On Generalized Paranormed Statistically Convergent Sequence Spaces Defined by Orlicz Function

Some Paranormed Difference Double Sequence Spaces Defined by Orlicz Function

In this article we introduce some vector valued difference paranormed double sequence spaces defined by Orlicz function. We study some of their properties like solidness, symmetricity, completeness etc. and prove some inclusion results.

Some Difference Paranormed Sequence Spaces Defined by Orlicz Functions

In this paper we introduce the difference paranormed sequence spaces c0(M,∆m, p), c(M,∆ n m, p) and `∞(M,∆ n m, p) respectively. We study their different properties like completeness, solidity, monotonicity, symmetricity etc. We also obtain some relations between these spaces as well as prove some inclusion results.

Bipul Sarma STATISTICALLY CONVERGENT DIFFERENCE DOUBLE SEQUENCE SPACES DEFINED BY ORLICZ FUNCTION

In this article we introduce some statistically convergent difference double sequence spaces defined by Orlicz function. Completeness of the spaces will be proved. We study some of their other properties like solidness, symmetricity etc. and prove some inclusion results.

Some Classes of Almost Convergent Paranormed Sequence Spaces Defined by Orlicz Functions

Some Generalized Lacunary statistically difference double semi- normed sequence spaces defined by Orlicz function

In this article, we have introduced the idea of statistically convergent generalized difference lacunary double sequence spaces 2 [ ( , , , )] n w M p q θ Δ , 2 0 [ ( , , , )] n w M p q θ Δ and defined over a semi norm space (X, q). Also we have study some basic properties and obtained some inclusion relations between them.