Higher order Kantorovich operators based on inverse Pólya–Eggenberger distribution

In this article, we provide a higher order Kantorovich type integral operators based on inverse Polya–Eggenberger distribution. We use the methods of finite differences to establish a link with the discrete operators. Also, we find the quantitative estimate for the difference of these operators with several other operators based on inverse Polya–Eggenberger distribution. In the last section, we present the convergence of these operators to some functions in pictorial form.