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首页> 外文期刊>Information Sciences: An International Journal >A fuzzy multi-criteria decision-making model by associating technique for order preference by similarity to ideal solution with relative preference relation
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A fuzzy multi-criteria decision-making model by associating technique for order preference by similarity to ideal solution with relative preference relation

机译:与具有相对偏好关系的理想解相似的订单偏好关联技术的模糊多准则决策模型

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摘要

Generally, classical multi-criteria decision-making (MCDM) methods were extended to encompass uncertainty and vagueness of messages under fuzzy environment for solving decision-making problems, especially for technique for order preference by similarity to ideal solution (TOPSIS). In the fuzzy extension of TOPSIS, fuzzy numbers comparison and aggregation based on fuzzy preference relation are important issues to compute distance values between alternatives and ideal (or anti-ideal) solution or rank feasible alternatives, because lots of messages are reserved by fuzzy preference relation. However, fuzzy preference relation on pair-wise comparison is commonly too complex to calculate. To avoid the drawback, we use a relative preference relation improved from fuzzy preference relation in the fuzzy extension of TOPSIS for computing distance values between alternatives and ideal (or anti-ideal) solution, or obtaining relative closeness coefficients of alternatives. Thus the relative preference relation on fuzzy numbers will be associated with TOPSIS under fuzzy environment to develop a fuzzy multi-criteria decision-making (FMCDM) model. Through the association above, FMCDM problems can be easily solved by the model. Further, we compare the proposed model with other methods to demonstrate the model's feasibility and rationality.
机译:通常,经典的多准则决策方法(MCDM)已扩展为涵盖模糊环境下消息的不确定性和模糊性,以解决决策问题,尤其是类似于理想解决方案的订单偏好技术(TOPSIS)。在TOPSIS的模糊扩展中,基于模糊偏好关系的模糊数比较和聚合是计算替代方案与理想(或反理想)解决方案之间的距离值或对可行替代方案进行排名的重要问题,因为许多消息都是通过模糊偏好关系保留的。然而,成对比较的模糊偏好关系通常太复杂而无法计算。为了避免该缺点,我们使用从TOPSIS的模糊扩展中的模糊偏好关系改进的相对偏好关系来计算替代方案与理想(或反理想)解决方案之间的距离值,或获取替代方案的相对接近系数。因此,在模糊环境下,模糊数的相对偏好关系将与TOPSIS相关联,从而建立模糊多准则决策模型。通过上述关联,该模型可以轻松解决FMCDM问题。此外,我们将提出的模型与其他方法进行了比较,以证明该模型的可行性和合理性。

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