, a description of the Drell-Yan production at the hand of CCFM-K-evolved distributions was recently proposed [326].…”
Section: Closing Statementsmentioning
confidence: 99%
“…The CCFM formalism was then generalized [325] in order to account for non-linear effects in the gluon evolution, thus giving us a chance to gauge the impact of parton saturation on exclusive observables. On the phenomenological side, a description of the Drell-Yan production at the hand of CCFM-K-evolved distributions was recently proposed [326].…”
Section: Closing Statementsmentioning
confidence: 99%
“…The exponent λ s is found to be ≃ 0.33 in Refs. [34][35]. It can be recasted into the symbolic form as…”
Section: Methodsmentioning
confidence: 99%
“…where λ g ≃ 0.43 [22][23][34][35]. Based on the hardpomeron behavior for the distribution functions, let us put Eqs.…”
Section: Methodsmentioning
confidence: 99%
“…The singlet exponent λ s is found to be ≃ 0.33 in Refs. [22][23] and the gluon exponent λ g is found to be ≃ 0.43 [4,18,23]. Therefore the gluon distribution function is defined by the following form…”
Section: Analytical Treatment Of the Gluon Distribution Functionmentioning
confidence: 99%