Abstract
Recently, Mursaleen et al. (On (p, q)-analogue of Bernstein operators, arXiv:1503.07404) introduced and studied the (p, q)-analog of Bernstein operators by using the idea of (p, q)-integers. In this paper, we generalize the q-Bernstein-Schurer operators using (p, q)-integers and obtain a Korovkin type approximation theorem. Furthermore, we obtain the convergence of the operators by using the modulus of continuity and prove some direct theorems.