首页> 外文期刊>Applied Intelligence: The International Journal of Artificial Intelligence, Neural Networks, and Complex Problem-Solving Technologies >Programming model-based method for ranking objects from group decision making with interval-valued hesitant fuzzy preference relations
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Programming model-based method for ranking objects from group decision making with interval-valued hesitant fuzzy preference relations

机译:基于编程模型的分组决策与间隔估值的模糊偏好关系中的对象的方法

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Interval-valued hesitant fuzzy preference relations (IVHFPRs) are useful that allow decision makers to apply several intervals in [0, 1] to denote the uncertain hesitation preference. To derive the reasonable ranking order from group decision making with preference relations, two topics must be considered: consistency and consensus. This paper focuses on group decision making with IVHFPRs. First, a multiplicative consistency concept for IVHFPRs is defined. Then, programming models for judging the consistency of IVHFPRs are constructed. Meanwhile, an approach for deriving the interval fuzzy priority weight vector is introduced that adopts the consistency probability distribution as basis. Subsequently, this paper builds several multiplicative consistency-based programming models for estimating the missing values in incomplete IVHFPRs. A consensus index is introduced to measure the agreement degree between individual IVHFPRs, and a method for increasing the consensus level is presented. Finally, a multiplicative consistency-and-consensus-based group decision-making method with IVHFPRs is offered, and a practical decision-making problem is selected to show the application of the new method.
机译:间歇估值的犹豫不决的模糊偏好关系(IVHFPRS)可让决策者在[0,1]中允许多个间隔来表示不确定的犹豫偏好。为了从偏好关系中获取团体决策的合理排名顺序,必须考虑两个主题:一致性和共识。本文重点介绍与IVHFPRS的小组决策。首先,定义了IVHFPRS的乘法一致性概念。然后,构建了用于判断IVHFPRS一致性的编程模型。同时,引入了一种用于导出间隔模糊优先权重量向量的方法,其采用一致性概率分布。随后,本文构建了几种基于乘法基于一致性的编程模型,用于估计不完整的IVHFPRS中的缺失值。引入共识指数以衡量单个IVHFPRS之间的协议程度,并提出了增加共识水平的方法。最后,提供了一种具有IVHFPRS的乘法一致性和共识的基于群集决策方法,选择了一个实际的决策问题来显示新方法的应用。

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