Specific Types of q-Rung Picture Fuzzy Yager Aggregation Operators for Decision-Making

被引:0
|
作者
Peide Liu
Gulfam Shahzadi
Muhammad Akram
机构
[1] Shandong University of Finance and Economics,School of Management Science and Engineering
[2] University of the Punjab,Department of Mathematics
关键词
-rung picture fuzzy numbers; Yager operators; Arithmetic; Geometric; Multi-attribute decision-making problems;
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中图分类号
学科分类号
摘要
q-rung picture fuzzy sets can handle complex fuzzy and impression information by changing a parameter q based on the different hesitation degree, and Yager operator is a useful aggregation technology that can control the uncertainty of valuating data from some experts and thus get intensive information in the process of decision-making. Thus, in this paper, we develop specific types of operators, namely, q-rung picture fuzzy Yager weighted average, q-rung picture fuzzy Yager ordered weighted average, q-rung picture fuzzy Yager hybrid weighted average, q-rung picture fuzzy Yager weighted geometric, q-rung picture fuzzy Yager ordered weighted geometric and q-rung picture fuzzy Yager hybrid weighted geometric operators. We propose q-rung picture fuzzy Yager aggregation operators to handle multiple attribute decision-making problems in a modernize way. Moreover, we discuss the effect of parameter on the decision-making results. To demonstrate the superiority and advantage of our proposed method, a comparison with existing methods is presented.
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页码:1072 / 1091
页数:19
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