Group-based Pythagorean fuzzy soft sets with medical decision-making applications

被引:4
|
作者
Kirisci, Murat [1 ]
机构
[1] Istanbul Univ Cerrahpasa, Dept Biostat & Med Informat, Istanbul, Turkiye
关键词
Group-based generalised Pythagorean fuzzy soft set; multiple criteria analysis; aggregation operator; decision-making; Pythagorean fuzzy soft set; DIAGNOSIS; OPERATORS; DISTANCE; ENTROPY;
D O I
10.1080/0952813X.2022.2079006
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The Pythagorean fuzzy soft set is an instrument to overcome the uncertainty in the data by adding a parametrisation element. Group decision-making is a continuum in which multiple individuals interact at the same time, resolve problems, appraise the probable existing alternatives, characterised by multiple contradictory criteria, and select an appropriate alternative solution to the problem. In this study, the generalised Pythagorean fuzzy soft set and the group-based generalised Pythagorean fuzzy soft set are defined. A group-based generalised Pythagorean fuzzy soft set is to be used in the evaluation of the object by a group of experts rather than a single expert. According to new definitions, weighted averaging and geometric aggregation operators have been given. To solve the problems in the Pythagorean fuzzy environment, the decision-making process established by considering the new soft sets and the aggregation operators obtained with these sets were presented with an algorithm. A medical example of the choice of the optimal alternative has been designed to indicate the developed decision-making process. Finally, a comparison has been made between the new method and the existing method. It is seen from the results obtained that an expert opinion does not give appropriate results at the desired rate without the generalisation parameter.
引用
收藏
页码:27 / 45
页数:19
相关论文
共 50 条
  • [1] Generalized and group-based generalized intuitionistic fuzzy soft sets with applications in decision-making
    Garg, Harish
    Arora, Rishu
    APPLIED INTELLIGENCE, 2018, 48 (02) : 343 - 356
  • [2] Generalized and group-based generalized intuitionistic fuzzy soft sets with applications in decision-making
    Harish Garg
    Rishu Arora
    Applied Intelligence, 2018, 48 : 343 - 356
  • [3] Pythagorean fuzzy soft rough sets and their applications in decision-making
    Hussain, Azmat
    Ali, Muhammad Irfan
    Mahmood, Tahir
    JOURNAL OF TAIBAH UNIVERSITY FOR SCIENCE, 2020, 14 (01): : 101 - 113
  • [4] Generalized Pythagorean fuzzy sets and new decision-making methodMurat
    Kirisci, Murat
    SIGMA JOURNAL OF ENGINEERING AND NATURAL SCIENCES-SIGMA MUHENDISLIK VE FEN BILIMLERI DERGISI, 2022, 40 (04): : 806 - 813
  • [5] Einstein Aggregation Operators for Pythagorean Fuzzy Soft Sets with Their Application in Multiattribute Group Decision-Making
    Zulqarnain, Rana Muhammad
    Siddique, Imran
    Jarad, Fahd
    Hamed, Y. S.
    Abualnaja, Khadijah M.
    Iampan, Aiyared
    JOURNAL OF FUNCTION SPACES, 2022, 2022
  • [6] On Pythagorean fuzzy soft matrices, operations and their applications in decision making and medical diagnosis
    Guleria, Abhishek
    Bajaj, Rakesh Kumar
    SOFT COMPUTING, 2019, 23 (17) : 7889 - 7900
  • [7] On Pythagorean fuzzy soft matrices, operations and their applications in decision making and medical diagnosis
    Abhishek Guleria
    Rakesh Kumar Bajaj
    Soft Computing, 2019, 23 : 7889 - 7900
  • [8] Hesitant fuzzy soft sets and their applications in decision-making
    Chen Bin
    Guan YanYong
    2015 12TH INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS AND KNOWLEDGE DISCOVERY (FSKD), 2015, : 540 - 546
  • [9] Pythagorean fuzzy soft RMS approach to decision making and medical diagnosis
    Dey, Asit
    Senapati, Tapan
    Pal, Madhumangal
    Chen, Guiyun
    AFRIKA MATEMATIKA, 2022, 33 (04)
  • [10] On generalized similarity measures for Pythagorean fuzzy sets and their applications to multiple attribute decision-making
    Verma, Rajkumar
    Merigo, Jose M.
    INTERNATIONAL JOURNAL OF INTELLIGENT SYSTEMS, 2019, 34 (10) : 2556 - 2583