[PDF] Top 20 On Fuzzy e^* (δs and δp)-continuous Multifunctions

... A fuzzy set is said to be quasi-coincident with (written as $ ) [3] if () + () > 1 for some ∈ ...A fuzzy set is said to be not quasi-coincident with (written as $ ) [3] if () + () ≤ 1 for all ∈ ...A ... See full document

... the fuzzy δ closure of A are denoted and defined by cl δ ( A ) = ∩ { K : K is an IFRCS in X and A ⊆ K } and int δ ( A ) = ∪ { G : G is an IFROS in X and G ⊆ A } ...intuitionistic fuzzy e -open set ... See full document

... of fuzzy multifunction, viz., fuzzy upper (lower)  -continuous ...this fuzzy multifunction with fuzzy upper (lower)  -precontinuous multifunctions [8] have been established ... See full document

... of fuzzy ∗ -open sets generalize the classes of fuzzy e-open sets, fuzzy -semiopen sets and fuzzy -preopen ...of fuzzy ∗ -open sets are ...of fuzzy (, )-sets, fuzzy ... See full document

... the fuzzy sets A, B, C, D and E be defined as ...0.2)}, E={(a, ...the fuzzy set E is gb-closed fuzzy set in Y, but f -1 (E) = C is not gb-closed fuzzy set in ... See full document

... the fuzzy sets A, B, C, D and E be defined as ...1)}, E={(a, 0), (b, 1), (c, ...the fuzzy set E is *µ-closed fuzzy set in Y but f -1 (E) = C is ... See full document

... Where 𝐴̃, 𝐵̃, 𝐶̃, 𝐷 ̃ and Ẽ are fuzzy sets defined by: 𝐴̃  {(a, 0.9), (b, 0.6)}, 𝐵̃  {(a, 0), (b, 0.1)}, C̃  {(a, 0.9), (b, 0.5)}, D ̃  {(c, 0.9), (d, 0.8)} 𝐸̃  {(c, 0.7), (d, 0.1)}. Define a fuzzy ... See full document

... of fuzzy sets was introduced by Zadeh [14] and Atanassov [1] introduced and studied intuitionistic fuzzy ...intuitionistic fuzzy topological spaces, intuitionistic fuzzy continuity and some ... See full document

... Let A ~ and B ~ be the IFD regular subsets of E and let D ( A ~ ) and D ( B ~ ) be their IFD images respectively. Any map  : D ( A ~ )  D ( B ~ ) is IFD continuous iff for every IFD connected set A 1 ~ in ... See full document

... (a) fuzzy continuous if f -1 (G) is fuzzy open set in X for every fuzzy open set G in ...(b) Fuzzy closed if the inverse image of every fuzzy closed set of Y is fuzzy ... See full document

... of fuzzy almost e * -continuous, fuzzy weakly e * -continuous, r -fuzzy e * -compact, r -fuzzy almost e * -compactness and r - fuzzy near ... See full document

... Let E e x ∈ e X e and (V, K) be any soft open set of Y such that F (E e x ) ⊂ e (V, K) ...(E e x ) and there exists (U, E) soft pre neighborhood of ... See full document

... One of the most important and basic topics in the theory of classical point set topology and several branches of mathematics, which has been investigated by many authors, is the continuity of functions. This concept has ... See full document

... intuitionistic fuzzy sets as a noted generalization of fuzzy sets which has inspired intense research progress around this new notion of intuitionistic fuzzy ...intuitionistic fuzzy sets, ... See full document

... Theorem: 3.2 Let P be pointwise S-absorbing and Q be the pointwise T-absorbing self maps on intuitionistic fuzzy metric space ( , X M N , ,*, ) with a b * = min{ , } a b and a b = max{ , } a b for all a b , ∈ ... See full document

... Definition 1.8: F: (X, )↠ (Y, ) is upper mixed continuous(briefly U.M.C) [28] if for all xX and for every V with F(x)V there exists U containing x such that F(u)V for every uU and is lower mixed ... See full document

... of fuzzy sets was introduced by Zadeh [11] and later Atanassov [1] generalized this idea to intuitionistic fuzzy sets using the notion of fuzzy ...intuitionistic fuzzy topological spaces using ... See full document

... be fuzzy supra topological spaces. A mapping 𝑓: (𝐺, 𝜏) into (𝐻, 𝜎) is fuzzy supra contra open iff the image of each 𝜏 open fuzzy supra set is 𝜎 closed fuzzy supra ...the fuzzy subset 𝜇 ... See full document

... Theorem 2.6. If f : (X,τ)→(Y,σ) be Fαrω-continuous. Then f is Fαg-continuous. Proof: Let V be a fuzzy closed set in (Y,σ). Since f is Fαrω-continuous, f −1 (V ) is Fαrω- closed in (X,τ). Every ... See full document

... [8, 10] A subset A of a space X is said to be a-almost paracompact aalmost t-paracompct iff for every X-open cover X-open cover o and I1 _< of A there xists an X-locally finite family o[r] ... See full document