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Let be a fuzzy map on.
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Amapping T from the set X into F ( Y ) is said to be a fuzzy mapping.
A mapping T is said to be a fuzzy mapping if T is a mapping from X into F ( Y ).
A mapping (F:mathfrak{U}rightarrowmathfrak{V}) is said to be a fuzzy mapping, i.e., (F(mu) inmathfrak{V}) for each (muinmathfrak {U}).
Let ((X,d)) be a complete metric space and T be a fuzzy mapping from X into (W(X)) with (x_{0}in X).
Corollary 3.5 Let ( X, d ) be a left K-sequentially complete quasi-pseudo-metric space and T : X → W ∗ ( X ) be a fuzzy mapping.
Theorem 3.3 Let ( X, d ) be a right K-sequentially complete quasi-pseudo-metric space, x 0 ∈ X, r > 0 and T : X → W ′ ( X ) be a fuzzy mapping.
Theorem 3.1 Let ( X, d ) be a left K-sequentially complete quasi-pseudo-metric space, x 0 ∈ X, r > 0 and T : X → W ∗ ( X ) be a fuzzy mapping.
Let ( X, d ) be a complete metric space and F be a fuzzy mapping from X into W ( X ) and x 0 ∈ X.
Let A i : Ω i × D X → F ( S i ) be a fuzzy mapping, and let a i : D X → ( 0, 1 ] be a fuzzy function. Let ψ i : Ω i × D X × S i → R ∪.
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