[PDF] Top 20 Intuitionistic Fuzzy Completely Regular Weakly Generalized Continuous Mappings

... of fuzzy sets by Zadeh 12 in 1965 and fuzzy topology by chang 2 in 1967, several researches were conducted on the generalizations of the notions of fuzzy sets and fuzzy ...of ... See full document

... introduced fuzzy sets and in 1968, Chang [2] introduced fuzzy ...of fuzzy sets and fuzzy topology, several researches were conducted on the generalizations of the notions of fuzzy sets ... See full document

... of fuzzy set has led to a rich growth of fuzzy ...of fuzzy metric in different ...of intuitionistic fuzzy set. The notion of intuitionstic fuzzy metric space defined by Park [8] ... See full document

... of intuitionistic fuzzy sets. Coker [2] introduced intuitionistic fuzzy topological spaces using the notion of intuitionistic fuzzy ...introduced intuitionistic ... See full document

... compatible mappings, Jungck and Roadhes [17] generalized the last concept to the weakly compatible mappings, which is weaken than the compatible ...[20] generalized the concept of ... See full document

... (i) intuitionistic fuzzy generalized closed set (IFGCS in short) if cl(A)  U whenever A  U and U is an IFOS in ...(ii) intuitionistic fuzzy regular generalized closed ... See full document

... On Intuitionistic fuzzy generalized continuous mappings, International Journal of Advance Foundation and research in Science & Engineering (IJAFRSE), Vol 2, Issue 10, April ... See full document

... of fuzzy sets by Zadeh [11] in 1965 and fuzzy topology by Chang [2] in 1967, several researches were conducted on the generalizations of the notions of fuzzy sets and fuzzy ...of ... See full document

... Let A be an IFCS in X. Since f−1: (Y, σ) → (X, τ) is an IFRWG continuous mapping, (f−1)−1(A) = f(A) is an IFRWGCS in Y. Then f(A) is an IFCS in Y as (Y, σ) is an IF rw T 1/2 space. Also since g −1: (Z, δ) → (Y, σ) ... See full document

... (i) intuitionistic fuzzy regular closed set (IFRCS for short) if A = cl(int(A)), (ii) intuitionistic fuzzy regular open set (IFROS for short) if A = int(cl(A)), (iii) ... See full document

... of fuzzy topology to quantum particle physics particularly in connection with both string and e (∞) , Park introduced and discussed in [21] a notion of intuitionistic fuzzy metric spaces which is ... See full document

... metric spaces, and they proved some common fixed point theorems for noncompatible mappings under strict contractive conditions. Recently, in [11] the authors extended the results of [10, 14] to symmetric spaces ... See full document

... an intuitionistic fuzzy presemi weakly closed set and intuitionistic fuzzy presemi weakly open set are ...of intuitionistic fuzzy presemi weakly closed set ... See full document

... The reverse implications are not true in the above diagram in general (see [7]). Theorem 4.9. Let f be a mapping from an IFTS (X,τ) to an IFTS (Y , κ). If f is both intu- itionistic fuzzy precontinuous and ... See full document

... (i) intuitionistic fuzzy semiopen if A ⊆ cl(int(A)) (ii) intuitionistic fuzzy α open if A ⊆ int(cl(int(A))) (iii) intuitionistic fuzzy preopen if A ⊆ int(cl(A)) (iv) ... 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 ...introduced intuitionistic ... See full document

... λ(a) = 0.5, λ(b) = 0.4, λ(c) = 0.6. (2.2) We define τ = { 0,1,λ } . Since λ is only a fuzzy open set, we have FSTSO(X) = { α : α(a) ∈ [0.5, 1], α(b) ∈ [0.4,1], α(c) ∈ [0.6,1] } . Hence for every α ∈ FSTO(X), µ ≤ α ... See full document

... a weakly prime ideal if a ∈ I or b ∈ I whenever 0 6= ab ∈ I where a, b ∈ R ...a weakly semiprime ideal if a ∈ I whenever 0 6= a 2 ∈ I where a ∈ R ... See full document

... introduces intuitionistic fuzzy π generalized semi homeomorphism and intuitionistic fuzzy iπ generalized semi homeomorphism in intuitionistic fuzzy topological ... See full document

... of intuitionistic fuzzy metric space and its ...that intuitionistic fuzzy fixed point theory has become an area of interest for specialists in fixed point theory as intuitionistic ... See full document