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Dual Bipolar Measures of Atanassov's Intuitionistic Fuzzy Sets

机译:Atanassov直觉模糊集的对偶双极度量

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Measures of Atanassov's intuitionistic fuzzy sets (AIFSs), such as subsethood, cardinality, distance, similarity, correlation, and evaluation functions, are often used in application problems. This paper investigates such measures from various perspectives. First, based on the relative relations of an AIFS to other AIFSs, four functions, namely superiority, noninferiority, determinacy, and nonhesitancy, are constructed, which consist of dual bipolar scales, namely (superiority, noninferiority) and (determinacy, nonhesitancy). Then, the proposed measures of AIFSs are axiomatically defined using the dual bipolar scales. Geometrical demonstrations, in general, show consistency between the proposed measures and existing ones. However, unlike existing measures, the proposed measures can highlight the significant features of AIFSs. In addition, the attitude of decision makers is also implanted in measures to allocate the importance in the dual bipolar scales. Two numerical examples are used to demonstrate the applicability and distinctiveness of the proposed measures.
机译:Atanassov的直觉模糊集(AIFS)的度量,例如子集,基数,距离,相似性,相关性和评估函数,经常用于应用程序问题中。本文从各种角度研究了此类措施。首先,基于AIFS与其他AIFS的相对关系,构造了四个功能,即优越性,非劣性,确定性和非犹豫性,其由双双极尺度构成,即(优越性,非劣性)和(确定性,非犹豫性)。然后,使用双双极量表从公理上定义AIFS的建议度量。一般而言,几何演示表明了拟议措施与现有措施之间的一致性。但是,与现有措施不同,拟议措施可以突出AIFS的重要功能。此外,决策者的态度也植入了在双双极性量表中分配重要性的措施中。通过两个数值例子验证了所提措施的适用性和独特性。

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