QCD EQUATIONS FOR GENERATING FUNCTIONALS AND MULTIPARTICLE CORRELATIONS

QCD equations for generating functionals are solved at coinciding mome nta of particles. The relations between q-particle correlations functi ons at coinciding momenta are obtained from this solution. These relat ions are directly connected with earlier results for factorial and cum ulant moments of multiplicity distributions. Correlations at coincidin g points are shown to decrease rapidly with increasing rank q; as q gr ows further, the correlations begin to oscillate. In particular, the c umulant function of fifth rank is predicted to be negative. The experi mental data are briefly discussed.