N. Subramanian

On Lacunary Almost Statistical Convergence of Generalized Difference Sequences of Fuzzy Numbers

The purpose of this paper is to introduce the concepts of lacunary almost statistical convergence and strongly almost convergence of generalized difference sequences of fuzzy numbers. We obtain some results related to these concepts. It is also shown that lacunary almost △(superscript m)θ- statistical convergence and strongly almost △(superscript m)θ- convergence are equivalent for △(superscript m)- bounded sequences of fuzzy numbers.

On Triple sequence space of Bernstein operator of Rough I- convergence pre-cauchy sequences

We introduce and study some basic properties of rough I- convergentpre-Cauchy sequences of triple sequence of Bernstein polynomials and also study the set of all rough I- limits of a pre-Cauchy sequence of triple sequence of Bernstein polynomials and relation between analytic ness and rough I- statistical convergence of pre-Cauchy sequence of a triple sequences of Bernstein polynomials .

Rough statistical convergence on triple sequences

In this paper, using the concept of natural density, we introduce the notion of rough statistical convergence of triple sequences. We define the set of rough statistical limit points of a triple sequence and obtain rough statistical convergence criteria associated with this set. Later, we prove this set is closed and convex and also examine the relations between the set of rough statistical cluster points and the set of rough statistical limit points of a triple sequence.

THE DIFFERENCE ORLICZ SPACE OF ENTIRE SEQUENCE OF FUZZY NUMBERS

In this paper we deflne and study the difierence Orlicz space of entire sequence of fuzzy numbers. We study their difierent properties and statistical convergence in these spaces.