Rule-Ranking-Based Approximate Knowledge Interpolation With Directional Monotonicity

被引:2
|
作者
Zhou, Mou [1 ]
Shang, Changjing [2 ]
Shen, Qiang [2 ]
机构
[1] Aberystwyth Univ, Fac Business & Phys Sci, Dept Comp Sci, Aberystwyth SY23 3DB, Wales
[2] Aberystwyth Univ, Fac Business & Phys Sci, Dept Comp Sci, Aberystwyth SY23 3DB, Wales
关键词
Approximate inference; directional monotonicity; fuzzy rule interpolation (FRI); rule ranking; GENERATING FUZZY RULES; SYSTEMS; MODELS;
D O I
10.1109/TCYB.2023.3335472
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Fuzzy rule interpolation (FRI) empowers fuzzy rule-based systems (FRBSs) with the ability to infer, even when presented with a sparse rule base where no direct rules are applicable to a given observation. The core principle lies in creating an intermediate fuzzy rule-either interpolated or extrapolated-derived from rules neighboring the observation. Conventionally, the selection of these rules hinges upon distance metrics. While this approach is easy to grasp and has been instrumental in the evolution of various FRI methods, it is burdened by the necessity of extensive distance calculations. This becomes particularly cumbersome when swift responses are imperative or when dealing with large datasets. This article introduces a groundbreaking rule-ranking-based FRI method, termed RT-FRI, which overcomes the constraints of the longstanding distance-centric FRI approach. Instead of relying on distances, RT-FRI harnesses ranking scores for rules and unmatched observation. These scores are produced by amalgamating the antecedent attributes using aggregation functions, thus streamlining the rule selection procedure. Recognizing the rigid monotonicity demands of aggregation functions, a variant-DMRT-FRI-has been introduced to ensure directional monotonicity. Experimental results indicate that RT-FRI emerges as a highly efficient technique, with DMRT-FRI exemplifying a notable balance of accuracy and efficiency.
引用
收藏
页码:4814 / 4827
页数:14
相关论文
共 50 条
  • [31] Monotonicity Evaluation Method of Monitoring Feature Series Based on Ranking Mutual Information
    赵春宇
    刘景江
    马伦
    张伟君
    JournalofShanghaiJiaotongUniversity(Science), 2015, 20 (03) : 380 - 384
  • [32] Monotonicity evaluation method of monitoring feature series based on ranking mutual information
    Zhao C.-Y.
    Liu J.-J.
    Ma L.
    Zhang W.-J.
    Journal of Shanghai Jiaotong University (Science), 2015, 20 (03) : 380 - 384
  • [33] Rule-ranking method based on item utility in adaptive rule model
    Hikmawati, Erna
    Maulidevi, Nur Ulfa
    Surendro, Kridanto
    PEERJ COMPUTER SCIENCE, 2022, 8
  • [34] Monotonicity-based ranking on the basis of multiple partially specified reciprocal relations
    Perez-Fernandez, Raul
    Rademaker, Michael
    Alonso, Pedro
    Diaz, Irene
    Montes, Susana
    De Baets, Bernard
    FUZZY SETS AND SYSTEMS, 2017, 325 : 69 - 96
  • [35] A Fuzzy-based Scoring Rule for Author Ranking
    Cardin, Marta
    Corazza, Marco
    Funari, Stefania
    Giove, Silvio
    Neural Nets WIRN11, 2011, 234 : 36 - 45
  • [36] Knowledge-based temporal interpolation
    Shahar, Y
    JOURNAL OF EXPERIMENTAL & THEORETICAL ARTIFICIAL INTELLIGENCE, 1999, 11 (01) : 123 - 144
  • [37] Rule-based ranking schemes for antiretroviral trials
    Bjorling, LE
    Hodges, JS
    STATISTICS IN MEDICINE, 1997, 16 (10) : 1175 - 1191
  • [38] Knowledge-based temporal interpolation
    Shahar, Y
    FOURTH INTERNATIONAL WORKSHOP ON TEMPORAL REPRESENTATION AND REASONING, PROCEEDINGS, 1997, : 102 - 111
  • [39] Curvature-based sparse rule base generation for fuzzy rule interpolation
    Tan, Yao
    Shum, Hubert P. H.
    Chao, Fei
    Vijayalcumar, V.
    Yang, Longzhi
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2019, 36 (05) : 4201 - 4214
  • [40] A Sample-Based Approximate Ranking Method for Large Graphs
    Sun, Rujun
    Zhang, Lufei
    Chen, Zuoning
    2018 SIXTH INTERNATIONAL CONFERENCE ON ADVANCED CLOUD AND BIG DATA (CBD), 2018, : 112 - 117