4.8 Article

Training Fuzzy Neural Network via Multiobjective Optimization for Nonlinear Systems Identification

期刊

IEEE TRANSACTIONS ON FUZZY SYSTEMS
卷 30, 期 9, 页码 3574-3588

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TFUZZ.2021.3119108

关键词

Fuzzy neural networks; Training; Optimization; Complexity theory; Convergence; Fuzzy control; Approximation algorithms; Convergence; fuzzy neural network (FNN); generalization performance; multiobjective particle swarm optimization (PSO) algorithm

资金

  1. National Key Research and Development Project [2018YFC1900800-5]
  2. National Science Foundation of China [61890930-5, 61903010, 62021003, 62125301]
  3. Beijing Outstanding Young Scientist Program [BJJWZYJH01201910005020]
  4. Beijing Natural Science Foundation [KZ202110005009]

向作者/读者索取更多资源

This article proposes an FNN with a multiobjective optimization algorithm (MOO-FNN) to improve the generalization performance. It utilizes multilevel learning objectives and multiple indicators for evaluating the generalization performance accurately. The MOO algorithm is applied to adjust both the structure and parameters of the FNN, resulting in significant improvements compared to other algorithms.
The design of a fuzzy neural network (FNN) has long been a challenging problem since most methods rely on approximation error to train an FNN, which may easily result in overfitting phenomenon to degrade the generalization performance. To improve the generalization performance, an FNN with a multiobjective optimization algorithm (MOO-FNN) is proposed in this article. First, the multilevel learning objectives are designed around the generalization performance to guide the training process of an FNN. Then, the method utilizes the approximation error, the structure complexity, and the output smoothness indicators instead of a single indicator to improve the evaluation accuracy of generalization performance. Second, an MOO algorithm with continuous-discrete variables is developed to optimize the FNN. Then, MOO is able to use a novel particle update method to adjust both the structure and parameters rather than adjusting them separately, thereby achieving suitable generalization performance of the FNN. Third, the convergence of MOO-FNN is analyzed in detail to guarantee its successful applications. Finally, the experimental studies of MOO-FNN have been performed on model identification of nonlinear systems to verify the effectiveness. The results illustrate that MOO-FNN has a significant improvement over some state-of-the-art algorithms.

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