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Distance-based consensus reaching process for group decision making with intuitionistic multiplicative preference relations

机译:直观乘法偏好关系集团决策的距离基于距离共识

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The intuitionistic multiplicative preference relation uses Saaty's 1/9-9 scale to depict people's opinions from the prior and not prior aspects. Due to its objectivity in representing people's cognition, the intuitionistic multiplicative preference relation has attracted extensive attentions of scholars. In this paper, we study the distance-based consensus measures in the context of group decision-making with intuitionistic multiplicative preference relations. First of all, some new distance measures between intuitionistic multiplicative numbers/sets are proposed, which contains the improved Hamming distance, the improved Euclidean distance, and their weighted forms. Then, we investigate their desirable properties. To aid the group decision-making process, we further develop a new consensus measures regarding intuitionistic multiplicative preference relations based on the proposed distance measures. Afterwards, a new group decision-making method is proposed to solve the complex group decisionmaking problems with intuitionistic multiplicative preference relations. Finally, an example concerning the project investment selection is given to demonstrate the proposed group decision-making method, and then we compare the proposed method with other existing group decision-making methods with intuitionistic multiplicative preference relations in detail. (C) 2019 Elsevier B.V. All rights reserved.
机译:直觉的乘法偏好关系使用Saaty的1/9-9规模来描绘人们从先前而不是事先方面的意见。由于其代表人们认知的客观性,直觉的乘法偏好关系引起了广泛的学者注意到。在本文中,我们在群体决策背景下研究了基于距离的共识措施,与直觉乘法偏好关系。首先,提出了一种直觉乘法数/集之间的一些新距离措施,其中包含改进的汉明距离,改善的欧几里德距离及其加权形式。然后,我们研究了他们所需的性质。为了帮助小组决策过程,我们进一步了解关于基于拟议距离措施的直观乘法偏好关系的新共识措施。之后,提出了一种新的决策方法来解决与直觉乘法偏好关系的复杂组决策问题。最后,给出了关于项目投资选择的一个例子来证明所提出的群体决策方法,然后我们将提出的方法与其他现有的组决策方法进行详细比较,详细说明了直觉乘法偏好关系。 (c)2019年Elsevier B.V.保留所有权利。

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