The aim of this research is to examine various statistical approximation properties with
respect to Kantorovich\textit {\text {\texthtq}}-Baskakov operators using wavelets. We discuss …

This article explores a Chlodowsky-type extension of Szász operators using the general-
Appell polynomials. The convergence properties of these operators are established by …

In this paper, we introduce a novel class of blending-type Bernstein–Kantorovich operators.
These operators depend on three parameters: α, γ, and s. We establish results on the …

In this study, we establish a new class of Kantorovich-Stancu type α, λ, s− Bernstein
operators via an adaptation of Bézier bases which are formulated with the inclusion of the …

In this article, a novel Schurer form of λ-Bernstein operators augmented by Bézier basis
functions is presented by utilizing the features of shifted knots. The shifted knots form of …

The current paper presents the λ-Bernstein operators through the use of newly developed
variant of Stancu-type shifted knots polynomials associated by Bézier basis functions …

The aim of present article is to introduce the Szász-integral type sequences of operators in
terms of Hermite polynomials and gamma function. Further, we calculate some estimates at …

In this manuscript, a new family of (λ, μ)-Bernstein–Kantorovich operators are introduced. A
Kovovkin type approximation theorem is obtained, the rate of convergence and A-statistical …

Through the real polynomials of the shifted knots, the α-Bernstein–Kantorovich operators are
studied in their Stancu form, and the approximation properties are obtained. We obtain some …

In this article, we use the notion of lacunary statistical convergence of order (α, β) to
introduce new sequence spaces by lacunary sequence, invariant means defined by …