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Complementary Triangular Hesitant Fuzzy Preference Relations and Their Application in Multiple Attribute Group Decision-Making

机译:互补三角犹豫的模糊偏好关系及其在多个属性组决策中的应用

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Preference relations (PRs) are an effective tool to express people's opinions over alternatives. But it is usually difficult to give accurate information using crisp numbers. The main purpose of this paper is to propose the complementary triangular hesitant fuzzy preference relations (CTHFPRs) to solve the above correlative problem. Two aggregation operators are defined and some of their properties are discussed. In addition, we give the definition of consistency and propose two methods to measure consistency for the presented preference relations. Next, a decision-making approach under triangular hesitant fuzzy environment is constructed and a numerical examples is provided to illustrate the availability of the proposed PRs and consistency measure methods.
机译:偏好关系(PRS)是一个有效的工具,以表达人们对替代方案的意见。但通常难以使​​用酥脆的数字给出准确的信息。本文的主要目的是提出互补的三角犹豫不决的模糊偏好关系(CTHFPRS)来解决上述相关问题。定义了两个聚合运算符,并讨论了它们的一些属性。此外,我们提供了一致性的定义,并提出了两种方法来测量所提出的偏好关系的一致性。接下来,构建三角形鲁道斯模糊环境下的决策方法,提供了数值示例以说明所提出的PRS和一致性测量方法的可用性。

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