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- Ekrem Savas, Mohammad Mursaleen
- Inf. Sci.
- 2004

Nanda 1 studied sequence of fuzzy numbers and showed that the set of all convergent sequences of fuzzy numbers form a complete metric space. Nuray 2 proved the inclusion relations between the set of statistically convergent and lacunary statistically convergent sequences of fuzzy numbers. Kwon and Shim 3 studied statistical convergence and lacunary… (More)

- Ekrem Savas
- Inf. Sci.
- 2000

- Bipan Hazarika, Ekrem Savas
- Mathematical and Computer Modelling
- 2011

In this paper we introduce certain new sequence spaces of fuzzy numbers defined by Iconvergence using sequences of Orlicz functions and a difference operator of orderm. We study some basic topological and algebraic properties of these spaces. Also we investigate the relations related to these spaces. © 2011 Elsevier Ltd. All rights reserved.

- Pratulananda Das, Ekrem Savas, Sanjoy Kr. Ghosal
- Appl. Math. Lett.
- 2011

- Ekrem Savaş, E. Savaş
- 2011

The purpose of this paper is to introduce and study a new concept of strong fuzzy real-valued double Aconvergence sequences with respect to an Orlicz function. Also, some properties of the resulting fuzzy real-valued sequence spaces are examined. In addition, we define the double A-statistical convergence and establish some connections between the spaces of… (More)

- Ekrem Savas, Pratulananda Das
- Appl. Math. Lett.
- 2011

In this paper we make a new approach to the notions of [V , λ]-summability and λstatistical convergence by using ideals and introduce new notions, namely, I − [V , λ]summability and I − λ-statistical convergence. We mainly examine the relation between these two new methods as also the relation between I − λ-statistical convergence and I-statistical… (More)

- Ekrem Savas
- Inf. Sci.
- 2000

- Ekrem Savas, Richard F. Patterson
- Appl. Math. Lett.
- 2006

- Ekrem Savas
- Applied Mathematics and Computation
- 2010

In this paper, we introduce the concept of λ-statistical convergence in n-normed spaces. Some inclusion relations between the sets of statistically convergent and λ-statistically convergent sequences are established. We find its relations to statistical convergence, (C,1)-summability and strong (V, λ)-summability in n-normed spaces.