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A new group ranking approach for ordinal preferences based on group maximum consensus sequences

机译:基于群体最大共识序列的序数偏好的新群体排名方法

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摘要

Group ranking problems involve aggregating individual rankings to generate group ranking which represents consolidated group preference. Group ranking problems are commonly applied in real-world decision making problems; however, supporting a group decision-making process is difficult due to the existence of multiple decision-makers, each with his/her own opinions. Hence, determining how to best aid the group ranking process is an important consideration. This study aims to determine a total ranking list which meets group consensus preferences for group ranking problems. A new group consensus mining approach based on the concept of tournament matrices and directed graphs is first developed; an optimization model involving maximum consensus sequences is then constructed to achieve a total ranking list. Compared to previous methods, the proposed approach can generate a total ranking list involving group consensus preferences. It can also determine maximum consensus sequences without the need for tedious candidate generation processes, while also providing flexibility in solving ranking problems using different input preferences that vary in format and completeness. In addition, consensus levels are adjustable. (C) 2015 Elsevier B.V. All rights reserved.
机译:组排名问题涉及汇总个人排名以生成代表合并组偏好的组排名。小组排名问题通常应用于现实世界中的决策问题;但是,由于存在多个决策者,每个决策者都有自己的见解,因此很难支持团队决策过程。因此,确定如何最好地帮助小组排名过程是一个重要的考虑因素。这项研究旨在确定一个总排名列表,该列表满足团体排名问题的团体共识偏好。首先开发了一种基于锦标赛矩阵和有向图的新的团体共识挖掘方法;然后,构建涉及最大共识序列的优化模型,以获得总排名列表。与以前的方法相比,所提出的方法可以生成涉及群体共识偏好的总排名列表。它也可以确定最大的共识序列,而无需繁琐的候选生成过程,同时还提供了使用格式和完整性不同的不同输入首选项来解决排名问题的灵活性。此外,共识水平是可调的。 (C)2015 Elsevier B.V.保留所有权利。

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