Towards Rule-ranking Based Fuzzy Rule Interpolation

被引:0
|
作者
Zhou, Mou [1 ,2 ]
Shang, Changjing [1 ]
Zhang, Pu [1 ]
Li, Guobin [1 ]
Jin, Shangzhu [2 ]
Peng, Jun [2 ]
Shen, Qiang [1 ]
机构
[1] Aberystwyth Univ, Fac Business & Phys Sci, Dept Comp Sci, Aberystwyth, Dyfed, Wales
[2] Chongqing Univ Sci & Technol, Sch Intelligent Technol & Engn, Chongqing, Peoples R China
关键词
SELECTION; SCALE;
D O I
10.1109/FUZZ45933.2021.9494436
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Recently proposed methods of TSK inference extension (TSK+) and K closest rules based TSK (KCR) are able to potentially perform fuzzy rule-based inference with a sparse rule base, for regression problems. However, in certain real-world applications, observations may be rather far away from any rules that may be fired in order to implement the required regression and hence, these state-of-the-art techniques may not work satisfactorily. To investigate an alternative to address such practical problems, this paper presents a novel fuzzy rule interpolation (FRI) approach. It works based on integrating feature selection and feature aggregation to attain a rule-ranking list within the given sparse rule base. The process of acquiring an ordered rule list is accomplished offline, with an ordered rule base ready for use prior to the arrival of any observation online. It boosts the computational efficiency of closest rule selection during the FRI process. Initial experimental results demonstrate that the proposed approach is able to address the problems that TSK+ and KCR fail to do while having a similar time efficiency to them. Further, only two nearest rules to the observation are required to derive interpolated results, thereby significantly improving the automation level of the interpolative reasoning system.
引用
收藏
页数:7
相关论文
共 50 条
  • [41] Extending the fuzzy rule interpolation "FIVE" by fuzzy observation
    Kovacs, Szilveszter
    Computational Intelligence, Theory and Application, 2006, : 485 - 497
  • [42] Fuzzy spline interpolation in sparse fuzzy rule bases
    Kawaguchi, MF
    Miyakoshi, M
    NEW PARADIGM OF KNOWLEDGE ENGINEERING BY SOFT COMPUTING, 2001, 5 : 95 - 120
  • [43] Fuzzy Rule Interpolation with A General Representation of Fuzzy Sets
    Qu, Yanpeng
    Wu, Jiaxing
    Wu, Zhanwen
    Yang, Longzhi
    2024 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS, FUZZ-IEEE 2024, 2024,
  • [44] Fuzzy Rule Interpolation Based Fuzzy Signature Structure in Building Condition Evaluation
    Molnarka, Gergely I.
    Kovacs, Szilveszter
    Koczy, Laszlo T.
    2014 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS (FUZZ-IEEE), 2014, : 2214 - 2221
  • [45] Football Simulation Modeling with Fuzzy Rule Interpolation-based Fuzzy Automaton
    Vincze, David
    Toth, Alex
    Niitsuma, Mihoko
    2020 17TH INTERNATIONAL CONFERENCE ON UBIQUITOUS ROBOTS (UR), 2020, : 87 - 92
  • [46] Interpolation in homogenous fuzzy signature rule bases
    Koczy, Laszlo T.
    2017 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS (FUZZ-IEEE), 2017,
  • [47] Backward Rough-Fuzzy Rule Interpolation
    Chen, Chengyuan
    Jin, Shangzhu
    Li, Ying
    Shen, Qiang
    2015 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS (FUZZ-IEEE 2015), 2015,
  • [48] Towards Dynamic Fuzzy Rule Interpolation via Density-Based Spatial Clustering of Interpolated Outcomes
    Lin, Jinle
    Xu, Ruilin
    Shang, Changjing
    Shen, Qiang
    2023 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS, FUZZ, 2023,
  • [50] Size reduction by interpolation in fuzzy rule bases
    Koczy, LT
    Hirota, K
    IEEE TRANSACTIONS ON SYSTEMS MAN AND CYBERNETICS PART B-CYBERNETICS, 1997, 27 (01): : 14 - 25