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Pis'ma v Zhurnal Èksperimental'noi i Teoreticheskoi Fiziki, 2014, Volume 99, Issue 9, Pages 636–644
DOI: https://doi.org/10.7868/S0370274X14090124
(Mi jetpl3734)
 

SCIENTIFIC SUMMARIES

Distributions of partons at small $x$ values

M. G. Ryskinab, A. G. Shuvaevba

a National Research Centre "Kurchatov Institute"
b B. P. Konstantinov Petersburg Nuclear Physics Institute, Russian Academy of Sciences
References:
Abstract: New data on diffraction and inelastic scattering processes obtained at the Large Hadron Collider (LHC) have been analyzed. The properties of interactions at very high energies have been studied. In this case, the behavior of cross sections and distributions of secondary particles are determined by distributions of partons (constituents of the initial proton) carrying only a small fraction $x$ of the momentum of the initial protons. It has been shown that not only the radius of the interaction but also characteristic transverse momenta of particles $k_t$ increase with the energy. A model has been developed for the simultaneous description of soft (with low $k_t$ values) and hard (with the production of jets of particles with high $k_t$ values) interactions; this model provides a continuous smooth transition between them. The possibility of the measurement of the parton density for very small $x$ values at the LHC has been considered. A method has been proposed for the determination and variation of a factorization scale specifying the dimension of the spatial region in which partons are detected in these measurements.
Received: 11.04.2014
English version:
Journal of Experimental and Theoretical Physics Letters, 2014, Volume 99, Issue 9, Pages 552–559
DOI: https://doi.org/10.1134/S0021364014090094
Bibliographic databases:
Document Type: Article
Language: Russian
Citation: M. G. Ryskin, A. G. Shuvaev, “Distributions of partons at small $x$ values”, Pis'ma v Zh. Èksper. Teoret. Fiz., 99:9 (2014), 636–644; JETP Letters, 99:9 (2014), 552–559
Citation in format AMSBIB
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\paper Distributions of partons at small $x$ values
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\vol 99
\issue 9
\pages 636--644
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