Discrete Mittag-Leffler distributions
A probability distribution with the generating function \(G(z) = (1 + c(1 - z)^\alpha)^{-1}\), \(0 < \alpha < 1\), \(0 < p < 1\), \(p = (1 + c)^{- 1}\), is called the discrete Mittag-Leffler distribution. Properties of these distributions are studied and the first order autoregressive discrete Mittag-Leffler process is developed.
scientific article; zbMATH DE number 768776
scientific article