Two valued measure and summability of double sequences

Cesàro Summability of Double Sequences of Sets

In this paper, we study the concepts of Wijsman Cesàro summability and Wijsman lacunary convergence of double sequences of sets and investigate the relationship between them.

Some Summability Spaces of Double Sequences of Fuzzy Numbers

In this article we introduce and study the notions of double -lacunary strongly summable, double  Cesàro strongly summable, double  statistically convergent and double  -lacunary statistically convergent sequence of fuzzy numbers. Consequently we construct the spaces   2 F L  ,   2 F   ,   2 F S  and   2 F S  respectively and investigate the relationship among these spaces. F...

some new double sequence spaces in 2-normed spaces defined by two valued measure

in this paper, following the methods of connor, we introduce some new generalized double difference sequencespaces using summability with respect to a two valued measure, double infinite matrix and an orlicz function in 2-normed spaces which have unique non-linear structure and examine some of their properties.

Asymptotic Equivalence of Sequences and Summability

On infinite families of sequences with one and two valued autocorrelation and two valued crosscorrelation function

We show how to construct infinite families of sequences that have one and two valued autocorrelation and two valued crosscorrelation function. These sequences are obtained via the discrete Fourier transform of integer sequences. The sequences obtained can be complex valued or having entries E {O, 1, ... , p}, p prime, depending on the construction used.