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首页> 外文期刊>International journal of computational intelligence systems >Some Hybrid Geometric Aggregation Operators with 2-tuple Linguistic Information and Their Applications to Multi-attribute Group Decision Making
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Some Hybrid Geometric Aggregation Operators with 2-tuple Linguistic Information and Their Applications to Multi-attribute Group Decision Making

机译:具有二元组语言信息的混合几何聚合算子及其在多属性群决策中的应用

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摘要

A new method is developed to solve multi-attribute group decision making (MAGDM) problem in which the attribute values, attribute weights and expert weights are all in the form of 2-tuple linguistic information. First, the operation laws for 2-tuple linguistic information are defined and the related properties of the operation laws are studied. Then, some new hybrid geometric aggregation operators with 2-tuple linguistic information are developed, involving the 2-tuple hybrid weighted geometric average (THWAG) operator, the 2-tuple hybrid linguistic weighted geometric average (T-HLWG) operator and the extended 2-tuple hybrid linguistic weighted geometric average (ET-HLWG) operator. These hybrid geometric aggregation operators generalize the existing 2-tuple linguistic geometric aggregation operators and reflect the important degrees of both the given 2-tuples and the ordered positions of the 2-tuples. In the proposed decision method, using the ET-HLWG operators the individual overall preference values of the alternatives are integrated into the collective ones of the alternatives, which are used to rank the alternatives. The method can sufficiently consider the importance degrees of different experts and thus relieve the influence of those unfair arguments on the decision results. A real example of evaluating university faculty is given to illustrate the proposed method and the comparison analysis demonstrates the universality and flexibility of the proposed method in this paper.
机译:针对属性值,属性权重和专家权重全部为二元组语言信息形式的多属性群决策(MAGDM)问题,提出了一种新的方法。首先,定义了二元组语言信息的运算法则,并研究了运算法则的相关性质。然后,开发了一些新的具有2元组语言信息的混合几何聚合算子,包括2元组混合加权几何平均(THWAG)算子,2元组混合语言加权几何平均(T-HLWG)算子和扩展2元组混合语言加权几何平均值(ET-HLWG)运算符。这些混合几何聚合算子对现有的2元组语言几何聚合算子进行了概括,并反映了给定2元组和2元组的有序位置的重要程度。在建议的决策方法中,使用ET-HLWG运算符,将备选方案的各个总体偏好值集成到备选方案的集合中,用于对备选方案进行排名。该方法可以充分考虑不同专家的重要性程度,从而减轻那些不公正的论点对决策结果的影响。给出了一个评价大学教师的真实例子,并通过比较分析证明了该方法的普遍性和灵活性。

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