In this paper, we focus on pointwise and weighted approximation properties of newly
defined Stancu variant of λ-Schurer operators. We establish a direct local approximation …

In this study, we present a link between approximation theory and summability methods by
constructing bivariate Bernstein-Kantorovich type operators on an extended domain with …

We use wavelets to define the Kantorovich variant of q-Baskakov type operators, and for 1≤
p<∞, we study the L p-approximation. Let ξ be any positive constant and Ψ k (x) be any …

An alternative approach, known today as the Bernstein polynomials, to the Weierstrass
uniform approximation theorem was provided by Bernstein. These basis polynomials have …

In this article, we apply weighted A− statistical convergence to obtain some general
approximation results for λ− Bernstein operators. We prove a weighted A− statistical …

The primary objective of this work is to explore various approximation properties of Stancu
variant generalized (λ, μ)-Bernstein operators. Various moment estimates are analyzed, and …

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 …

In this article, we introduce generalized beta extension of Sz a´ sz-integral type operators
and study their approximation properties. First, we calculate the some estimates for these …

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 …

The aim of present article is to introduce the Szász-Beta operators in terms of Hermite
Polynomial. We calculate some estimates and then discuss convergence theorems and …