犹豫模糊语言集(hesitant fuzzy linguistic term set,HFLTS)是指语言变量的取值为语言术语集的一个有序且连贯的子集.文章对基于HFLTS的理论发展进行了综述.首先介绍了HFLTS的含义及起源,随后分别对犹豫模糊语言信息的融合理论、测度...犹豫模糊语言集(hesitant fuzzy linguistic term set,HFLTS)是指语言变量的取值为语言术语集的一个有序且连贯的子集.文章对基于HFLTS的理论发展进行了综述.首先介绍了HFLTS的含义及起源,随后分别对犹豫模糊语言信息的融合理论、测度理论、偏好关系理论以及决策方法进行了概述.最后展望了HFLTS理论未来的研究方向.展开更多
The problem of fusing multiagent preference orderings, with information on agent＇s importance being incomplete certain with respect to a set of possible courses of action, is described. The approach is developed for ...The problem of fusing multiagent preference orderings, with information on agent＇s importance being incomplete certain with respect to a set of possible courses of action, is described. The approach is developed for dealing with the fusion problem described in the following sections and requires that each agent provides a preference ordering over the different alternatives completely independent of the other agents, and the information on agent＇s importance is incomplete certain. In this approach, the ternary comparison matrix of the alternatives is constructed, the eigenvector associated with the maximum eigenvalue of the ternary comparison matrix is attained so as to normalize priority vector of the alternatives. The interval number of the alternatives is then obtained by solving two sorts of linear programming problems. By comparing the interval numbers of the alternatives, the ranking of alternatives can be generated. Finally, some examples are given to show the feasibility and effectiveness of the method.展开更多
文摘犹豫模糊语言集(hesitant fuzzy linguistic term set,HFLTS)是指语言变量的取值为语言术语集的一个有序且连贯的子集.文章对基于HFLTS的理论发展进行了综述.首先介绍了HFLTS的含义及起源,随后分别对犹豫模糊语言信息的融合理论、测度理论、偏好关系理论以及决策方法进行了概述.最后展望了HFLTS理论未来的研究方向.
基金This project was supported by the National Natural Science Foundation of China(70631004).
文摘The problem of fusing multiagent preference orderings, with information on agent＇s importance being incomplete certain with respect to a set of possible courses of action, is described. The approach is developed for dealing with the fusion problem described in the following sections and requires that each agent provides a preference ordering over the different alternatives completely independent of the other agents, and the information on agent＇s importance is incomplete certain. In this approach, the ternary comparison matrix of the alternatives is constructed, the eigenvector associated with the maximum eigenvalue of the ternary comparison matrix is attained so as to normalize priority vector of the alternatives. The interval number of the alternatives is then obtained by solving two sorts of linear programming problems. By comparing the interval numbers of the alternatives, the ranking of alternatives can be generated. Finally, some examples are given to show the feasibility and effectiveness of the method.
