度量(数据仓库)
数学
可靠性(半导体)
公制(单位)
灵敏度(控制系统)
理论(学习稳定性)
模糊逻辑
模糊数
计算机科学
数学优化
应用数学
算法
模糊集
数据挖掘
人工智能
机器学习
量子力学
电子工程
物理
工程类
经济
功率(物理)
运营管理
作者
Hong Sun,Yang Zhang,Qiang Cai,Guiwu Wei,Zhi-Wen Mo
标识
DOI:10.1016/j.eswa.2022.119114
摘要
Z-numbers, as relatively emerging fuzzy numbers, are to a large extent close to human language. For this reason, the Z-number is a powerful tool for representing expert evaluation information. However, the Z-number is more complex than the general structure of fuzzy numbers since it consists of both the fuzzy restriction A and the reliability measure B. As a result, calculating of the Z-number is a very complex process. This paper uses a modified Wasserstein distance to measure the distance between two Z-numbers, which avoids the loss of information better than the existing metric. Then a new decision model is constructed by combining the Z-Wasserstein distance with the exponential TODIM method(exp-TODIM), which is less susceptible to changes in parameters and has good stability. Next, a detailed example of choosing a reasonable carbon storage site is given to illustrate the feasibility of the exp-TODIM method with wasserstein distance. Finally, a sensitivity analysis is given to illustrate the stability of the method, and a comparative analysis is used to state the advantages of the method.
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