The novel WASPAS method for roughness of bipolar fuzzy sets based bipolar fuzzy covering

被引:1
作者
Tufail, Faiza [1 ]
Shabir, Muhammad [1 ]
机构
[1] Quaid I Azam Univ, Dept Math, Islamabad, Pakistan
关键词
covering based rough set; bipolar fuzzy set; covering based fuzzy rough set; covering based bipolar fuzzy rough set; monotone covering based bipolar fuzzy rough set; bipolar fuzzy covering based bipolar fuzzy rough set; NEIGHBORHOOD OPERATORS; MODELS; (I;
D O I
10.1088/1402-4896/ad648a
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The research employs Covering-based Rough Set and Fuzzy Set theories to handle uncertainty in data analysis. However, when dealing with data uncertainty and bipolarity in various scenarios, the Bipolar Fuzzy Set (BFS) theory proves advantageous by simultaneously managing positive and negative information. Other sets, such as traditional fuzzy sets, often fail to capture this duality, leading to less comprehensive data analysis. This study pioneers a new methodology called the Theory of Roughness of Bipolar Fuzzy Sets, integrating Fuzzy Covering, Monotone Fuzzy Covering, and Bipolar Fuzzy Covering to propose an innovative decision-making approach. This novel concept undergoes comprehensive structural analysis. By incorporating the bipolar fuzzy covering based bipolar fuzzy rough set ( BFCBFRS ) model into conventional decision-making methods like the WASPAS technique, the research introduces a fresh perspective to address Multi-Criteria Decision-Making ( MCDM ) challenges. The efficacy of this extended method is evaluated by applying it to agricultural diagnosis, demonstrating its superiority over existing approaches through comparative analysis.
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页数:21
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共 37 条
  • [1] Bipolar fuzzy TOPSIS and bipolar fuzzy ELECTRE-I methods to diagnosis
    Akram, Muhammad
    Shumaiza
    Arshad, Maham
    [J]. COMPUTATIONAL & APPLIED MATHEMATICS, 2020, 39 (01)
  • [2] Attributes reductions of bipolar fuzzy relation decision systems
    Ali, Ghous
    Akram, Muhammad
    Alcantud, Jose Carlos R.
    [J]. NEURAL COMPUTING & APPLICATIONS, 2020, 32 (14) : 10051 - 10071
  • [3] Extensions and intentions in the rough set theory
    Bonikowski, Z
    Bryniarski, E
    Wybraniec-Skardowska, U
    [J]. INFORMATION SCIENCES, 1998, 107 (1-4) : 149 - 167
  • [4] A comprehensive study of fuzzy covering-based rough set models: Definitions, properties and interrelationships
    D'eer, Lynn
    Cornelis, Chris
    [J]. FUZZY SETS AND SYSTEMS, 2018, 336 : 1 - 26
  • [5] Fuzzy neighborhood operators based on fuzzy coverings
    D'eer, Lynn
    Cornelis, Chris
    Godo, Lluis
    [J]. FUZZY SETS AND SYSTEMS, 2017, 312 : 17 - 35
  • [6] ROUGH FUZZY-SETS AND FUZZY ROUGH SETS
    DUBOIS, D
    PRADE, H
    [J]. INTERNATIONAL JOURNAL OF GENERAL SYSTEMS, 1990, 17 (2-3) : 191 - 209
  • [7] Dubois D., 1992, HDB APPL ADV ROUGH S, P203
  • [8] Bipolar-Valued Rough Fuzzy Set and Its Applications to the Decision Information System
    Han, Ying
    Shi, Peng
    Chen, Sheng
    [J]. IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2015, 23 (06) : 2358 - 2370
  • [9] Extended bipolar fuzzy EDAS approach for multi-criteria group decision-making process
    Jana, Chiranjibe
    Pal, Madhumangal
    [J]. COMPUTATIONAL & APPLIED MATHEMATICS, 2021, 40 (01)
  • [10] Covering-Based Variable Precision (I, T)-Fuzzy Rough Sets With Applications to Multiattribute Decision-Making
    Jiang, Haibo
    Zhan, Jianming
    Chen, Degang
    [J]. IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2019, 27 (08) : 1558 - 1572