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2-Tuple Linguistic Hesitant Fuzzy Aggregation Operators and Its Application to Multi-Attribute Decision Making

机译:二元语言犹豫模糊聚合算子及其在多属性决策中的应用

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摘要

In this paper, a new class of uncertain linguistic variables called 2-tuple linguistic hesitant fuzzy sets (2-TLHFSs) is defined, which can express complex multi-attribute decision-making problems as well as reflect decision makers' hesitancy, uncertainty and inconsistency. Besides, it can avoid information and precision losing in aggregation process. Firstly, several new closed operational laws based on Einstein t-norm and t-conorm are defined over 2-TLHFSs, which can overcome granularity and logical problems of existing operational laws. Based on the new operational laws, 2-tuple linguistic hesitant fuzzy Einstein weighted averaging (2-TLHFEWA) operator and 2-tuple linguistic hesitant fuzzy Einstein weighted geometric (2-TLHFEWG) operator are proposed, and some of their properties are investigated. Then, a new model method based on similarity to ideal solution is proposed to determine weights of attribute, which takes both subjective and objective factors into consideration. Finally, a linguistic hesitant fuzzy multi-attribute decision making procedure is developed by means of 2-TLHFEWA and 2-TLHFEWG operators. An example is given to illustrate the practicality and efficiency of the proposed approach.
机译:本文定义了一类称为2-元组语言犹豫模糊集(2-TLHFS)的不确定语言变量,它可以表达复杂的多属性决策问题,并反映决策者的犹豫,不确定和不一致。此外,它可以避免聚合过程中信息和精度的损失。首先,在2-TLHFS上定义了一些基于爱因斯坦t范式和t-conorm的新的封闭运营法则,可以克服现有运营法则的粒度和逻辑问题。基于新的运算规律,提出了2元组语言犹豫模糊爱因斯坦加权平均算子(2-TLHFEWA)和2元组语言犹豫模糊爱因斯坦加权几何(2-TLHFEWG)算子,并研究了它们的一些性质。在此基础上,提出了一种基于理想解相似度的模型确定属性权重的新方法。最后,利用2-TLHFEWA和2-TLHFEWG算子开发了一种语言犹豫的模糊多属性决策程序。举例说明了该方法的实用性和有效性。

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