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A new method of obtaining the priority weights from an interval fuzzy preference relation

机译:一种从区间模糊偏好关系中获取优先权重的新方法

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摘要

In analyzing a multiple criteria decision-making problem, the decision maker may express her/his opinions as an interval fuzzy or multiplicative preference relation. Then it is an interesting and important issue to investigate the consistency of the preference relations and obtain the reliable priority weights. In this paper, a new consistent interval fuzzy preference relation is defined, and the corresponding properties are derived. The transformation formulae between interval fuzzy and multiplicative preference relations are further given, which show that two preference relations, consistent interval fuzzy and multiplicative preference relations, can be transformed into each other. Based on the transformation formula, the definition of acceptably consistent interval fuzzy preference relation is given. Furthermore a new algorithm for obtaining the priority weights from consistent or inconsistent interval fuzzy preference relations is presented. Finally, three numerical examples are carried out to compare the results using the proposed method with those using other existing procedures. The numerical results show that the given procedure is feasible, effective and not requisite to solve any mathematical programing.
机译:在分析多准则决策问题时,决策者可以将其意见表达为区间模糊或乘法偏好关系。因此,研究偏好关系的一致性并获得可靠的优先权是一个有趣而重要的问题。本文定义了一种新的一致区间模糊偏好关系,并推导了相应的性质。进一步给出了区间模糊与可乘偏好关系之间的转换公式,表明了两个偏好关系,即一致区间模糊与可乘偏好关系可以相互转换。根据变换公式,给出了可接受的一致区间模糊偏好关系的定义。此外,提出了一种新算法,用于从一致或不一致的区间模糊偏好关系中获得优先权重。最后,进行了三个数值示例,以比较使用建议的方法和使用其他现有过程的结果。数值结果表明,给定的程序是可行的,有效的,而不是求解任何数学程序的必要条件。

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