Results 21 to 30 of about 77 (63)

Rough sets models inspired by supra-topology structures. [PDF]

Artif Intell Rev, 2023
Al-Shami TM, Alshammari I.
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ON INTUITIONISTIC FUZZY IDEALS BITOPOLOGICAL SPACES

JOURNAL OF ADVANCES IN MATHEMATICS, 2016
In this paper  we  introduce  the  notion  of  intuitionistic  fuzzy  ideals in intuitionistic  fuzzy  bitopological  spaces  and  we  prove  some  results  about  it .
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On Generalized Compactness in Fuzzy Bitopological Spaces

European Journal of Pure and Applied Mathematics
The main objective of this research is to study some types of generalized closed sets in fuzzy bitopology including $(i,j)-g\alpha-cld$, $(i,j)-gs-cld$, $(i,j)-gp-cld$, and $(i,j)-g\beta-cld$. We then present basic theorems for determining their relationships and explain their properties, such as closure and interior.
Ahlam Ahmed Alharbi, Adem Kilicman
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On fuzzy b-locally open sets in bitopological spaces

Songklanakarin Journal of Science and Technology (SJST), 2015
In this article we introduce the notion of fuzzy b-locally open (bLO) sets, fuzzy bLO* sets, fuzzy bLO** sets in fuzzy bitopological spaces and obtain several characterizations and some properties of these sets. Also we introduce the notion of fuzzy b-locally continuous functions on bitopological spaces.
Binod Chandra Tripathy, Shyamal Debnath
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On fuzzy soft b-open sets in fuzzy soft bitopological space

Journal of Mathematics and Computer Science, 2020
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A Note on Fuzzy Pairwise R0 Bitopological Spaces

Journal of Ultra Scientist of Physical Sciences Section A, 2016
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*- Connectedness in Intuitionistic Fuzzy Ideal Bitopological spaces

University of Thi-Qar Journal, 2019
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Some separation axioms in fuzzy soft bitopological spaces

Journal of Mathematical and Computational Science, 2018
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On fuzzy bitopological spaces

Fuzzy Sets and Systems, 1995
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A Kandil, S A El-Sheikh
exaly   +2 more sources

A new approach to fuzzy bitopological spaces

Information Sciences, 2001
Corresponding to a given fuzzy bitopological space \((X,\tau_1,\tau_2)\), the author introduces a supra-fuzzy topology \(\tau_s\) which is generated by a supra-fuzzy closure operator [the author with \textit{A. Kandil} and \textit{A. A. Nouh}, Fuzzy Sets Syst. 74, No.
S A El-Sheikh
exaly   +2 more sources