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Design of hybrid radial basis function neural networks (HRBFNNs) realized with the aid of hybridization of fuzzy clustering method (FCM) and polynomial neural networks (PNNs)

  • Wei Huang
  • , Sung Kwun Oh*
  • , Witold Pedrycz
  • *Corresponding author for this work
  • Beihang University
  • Tianjin University of Technology
  • Suwon University
  • University of Alberta
  • King Abdulaziz University
  • Systems Research Institute of the Polish Academy of Sciences

Research output: Contribution to journal › Article › peer-review

Abstract

In this study, we propose Hybrid Radial Basis Function Neural Networks (HRBFNNs) realized with the aid of fuzzy clustering method (Fuzzy C-Means, FCM) and polynomial neural networks. Fuzzy clustering used to form information granulation is employed to overcome a possible curse of dimensionality, while the polynomial neural network is utilized to build local models. Furthermore, genetic algorithm (GA) is exploited here to optimize the essential design parameters of the model (including fuzzification coefficient, the number of input polynomial fuzzy neurons (PFNs), and a collection of the specific subset of input PFNs) of the network. To reduce dimensionality of the input space, principal component analysis (PCA) is considered as a sound preprocessing vehicle. The performance of the HRBFNNs is quantified through a series of experiments, in which we use several modeling benchmarks of different levels of complexity (different number of input variables and the number of available data). A comparative analysis reveals that the proposed HRBFNNs exhibit higher accuracy in comparison to the accuracy produced by some models reported previously in the literature.

Original languageEnglish
Pages (from-to)166-181
Number of pages16
JournalNeural Networks
Volume60
DOIs
Publication statusPublished - 28 Aug 2014
Externally publishedYes

Keywords

  • Fuzzy clustering method (FCM)
  • Genetic algorithm (GA)
  • Hybrid radial basis function neural networks (HRBFNNs)
  • Polynomial fuzzy neurons (PFNs)
  • Principal component analysis (PCA)

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