Strongly summable Fibonacci Difference Geometric Sequences derfined by Orlicz functions
Salila Dutta, Saubhagyalaxmi Singh, Sagarika Dash
TL;DR
This paper introduces a new class of geometric sequence spaces based on Fibonacci differences and Orlicz functions, exploring their topological properties and inclusion relations.
Contribution
It defines strongly summable Fibonacci difference geometric sequence spaces using Orlicz functions and investigates their topological structure and relationships.
Findings
New geometric sequence spaces defined via Fibonacci differences and Orlicz functions
Topological properties of these sequence spaces analyzed
Inclusion relations between the spaces established
Abstract
The purpose of this paper is to introduce the space of geometric sequences that are strongly summable with respect to an Orlicz function and the Fibonacci difference sequences.Also some topological properties and inclusion relations between the resulting geometric sequence spaces are discussed here.
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Taxonomy
TopicsApproximation Theory and Sequence Spaces · Fuzzy and Soft Set Theory · Mathematical Approximation and Integration