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ON SOME KINDS OF FUZZY CONNECTED SPACES 1. Introduction
ON SOME KINDS OF FUZZY CONNECTED SPACES 1. Introduction

Supra b-compact and supra b
Supra b-compact and supra b

pdf
pdf

a study on fuzzy regular semi -open sets
a study on fuzzy regular semi -open sets

A STUDY ON FUZZY LOCALLY δ- CLOSED SETS
A STUDY ON FUZZY LOCALLY δ- CLOSED SETS

... - -locally continuous functions were introduced by B.Amudhambigai, M.K. Uma, and E. Roja [1]. In this paper, the interrelations of fuzzy locally -regular closed sets and fuzzy locally -closed sets are studied with suitable counter examples. Also, the interrelations of fuzzy locally -regular continuo ...
Approximation on Nash sets with monomial singularities
Approximation on Nash sets with monomial singularities

... The ring N(X) has been revealed crucial to develop a satisfactory theory of irreducibility and irreducible components for the semialgebraic setting [10]; as one can expect such theory extends Nash irreducibility and can be based as well on the ring of analytic functions on the semialgebraic set. Onc ...
Haar null and Haar meager sets: a survey and
Haar null and Haar meager sets: a survey and

On Intuitionistic Fuzzy Soft Topology 1 Introduction
On Intuitionistic Fuzzy Soft Topology 1 Introduction

Totally Somewhat Fuzzy Continuous and Totally Somewhat Fuzzy
Totally Somewhat Fuzzy Continuous and Totally Somewhat Fuzzy

ON FUZZY NEARLY C-COMPACTNESS IN FUZZY TOPOLOGICAL
ON FUZZY NEARLY C-COMPACTNESS IN FUZZY TOPOLOGICAL

Countable Dense Homogeneous Filters
Countable Dense Homogeneous Filters

Formal Algebraic Spaces
Formal Algebraic Spaces

this PDF file - International Journal of Mathematical Archive
this PDF file - International Journal of Mathematical Archive

On Soft πgb-Continuous Functions in Soft Topological Spaces
On Soft πgb-Continuous Functions in Soft Topological Spaces

Closed and closed set in supra Topological Spaces
Closed and closed set in supra Topological Spaces

On S-closed and Extremally Disconnected Fuzzy Topological Spaces
On S-closed and Extremally Disconnected Fuzzy Topological Spaces

Volume 11, 2007 1 MAIN ARTICLES SPACES WITH A LOCALLY
Volume 11, 2007 1 MAIN ARTICLES SPACES WITH A LOCALLY

The Simplicial Lusternik
The Simplicial Lusternik

MONODROMY AND FAITHFUL REPRESENTABILITY OF LIE
MONODROMY AND FAITHFUL REPRESENTABILITY OF LIE

Topological Dynamics: Minimality, Entropy and Chaos.
Topological Dynamics: Minimality, Entropy and Chaos.

preprint - Website of Kenshi Miyabe
preprint - Website of Kenshi Miyabe

FUZZY δ-PERFECTLY SUPER CONTINUOUS MAPPING
FUZZY δ-PERFECTLY SUPER CONTINUOUS MAPPING

NON-HAUSDORFF GROUPOIDS, PROPER ACTIONS AND K
NON-HAUSDORFF GROUPOIDS, PROPER ACTIONS AND K

... c : G(0) → R+ is a “cutoff” function (Section 6). Contrary to the Hausdorff case, the function c is not continuous, but it is the restriction to G(0) of a continuous map X 0 → R+ (see above for the definition of X 0 ). The Hilbert module E(G) is one of the ingredients in the definition of the assemb ...
EXTREMAL DISCONNECTEDNESS IN FUZZY TOPOLOGICAL
EXTREMAL DISCONNECTEDNESS IN FUZZY TOPOLOGICAL

More Functions Associated with Semi-Star-Open Sets
More Functions Associated with Semi-Star-Open Sets

... Proof: Let V be an open set in Z. Since h is contra-semi*-continuous, h-1(V) is semi*-closed in Y. Since f is semi*-irresolute, by invoking Theorem 3.13, (h∘f )-1(V)=f -1(h-1(V)) is semi*-closed in X. Hence h∘f is contra-semi*-continuous. Theorem 3.24: Let f :X⟶Y be semi*-irresolute and h:Y⟶Z be con ...
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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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