Approximation degree of a Kantorovich variant of Stancu operators based on Polya-Eggenberger distribution

This paper is a continuation of the work done by Deo et al. (Appl. Math. Comput. 273, 281-289, 2016), in which the authors have established some approximation properties of the Stancu-Kantorovich operators based on Polya-Eggenberger distribution. We obtain some direct results for these operators by means of the Lipschitz class function, the modulus of continuity and the weighted space. Also, we study an approximation theorem with the aid of the unified Ditzian-Totik modulus of smoothness phi(f;t),01 and the rate of convergence of the operators for the functions having a derivative which is locally of bounded variation on [0, infinity).