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An axiomatic approach to the estimation of interval-valued preferences in multi-criteria decision modeling

机译:多准则决策建模中一种区间值偏好估计的公理方法

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In this paper we explore multi-dimensional preference estimation from imprecise (interval) data. Focusing on different multi-criteria decision models, such as PROMETHEE, ELECTRE, TOPSIS or VIKOR, and their extensions dealing with imprecise data, preference modeling is examined with respect to a suggested set of axioms. Their performance is evaluated and some specific problems are identified, regarding the satisfaction of the proposed axioms as well as some difficulty on how to properly understand the uncertainty of the interval-valued outcome and its respective preference situation. In consequence, the Weighted Overlap Dominance (WOD) method is examined, which has been explicitly designed for interval data, thus satisfying the proposed axioms, and clearly identifying the preference relational situation for all pairs of alternatives.
机译:在本文中,我们探索了来自不精确(间隔)数据的多维偏好估计。着眼于不同的多准则决策模型,例如PROMETHEE,ELECTRE,TOPSIS或VIKOR,以及它们对不精确数据的扩展,针对一组建议的公理对偏好建模进行了研究。对它们的性能进行了评估,并发现了一些有关所提出公理的满意度的具体问题,以及在如何正确理解区间值结果的不确定性及其各自的偏好情况方面的一些困难。结果,检查了加权重叠优势(WOD)方法,该方法已明确设计用于区间数据,从而满足了所提出的公理,并清楚地确定了所有替代方案对的偏好关系情况。

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