Intuitionistic Fuzzy Set and Its Application in Corona Covid-19

IF 4.6 2区数学 Q1 MATHEMATICS, APPLIED

Applied and Computational Mathematics Pub Date : 2020-09-03 DOI:10.11648/J.ACM.20200905.11

A. M. Kozae, M. Shokry, M. Omran

引用次数: 11

Abstract

Intuitionistic Fuzzy set (IFS) theory plays an important role in real life and engineering problems. There are many model involving fuzzy matrices to deal with different complicated aspects. Intuitionistic fuzzy set (IFS) is useful in providing a flexible model for developing the uncertainty and vagueness involved in making decisions where the theories of uncertainty are very useful to treat with mathematics that needs to address. In other words, the application of intuitionistic fuzzy sets instead of fuzzy sets means the introduction of another degree of freedom into a set description. Intuitionistic fuzzy set (IFS) called the generalization of fuzzy sets was proposed in K. T. Atanassov. So, we can use it in decision making. We examined the definition of IFS and puts new definitions of IFS (Intuitionistic fuzzy set) in this paper and suggested its implementation in the Corona Covid-19. For several similar real-life cases the suggested approach can be applied.

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直觉模糊集及其在冠状病毒感染中的应用

直觉模糊集(IFS)理论在现实生活和工程问题中起着重要作用。有许多涉及模糊矩阵的模型来处理各种复杂的问题。直觉模糊集(IFS)可以提供一个灵活的模型，用于开发决策中涉及的不确定性和模糊性，其中不确定性理论对于处理需要解决的数学问题非常有用。换句话说，用直觉模糊集代替模糊集意味着在集合描述中引入另一个自由度。直觉模糊集(IFS)是由K. T. Atanassov提出的，称为模糊集的泛化。所以，我们可以用它来做决策。本文对IFS的定义进行了研究，提出了IFS(直觉模糊集)的新定义，并提出了IFS在新冠肺炎疫情中的实施建议。对于几个类似的现实案例，建议的方法可以应用。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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来源期刊

Applied and Computational Mathematics 数学-应用数学

CiteScore

8.80

自引率

5.00%

发文量

审稿时长

6 months

期刊介绍： Applied and Computational Mathematics (ISSN Online: 2328-5613, ISSN Print: 2328-5605) is a prestigious journal that focuses on the field of applied and computational mathematics. It is driven by the computational revolution and places a strong emphasis on innovative applied mathematics with potential for real-world applicability and practicality. The journal caters to a broad audience of applied mathematicians and scientists who are interested in the advancement of mathematical principles and practical aspects of computational mathematics. Researchers from various disciplines can benefit from the diverse range of topics covered in ACM. To ensure the publication of high-quality content, all research articles undergo a rigorous peer review process. This process includes an initial screening by the editors and anonymous evaluation by expert reviewers. This guarantees that only the most valuable and accurate research is published in ACM.