1972
DOI: 10.1016/0550-3213(72)90551-2
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Scaling of multiplicity distributions in high energy hadron collisions

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Cited by 1,122 publications
(508 citation statements)
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“…In the Feynman picture, the strongly interacting hadrons can be seen as bunches of point-like partons producing particles in interactions with small (soft) and large (hard) momentum transfer. As expected from Feynman scaling [1], at low centre-of-mass energies ( √ s), where particle production is dominated by soft interactions, the mean number of particles M was found to rise logarithmically with √ s. Moreover, the evolution of the charged particle multiplicity distribution P (M ) as a function of √ s follows the Koba-Nielsen-Oleson (KNO) scaling [2] with scaling variable z = M/ M and P (M ) M = ψ(z), where ψ(z) is an energy independent function. Experimentally one finds that KNO scaling is violated for √ s > 200 GeV [3].…”
Section: Introductionmentioning
confidence: 66%
“…In the Feynman picture, the strongly interacting hadrons can be seen as bunches of point-like partons producing particles in interactions with small (soft) and large (hard) momentum transfer. As expected from Feynman scaling [1], at low centre-of-mass energies ( √ s), where particle production is dominated by soft interactions, the mean number of particles M was found to rise logarithmically with √ s. Moreover, the evolution of the charged particle multiplicity distribution P (M ) as a function of √ s follows the Koba-Nielsen-Oleson (KNO) scaling [2] with scaling variable z = M/ M and P (M ) M = ψ(z), where ψ(z) is an energy independent function. Experimentally one finds that KNO scaling is violated for √ s > 200 GeV [3].…”
Section: Introductionmentioning
confidence: 66%
“…There is more room for partons, strings, clusters or clans, more room for multiple collisions and different impact parameters contributions, more room for harder collisions and additional QCD branching [2]. In all these approaches, if there are no limitations, fluctuations increasingly dominate over average multiplicity: D 2 / n 2 increases and, asymptotically, it may reach a constant value (KNO scaling [3]). This kind of behaviour, as pointed out in [4], has been observed long ago in cosmic ray physics [5], with the negative binomial parameter k stabilising at a value of the order of 2.5-3, for √ s ≥ 1 TeV.…”
Section: The Problemmentioning
confidence: 99%
“…At lower energy regions, a phenomenological description based on the Koba-Nielson-Olesen (KNO) scaling law is used [13]. First, averaged charged For the flux, we use an atmospheric ν µ neutrino spectrum at the South Pole [9].…”
Section: Genie Agky Hadronization Modelmentioning
confidence: 99%