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Prioritized Aggregation Operators and Correlated Aggregation Operators for Hesitant 2-Tuple Linguistic Variables

机译:犹豫的2元组语言变量的优先聚合运算符和相关的聚合运算符

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The aggregation operator is a potential tool to fuse the information derived from multisources, which has been applied in group decision, combination classification and scheduling clusters successfully. To better characterize complex decision situations and capture complex opinions of decision-makers (DMs), aggregation operators are required to be explored from different viewpoints. In view of information fusion of hesitant 2-tuple linguistic variables, this paper establishes four new aggregation operators, which are called the hesitant 2-tuple linguistic prioritized weighted averaging (H2TLPWA) aggregation operator, hesitant 2-tuple linguistic prioritized weighted geometric (H2TLPWG) aggregation operator, hesitant 2-tuple linguistic correlated averaging (H2TLCA) aggregation operator, and hesitant 2-tuple linguistic correlated geometric (H2TLCG) aggregation operator, respectively. The H2TLPWA aggregation operator and H2TLPWG aggregation operator can characterize the prioritization relationship of the aggregated arguments. The H2TLCA aggregation operator and H2TLCG aggregation operator can describe dependencies between criteria in decision-making problem solving. Moreover all aggregation operation operators have the properties of idempotency, boundedness and monotonicity, and the H2TLCA aggregation operator and H2TLCG aggregation operator are also verified to be symmetric functions. In addition, the H2TLPWA aggregation operator and H2TLCA aggregation operator are employed to settle multicriteria decision-making problems with hesitant 2-tuple linguistic terms. By virtue of predefining discrete initial linguistic labels with symmetrical distribution, the detailed steps of the decision-making process with an example are given to illustrate their practicality and effectiveness.
机译:聚合算子是融合多源信息的潜在工具,已成功应用于群体决策,组合分类和调度集群。为了更好地表征复杂的决策情况并捕获决策者(DM)的复杂意见,需要从不同的角度探索聚合算子。针对犹豫的二元组语言变量的信息融合,本文建立了四个新的聚合算子,分别称为犹豫的二元组语言优先加权平均(H2TLPWA)聚合算子,犹豫的二元组语言优先加权几何(H2TLPWG)聚合算子,犹豫的2元组语言相关平均(H2TLCA)聚合算子和犹豫的2元组语言相关几何(H2TLCG)聚合算符。 H2TLPWA聚合运算符和H2TLPWG聚合运算符可以表征聚合参数的优先级关系。 H2TLCA聚合运算符和H2TLCG聚合运算符可以描述决策问题解决中标准之间的依赖性。此外,所有聚合运算符都具有幂等,有界和单调性,并且还验证了H2TLCA聚合运算符和H2TLCG聚合运算符是对称函数。此外,H2TLPWA聚合运算符和H2TLCA聚合运算符用于解决带有犹豫的2元组语言术语的多准则决策问题。通过预定义具有对称分布的离散初始语言标签,给出了决策过程的详细步骤并举例说明了它们的实用性和有效性。

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