Comparative Analysis of Multiplicity Distributions in Inelastic Processes for Different Colliding Particles and Nuclei
I. M. Dremin, V. A. Nechitailo, M. Biyajima, N. Suzuki
Abstract
Theoretical prediction of oscillations of cumulant moments of parton multiplicity distributions inside a jet supported by experimental data in some multiple production processes asks for analysis of the phenomenon for the whole set of available reactions. We have found out that the oscillations persist in any kind of processes and increase for particles with more complicated structure i.e. in the order of ee, eh, hh, hA, AA. The effect is not strongly dependent on the available phase space. Theoretical values of moments for quark and gluon jets up to 5th rank are shown. Zeros of the truncated generating function and singularities of the total generating function are discussed.
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