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Deferred Cesàro summability and statistical convergence for double sequences of sets
Journal of Intelligent & Fuzzy Systems, 2022The main purpose of this paper is introduced the concept of deferred Cesàro mean in the Wijsman sense for double sequences of sets and then presented the concepts of strongly deferred Cesàro summability and deferred statistical convergence in the Wijsman sense for double sequences of sets.
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Wijsman regularly ideal convergence of double sequences of sets
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Deferred statistical equivalence for double sequences of sets
2023Summary: The main purpose of this paper is to introduce the concept of asymptotical deferred statistical equivalence in the Wijsman sense for double set sequences. Also, we give some properties of this concept and prove some theorems associated with this concept.
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Wijsman regularly ideal invariant convergence of double sequences of sets
2021Summary: In this paper, we introduce the notions of Wijsman regularly invariant convergence types, Wijsman regularly \((\mathcal{I}_{\sigma}, \mathcal{I}^{\sigma}_2)\)-convergence, Wijsman regularly \((\mathcal{I}^*_{\sigma}, \mathcal{I}^{\sigma *}_2)\)-convergence, Wijsman regularly \((\mathcal{I}_{\sigma}, \mathcal{I}^{\sigma}_2)\)-Cauchy double ...
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Wijsman lacunary ideal invariant convergence of double sequences of sets
2020Summary: In this paper, we study the concepts of Wijsman lacunary invariant convergence, Wijsman lacunary invariant statistical convergence, Wijsman lacunary \({\mathcal{I}}_2\)-invariant convergence \(({\mathcal{I}}^{{\sigma}{\theta}}_{W_2} )\), Wijsman lacunary \({\mathcal{I}}^\ast_2\)-invariant convergence \(({\mathcal{I}}^{\ast} {}^{{\sigma}{\theta}
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