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An improved online self-organizing dynamic fuzzy neural network for nonlinear dynamic system identification

机译:用于非线性动态系统识别的改进的在线自组织动态模糊神经网络

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In the area of neural fuzzy control, how to generate fuzzy rules for structural learning is a key issue. In this paper, an improved online self-organizing dynamic fuzzy neural network for nonlinear dynamic system identification. The system is a five-layered network, which features coalescence between Takagi-Sugeno-kang fuzzy architecture and dissymmetrical Gaussian functions as membership functions. The partitioning made by the dissymmetrical Gaussian functions introduces the dissymmetry to the left and right widths of the input space to increase the flexibility of the design, thus resulting in a parsimonious fuzzy neural network with higher performance under online learning. We apply two criteria for rule generation, namely system error and ε-completeness, reflecting both the performance and sample coverage of an existing rule base. During the parameters estimation phase, we adjust the Gaussian centers according to the adjustment of the widths. Parameters in the premise and the consequents are adjusted online based on the ε-completeness of the fuzzy rules and Kalman Filter (KF) approach, respectively. The error reduction ratio (ERR) method is used as the pruning strategy. Simulation studies demonstrate the efficacy and superiority of the proposed algorithm in terms of the approximation accuracy and the generalization performance.
机译:在神经模糊控制的地区,如何产生模糊规则的结构学习是一个关键问题。在本文中,一种改进的在线自组织的动态模糊神经网络的非线性动态系统辨识网络。该系统是一个五层网络,其特点高木-Sugeno型康模糊架构和非对称高斯函数作为隶属函数之间的聚结。由非对称高斯函数引入了不对称的输入空间的左,右宽度取得的分区,以增加设计的灵活性,从而导致一个简约模糊神经网络在线学习下更高的性能。我们采用两个标准的规则生成,即系统误差和ε-完整性,这反映了性能和现有的规则库的样本覆盖。在参数估计阶段中,我们根据宽度的调整调整高斯中心。在前提参数和后项的基础上,分别模糊规则和卡尔曼滤波(KF)的方式,将ε-完整性在线调整。误差减少率(ERR)方法被用作剪枝策略。模拟研究表明在逼近精度和泛化性能方面,该算法的有效性和优越性。

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