Dual hesitant Pythagorean fuzzy Bonferroni mean operators in multi-attribute decision making

IF 1.1 4区 计算机科学 Q4 AUTOMATION & CONTROL SYSTEMS
Xiyue Tang, G. Wei
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引用次数: 13

Abstract

In this paper, we investigate the multiple attribute decision making problems based on the Bonferroni mean operators with dual Pythagorean hesitant fuzzy information. Firstly, we introduce the concept and basic operations of the dual hesitant Pythagorean fuzzy sets, which is a new extension of Pythagorean fuzzy sets. Then, motivated by the idea of Bonferroni mean operators, we have developed some Bonferroni mean aggregation operators for aggregating dual hesitant Pythagorean fuzzy information. The prominent characteristic of these proposed operators are studied. Then, we have utilized these operators to develop some approaches to solve the dual hesitant Pythagorean fuzzy multiple attribute decision making problems. Finally, a practical example for supplier selection in supply chain management is given to verify the developed approach and to demonstrate its practicality and effectiveness.
多属性决策中的对偶犹豫毕达哥拉斯模糊Bonferroni均值算子
本文研究了具有双毕达哥拉斯犹豫模糊信息的基于Bonferroni均值算子的多属性决策问题。本文首先介绍了对偶犹豫毕达哥拉斯模糊集的概念和基本运算,它是对毕达哥拉斯模糊集的一种新的扩展。然后,在Bonferroni均值算子思想的激励下,我们开发了一些Bonferroni均值聚合算子,用于对偶犹豫毕达哥拉斯模糊信息的聚合。研究了这些算子的显著特性。然后,我们利用这些算子开发了一些方法来解决对偶犹豫毕达哥拉斯模糊多属性决策问题。最后,以供应链管理中的供应商选择为例,验证了该方法的实用性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Archives of Control Sciences
Archives of Control Sciences Mathematics-Modeling and Simulation
CiteScore
2.40
自引率
33.30%
发文量
0
审稿时长
14 weeks
期刊介绍: Archives of Control Sciences welcomes for consideration papers on topics of significance in broadly understood control science and related areas, including: basic control theory, optimal control, optimization methods, control of complex systems, mathematical modeling of dynamic and control systems, expert and decision support systems and diverse methods of knowledge modelling and representing uncertainty (by stochastic, set-valued, fuzzy or rough set methods, etc.), robotics and flexible manufacturing systems. Related areas that are covered include information technology, parallel and distributed computations, neural networks and mathematical biomedicine, mathematical economics, applied game theory, financial engineering, business informatics and other similar fields.
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