Weighted average LINMAP group decision-making method based on q-rung orthopair triangular fuzzy numbers

被引:10
|
作者
Wan, Benting [1 ]
Lu, Ruyi [1 ]
Han, Mengjie [2 ]
机构
[1] Jiangxi Univ Finance & Econ, Sch Software & IoT Engn, Nanchang 330013, Jiangxi, Peoples R China
[2] Dalarna Univ, Sch Technol & Business Studies, S-79188 Falun, Sweden
基金
美国国家科学基金会;
关键词
q-Rung orthopair triangular fuzzy number; Group decision-making method; LINMAP; OPERATORS; MODEL; MCDM;
D O I
10.1007/s41066-021-00280-4
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Considering the situation where decision values are q-rung orthopair triangular fuzzy number (q-ROTFN) and pair-wise comparisons of alternatives and evaluation matrices are given by decision-makers, a new group decision-making method is necessary to be studied for solving a group decision-making problem in the above situation. In this paper, we firstly proposed a q-rung orthopair triangular fuzzy weighted average (q-ROTFWA) operator based on the WA operator. In a second step, a linear programming technique for the multidimensional analysis of preferences (LINMAP) model based on q-ROTFN was formulated, which is used to obtain the weight of each attribute through partial preference information. A distance formula was introduced to get the ranking order of schemes and the best alternative. Finally, the weighted average LINMAP (WA-LINMAP) method was illustrated in a case study to verify its effectiveness. It is found in the experiment that the change of the q value does not affect the ranking of the schemes. The comparative analysis further confirms the effectiveness and feasibility of the proposed method.
引用
收藏
页码:489 / 503
页数:15
相关论文
共 50 条
  • [31] Group decision-making framework under linguistic q-rung orthopair fuzzy Einstein models
    Muhammad Akram
    Sumera Naz
    S. A. Edalatpanah
    Rida Mehreen
    Soft Computing, 2021, 25 : 10309 - 10334
  • [32] Multi-attribute decision making based on the q-rung orthopair fuzzy Yager power weighted geometric aggregation operator of q-rung orthopair fuzzy values
    Chirag Dhankhar
    Kamal Kumar
    Granular Computing, 2023, 8 (5) : 1013 - 1025
  • [33] Q-rung orthopair hesitant fuzzy preference relations and its group decision-making application
    Benting Wan
    Jiao Zhang
    Harish Garg
    Weikang Huang
    Complex & Intelligent Systems, 2024, 10 : 1005 - 1026
  • [34] Group decision making with incomplete q-rung orthopair fuzzy preference relations
    Zhang, Zhiming
    Chen, Shyi-Ming
    INFORMATION SCIENCES, 2021, 553 : 376 - 396
  • [35] Cognitively Inspired Group Decision-Making with Linguistic q-Rung Orthopair Fuzzy Preference Relations
    Li, Tao
    Zhang, Liyuan
    COGNITIVE COMPUTATION, 2023, 15 (06) : 2216 - 2231
  • [36] PROBABILISTIC LINGUISTIC Q-RUNG ORTHOPAIR FUZZY ARCHIMEDEAN AGGREGATION OPERATORS FOR GROUP DECISION-MAKING
    Ranjan M.J.
    Kumar B.P.
    Bhavani T.D.
    Padmavathi A.V.
    Bakka V.
    Decision Making: Applications in Management and Engineering, 2023, 6 (02): : 639 - 667
  • [37] Multiple criteria group decision making based on q-rung orthopair fuzzy soft sets
    Salsabeela, V.
    Athira, T. M.
    John, Sunil Jacob
    Baiju, T.
    GRANULAR COMPUTING, 2023, 8 (05) : 1067 - 1080
  • [38] ALGEBRAIC STRUCTURES OF Q-RUNG ORTHOPAIR FUZZY RELATIONS WITH APPLICATIONS IN DECISION-MAKING
    Shabir, Muhammad
    Ayub, Saba
    Gul, Rizwan
    Ali, Muhammad irfan
    MATHEMATICAL FOUNDATIONS OF COMPUTING, 2024,
  • [39] Multi-attribute group decision-making method based on time-series q-rung orthopair fuzzy sets
    Gao, Yan
    Liu, Chenchen
    Zhao, Liangyu
    Zhang, Kun
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2021, 41 (01) : 2161 - 2170
  • [40] Multi-attribute group decision-making methods based on q-rung orthopair fuzzy linguistic sets
    Wang, Honghai
    Ju, Yanbing
    Liu, Peide
    INTERNATIONAL JOURNAL OF INTELLIGENT SYSTEMS, 2019, 34 (06) : 1129 - 1157