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 paper we study an extension of the bivariate generalized Bernstein operators based
on a non-negative real parameters. For these operators we obtain the order of …

In this article we study an extension of the bivariate generalized Bernstein–Durrmeyer
operators based on a non-negative real parameter. For these operators we get a …

We construct the bivariate form of Bernstein–Schurer operators based on parameter α. We
establish the Voronovskaja-type theorem and give an estimate of the order of approximation …

Recent Advances in Constructive Approximation Theory deals with various recent problems
on linear positive operators. We survey upon recent research work in this domain and also …

In this paper, we study an extension of the bivariate Lupaş–Durrmeyer operators based on
Polya distribution. For these operators we get a Voronovskaja type theorem and the order of …

In this article, we consider a bivariate Chlodowsky type Szász–Durrmeyer operators on
weighted spaces. We obtain the rate of approximation in connection with the partial and …

Starting with the well‐known Bernstein operators, in the present paper, we give a new
generalization of the bivariate type. The approximation properties of this new class of …

In the present paper we introduce the $ GBS $(Generalized Boolean Sum) operators of
Durrmeyer type based on $ q $-integers and the approximation of B-continuous functions …

In this paper, we derive an inverse result for bivariate Kantorovich type sampling series for f
∈ C^(2)(R^ 2) f∈ C (2)(R 2)(the space of all continuous functions with upto second order …