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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Entropy Measures for Interval-Valued Intuitionistic Fuzzy Sets and Their Application in Group Decision-Making
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Entropy Measures for Interval-Valued Intuitionistic Fuzzy Sets and Their Application in Group Decision-Making

机译:区间直觉模糊集的熵测度及其在群体决策中的应用

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Entropy measure is an important topic in the fuzzy set theory and has been investigated by many researchers from different points of view. In this paper, two new entropy measures based on the cosine function are proposed for intuitionistic fuzzy sets and interval-valued intuitionistic fuzzy sets. According to the features of the cosine function, the general forms of these two kinds of entropy measures are presented. Compared with the existing ones, the proposed entropy measures can overcome some shortcomings and be used to measure both fuzziness and intuitionism of these two fuzzy sets; as a result, the uncertain information of which can be described more sufficiently. These entropy measures have been applied to assess the experts’ weights and to solve multicriteria fuzzy group decision-making problems.
机译:熵测度是模糊集理论中的重要课题,许多研究者已经从不同的角度对其进行了研究。本文针对直觉模糊集和区间值直觉模糊集,提出了两种基于余弦函数的熵测度。根据余弦函数的特征,给出了这两种熵测度的一般形式。与现有方法相比,所提出的熵测度可以克服一些不足,可以用来同时度量这两个模糊集的模糊性和直觉性。结果,可以更加充分地描述其不确定信息。这些熵测度已被用于评估专家的权重并解决多准则模糊小组决策问题。

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