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An Improved Generalized Fuzzy Model Based on Epanechnikov Quadratic Kernel and Its Application to Nonlinear System Identification

机译:基于EPANECHNIKOV二次内核的改进的广义模糊模型及其在非线性系统识别中的应用

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摘要

Fuzzy models have excellent capability of describing nonlinear system, so that a wide variety of models is proposed. However, these models are difficult to train and interpret with a hypothesis of data independence. Base on the above problems, an improved generalized fuzzy model is proposed by rules centralization, a new mixture model is built by substituting Epanechnikov quadratic kernel for Gaussian kernel of Gaussian mixture model, and the mutual transformation between the two models is proved. The proposed fuzzy model can not only provide good interpretability, but also easily estimate the parameters of the fuzzy model using the proposed mixture model. In addition, this proposed fuzzy model has higher segmentation efficiency for the input space with consideration of data correlation. The experimental results of a well-known nonlinear system identification show that the proposed fuzzy model has the best performance with fewer fuzzy rules and better generalization ability than some popular models.
机译:模糊模型具有描述非线性系统的优异能力,因此提出了各种型号。然而,这些模型难以训练和解释数据独立的假设。基于上述问题,通过规则集中提出了一种改进的广义模糊模型,通过代替高斯混合模型的高斯核,证明了这两种模型之间的互相转换来构建新的混合物模型。所提出的模糊模型不仅可以提供良好的解释性,而且还可以使用所提出的混合物模型容易地估计模糊模型的参数。此外,该提出的模糊模型考虑到数据相关性具有更高的输入空间的分割效率。众所周知的非线性系统识别的实验结果表明,所提出的模糊模型具有比某些流行模型更少的模糊规则和更好的泛化能力。

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