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First applied the concept of (p, q)-calculus in approximation theory and introduced the (p, q)-analogue of Bernstein operators. Later, based on (p, q)-integers, some approximation results for Bernstein-Stancu operators, Bernstein-Kantorovich operators, (p, q)-Lorentz operators, Bleimann-Butzer and Hahn operators and Bernstein-Shurer operators etc. Very recently, Khalid et al. have given a nice application in computer-aided geometric design and applied these Bernstein basis for construction of (p, q)-Bezier curves and surfaces based on (p, q)-integers which is further generalization of qBezier curves and surfaces. Motivated by the above mentioned work on (p, q)-approximation and its application, in this paper we study statistical approximation properties of BernsteinStancu Operators based on (p, q)-integers.

The (p; q)-Bernstein-Stancu operator of rough statistical convergence on triple sequence