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Application of Choquet integral in solving multi-attribute decision making problems

机译:Choquet积分在解决多属性决策问题中的应用

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Aggregation is one of the imperative phases in solving a multi-attribute decision making (MADM) problems where the performance values of each choice will be composed into single score. Based on these final scores, the decision maker (DM) will make the decision by selecting, ranking or sorting the choices. The major issue in aggregation phase is most of the DMs are being ignorant or insensitive to the aspect of interaction between evaluation criteria while aggregating the performance values. Therefore, this paper intended to offer an appraisal on definition and several properties of aggregation operator, types of aggregation operator, and finally suggests Choquet integral operator and its associated fuzzy measure as the most appropriate tool in solving MADM problems. The suggested operator considers the interaction among evaluation criteria during aggregation. A simple numerical example is presented to emphasize the advantage of Choquet integral. However, the complexity of applying Choquet integral is discussed as well to provide some indications for future study.
机译:聚合是解决多属性决策(MADM)问题的必不可少的阶段之一,在该问题中,每个选择的性能值都将组合为一个分数。基于这些最终分数,决策者(DM)将通过选择,排名或排序选择来做出决策。聚合阶段的主要问题是,大多数DM在聚合性能值时对评估标准之间的交互方面一无所知或不敏感。因此,本文旨在对聚合算子的定义和若干性质,聚合算子的类型进行评估,最后提出Choquet积分算子及其相关的模糊测度是解决MADM问题的最合适工具。建议的运算符考虑聚合过程中评估标准之间的交互作用。给出了一个简单的数值示例,以强调Choquet积分的优势。但是,讨论了应用Choquet积分的复杂性,也为将来的研究提供了一些指示。

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