An Integrated Group Decision-Making Framework for the Evaluation of Artificial Intelligence Cloud Platforms Based on Fractional Fuzzy Sets

被引:4
作者
Abdullah, Saleem [1 ]
Saifullah, Mijanur Rahaman
Almagrabi, Alaa O. [2 ]
机构
[1] Abdul Wali Khan Univ Mardan, Dept Math, Mardan 23200, Khyber Pakhtunk, Pakistan
[2] King Abdulaziz Univ, Fac Comp & Informat Technol, Dept Informat Syst, Jeddah 21589, Saudi Arabia
关键词
fractional fuzzy set; artificial intelligence cloud platforms; extended TOPSIS method; group decision-making theory; AGGREGATION OPERATORS;
D O I
10.3390/math11214428
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Due to the rapid development of machine learning and artificial intelligence (AI), the analysis of AI cloud platforms is now a key area of research. Assessing the wide range of frameworks available and choosing the ideal AI cloud providers that may accommodate the demands and resources of a company is mandatory. There are several options, all having their own benefits and limitations. The evaluation of artificial intelligence cloud platforms is a multiple criteria group decision-making (MCGDM) process. This article establishes a collection of Einstein geometric aggregation operators (AoPs) and a novel Fractional Fuzzy VIKOR and Fractional Fuzzy Extended TOPSIS based on the entropy weight of criteria in fractional fuzzy sets (FFSs) for this scenario. The FFSs provide an evaluation circumstance containing more information, which makes the final decision-making results more accurate. Finally, this framework is then implemented in a computational case study for the evaluation of artificial intelligence cloud platforms and comparison of this model with other existing approaches, such as the extended GRA approach, to check the consistency and accuracy of the proposed technique. The most optimal artificial intelligence cloud platform is I1
引用
收藏
页数:22
相关论文
共 50 条
  • [21] Decision-Making Based on q-Rung Orthopair Fuzzy Soft Rough Sets
    Wang, Yinyu
    Hussain, Azmat
    Mahmood, Tahir
    Ali, Muhammad Irfan
    Wu, Hecheng
    Jin, Yun
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2020, 2020 (2020)
  • [22] Multiple attribute decision-making based on 3,4-quasirung fuzzy sets
    Seikh, Mijanur Rahaman
    Mandal, Utpal
    GRANULAR COMPUTING, 2022, 7 (04) : 965 - 978
  • [23] Multicriteria decision-making based on distance measures and knowledge measures of Fermatean fuzzy sets
    Ganie, Abdul Haseeb
    GRANULAR COMPUTING, 2022, 7 (04) : 979 - 998
  • [24] A New Method for Fuzzy Group Decision-Making Based on Interval Linguistic Labels
    Chen, Shyi-Ming
    Lee, Li-Wei
    2010 IEEE INTERNATIONAL CONFERENCE ON SYSTEMS, MAN AND CYBERNETICS (SMC 2010), 2010,
  • [25] A large-scale group decision-making framework based on two-dimensional picture fuzzy sets in the selection of optimal carbon emission reduction alternatives
    Wu, Meiqin
    Ma, Linyuan
    Fan, Jianping
    EXPERT SYSTEMS WITH APPLICATIONS, 2025, 261
  • [26] Multistage Multiattribute Group Decision-Making Method Based on Triangular Fuzzy MULTIMOORA
    Dai, Wen-feng
    Zhong, Qiu-yan
    Qi, Chun-ze
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2016, 2016
  • [27] TOPSIS-based group decision-making methodology in intuitionistic fuzzy setting
    Yue, Zhongliang
    INFORMATION SCIENCES, 2014, 277 : 141 - 153
  • [28] Multicriteria group decision making based on projection measures on complex Pythagorean fuzzy sets
    Aldring, J.
    Ajay, D.
    GRANULAR COMPUTING, 2023, 8 (01) : 137 - 155
  • [29] A Generalized Multiple Attributes Group Decision Making Approach Based on Intuitionistic Fuzzy Sets
    Tao, Zhifu
    Chen, Huayou
    Zhou, Ligang
    Liu, Jinpei
    INTERNATIONAL JOURNAL OF FUZZY SYSTEMS, 2014, 16 (02) : 184 - 195
  • [30] Multicriteria group decision making based on projection measures on complex Pythagorean fuzzy sets
    J. Aldring
    D. Ajay
    Granular Computing, 2023, 8 : 137 - 155