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首页> 外文期刊>IEEE transactions on systems, man, and cybernetics. Part B, Cybernetics >Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes
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Multiple-Attribute Group Decision Making With Different Formats of Preference Information on Attributes

机译:属性偏好信息格式不同的多属性群决策

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Interval utility values, interval fuzzy preference relations, and interval multiplicative preference relations are three common uncertain-preference formats used by decision-makers to provide their preference information in the process of decision making under fuzziness. This paper is devoted in investigating multiple-attribute group-decision-making problems where the attribute values are not precisely known but the value ranges can be obtained, and the decision-makers provide their preference information over attributes by three different uncertain-preference formats i.e., 1) interval utility values; 2) interval fuzzy preference relations; and 3) interval multiplicative preference relations. We first utilize some functions to normalize the uncertain decision matrix and then transform it into an expected decision matrix. We establish a goal-programming model to integrate the expected decision matrix and all three different uncertain-preference formats from which the attribute weights and the overall attribute values of alternatives can be obtained. Then, we use the derived overall attribute values to get the ranking of the given alternatives and to select the best one(s). The model not only can reflect both the subjective considerations of all decision-makers and the objective information but also can avoid losing and distorting the given objective and subjective decision information in the process of information integration. Furthermore, we establish some models to solve the multiple-attribute group-decision-making problems with three different preference formats: 1) utility values; 2) fuzzy preference relations; and 3) multiplicative preference relations. Finally, we illustrate the applicability and effectiveness of the developed models with two practical examples.
机译:间隔效用值,间隔模糊偏好关系和间隔乘法偏好关系是决策者在模糊性决策过程中提供其偏好信息的三种常见不确定性偏好格式。本文致力于研究属性值不确定但可获取值范围的多属性群体决策问题,决策者通过三种不同的不确定偏好格式(即: ,1)间隔效用值; 2)区间模糊偏好关系; 3)区间乘法偏好关系。我们首先利用一些函数对不确定的决策矩阵进行归一化,然后将其转换为预期的决策矩阵。我们建立了一个目标规划模型,将预期的决策矩阵与所有三种不同的不确定偏好格式进行集成,从中可以获得替代方案的属性权重和总体属性值。然后,我们使用派生的总体属性值来获取给定替代方案的排名并选择最佳方案。该模型不仅可以反映所有决策者的主观考虑和客观信息,而且可以避免在信息集成过程中丢失和扭曲给定的客观和主观决策信息。此外,我们建立了一些模型来解决具有三种不同偏好格式的多属性群体决策问题:1)效用值; 2)模糊偏好关系; 3)乘法偏好关系。最后,我们通过两个实际的例子来说明所开发模型的适用性和有效性。

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