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A fuzzy group decision making model with trapezoidal fuzzy preference relations based on compatibility measure and COWGA operator

机译:基于兼容性测量和COWGA算子的梯形模糊偏好关系模糊组决策模型

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This paper proposes a fuzzy group decision-making model based on a logarithm compatibility measure with multiplicative trapezoidal fuzzy preference relations (MTFPRs) based on a continuous ordered weighted geometric averaging (COWGA) operator. New concepts are presented to measure deviation between MTFPR and its expected fuzzy preference relation. Then, an iterative algorithm is developed to help individual MTFPR reach acceptable compatibility. To determine the weights of decision makers, an optimal model is constructed using group logarithm compatibility index COWGA operator. Finally, we illustrate an example to show how it works and compare it with the existing methods. The main advantages of the proposed approach are the following: (1) The COWGA operator makes decision making more flexible; (2) an iterative and convergent algorithm is proposed to improve the compatibility of MTFPR; (3) decision makers' weights in group decision making are determined by an optimal model based on a logarithm compatibility measure.
机译:本文提出了一种基于乘法梯形模糊偏好关系(MTFPRS)的对数兼容性测量的模糊组决策模型,基于连续有序加权几何平均(COWGA)操作员。提出了新概念来测量MTFPR与其预期模糊偏好关系之间的偏差。然后,开发了一种迭代算法,以帮助各个MTFPR达到可接受的兼容性。为了确定决策者的权重,使用组对数兼容性指数COWGA操作员构建最佳模型。最后,我们说明了一个示例,以展示它是如何运作的,并将其与现有方法进行比较。所提出的方法的主要优点如下:(1)COWGA操作员决策制作更加灵活; (2)提出了一种迭代和收敛算法来提高MTFPR的兼容性; (3)集团决策中的决策者的权重由基于对数兼容性测量的最佳模型确定。

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