In this paper, we apply four-dimensional infinite matrices to newly constructed original extension of bivariate Bernstein-Kantorovich type operators based on multiple shape parameters. We also use Bogel continuity to construct the GBS (Generalized Boolean Sum) operators for defined bivariate Kantorovich type. Moreover, we demonstrate certain illustrative graphs to show the applicability and validity of proposed operators
Abstract In the present paper, we study a new type of Bernstein operators depending on the parameter...
In the present paper, we obtain some approximation properties for the bivariate Bernstein-Durrmeyer ...
Recently, C. Mortici defined a class of linear and positive operators depending on a certain functio...
In this paper, we apply four-dimensional infinite matrices to newly constructed original extension o...
In this article, we establish an extension of the bivariate generalization of the q-Bernstein type o...
Abstract. The aim of this paper is to study the convergence and approximation properties of the biva...
In this study, we present a link between approximation theory and summability methods by constructin...
Abstract Agrawal et al. (Boll. Unione Mat. Ital. 8:169-180, 2015) introduced a Stancu-type Kantorovi...
In the present paper, we define a sequence of bivariate operators by linking the Bernstein-Chlodowsk...
We introduce a tensor-product kind bivariate operator of a new generalization of Bernstein-type rati...
Acar, Tuncer/0000-0003-0982-9459; Mohiuddine, S. A./0000-0002-9050-9104; Alotaibi, Abdullah/0000-000...
In this article, we purpose to study some approximation properties of the one and two variables of t...
In this paper, we introduce a generalization of the Kantorovich-type Bernstein operators based on q-...
Abstract In this paper, we introduce a family of GBS $GBS$ operators of bivariate tensor product of ...
Abstract In this paper, we introduce a bivariate Kantorovich variant of combination of Szász and Chl...
Abstract In the present paper, we study a new type of Bernstein operators depending on the parameter...
In the present paper, we obtain some approximation properties for the bivariate Bernstein-Durrmeyer ...
Recently, C. Mortici defined a class of linear and positive operators depending on a certain functio...
In this paper, we apply four-dimensional infinite matrices to newly constructed original extension o...
In this article, we establish an extension of the bivariate generalization of the q-Bernstein type o...
Abstract. The aim of this paper is to study the convergence and approximation properties of the biva...
In this study, we present a link between approximation theory and summability methods by constructin...
Abstract Agrawal et al. (Boll. Unione Mat. Ital. 8:169-180, 2015) introduced a Stancu-type Kantorovi...
In the present paper, we define a sequence of bivariate operators by linking the Bernstein-Chlodowsk...
We introduce a tensor-product kind bivariate operator of a new generalization of Bernstein-type rati...
Acar, Tuncer/0000-0003-0982-9459; Mohiuddine, S. A./0000-0002-9050-9104; Alotaibi, Abdullah/0000-000...
In this article, we purpose to study some approximation properties of the one and two variables of t...
In this paper, we introduce a generalization of the Kantorovich-type Bernstein operators based on q-...
Abstract In this paper, we introduce a family of GBS $GBS$ operators of bivariate tensor product of ...
Abstract In this paper, we introduce a bivariate Kantorovich variant of combination of Szász and Chl...
Abstract In the present paper, we study a new type of Bernstein operators depending on the parameter...
In the present paper, we obtain some approximation properties for the bivariate Bernstein-Durrmeyer ...
Recently, C. Mortici defined a class of linear and positive operators depending on a certain functio...