Two-dimensional Gaussian hierarchical priority fuzzy modeling for interval-valued data

被引:8
|
作者
Liu, Xiaotian [1 ]
Zhao, Tao [1 ]
Xie, Xiangpeng [1 ,2 ]
机构
[1] Sichuan Univ, Coll Elect Engn, Chengdu 610065, Peoples R China
[2] Nanjing Univ Posts & Telecommun, Inst Adv Technol, Nanjing 210023, Peoples R China
关键词
Interval-valued data; Hierarchical priority structure; Two-dimensional Gaussian membership; function; REGRESSION; SYSTEMS; PREDICTION;
D O I
10.1016/j.ins.2023.02.026
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In this paper, a new two-dimensional gaussian hierarchical priority fuzzy system (TGHPFS) is proposed to handle interval-valued data. TGHPFS first performs hierarchical clustering of the average value of interval-valued data in each dimension to generate two-dimensional gaussian membership functions of two-level rules. The two levels of rules are associated by calculating the activation strength of the second-level rules to the first-level rules and setting the connection threshold. The regularized least squares method is used to optimize the consequents of the second-level rules. The two-dimensional gaussian membership function designed in this paper is used to model the antecedents of interval-valued data, solving the correlation problem between the left and right values of interval-valued data. The effectiveness of TGHPFS is validated using real-world datasets, and the proposed method is compared with other latest methods to show the superiority of TGHPFS.
引用
收藏
页码:23 / 39
页数:17
相关论文
共 50 条
  • [31] Interval Fuzzy c-Regression Models with Competitive Agglomeration for Symbolic Interval-Valued Data
    Chuang, Chen-Chia
    Jeng, Jin-Tsong
    Lin, Wei-Yang
    Hsiao, Chih-Ching
    Tao, Chin-Wang
    INTERNATIONAL JOURNAL OF FUZZY SYSTEMS, 2020, 22 (03) : 891 - 900
  • [32] Interval Fuzzy c-Regression Models with Competitive Agglomeration for Symbolic Interval-Valued Data
    Chen-Chia Chuang
    Jin-Tsong Jeng
    Wei-Yang Lin
    Chih-Ching Hsiao
    Chin-Wang Tao
    International Journal of Fuzzy Systems, 2020, 22 : 891 - 900
  • [33] Fuzzy clustering of interval-valued data with City-Block and Hausdorff distances
    de Carvalho, Francisco de A. T.
    Simoes, Eduardo C.
    NEUROCOMPUTING, 2017, 266 : 659 - 673
  • [34] Functional Fuzzy Rule-Based Modeling for Interval-Valued Data: An Empirical Application for Exchange Rates Forecasting
    Leandro Maciel
    Rosangela Ballini
    Computational Economics, 2021, 57 : 743 - 771
  • [35] Functional Fuzzy Rule-Based Modeling for Interval-Valued Data: An Empirical Application for Exchange Rates Forecasting
    Maciel, Leandro
    Ballini, Rosangela
    COMPUTATIONAL ECONOMICS, 2021, 57 (02) : 743 - 771
  • [36] An interval-valued rough intuitionistic fuzzy set model
    Zhang, Zhiming
    INTERNATIONAL JOURNAL OF GENERAL SYSTEMS, 2010, 39 (02) : 135 - 164
  • [37] Hierarchical Cluster Analysis of Interval-valued Data Using Width of Range Euclidean Distance
    Galdino, Sergio
    Maciel, Paulo
    2019 IEEE LATIN AMERICAN CONFERENCE ON COMPUTATIONAL INTELLIGENCE (LA-CCI), 2019, : 75 - 80
  • [38] On n-polygonal interval-valued fuzzy sets
    Suo, Chunfeng
    Li, Yongming
    Li, Zhihui
    FUZZY SETS AND SYSTEMS, 2021, 417 : 46 - 70
  • [39] A two stage forecasting approach for interval-valued time series
    Wang, Degang
    Song, Wenyan
    Pedrycz, Witold
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2018, 35 (02) : 2501 - 2512
  • [40] Nonlinear regression applied to interval-valued data
    Eufrásio de A. Lima Neto
    Francisco de A. T. de Carvalho
    Pattern Analysis and Applications, 2017, 20 : 809 - 824