A new estimate for Hölder approximation by Bernstein operators

H. Gonska; J. Prestin; G. Tachev

doi:10.1016/j.aml.2012.03.029

A new estimate for Hölder approximation by Bernstein operators

H. Gonska^*, J. Prestin, G. Tachev

^*Corresponding author for this work

Institute of Mathematics

3 Citations (Scopus)

Abstract

In this work we discuss the rate of simultaneous approximation of Hölder continuous functions by Bernstein operators, measured by Hölder norms with different exponents. We extend the known results on this topic.

Original language	English
Journal	Applied Mathematics Letters
Volume	26
Issue number	1
Pages (from-to)	43-45
Number of pages	3
ISSN	0893-9659
DOIs	https://doi.org/10.1016/j.aml.2012.03.029
Publication status	Published - 01.01.2013

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title = "A new estimate for H{\"o}lder approximation by Bernstein operators",

abstract = "In this work we discuss the rate of simultaneous approximation of H{\"o}lder continuous functions by Bernstein operators, measured by H{\"o}lder norms with different exponents. We extend the known results on this topic.",

author = "H. Gonska and J. Prestin and G. Tachev",

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AU - Prestin, J.

AU - Tachev, G.

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N2 - In this work we discuss the rate of simultaneous approximation of Hölder continuous functions by Bernstein operators, measured by Hölder norms with different exponents. We extend the known results on this topic.

AB - In this work we discuss the rate of simultaneous approximation of Hölder continuous functions by Bernstein operators, measured by Hölder norms with different exponents. We extend the known results on this topic.

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JO - Applied Mathematics Letters

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A new estimate for Hölder approximation by Bernstein operators

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