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 …

In the current article, we investigated a three-dimensional nanofluid bio-convection model
near a stagnation attachment. The set of governing equations, with a set of similarity …

In this article, the presented study is based on a modification in Gegenbauer wavelets
method. The modeled problem is presented to analyze the phenomena of transfer of heat of …

In this paper, an extension of the Hermite matrix polynomials is introduced. Some relevant
matrix functions appear in terms of the two-variable Hermite matrix polynomials …

The paper is devoted to a new extension in Gegenbauer wavelet method (GWM) to
investigate the transfer of heat and MHD boundary-layer flow of ferrofluids beside a flat plate …

In this paper the definition of Hermite-Hermite matrix polynomials is introduced starting from
the Hermite matrix polynomials. An explicit representation, a matrix recurrence relation for …

In this study we introduce a new type generalization of Chebyshev matrix polynomials of
second kind by using the integral representation. We obtain their matrix recurrence relations …

In this paper, we introduce a new generalization of the Hermite matrix polynomials
expansions of some relevant matrix functions appearing in the solution of differential …

The aim of this paper is to define and study of the Gegenbauer matrix polynomials of two
variables. An explicit representation, a three-term matrix recurrence relations, differential …

The classical Jacobi matrix polynomials only for commutative matrices were first studied by
Defez et al.[E. Defez, L. Jódar, A. Law. Jacobi matrix differential equation, polynomial …