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Intuitionistic fuzzy TOPSIS multi-attribute decision making method based on revised scoring function and entropy weight method

机译:基于修订评分函数和熵权法的直觉模糊TopSIS多属性决策方法

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摘要

In multi-attribute decision-making problems, vague decision information is well-represented by intuitionistic fuzzy sets. However, many of the scoring functions of existing methods cannot always obtain a ranking for the alternatives. In this paper, a TOPSIS -based decision-making method is proposed for multi-attribute decision-making problems in which the attribute weights are unknown and the decision information is in the form of intuitionistic fuzzy numbers. First, a revised definition of the scoring function is introduced and used to solve the intuitionistic fuzzy entropy, which is then used to objectively determine the attribute weights. Second, intuitionistic fuzzy-weighted geometric operators are used to integrate the information. The positive and negative ideal solutions of the comprehensive attribute values are determined, and the similarities between each alternative and the positive and negative ideal solutions are calculated. Finally, the alternatives set is ranked by comparing the relative closeness of the alternatives. This proposed method increases the range of applications of the traditional entropy-weighted method. Moreover, it does not require the decision-maker to specify the attribute weights in advance. The results hence tend to be more objective. Examples comparing this method with existing TOPSIS-based methods illustrate its practicality.
机译:在多属性决策问题中,模糊决策信息是由直觉模糊集合的。然而,现有方法的许多评分功能不能总是获得替代方案的排名。本文提出了一种基于顶部的决策方法,用于多属性决策问题,其中属性权重未知,决策信息是直觉模糊数的形式。首先,介绍了评分函数的修订定义,并用于解决直觉模糊熵,然后用于客观地确定属性权重。其次,直觉模糊加权几何运算符用于集成信息。确定了综合属性值的正负理想解决方案,并且计算了每个替代和正负理想解决方案之间的相似性。最后,通过比较替代方案的相对近距离来排序替代方案。该提出的方法增加了传统熵加权方法的应用范围。此外,它不需要决策者提前指定属性权重。因此,结果往往更客观。使用现有Topsis的方法比较此方法的示例说明了其实用性。

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