The main object of this paper is to construct a new generalization of the Bernstein operator,
depending on a non-negative real parameter. We investigate some elementary properties of …

In the present paper, we study a new type of Bernstein operators depending on the
parameter λ∈− 1, 1 λ∈-1,1. The Kantorovich modification of these sequences of linear …

The goal of the present manuscript is to introduce a new sequence of linear positive
operators, ie, Szász-Schurer-Beta type operators to approximate a class of Lebesgue …

In this article, we analyse the behaviour of the new family of Kantorovich type exponential
sampling series. We derive the point-wise approximation theorem and Voronovskaya type …

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 the present manuscript, we define a non-negative parametric variant of Baskakov–
Durrmeyer operators to study the convergence of Lebesgue measurable functions and …

In this article, we investigate various Bernstein-Kantorovich variants together with their
approximation properties. Nowadays, these variants of Bernstein-Kantorovich operators …

In this paper, we will propose a Durrmeyer variant of q‐Bernstein–Schurer operators. A
Bohman–Korovkin‐type approximation theorem of these operators is considered. The rate of …

The aim of this paper is to present a Stancu type Kantorovich modification of q-Bernstein-
Schurer operators introduced by Muraru (Mathematica LVI 2: 1–11, 2011) and modified by …

In this paper, we introduce a novel extension of the Bernstein-Kantorovich-Stancu type
operator of degree n with the help of multiple shape parameters. Voronovskaja and Grüss …