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Correlation coefficient of dual hesitant fuzzy sets and its application to multiple attribute decision making

机译:双重犹豫模糊集的相关系数及其在多属性决策中的应用

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摘要

A dual hesitant fuzzy set (DHFS) consists of two parts, that is, the membership hesitancy function and the nonmembership hesitancy function, supporting a more exemplary and flexible access to assign values for each element in the domain, and can handle two kinds of hesitancy in this situation. It can be considered as a powerful tool to express uncertain information in the process of group decision making. Therefore, we propose a correlation coefficient between DHFSs as a new extension of existing correlation coefficients for hesitant fuzzy sets and intuitionistic fuzzy sets and apply it to multiple attribute decision making under dual hesitant fuzzy environments. Through the weighted correlation coefficient between each alternative and the ideal alternative, the ranking order of all alternatives can be determined and the best alternative can be easily identified as well. Finally, a practical example of investment alternatives is given to demonstrate the practicality and effectiveness of the developed approach.
机译:双重犹豫模糊集(DHFS)由成员犹豫函数和非成员犹豫函数两部分组成,支持对域中每个元素分配值的示例性和灵活性更高,并且可以处理两种犹豫在这种情况下。它可以被认为是在群体决策过程中表达不确定信息的有力工具。因此,我们提出了DHFS之间的相关系数,作为犹豫模糊集和直觉模糊集的现有相关系数的新扩展,并将其应用于双重犹豫模糊环境下的多属性决策。通过每个备选方案与理想备选方案之间的加权相关系数,可以确定所有备选方案的排名顺序,并且还可以轻松确定最佳备选方案。最后,给出了投资替代方案的实际例子,以证明所开发方法的实用性和有效性。

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