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A note on 'A group decision making model based on a generalized ordered weighted geometric average operator with interval preference matrices'

机译:关于“基于具有区间偏好矩阵的广义有序加权几何平均算子的群决策模型”的注释

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A recent paper by Liu, Zhang and Zhang (2014) [6] introduced a consistency index of an interval multiplicative reciprocal matrix (IMRM). In the context of group decision making, each decision maker supplies an IMRM to describe its preferences. The consistency index of each IMRM is used to rank individual IMRMs. This ordering is then employed in the aggregation process which is based on an ordered weighted geometric average operator. Furthermore, these authors devised an approach to determine importance weights of individual IMRMs. This note shows that such a consistency index highly depends on the numbering of compared objects, and the determination method of importance weights is questionable. A new consistency index is defined and used to rank individual IMRMs. A novel method is developed to obtain importance weights of individual IMRMs, and some properties are provided for the aggregation operator and the aggregated group IMRM. (C) 2017 Elsevier B.V. All rights reserved.
机译:Liu,Zhang和Zhang(2014)的最新论文[6]介绍了区间乘法倒数矩阵(IMRM)的一致性指数。在小组决策的背景下,每个决策者都提供一个IMRM来描述其偏好。每个IMRM的一致性索引用于对单个IMRM进行排名。然后在基于有序加权几何平均算子的聚合过程中采用此排序。此外,这些作者设计了一种方法来确定单个IMRM的重要性权重。该说明表明,这种一致性指标高度依赖于比较对象的编号,重要性权重的确定方法令人怀疑。定义了新的一致性索引,并将其用于对单个IMRM进行排名。开发了一种新颖的方法来获取各个IMRM的重要性权重,并为聚合算子和聚合组IMRM提供了一些属性。 (C)2017 Elsevier B.V.保留所有权利。

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