The aim of this paper is to investigate matrix variate generalizations of multivariate Kummer-Beta and multivariate Kummer-Gamma families of distributions in the complex case. The multivatiateKummer-Beta and multivariate Kummer-Gamma families of distributions have been proposed and studied recently by Ng and Kotz. These distributions are extensions of Kummer-Beta and Kummer-Gamma distributions. Many known or new results have been made with the help of multivatiateKummer-Beta and multivariate Kummer-Gamma families of distributions.

Abstract:In this paper,we specialized parameters and argument, Hypergeometric function

Abstract. Let p(z) = a 0 + n j=t a j z j be a polynomial of degree n, having no zeros in |z| < k, k ≥ 1, then it has been shown that for R > 1 and, and B t = |a t /a 0 |. Our result generalizes and improves some well-known results.