Name: On Generalized Statistically Convergent Functions via Ideals
Creator: Savaş, Ekrem
Keywords: I? - statistical convergence, Filter, Real-valued function, I- statistical convergence, 0101 mathematics, Ideal, 01 natural sciences

descriptionPublicationkeyboard_double_arrow_right Article 01 May 2016Publisher:Natural Sciences PublishingJournal:Applied Mathematics & Information Sciences, volume 10, pages 943-947 (issn: 1935-0090, eissn: 2325-0399,

Authors: Savaş, Ekrem;

doi: 10.18576/amis/100312

handle: 11467/3818

On Generalized Statistically Convergent Functions via Ideals

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Abstract

In this paper, we introduce the notions of [V, ?]-summability and ?-statistical convergence of function by taking a nonnegative real-valued Lebesque measurable function in the interval (1, ?) and introduce new notions, namely, [V, ? ] (I)- summability, and I?-statistical convergence of function. We mainly examine the relation between these two new methods. © 2016 NSP Natural Sciences Publishing Cor.

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Istanbul Commerce University
Turkey

Keywords

I? - statistical convergence, Filter, Real-valued function, I- statistical convergence, Ideal

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