Note on $f_\lambda$-statistical convergence
Stuti Borgohain, Ekrem Savas

TL;DR
This paper explores $_\lambda$-statistical convergence, introduces $f_\lambda$-summability, and investigates their relationships, advancing the understanding of generalized convergence concepts in mathematical analysis.
Contribution
It introduces the concept of $f_\lambda$-summability and examines its relation to $_\lambda$-statistical convergence, expanding the theoretical framework of convergence methods.
Findings
Established properties of $_\lambda$-statistical convergence.
Defined and analyzed $f_\lambda$-summable sequences.
Demonstrated connections between $f_\lambda$-summability and $_\lambda$-statistical convergence.
Abstract
In this article, we study about the -statistical convergence with respect to the density of moduli and find some results related to statistical convergence as well. Also we introduce the concept of -summable sequence and try to investigate some relation between the -summability and module -statistical convergence.
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Taxonomy
TopicsApproximation Theory and Sequence Spaces · Iterative Methods for Nonlinear Equations
