Spherical fuzzy Dombi power Heronian mean aggregation operators for multiple attribute group decision-making

As a new improvement of fuzzy sets (FSs), spherical fuzzy sets (SFSs) can provide a wider space for decision-makers (DMs) to express their preference information. Spherical fuzzy aggregation operators are a vital tool for multiple attribute group decision-making (MAGDM) in spherical fuzzy environmen...

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Published inComputational & applied mathematics Vol. 41; no. 3
Main Authors Zhang, Huiyuan, Wei, Guiwu, Chen, Xudong
Format Journal Article
LanguageEnglish
Published Cham Springer International Publishing 01.04.2022
Springer Nature B.V
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Abstract As a new improvement of fuzzy sets (FSs), spherical fuzzy sets (SFSs) can provide a wider space for decision-makers (DMs) to express their preference information. Spherical fuzzy aggregation operators are a vital tool for multiple attribute group decision-making (MAGDM) in spherical fuzzy environment (SFE). Thus, the main work of this paper is to develop some new aggregation operators (AOs) to fuse spherical fuzzy information. First, based on Dombi operators and Heronian mean (HM) operator, we develop spherical fuzzy Dombi Heronian mean (SFDHM) operator, spherical fuzzy Dombi weighted Heronian mean (SFDWHM) operator, spherical fuzzy Dombi geometric Heronian mean (SFDGHM) operator and spherical fuzzy Dombi weighted geometric Heronian mean (SFDWGHM) operator. Second, considering the influence of extreme data on decision results, we utilize the merit of power average (PA) operator to further develop spherical fuzzy Dombi power Heronian mean (SFDPHM) operator, spherical fuzzy Dombi weighted power Heronian mean (SFDWPHM) operator, spherical fuzzy Dombi power geometric Heronian mean (SFDPGHM) operator and spherical fuzzy Dombi weighted power geometric Heronian mean (SFDWPGHM) operator. In the meantime, we discuss some desirable properties of these operators. Furthermore, we establish some novel MAGDM methods to aggregate spherical fuzzy numbers (SFNs) by utilizing the presented AOs. Finally, an example of enterprise resource planning (ERP) systems selection is employed to verify the applicability of the established approaches, and the effectiveness and superiority of the designed methods are proved by further comparison with the existing methods.
AbstractList As a new improvement of fuzzy sets (FSs), spherical fuzzy sets (SFSs) can provide a wider space for decision-makers (DMs) to express their preference information. Spherical fuzzy aggregation operators are a vital tool for multiple attribute group decision-making (MAGDM) in spherical fuzzy environment (SFE). Thus, the main work of this paper is to develop some new aggregation operators (AOs) to fuse spherical fuzzy information. First, based on Dombi operators and Heronian mean (HM) operator, we develop spherical fuzzy Dombi Heronian mean (SFDHM) operator, spherical fuzzy Dombi weighted Heronian mean (SFDWHM) operator, spherical fuzzy Dombi geometric Heronian mean (SFDGHM) operator and spherical fuzzy Dombi weighted geometric Heronian mean (SFDWGHM) operator. Second, considering the influence of extreme data on decision results, we utilize the merit of power average (PA) operator to further develop spherical fuzzy Dombi power Heronian mean (SFDPHM) operator, spherical fuzzy Dombi weighted power Heronian mean (SFDWPHM) operator, spherical fuzzy Dombi power geometric Heronian mean (SFDPGHM) operator and spherical fuzzy Dombi weighted power geometric Heronian mean (SFDWPGHM) operator. In the meantime, we discuss some desirable properties of these operators. Furthermore, we establish some novel MAGDM methods to aggregate spherical fuzzy numbers (SFNs) by utilizing the presented AOs. Finally, an example of enterprise resource planning (ERP) systems selection is employed to verify the applicability of the established approaches, and the effectiveness and superiority of the designed methods are proved by further comparison with the existing methods.
ArticleNumber 98
Author Zhang, Huiyuan
Chen, Xudong
Wei, Guiwu
Author_xml – sequence: 1
  givenname: Huiyuan
  surname: Zhang
  fullname: Zhang, Huiyuan
  organization: School of Mathematical Sciences, Sichuan Normal University
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  givenname: Guiwu
  surname: Wei
  fullname: Wei, Guiwu
  email: weiguiwu1973@sicnu.edu.cn
  organization: School of Business, Sichuan Normal University
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  givenname: Xudong
  surname: Chen
  fullname: Chen, Xudong
  organization: School of Accounting, Southwestern University of Finance and Economics
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ContentType Journal Article
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Issue 3
Keywords Power average operator
Spherical fuzzy sets
Dombi operators
Multiple attribute group decision-making
Heronian mean operator
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Snippet As a new improvement of fuzzy sets (FSs), spherical fuzzy sets (SFSs) can provide a wider space for decision-makers (DMs) to express their preference...
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SubjectTerms Agglomeration
Applications of Mathematics
Applied physics
Computational mathematics
Computational Mathematics and Numerical Analysis
Decision making
Enterprise resource planning
Fuzzy logic
Fuzzy sets
Mathematical Applications in Computer Science
Mathematical Applications in the Physical Sciences
Mathematics
Mathematics and Statistics
Operators
Title Spherical fuzzy Dombi power Heronian mean aggregation operators for multiple attribute group decision-making
URI https://link.springer.com/article/10.1007/s40314-022-01785-7
https://www.proquest.com/docview/2638760714
Volume 41
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