2024, Vol. 5, Issue 2, Part B
Integration of fuzzy Set theory with α - γ operators in biotopological space analysis
Author(s): Anuradha Parmar and Anjali Srivastava
Abstract: The most complex of the (Fuzzy-set theory) with space biotopological borders α-γ Α fundamentally very forcibly flake the uncertainty and the mentioned location-specific imprecision problems in topological structures. In the current paper, the feasibility of the use of fuzzy sets within bi-topological spaces has been researched in a more comprehensive way. The paper's α-γ operators have been looked upon as the major players in a better comprehension of the sketch of a bitopological space. A new set of a fuzzy bitopological space with α-γ operators was launched in this paper, and, in certain instances, theoretical and practical implications were derived. The article highlights the use of the above the ground for refining the already existing traditional concepts in topology and thus the extension of analysis to the domains of complex systems whose classical treatments fall short. We demonstrate in a mathematically strict way, together with the help of appropriate examples, the capacity of these operators in sectors such as decision-making, pattern recognition, and spatial analysis.
DOI: https://doi.org/10.22271/math.2024.v5.i2b.162
Pages: 131-134 | Views: 85 | Downloads: 28
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How to cite this article:
Anuradha Parmar and Anjali Srivastava. Integration of fuzzy Set theory with α - γ operators in biotopological space analysis. Journal of Mathematical Problems, Equations and Statistics. 2024; 5(2): 131-134. DOI: 10.22271/math.2024.v5.i2b.162
