Approximation for periodic functions via statistical ?-convergence

dc.contributor.author	Demirci, Kamil
dc.contributor.author	Dirik, Fadime
dc.date.accessioned	2015-04-06T13:12:25Z
dc.date.available	2015-04-06T13:12:25Z
dc.date.issued	2011
dc.description.abstract	In this study, using the concept of statistical ?-convergence which is stronger than convergence and statistical convergence we prove a Korovkin-type approximation theorem for sequences of positive linear operators defined on $C^{\ast }$ which is the space of all $2\pi $-periodic and continuous functions on $\mathbb{R}$, the set of all real numbers. We also study the rates of statistical ?-convergence of approximating positive linear operators.
dc.identifier.citation	Demirci, K., Dirik, F., "Approximation for periodic functions via statistical ?-convergence", Mathematical Communications, 16 (2011), 77-84.
dc.identifier.issn	1848-8013 (Online)
dc.identifier.issn	1331-0623 (Print)
dc.identifier.scopus	2-s2.0-79959386493
dc.identifier.uri	http://hrcak.srce.hr/index.php?show=clanak&id_clanak_jezik=102468
dc.identifier.uri	https://hdl.handle.net/11486/898
dc.identifier.wos	WOS:000291427800007
dc.language.iso	en
dc.publisher	Mathematical Communications
dc.relation.publicationcategory	Makale - Kategorisiz
dc.subject	Statistical convergence
dc.subject	Statistical ?-convergence
dc.subject	Positive linear operator
dc.subject	Korovkin-type approximation theorem
dc.subject	Periodic functions
dc.subject	Fejer polynomials
dc.title	Approximation for periodic functions via statistical ?-convergence
dc.type	Article

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