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Rate of convergence of Chlodowsky operators for functions with derivatives of bounded variation.

Karsli, Harun — 2008

Applied Mathematics E-Notes [electronic only]

Rate of convergence of Chlodowsky type Durrmeyer operators.

Ibikli, Ertan; Karsli, Harun — 2005

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Simultaneous approximation for the Phillips-Bézier operators.

Gupta, Vijay; Agrawal, P.N.; Karsli, Harun — 2006

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

On convergence of $q$ -Chlodovsky-type MKZD operators

Harun Karsli; Vijay Gupta — 2013

Matematički Vesnik

On the rates of convergence of Chlodovsky-Kantorovich operators and their Bézier variant

Paulina Pych-Taberska; Harun Karsli — 2009

Commentationes Mathematicae

In the present paper we consider the Bézier variant of Chlodovsky-Kantorovich operators $K_{n - 1, α} f$ for functions $f$ measurable and locally bounded on the interval $[0, \infty)$ . By using the Chanturiya modulus of variation we estimate the rate of pointwise convergence of $K_{n - 1, α} f (x)$ at those $x 0$ at which the one-sided limits $f (x +)$ , $f (x -)$ exist.

Voronovskaya-Type Theorems for Derivatives of the Bernstein-Chlodovsky Polynomials and the Szász-Mirakyan Operator

Paul Leo Butzer; Harun Karsli — 2009

Commentationes Mathematicae

This paper is devoted to a study of a Voronovskaya-type theorem for the derivative of the Bernstein–Chlodovsky polynomials and to a comparison of its approximation effectiveness with the corresponding theorem for the much better-known Szász–Mirakyan operator. Since the Chlodovsky polynomials contain a factor $b_{n}$ tending to infinity having a certain degree of freedom, these polynomials turn out to be generally more efficient in approximating the derivative of the associated function than does the Szász...

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Currently displaying 1 – 6 of 6

Rate of convergence of Chlodowsky operators for functions with derivatives of bounded variation.

Rate of convergence of Chlodowsky type Durrmeyer operators.

Simultaneous approximation for the Phillips-Bézier operators.

On convergence of $q$ -Chlodovsky-type MKZD operators

On the rates of convergence of Chlodovsky-Kantorovich operators and their Bézier variant

Voronovskaya-Type Theorems for Derivatives of the Bernstein-Chlodovsky Polynomials and the Szász-Mirakyan Operator

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Formula preview

Currently displaying 1 – 6 of 6

Rate of convergence of Chlodowsky operators for functions with derivatives of bounded variation.

Rate of convergence of Chlodowsky type Durrmeyer operators.

Simultaneous approximation for the Phillips-Bézier operators.

On convergence of q -Chlodovsky-type MKZD operators

On the rates of convergence of Chlodovsky-Kantorovich operators and their Bézier variant

Voronovskaya-Type Theorems for Derivatives of the Bernstein-Chlodovsky Polynomials and the Szász-Mirakyan Operator

On convergence of $q$ -Chlodovsky-type MKZD operators