群体决策
粒度计算
计算机科学
层次分析法
决策者
观点
数学优化
数据挖掘
模糊逻辑
运筹学
数学
人工智能
粗集
政治学
艺术
视觉艺术
法学
作者
Yingying Liang,Witold Pedrycz,Jindong Qin
标识
DOI:10.1109/tfuzz.2024.3353276
摘要
In large-scale group decision making (LSGDM), the consensus result is expected to be realized explicitly through reconciling various preferences provided by decision makers based on their personalized viewpoints. A information granule consensus-based decision brings about high flexibility and promising aspects in group decision making. The consensus reaching proposals reported so far paid little attention to the merits of Granular Computing for managing LSGDM problems. This paper concerns an extension of the well-known analytic hierarchy process to the LSGDM scenario using the optimizing information granule-based consensus reaching method. The consensus measurement is first quantified using coverage and specificity to derive the optimal cluster using the Fuzzy C-Means algorithm. Then, based on the optimization model of an information granule leading from numerical to interval representation, a novel construction model of information granule from interval representations to type-2 interval representation is developed, which yields the consistency of the obtained result instead of proceeding with an extra revision. To achieve the desired consensus, a preference modification algorithm is designed to detect the adjusted decision maker and further provide adjustment suggestions following the reference decision maker. Finally, a numeric study illustrates the effectiveness and flexibility of the proposed method.
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