讨价还价问题
经济
数理经济学
纳什均衡
群体决策
微观经济学
约束(计算机辅助设计)
帕累托原理
博弈论
数学
心理学
社会心理学
运营管理
几何学
作者
Fan-Yong Meng,Zong-Run Wang,Witold Pedrycz,Chunqiao Tan
出处
期刊:IEEE transactions on systems, man, and cybernetics
[Institute of Electrical and Electronics Engineers]
日期:2024-01-01
卷期号:54 (1): 556-567
标识
DOI:10.1109/tsmc.2023.3312377
摘要
Due to the characteristic differences of decision makers (DMs), such as growth experience, educational background, social status, and personal beliefs, individual decision information often varies. It becomes more prominent in large-scale group decision making (LSGDM). Therefore, consensus discussion is necessary to make the final decision result represent all DMs’ opinions as much as possible. In this regard, this article analyzes the conflicts between individual and subgroup adjustments and between subgroup and group adjustments by the built models. Concerning intrasubgroup adjustment surplus and intersubgroup adjustment surplus, we regard them as cost allocation problems in cooperative games under the consensus constraint. Then, the two-stage Nash-bargaining consensus adjustment game (NBCAG) is introduced to make the allocation result as fair as possible. Meanwhile, the Nash-bargaining consensus adjustment scheme for LSGDM is proposed. Considering the heterogeneity of DMs and subgroups, two-stage asymmetrical NBCAGs are further constructed. In light of these results, a new LSGDM method is proposed. Numerical and comparative analysis is also performed. This article offers the first LSGDM method that emphasizes the fairness and Pareto optimality of consensus adjustment by two-stage Nash-bargaining games.
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