This paper presents a practical algorithm for training neural networks with fuzzy number weights, inputs, and outputs. Typically, fuzzy number neural networks are di cult to train because of the many -cut constraints implied by the fuzzy weights. A transformation is used to eliminate these constrain
Hybrid identification in fuzzy-neural networks
โ Scribed by Sung-Kwun Oh; Witold Pedrycz; Ho-Sung Park
- Publisher
- Elsevier Science
- Year
- 2003
- Tongue
- English
- Weight
- 600 KB
- Volume
- 138
- Category
- Article
- ISSN
- 0165-0114
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โฆ Synopsis
This paper introduces an identiรฟcation method for nonlinear models in the form of Fuzzy-Neural Networks (FNN). In this model, we use two forms of the fuzzy inference methods-a simpliรฟed and linear fuzzy inference, and exploit a standard Error Back Propagation learning algorithm. The FNN modeling and identiรฟcation environment realizes parameter identiรฟcation through a synergistic usage of clustering techniques, genetic optimization and a complex search method. We use a Hard C-Means (HCM) clustering algorithm to determine initial apexes of the membership functions of the information granules used in this fuzzy model. The parameters such as apexes of membership functions, learning rates, and momentum coe cients are then adjusted using hybrid algorithm. The proposed hybrid identiรฟcation algorithm is carried out by combining both genetic optimization (genetic algorithm, GA) and the improved complex method. An aggregate objective function (performance index) with a weighting factor is introduced to achieve a sound balance between approximation and generalization of the model. According to the selection and adjustment of the weighting factor of this objective function, we reveal how to design a model with sound approximation and generalization abilities. The proposed model is experimented with using several time series data (gas furnace, sewage treatment process and NO x emission process data of gas turbine power plant).
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In this paper, we describe a method for nonlinear fuzzy regression using neural network models. In earlier work, strong assumptions were made on the form of the fuzzy number parameters: symmetric triangular, asymmetric triangular, quadratic, trapezoidal, and so on. Our goal here is to substantially