Chlodowsky type generalization of (p, q)-Szász operators involving Brenke type polynomials

Abstract

In this paper, we introduce a Chlodowsky variant of the Szasz operators by means of the (p, q)-integers as well as of the (p, q)-Gaussian binomial coefficients. For $$0< q <p \le 1,$$ we denote the sequence of (p, q)-Szasz operators by $$L_{n,p, q}$$ and obtain some direct theorems and results based on statistical convergence. Furthermore, we show comparisons and some illustrative graphics for the convergence of operators to a function.