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arXiv · hep-ph/9403245

Scaling Laws in Hierarchical Clustering Models with Poisson Superposition

S. Hegyi
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Abstract

Properties of cumulant- and combinant ratios are studied for multihadron final states composed of Poisson distributed clusters. The application of these quantities to ``detect'' clusters is discussed. For the scaling laws which hold in hierarchical clustering models (void scaling, combinant scaling) a generalization is provided. It is shown that testing hierarchical models is meaningful only for phase-space volumes not larger than the characteristic correlation length introduced by Poisson superposition. Violation of the scaling laws due to QCD effects is predicted.

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S. Hegyi. 1994-03-08. Scaling Laws in Hierarchical Clustering Models with Poisson Superposition. https://doi.org/10.1016/0370-2693(94)91546-6

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