Average gluon and quark jet multiplicities at higher orders
Paolo Bolzoni, Bernd A. Kniehl, Anatoly V. Kotikov

TL;DR
This paper introduces a new formalism for calculating gluon and quark jet multiplicities in QCD, incorporating higher-order resummations and nonperturbative effects, leading to precise predictions consistent with experimental data.
Contribution
It presents a novel NNLL resummed formalism for jet multiplicities that includes nonperturbative parameters and achieves high-precision fits to data, improving upon previous models.
Findings
Achieves less than 5% uncertainty for scales above 10 GeV.
Extracts the strong coupling constant with high precision, alpha_s^(5)(M_Z)=0.1199 +- 0.0026.
Demonstrates the formalism's effectiveness in solving longstanding QCD problems.
Abstract
We develop a new formalism for computing and including both the perturbative and nonperturbative QCD contributions to the scale evolution of average gluon and quark jet multiplicities. The new method is motivated by recent progress in timelike small-x resummation obtained in the MS-bar factorization scheme. We obtain next-to-next-to-leading-logarithmic (NNLL) resummed expressions, which represent generalizations of previous analytic results. Our expressions depend on two nonperturbative parameters with clear and simple physical interpretations. A global fit of these two quantities to all available experimental data sets that are compatible with regard to the jet algorithms demonstrates by its goodness how our results solve a longstandig problem of QCD. We show that the statistical and theoretical uncertainties both do not exceed 5% for scales above 10 GeV. We finally propose to use the…
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