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Related Experiment Videos

Generalized regression neural networks with multiple-bandwidth sharing and hybrid optimization.

John Y Goulermas1, Xiao-Jun Zeng, Panos Liatsis

  • 1Department of Electrical Engineering and Electronics, University of Liverpool, L69 3GJ Liverpool, UK.

IEEE Transactions on Systems, Man, and Cybernetics. Part B, Cybernetics : a Publication of the IEEE Systems, Man, and Cybernetics Society
|January 9, 2008
PubMed
Summary

This study introduces a new algorithm for function approximation using generalized regression neural networks with multiple bandwidths. It efficiently reduces bandwidths by grouping data, improving regression performance on real and synthetic datasets.

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Area of Science:

  • Machine Learning
  • Neural Networks
  • Data Science

Background:

  • Standard generalized regression neural networks (GRNNs) often use a single bandwidth for all kernels, limiting flexibility.
  • Previous methods for multiple bandwidth reduction in GRNNs typically rely on data clustering, which can be computationally intensive.

Purpose of the Study:

  • To propose a novel algorithm for function approximation extending GRNNs with a multiple-bandwidth configuration.
  • To develop an efficient scheme for dramatic bandwidth reduction while preserving model complexity.

Main Methods:

  • The algorithm partitions training patterns into groups, assigning a shared bandwidth to each group.
  • Grouping is based on local nearest neighbor distance analysis and principal component analysis with fuzzy clustering.
  • A hybrid optimization procedure combines a particle swarm optimizer variant and a quasi-Newton method for bandwidth tuning.

Main Results:

  • The proposed method achieves significant bandwidth reduction without compromising model complexity.
  • Training utilizes a modified leave-one-out validation error to enhance network generalization.
  • The algorithm demonstrates competitive regression performance against other techniques on diverse datasets.

Conclusions:

  • The novel GRNN extension offers an effective approach to function approximation with optimized bandwidth selection.
  • The method provides a balance between model complexity and generalization capability.
  • This technique shows promise for applications requiring accurate regression analysis.