AbstractIn this paper the asymptotic behavior of Szász operators for locally bounded functions f is studied at points x where f(x+) and f(x−) exist. An asymptotic estimate of this type approximation is obtained by using some techniques and results of probability theory. The estimate essentially is the best possible for continuous points of f
AbstractIn the present paper, we estimate the rate of pointwise convergence of the Bézier Variant of...
This note is a complement of the paper "Solving BSDE with adaptive control variate". It deals with t...
The difference equations ξk = af(ξk-1) + εk, where (εk) is a square integrable difference martingale...
AbstractIn the present paper, we study the rate of convergence in simultaneous approximation for the...
AbstractIn this paper we present a survey of rates of pointwise approximation of modified Gamma oper...
AbstractIn this paper we study the mixed summation–integral type operators having Szasz and Beta bas...
AbstractIn this paper we obtain a new strong type of Steckin inequality for the linear combinations ...
AbstractIn the present paper, we investigate the convergence and the approximation order of the loca...
AbstractIn this paper the approximation properties of Gamma operators Gn are studied to the locally ...
AbstractThis paper contains some theorems related to the best approximation ρn(f;E) to a function f ...
AbstractWe represent a new quantitative variant of Voronovskaja's theorem for Bernstein operator. Th...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In this paper we consider the modified Szasz-Mirakyan-Kantorovich operators for functions \(f\) inte...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractBernstein polynomials are a useful tool for approximating functions. In this paper, we exten...
AbstractIn the present paper, we estimate the rate of pointwise convergence of the Bézier Variant of...
This note is a complement of the paper "Solving BSDE with adaptive control variate". It deals with t...
The difference equations ξk = af(ξk-1) + εk, where (εk) is a square integrable difference martingale...
AbstractIn the present paper, we study the rate of convergence in simultaneous approximation for the...
AbstractIn this paper we present a survey of rates of pointwise approximation of modified Gamma oper...
AbstractIn this paper we study the mixed summation–integral type operators having Szasz and Beta bas...
AbstractIn this paper we obtain a new strong type of Steckin inequality for the linear combinations ...
AbstractIn the present paper, we investigate the convergence and the approximation order of the loca...
AbstractIn this paper the approximation properties of Gamma operators Gn are studied to the locally ...
AbstractThis paper contains some theorems related to the best approximation ρn(f;E) to a function f ...
AbstractWe represent a new quantitative variant of Voronovskaja's theorem for Bernstein operator. Th...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In this paper we consider the modified Szasz-Mirakyan-Kantorovich operators for functions \(f\) inte...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractBernstein polynomials are a useful tool for approximating functions. In this paper, we exten...
AbstractIn the present paper, we estimate the rate of pointwise convergence of the Bézier Variant of...
This note is a complement of the paper "Solving BSDE with adaptive control variate". It deals with t...
The difference equations ξk = af(ξk-1) + εk, where (εk) is a square integrable difference martingale...