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A Choquet integral-based approach to multiattribute decision-making with correlated periods

机译:基于Choquet积分的相关时期多属性决策方法

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Dynamic multiattribute decision-making (DMADM) problems are very common in real life and meaningful as research topic. In this paper, the focus is the DMADM problems with correlated periods, in which the attribute assessment values take the form of 2-tuple linguistic values. The concept of the discrete time 2-tuple linguistic variable where is introduced to describe a collection of 2-tuple linguistic values collected from different periods. To aggregate 2-tuple information gathered in multiple periods whose importance are interdependent or interactive, the 2-tuple linguistic dynamic correlated averaging 2TDCA_∂ and the 2-tuple linguistic dynamic correlated geometric 2TDCG_∂ aggregation operators are developed based on the Choquet integral. A 2-tuple linguistic DMADM approach based on 2TDCA_∂ and 2TDCG_∂ aggregation operators is also presented. Finally, an illustrative example is given to verify the developed approach and to demonstrate its practicability and effectiveness.
机译:动态多属性决策(DMADM)问题在现实生活中非常普遍,并且具有重要的研究意义。在本文中,重点是具有相关时间段的DMADM问题,其中属性评估值采用2元组语言值的形式。引入离散时间2元组语言变量的概念,以描述从不同时期收集的2元组语言值的集合。为了聚合在重要程度相互依赖或交互的多个周期中收集的2元组信息,基于Choquet积分,开发了2元组语言动态相关平均2TDCA_∂和2元组语言动态相关几何2TDCG_∂聚合算子。还提出了一种基于2TDCA_∂和2TDCG_∂聚合运算符的二元语言DMADM方法。最后,给出了一个说明性的例子,以验证所开发的方法并证明其实用性和有效性。

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