Wijsman rough \(\lambda \)-weak statistical convergence of order \(\alpha \) of triple sequence of functions
Summary: In this paper, using the concept of natural density, we introduce the notion of Wijsman rough \(\lambda \) weak statistical convergence of order \(\alpha \) triple sequence of functions. We define the set of Wijsman rough \(\lambda \) weak statistical convergence of order \(\alpha \) of limit points of a triple sequence spaces of functions and obtain Wijsman \(\lambda \)-weak statistical convergence of order \(\alpha \) criteria associated with this set. Later, we prove that this set is closed and convex and also examine the relations between the set of Wijsman rough \(\lambda \)-weak statistical convergence of order \(\alpha \) of cluster points and the set of Wijsman rough \(\lambda \) weak statistical convergence of order \(\alpha \) limit points of a triple sequences of functions.
Wijsman rough \(\lambda^{\alpha}\) statistical convergence
scientific article; zbMATH DE number 6714197