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The optimal group continuous logarithm compatibility measure for interval multiplicative preference relations based on the COWGA operator

机译:基于COWGA算子的区间乘积偏好关系的最优群连续对数相容性度量

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摘要

The calculation of compatibility measures is an important technique employed in group decision-making with interval multiplicative preference relations. In this paper, a new compatibility measure called the continuous logarithm compatibility, which considers risk attitudes in decision-making based on the continuous ordered weighted geometric averaging (COWGA) operator, is introduced. We also develop a group continuous compatibility model (GCC Model) by minimizing the group continuous logarithm compatibility measure between the synthetic interval multiplicative preference relation and the continuous characteristic preference relation. Furthermore, theoretical foundations are established for the proposed model, such as the sufficient and necessary conditions for the existence of an optimal solution, the conditions for the existence of a superior optimal solution and the conditions for the existence of redundant preference relations. In addition, we investigate certain conditions for which the optimal objective function of the GCC Model guarantees its efficiency as the number of decision-makers increases. Finally, practical illustrative examples are examined to demonstrate the model and compare it with previous methods. (C) 2015 Elsevier Inc. All rights reserved.
机译:相容性度量的计算是具有区间乘积偏好关系的群体决策中的一项重要技术。本文介绍了一种新的相容性测度,称为连续对数相容性,该测度考虑了基于连续有序加权几何平均(COWGA)算子的决策风险态度。通过最小化合成区间乘积偏好关系和连续特征偏好关系之间的组连续对数兼容性度量,我们还开发了组连续兼容性模型(GCC模型)。此外,为提出的模型建立了理论基础,例如存在最优解的充要条件,存在最优最优解的条件以及存在冗余偏好关系的条件。此外,我们研究了某些条件,随着决策者数量的增加,GCC模型的最佳目标函数可保证其最佳效率。最后,研究了一些实际的示例,以演示该模型并将其与以前的方法进行比较。 (C)2015 Elsevier Inc.保留所有权利。

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