summary:For some classes of functions $f$ locally integrable in the sense of Lebesgue or Denjoy-Perron on the interval $[0;\infty )$, the Kantorovich type modification of the Bleimann, Butzer and Hahn operators is considered. The rate of pointwise convergence of these operators at the Lebesgue or Lebesgue-Denjoy points of $f$ is estimated
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
summary:For some classes of functions $f$ locally integrable in the sense of Lebesgue or Denjoy-Perr...
In this paper we consider the modified Szasz-Mirakyan-Kantorovich operators for functions \(f\) inte...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
In this paper, we introduce a bivariate Kantorovich variant of the combination of Chlodowsky and Sza...
AbstractIn this paper, we discuss properties of convergence for the q-Meyer-König and Zeller operato...
AbstractIn the present paper, the authors make use of some results in probability theory with a view...
AbstractMost of the conjectures and open problems related to the global approximation by Kantorovich...
AbstractUniform approximation of functions of a real or a complex variable by a class of linear oper...
In this study, we define a Kantorovich type generalization of W. Meyer-Konig and K. Zeller operators...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In the present paper, using the method developed in \cite{Finta1}, we prove the existence of the lim...
AbstractWe present the complete asymptotic expansion for the operators Ln(f(t); x) of Bleimann, Butz...
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
summary:For some classes of functions $f$ locally integrable in the sense of Lebesgue or Denjoy-Perr...
In this paper we consider the modified Szasz-Mirakyan-Kantorovich operators for functions \(f\) inte...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
In this paper, we introduce a bivariate Kantorovich variant of the combination of Chlodowsky and Sza...
AbstractIn this paper, we discuss properties of convergence for the q-Meyer-König and Zeller operato...
AbstractIn the present paper, the authors make use of some results in probability theory with a view...
AbstractMost of the conjectures and open problems related to the global approximation by Kantorovich...
AbstractUniform approximation of functions of a real or a complex variable by a class of linear oper...
In this study, we define a Kantorovich type generalization of W. Meyer-Konig and K. Zeller operators...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In the present paper, using the method developed in \cite{Finta1}, we prove the existence of the lim...
AbstractWe present the complete asymptotic expansion for the operators Ln(f(t); x) of Bleimann, Butz...
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
summary:Using the $q$-Bernstein basis, we construct a new sequence $\{ L_{n} \}$ of positive linear ...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...