Application of Fuzzy Topological relation in Flood Prediction

Chamuah, H. C.; Chetia, B.

doi:10.5120/21710-4830

“…The mortality rate of congenital disease in each country was marked by a rate within the interval [0,1] [5]. We try to determine the interior, exterior and boundary for the sample set of countries, to determine the countries most affected by congenital diseases for different value of α.…”

Section: Case Studymentioning

confidence: 99%

Computing the Fuzzy Topological Relations of Countries Affected by Congenital Disease

Sulaiman,

Ismail

2020

J. Al-Qadisiyah Comp. Sci. Math.

0

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There are many studies have emerged to develop a descriptive concept of the topological relationship between spatial data. In this paper, a definition based on the interior operator and the closure operator for a fuzzy computational topology was used. The concept of the basic idea is that for each element there is an interior, exterior (complement), and boundary. The interior, the exterior and the boundary of the sample of countries affected by the congenital disease based on UNICEF database were computed.

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“…Chamuah and Chetia [17] provided a proper description of the arithmetical topological fuzzy pedestaled on the closure and interior operators. They presented in their study an illustration for computing exterior and interior boundaries of India's flood influenced regions To complete the study, first we discussed the concepts of fuzzy sets insection 2 , then we discussed topological spaces insection 3 , and in section 4 we mainly classify fuzzy topological spaces, which is our main object.…”

Section: Introductionmentioning

confidence: 99%

An Introduction to Fuzzy Topological Spaces

Zahan,

Nasrin

2024

Preprint

0

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Topology has enormous applications on fuzzy set. An attention can be brought to the mathematicians about these topological applications on fuzzy set by this article. In this research, first we have classified the fuzzy sets and topological spaces, and then we have made relation between elements of them. For expediency, with mathematical view few basic definitions about crisp set and fuzzy set have been recalled. Then we have discussed about topological spaces. Finally, in the last section, the fuzzy topological spaces which is our main object we have developed the relation between fuzzy sets and topological spaces. Moreover, this article has been concluded with the examination of some of its properties and certain relationship among the closure of these spaces.

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“…Nowadays more advanced studies are happing on the application of fuzzy topological spaces. Chamuah and Chetia [17] provided a proper description of the arithmetical topological fuzzy pedestaled on the closure and interior operators. They presented in their study an illustration for computing exterior and interior boundaries of In-…”

Section: Introductionmentioning

confidence: 99%

An Introduction to Fuzzy Topological Spaces

Zahan¹,

Nasrin²

2021

APM

View full text Add to dashboard Cite

Topology has enormous applications on fuzzy set. An attention can be brought to the mathematicians about these topological applications on fuzzy set by this article. In this research, first we have classified the fuzzy sets and topological spaces, and then we have made relation between elements of them. For expediency, with mathematical view few basic definitions about crisp set and fuzzy set have been recalled. Then we have discussed about topological spaces. Finally, in the last section, the fuzzy topological spaces which is our main object we have developed the relation between fuzzy sets and topological spaces. Moreover, this article has been concluded with the examination of some of its properties and certain relationships among the closure of these spaces.

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Application of Fuzzy Topological relation in Flood Prediction

Cited by 7 publications

References 8 publications

Computing the Fuzzy Topological Relations of Countries Affected by Congenital Disease

Computing the Fuzzy Topological Relations of Countries Affected by Congenital Disease

An Introduction to Fuzzy Topological Spaces

An Introduction to Fuzzy Topological Spaces

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