Cumulant to factorial moment ratio and multiplicity data

Factorial and Cumulant Moments in a Simple Cascade Model

Factorial and cumulant moments in a simple cascade models are considered. Their characteristic features are shown to be similar to those observed in QCD jets.

Nonstationary Loss Queues via Cumulant Moment Approximations

ar X iv : h ep - p h / 95 01 20 8 v 2 6 J an 1 99 5 QCD EQUATIONS FOR GENERATING FUNCTIONALS AND MULTIPARTICLE CORRELATIONS

QCD equations for generating functionals are solved at coinciding momenta of particles. As a result, the relations for q-particle correlation functions at equal momenta are obtained. They are directly connected with the previously derived results about the factorial and cumulant moments of multiplicity distributions. It is predicted that the correlations at coinciding points decrease, first, as...

Factorial moment analyses in diffractive lepton-nucleon scattering

It is pointed out that ”the colorless objects” in diffractive lepton-nucleon scattering in the small-xB region can be probed by measuring the scaled factorial moments of final-state-hadrons and the dependence of their scaling behavior upon the diffractive kinematic variables. The Monte Carlo implementation of RAPGAP and JETSET are discussed as illustrative examples. The results of these model-c...

Moment Aberration Projection for Nonregular Fractional Factorial Designs

Nonregular fractional factorial designs such as Plackett-Burman designs are widely used in industrial experiments for run size economy and flexibility. A novel criterion, called moment aberration projection, is proposed to rank and classify nonregular designs. It measures the goodness of a design through moments of the number of coincidences between the rows of its projection designs. The new c...