Some stronger forms of fuzzy continuous mapping on fuzzy topological spaces
TL;DR: The introduction and study of the concepts of certain classes of functions between fuzzy topological spaces, characterized and investigated mainly in the light of the notions of q-neighbourhoods, quasi-coincidence, fuzzy δ-closure and ds-NEighbourhips.
Abstract: The paper is devoted to the introduction and study of the concepts of certain classes of functions between fuzzy topological spaces. Each of these functions presents a stronger form of the fuzzy continuous functions. These maps have been characterized and investigated mainly in the light of the notions of q-neighbourhoods, quasi-coincidence, fuzzy δ-closure and ds-neighbourhoods. They have also been compared as to their mutual dependence as also with regard to their interactions with certain other fuzzy non-continuous functions.
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Cites background from "Some stronger forms of fuzzy contin..."
...Completely continuous functions and results related to the product in fuzzy topological spaces were introduced in [7] and [3], respectively....
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References
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