In recent years, special matrix functions and polynomials of a real or complex variable have
been in a focus of increasing attention leading to new and interesting problems. In this work …

We generalize the scalar discrete hypergeometric series to allow for matrix parameters. We
show their connection to classical matrix hypergeometric series, derive conditions for …

Divergence criteria for matrix generalized hypergeometric series Page 1 PROCEEDINGS OF
THE AMERICAN MATHEMATICAL SOCIETY Volume 150, Number 3, March 2022, Pages …

In this paper, we first introduce the 2-variables Konhauser matrix polynomials; then, we
investigate some properties of these matrix polynomials such as generating matrix relations …

In this paper, we derive some classical and fractional properties of the r R s matrix function
by using the Hilfer fractional operator. The theory of special matrix functions is the theory of …

In recent years, various results of the special matrix functions have been established in
many papers. In the present paper, we have developed certain properties involving …

The aim of this paper is to develop a connection between Legendre and Hermite matrix
polynomials recently introduced in\cite {Lasm1} is derived. We also obtain various new …

The main aim of this paper is to introduce a new kind of Legendre matrix polynomials.
Hypergeometric matrix representation of these matrix polynomials is given. The …

This paper is devoted to construct Lie operators associated with Konhauser matrix
polynomials of the first kind using Lie group theory. Furthermore, certain generating matrix …

Abstract The Mittag-Leffler function has been found useful in solving certain problems in
Science and Engineering. On the other hand, noticing the occurrence of certain matrix …