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∈ …

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] …

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 …

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 …

In this research article, we construct a new sequence of Baskakov–Stancu–Durrmeyer
operators including the shape parameter α and study the uniform convergence of these …

This study presents a generalized approach to Bézier curves and surfaces by utilizing the
blending (α, λ, s)-Bernstein basis. The (α, λ, s)-Bernstein basis introduces shape parameters …

In the present paper, we introduce Stancu-Chlodowsky type (λ, q)-Bernstein operators and
investigate their approximation properties. We obtain convergence properties of these …

This paper deals with some approximation properties of Stancu-Kantorovich variant of
Sz\'{a} sz-Mirakjan operators based on B\'{e} zier basis functions with shape parameter …

In this paper, some approximation properties of $(p, q) $-analogue of Bernstein-Stancu
Operators has been studied. Rate of statistical convergence by means of modulus of …

In this paper, we investigate the properties of timelike and spacelike shifted-knots Bézier
surfaces in Minkowski space-E 1 3. These surfaces are commonly used in mathematical …