In this note, we derive some approximation properties of the generalized Bernstein-Kantorovich type operators based on two nonnegative parameters considered by A. Kajla [Appl. Math. Comput. 2018]. We establish Voronovskaja type asymptotic theorem for these operators. The rate of convergence for differential functions whose derivatives are of bounded variation is also derived. Finally, we show the convergence of the operators by illustrative graphics in Mathematica software to certain functions
In this note we present a Kantorovich variant of the operators proposed by [X. Y. Chen, J. Q. Tan, Z...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
In the present article we investigate a variant of the Kantorovich type modification defined by Kajl...
AbstractIn this paper we study the rate of convergence of two Bernstein–Bézier type operatorsB(α)nan...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
The purpose of this paper is to introduce a Kantorovich variant of Lupas-Stancu operators based on P...
AbstractMost of the conjectures and open problems related to the global approximation by Kantorovich...
The Bernstein operator is one of the important topics of approximation theory in which it has been s...
AbstractThe largest subclass of C[0, ∞) for which the Bernstein-type operator Ln is a pointwise appr...
ARAL, Ali/0000-0002-2024-8607WOS: 000492157300011Since the introduction of Bernstein operators, many...
AbstractSome well-known Bernstein-type operators are exhibited as limits, in an appropriate sense, o...
In this paper, we introduce a bivariate Kantorovich variant of the combination of Chlodowsky and Sza...
AbstractIn the present paper we study the pointwise and uniform convergence properties of a family o...
In this note we consider an approximation operator of Kantorovich type in which expression appears a...
In this note we present a Kantorovich variant of the operators proposed by [X. Y. Chen, J. Q. Tan, Z...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
In the present article we investigate a variant of the Kantorovich type modification defined by Kajl...
AbstractIn this paper we study the rate of convergence of two Bernstein–Bézier type operatorsB(α)nan...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
The purpose of this paper is to introduce a Kantorovich variant of Lupas-Stancu operators based on P...
AbstractMost of the conjectures and open problems related to the global approximation by Kantorovich...
The Bernstein operator is one of the important topics of approximation theory in which it has been s...
AbstractThe largest subclass of C[0, ∞) for which the Bernstein-type operator Ln is a pointwise appr...
ARAL, Ali/0000-0002-2024-8607WOS: 000492157300011Since the introduction of Bernstein operators, many...
AbstractSome well-known Bernstein-type operators are exhibited as limits, in an appropriate sense, o...
In this paper, we introduce a bivariate Kantorovich variant of the combination of Chlodowsky and Sza...
AbstractIn the present paper we study the pointwise and uniform convergence properties of a family o...
In this note we consider an approximation operator of Kantorovich type in which expression appears a...
In this note we present a Kantorovich variant of the operators proposed by [X. Y. Chen, J. Q. Tan, Z...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
In the present article we investigate a variant of the Kantorovich type modification defined by Kajl...