4.8 Article

On Multicriteria Decision-Making Method Based on a Fuzzy Rough Set Model With Fuzzy α-Neighborhoods

期刊

IEEE TRANSACTIONS ON FUZZY SYSTEMS
卷 29, 期 9, 页码 2491-2505

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TFUZZ.2020.3001670

关键词

Fuzzy alpha-neighborhood operator; fuzzy rough set; information system; multicriteria decision-making (MCDM) method

资金

  1. National Natural Science Foundation of China [11961023, 61866011, 11561023, 11461025, 61976194, 41631179]
  2. Zhejiang Provincial Natural Science Foundation of China [LY18F030017]

向作者/读者索取更多资源

This article introduces a novel fuzzy alpha-neighborhood operator and a fuzzy rough set model based on this operator for decision-making in information systems. By utilizing data normalization and the fuzzy alpha-neighborhood-based fuzzy rough set model, real-valued information systems are effectively transformed into intuitionistic fuzzy-valued information systems, with three different sorting decision-making schemes developed on the latter. The method is validated through numerical experiments and comparative studies, demonstrating its stability and effectiveness.
In this article, a novel fuzzy alpha-neighborhood operator with reflexivity is constructed and a new fuzzy rough set model based on the fuzzy alpha-neighborhood operator is proposed. Aiming at decision-making in information systems with real-valued information systems (RVISs), we first utilize data normalization method to effectively transform RVISs into information systems with fuzzy-valued information systems (FVISs). Then, we use the fuzzy alpha-neighborhood-based fuzzy rough set model to convert FVISs into information systems with intuitionistic fuzzy-valued information systems (IFVISs). By adopting the idea of the PROMETHEE II method, we develop three different sorting decision-making schemes on IFVISs, which consist of the subtraction of intuitionistic fuzzy numbers, sorting functions, and intimacy coefficients. Finally, numerical experiments demonstrate the effectiveness of our method. Comparative studies and Spearman rank correlation analyses explain the superiority of our schemes. Experimental results verify the stability of the performance of our strategy.

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