AbstractIn this paper we study the rate of convergence of two Bernstein–Bézier type operatorsB(α)nandL(α)nfor bounded variation functions. By means of construction of suitable functions and the method of Bojanic and Vuillemier (J. Approx. Theory31(1981), 67–79), using some results of probability theory, we obtain asymptotically optimal estimations ofB(α)nandL(α)nfor bounded variation functions at points of continuity and points of discontinuity
The Bernstein operator is one of the important topics of approximation theory in which it has been s...
AbstractBojanic [Publ. Inst. Math. (Beograd) (N.S.) 26 (40) (1979), 57-60] gave an estimate of the r...
In this paper, we estimate the rate of pointwise convergence of the Stancu type Bernstein operators ...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
AbstractIn this paper we study the rate of convergence of two Bernstein–Bézier type operatorsB(α)nan...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In this note, we derive some approximation properties of the generalized Bernstein-Kantorovich type ...
AbstractIn the present paper, we estimate the rate of pointwise convergence of the Bézier Variant of...
AbstractLet Ln(f, x) denote the Feller operator where f is a function of bounded variation. The rate...
AbstractSome well-known Bernstein-type operators are exhibited as limits, in an appropriate sense, o...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
AbstractIn this paper, the approximation behaviours of two generalized Meyer-König and Zeller type o...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
The Bernstein operator is one of the important topics of approximation theory in which it has been s...
AbstractBojanic [Publ. Inst. Math. (Beograd) (N.S.) 26 (40) (1979), 57-60] gave an estimate of the r...
In this paper, we estimate the rate of pointwise convergence of the Stancu type Bernstein operators ...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
AbstractIn this paper we study the rate of convergence of two Bernstein–Bézier type operatorsB(α)nan...
AbstractThe rates of convergence of two Bernstein–Bézier type operators B(α)n and L(α)n for function...
AbstractAsymptotic behavior of two Bernstein-type operators is studied in this paper. In the first c...
In this note, we derive some approximation properties of the generalized Bernstein-Kantorovich type ...
AbstractIn the present paper, we estimate the rate of pointwise convergence of the Bézier Variant of...
AbstractLet Ln(f, x) denote the Feller operator where f is a function of bounded variation. The rate...
AbstractSome well-known Bernstein-type operators are exhibited as limits, in an appropriate sense, o...
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of conv...
AbstractIn this paper, the approximation behaviours of two generalized Meyer-König and Zeller type o...
AbstractLet Ln(f, x)(f ϵ C)[0, ∞)) be a Bernstein-type approximation operator as defined and studied...
The Bernstein operator is one of the important topics of approximation theory in which it has been s...
AbstractBojanic [Publ. Inst. Math. (Beograd) (N.S.) 26 (40) (1979), 57-60] gave an estimate of the r...
In this paper, we estimate the rate of pointwise convergence of the Stancu type Bernstein operators ...