GA-based learning of BMF fuzzy-neural network

Wei Yen Wang, Tsu Tian Lee, Chen Chian Hsu, Yi Hsum Li

研究成果: 雜誌貢獻Conference article

7 引文 斯高帕斯(Scopus)

摘要

In this paper, a novel approach to adjust both control points of B-spline membership functions (BMFs) and weightings of fuzzy-neural networks using a simplified genetic algorithm (SGA) is proposed. Fuzzy-neural networks are traditionally trained by using gradient-based methods, and may fall into local minimum during the learning process. Genetic algorithms have drawn significant attentions in various fields due to their capabilities of directed random search for global optimization. This motivates the use of the genetic algorithms to overcome the problem encountered by the conventional learning methods. However, it is well known that searching speed of the conventional genetic algorithms is not desirable. Thus far, such conventional genetic algorithms are inherently disadvantaged in dealing with a vast amount (over 100) of adjustable parameters in the fuzzy-neural networks. In this paper, the SGA is proposed by using a sequential- search-based crossover point (SSCP) method in which a better crossover point is determined and only the gene at the specified crossover point is crossed as a single point crossover operation. Chromosomes consisting of both the control points of BMF's and the weightings of fuzzy-neural networks are coded as an adjustable vector with real number components and searched by the SGA. Because of the use of the SGA, faster convergence of the evolution process to search for an optimal fuzzy-neural network can be achieved. Nonlinear functions approximated by using the fuzzy-neural networks via the SGA are demonstrated in this paper to illustrate the applicability of the proposed method.

原文英語
頁(從 - 到)1234-1239
頁數6
期刊IEEE International Conference on Fuzzy Systems
2
出版狀態已發佈 - 2002 十二月 31
事件2002 IEEE International Conference on Fuzzy Systems: FUZZ-IEEE'02 - Honolulu, HI, 美国
持續時間: 2002 五月 122002 五月 17

ASJC Scopus subject areas

  • Software
  • Theoretical Computer Science
  • Artificial Intelligence
  • Applied Mathematics

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