Fuzzy Mappings Via Fuzzy $\widehat{\Omega}$-closed Sets
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Keywords:
$f\widehat{\Omega}$-int, $f\widehat{\Omega}$-cl, fuzzy contra $\widehat{\Omega}$-continuity, fuzzy almost contra $\widehat{\Omega}$-continuityAbstract
This paper aims to extend two kinds of mappings on the family of all fuzzy $\widehat{\Omega}$-closed sets in a fuzzy topological space. They are nothing but fuzzy contra $\widehat{\Omega}$-continuous and fuzzy almost contra $\widehat{\Omega}$-continuous mappings. Moreover, fuzzy $\widehat\Omega$-interior and fuzzy $\widehat\Omega$-closure have been defined and their basic properties have been derived. In classical topological space, the family of all $\widehat\Omega$-closed sets forms a topology. It has been shown that this concept can not be fuzzified by giving suitable example.
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