Abstract
In the present paper, we introduce new sequence spaces by using Musielak-Orlicz function and a generalized -difference operator on p–metric space. Some topological properties and inclusion relations are also examined.
Highlights
Throughout w, χ and L2 denote the classes x of all, gai and analytic scalar valued single sequences, respectively
The growing interest in this field is strongly stimulated by the treatment of recent problems in elasticity, fluid dynamics, calculus of variations, and differential equations
Some initial works on double sequence spaces is found in Bromwich [1]
Summary
Throughout w, χ and L2 denote the classes x of all, gai and analytic scalar valued single sequences, respectively. Let (xmn) be a double sequence of real or complex numbers. M,n=1 mn give one space is said to be convergent if and only if the double sequence (Smn) is convergent, where: The vector space of all double analytic sequences are usually denoted by L2.
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