We aim to design this special issue for researchers interested in Pure and Applied Mathematics, in general and Applied Analysis, in particular. This special issue aims to present theory, methods, and applications of recent works on special functions and polynomials such as Hypergeometric function, Laguerre polynomials, Bernoulli polynomials, Euler polynomials. Each paper that will be published in this special issue aims at enriching the understanding of current research problems, theories and applications on some special functions and polynomials. The emphasis will be to present the deep developments concerning an idea in full detail, and also contain the most recent advances made in the area of special functions and polynomials.
Some special functions and polynomials play an important role in differential equations, inequalities and approximation theory. They possess important properties such as recurrence and explicit relations, summation formulae, symmetric and convolution identities, algebraic properties etc. These polynomials are useful and possess potential for applications in certain problems of number theory, combinatorics, classical and numerical analysis, theoretical physics, approximation theory and other fields of pure and applied mathematics.
Thus, this special issue is expected to be beneficial for researchers interested in mathematics having applications in pure and applied mathematics using the tools mainly from the broad mathematical grouping. This special issue would also provide deeper insights to researchers about the current developments.
