$ f $-Statistical convergence on topological modules
Copyright policy )$ f $-Statistical convergence on topological modules
<abstract><p>The classical notion of statistical convergence has recently been transported to the scope of real normed spaces by means of the $ f $-statistical convergence for $ f $ a modulus function. Here, we go several steps further and extend the $ f $-statistical convergence to the scope of uniform spaces, obtaining particular cases of $ f $-statistical convergence on pseudometric spaces and topological modules.</p></abstract>
- University of Cádiz Spain
- Siirt University Turkey
f-statistical convergence, T57-57.97, Applied mathematics. Quantitative methods, metric space, Summability in abstract structures, Ideal and statistical convergence, uniform space, Uniform structures and generalizations, QA1-939, statistical convergence, topological module, \(f\)-statistical convergence, f -statistical convergence, Mathematics
f-statistical convergence, T57-57.97, Applied mathematics. Quantitative methods, metric space, Summability in abstract structures, Ideal and statistical convergence, uniform space, Uniform structures and generalizations, QA1-939, statistical convergence, topological module, \(f\)-statistical convergence, f -statistical convergence, Mathematics
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