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Fuzzy Proper Mapping
Fuzzy Proper Mapping

Fuzzy rw-Connectedness and Fuzzy rw
Fuzzy rw-Connectedness and Fuzzy rw

FUZZY SEMI α-IRRESOLUTE FUNCTIONS 1. Introduction The fuzzy
FUZZY SEMI α-IRRESOLUTE FUNCTIONS 1. Introduction The fuzzy

... introduced and developed by Chang [4] and since then various notions in classical topology have been extended to fuzzy topological spaces. The concept of semi αirresolute functions was introduced in [8]. In this paper we introduce and study several interesting properties of the fuzzy version of semi ...
PDF
PDF

ON FUZZY ALMOST CONTRA γ-CONTINUOUS FUNCTIONS K
ON FUZZY ALMOST CONTRA γ-CONTINUOUS FUNCTIONS K

UTILIZING SUPRA α-OPEN SETS TO
UTILIZING SUPRA α-OPEN SETS TO

view full paper - International Journal of Scientific and Research
view full paper - International Journal of Scientific and Research

On the forms of continuity for fuzzy functions
On the forms of continuity for fuzzy functions

... Proof. Let µ be any fuzzy open set in Y . Since Y is fuzzy PΣ , there exists a family Ψ whose members are fuzzy regular closed set of Y such that µ = ∨{ρ : ρ ∈ Ψ}. Since f is fuzzy almost contra-β-continuous, f −1 (ρ) is fuzzy β-open in X for each ρ ∈ Ψ and f −1 (µ) is fuzzy β-open in X. Therefore, ...


... present paper, we introduce and characterize the notion of fuzzy L-Hausdorff spaces which is a generlization of some fuzzy concepts by using a fuzzy L-open sets , we also define the class of fuzzy irresolute functions via fuzzy topological ideals and investigate its relation to fuzzy L-Hausdorff spa ...
Gδ–SEPARATION AXIOMS IN ORDERED FUZZY TOPOLOGICAL
Gδ–SEPARATION AXIOMS IN ORDERED FUZZY TOPOLOGICAL

ON Compactly fuzzy
ON Compactly fuzzy

ON PRE-I-OPEN SETS, SEMI-I-OPEN SETS AND bI
ON PRE-I-OPEN SETS, SEMI-I-OPEN SETS AND bI

on fuzzy ˛-continuous multifunctions
on fuzzy ˛-continuous multifunctions

Some types of fuzzy open sets in fuzzy topological groups
Some types of fuzzy open sets in fuzzy topological groups

... and extended in a straight-forward manner some concepts of crisp topological spaces to fuzzy topological spaces. Rosenfeld [3] formulated the elements of a theory of fuzzy groups. A notion of a fuzzy topological group was proposed by foster [4].in In this paper, we introduce some types of fuzzy open ...
On Fuzzy δ-I-Open Sets and Decomposition of Fuzzy α-I
On Fuzzy δ-I-Open Sets and Decomposition of Fuzzy α-I

... for some x∈X will be denoted by A(x). For any two fuzzy sets A and B in (X,τ), A≤B if and only if A(x)≤B(x) for each x∈X. A fuzzy set in (X,τ) is said to be quasi-coincident with a fuzzy set B, denoted by AqB, if there exists x∈X such that A(x) + B(x) >1 [16]. A fuzzy set V in (X,τ) is called a q-ne ...
Soft ̃ Semi Open Sets in Soft Topological Spaces
Soft ̃ Semi Open Sets in Soft Topological Spaces

CHARACTERIZATIONS OF FUZZY α
CHARACTERIZATIONS OF FUZZY α

Fuzzy g**- Closed Sets
Fuzzy g**- Closed Sets

on fuzzy weakly semiopen functions
on fuzzy weakly semiopen functions

Fuzzy Irg- Continuous Mappings
Fuzzy Irg- Continuous Mappings

... we have obtained a finite fuzzy Irg -open sub cover of A. Therefore A is fuzzy IRGO-compect relative to X. Theorem 3.9: A fuzzy Irg -continuous image of a fuzzy IRGO-compact fuzzy ideal topological space is fuzzy compact. Proof: Let f: (X, τ, I)→(Y, ) be a fuzzy Irg -continuous mapping from a fuzzy ...
maximal fuzzy topologies
maximal fuzzy topologies

... a fuzzy set A of (X,T) is said to be "compact" <£> each filter basis B such that every finite intersection of members of B is quasi-coincident with A, (AA) A A ^ 0, \ £ B. To distinguish from the above compactness notion let us denote this by "compact*". In a similar manner one can also define "Lind ...
b − I-OPEN SETS AND DECOMPOSITION OF CONTINUITY VIA
b − I-OPEN SETS AND DECOMPOSITION OF CONTINUITY VIA

pdf
pdf

Weak forms of S-α-open sets and decompositions of continuity via
Weak forms of S-α-open sets and decompositions of continuity via

View PDF - Journal of Computer and Mathematical Sciences
View PDF - Journal of Computer and Mathematical Sciences

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Continuous function

In mathematics, a continuous function is, roughly speaking, a function for which small changes in the input result in small changes in the output. Otherwise, a function is said to be a discontinuous function. A continuous function with a continuous inverse function is called a homeomorphism.Continuity of functions is one of the core concepts of topology, which is treated in full generality below. The introductory portion of this article focuses on the special case where the inputs and outputs of functions are real numbers. In addition, this article discusses the definition for the more general case of functions between two metric spaces. In order theory, especially in domain theory, one considers a notion of continuity known as Scott continuity. Other forms of continuity do exist but they are not discussed in this article.As an example, consider the function h(t), which describes the height of a growing flower at time t. This function is continuous. By contrast, if M(t) denotes the amount of money in a bank account at time t, then the function jumps whenever money is deposited or withdrawn, so the function M(t) is discontinuous.
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