On \(S^L_\lambda(I)\)-asymptotically statistical equivalence of sequences of sets

DOI10.1155/2013/602963zbMath1286.40004OpenAlexW2063691074WikidataQ58996555 ScholiaQ58996555MaRDI QIDQ2449008

Fatih Nuray, Ömer Kişi

Publication date: 6 May 2014

Published in: ISRN Mathematical Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2013/602963

Mathematics Subject Classification ID

Ideal and statistical convergence (40A35)

Related Items (8)

Wijsman asymptotical I_2-statistically equivalent double set sequences of order η ⋮ Statistical convergence on non-Newtonian calculus ⋮ λ− Wijsman statistical convergence on time scales ⋮ On Wijsman \(\mathcal{I}_{2}\)-lacunary statistical convergence for double set sequences ⋮ Unnamed Item ⋮ Unnamed Item ⋮ New convergence definitions for sequences of sets ⋮ Wijsman asymptotic lacunary \(\mathcal{I}_2\)-invariant equivalence for double set sequences

Cites Work

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• On asymptotically lacunary statistical equivalent set sequences
• On strongly \(\lambda\)-summable sequences of fuzzy numbers
• ON STATISTICAL CONVERGENCE
• ON ASYMPTOTICALLY λ-STATISTICAL EQUIVALENT SEQUENCES OF FUZZY NUMBERS
• Convergence of Sequences of Convex Sets, Cones and Functions. II
• Convergence of sequences of convex sets, cones and functions
• Sur la convergence statistique

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