On approximation of Bernstein-Chlodowsky-Gadjiev type operators that fix e(-2x)

Abstract

that fix the function e(-2x) for x >= 0. Then, we provide the approximation properties of these newly defined operators for different types of function spaces. In addition, we focus on the rate of convergence utilizing appropriate moduli of continuity. Then, we provide the Voronovskaya-type theorem for these new operators. Finally, in order to validate our theoretical results, we provide some numerical experiments that are produced by a MATLAB complier.