This paper is devoted to studying the statistical approximation properties of a sequence of
univariate and bivariate blending-type Bernstein operators that includes shape parameters α …

The goal of this research article is to introduce a sequence of α–Stancu–Schurer–
Kantorovich operators. We calculate moments and central moments and find the order of …

In this paper we present uniform convergence of a sequence of λ λ-Bernstein operators via A-
statistical convergence and power summability method. A rate of convergence of the …

The main objective of this work is to derive some approximation properties of univariate and
bivariate Kantorovich type new class Bernstein operators by means of shape parameter λ∈ …

In this article, we purpose to obtain several approximation properties of Sz\'{a} sz-Mirakjan-
Kantorovich operators with shape parameter $\lambda\in\lbrack-1, 1] $. We compute some …

This paper deals with several approximation properties for a new class of q-Bernstein
polynomials based on new Bernstein basis functions with shape parameter λ on the …

A new type Bézier bases with λ shape parameters have been defined< cite> ye</cite>. We
slightly modify these bases to establish new Bézier bases with Schurer polynomials and λ …

The main concern of this article is to acquire some approximation properties of a new class
of Bernstein polynomials based on Bézier basis functions with shape parameter λ∈[− 1, 1] …

In this paper, we construct a new sequence of Riemann-Liouville type fractional Bernstein-
Kantorovich operators Kα n (f; x) depending on a parameter α. We prove a Korovkin type …

Functions have been widely approximated by positive linear operators. Sergei Natanovich
Bernstein first used the known polynomials in the approximation theory to prove Weierstrass' …