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Ranking of Alternatives with Ordered Weighted Averaging Operators

机译:有序加权平均算子的备选方案排名

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Multiattribute decision making is an important part of the decision process for both individual and group problems. We incorporate the fuzzy set theory and the basic nature of subjectivity due to ambiguity to achieve a flexible decision approach suitable for uncertain and fuzzy environments. Let us consider the analytic hierarchy process (AHP) in which the labels are structured as fuzzy numbers. To obtain the scoring that corresponds to the best alternative or the ranking of the alternatives, we need to use a total order for the fuzzy numbers involved in the problem. In this article, we consider a definition of such a total order, which is based on two subjective aspects: the degree of optimism/pessimism reflected with the ordered weighted averaging (OWA) operators. A numerical example is given to illustrate the approach.
机译:多属性决策是针对个人和小组问题的决策过程的重要组成部分。由于模糊性,我们结合了模糊集理论和主观性的基本性质,以实现适用于不确定和模糊环境的灵活决策方法。让我们考虑将标签构造为模糊数字的层次分析法(AHP)。为了获得与最佳替代方案或替代方案等级相对应的评分,我们需要对问题中涉及的模糊数使用总顺序。在本文中,我们考虑这种总顺序的定义,该定义基于两个主观方面:用有序加权平均(OWA)运算符反映的乐观/悲观程度。数值例子说明了该方法。

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