# paper

Papers published at ICTP.

The papers published by the ICTP members before or after being ICTP members are categorized as not@ictp.

## On a generalization of Bleimann, Butzer and Hahn operators based on q-integers

Abstract We propose a class of linear positive operators based on q-integers. These operators depend on a non-negative parameter and…

## An extension based on qR-integral for a sequence of operators

Abstract The paper deals with a sequence of linear positive operators introduced via q-Calculus. We give a generalization in Kantorovich…

## Statistical convergence of a non-positive approximation process

Abstract Starting from a general sequence of linear and positive operators of discrete type, we associate its r-th order generalization. This…

## Inequalities and approximation theory

Abstract The purpose of this paper is twofold. Firstly, we present an equivalence property involving isotonic linear functionals. Secondly, by…

## Rate of convergence of a class of Bézier type operators for functions of bounded variation

Abstract By using probability methods we introduce a general a class of Bezier type linear operators. The aim of the…

## On the rate of convergence of some integral operators for functions of bounded variation

Abstract In the present paper we define a general class $$B_{n,\alpha},\alpha$$ $$\geq1$$, of Durrmeyer-Bezier type of linear positive operators. Our…

## Quantitative approximations by using scaling type functions

Abstract The focus of the paper is to study a class of linear positive operators constructed by using a quasi-scaling…

## On the rate of convergence of a positive approximation process

Abstract In this paper we are dealing with a class of summation integral operators on unbounded interval generated by a…

## Application of Popoviciu’s high convexity to the study of some sequences properties

Abstract Starting by the notion of convex funcitons of $$n$$-order introduced by Tiberiu Popoviciu, we aim to record those theorems…

## More than a summing up about Meyer-Konig and Zeller operators

Abstract AuthorsOctavian Agratini Department of Mathematics, Babes-Bolyai University, Cluj-Napoca, Romania Keywords? Paper coordinatesO. Agratini, More than a summing up about…