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杨威

硕士生导师
教师姓名:杨威
教师拼音名称:yangwei
所在单位:理学院
学历:研究生(博士)毕业
性别:女
学位:博士学位
职称:教授
在职信息:在职
毕业院校:西安交通大学
所属院系:理学院
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论文成果
The quasi-arithmetic triangular fuzzy OWA operator based on Dempster-Shafer theory
发布时间:2024-08-09    点击次数:

所属单位:理学院

发表刊物:Journal of Intelligent & Fuzzy Systems

关键字:中文关键字:多属性决策;三角模糊数;Dempster-Shafer 理论;集结算子,英文关键字:Multiple attribute decision making, triangular fuz

摘要:The belief structure quasi-arithmetic triangular fuzzy ordered weighted averaging (BS-QTFOWA) operator is developed by extending the quasi-arithmetic ordered weighted averaging operator to accommodate triangular fuzzy values by using Dempster- Shafer theory of evidence. The characteristics of the proposed operator are as follows: triangular fuzzy values are used to depict uncertain and fuzzy information; Dempster-Shafer theory of evidence is used to model uncertainty existing in the knowledge of attributes; quasi-arithmetic ordered weighted averaging operator is used to aggregate evaluation values, which can provide decision maker a complete view of the decision problem. The special cases of the BS-QTFOWA operator are analyzed and the properties of it are studied. A new multiple attribute decision making method based on the new operator is presented to aggregate triangular fuzzy information. Finally, a numerical example of supplier selection problem is given to illustrate the flexibility and practical advantages of our new decision making method.

备注:杨威(SCI)

合写作者:PangYongfeng

第一作者:杨威

论文类型:期刊论文

卷号:卷:26

期号:期:

页面范围:页:1123–1135

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发表时间:2014-11-01