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Hierarchical Fuzzy identification using gradient descent and recursive least square method

机译:基于梯度下降和递推最小二乘法的层次模糊辨识

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In this paper, the parameters of hierarchical fuzzy systems are trained using the simultaneous use of Gradient Descent (GD) for nonlinear parameters and recursive least square (RLS) algorithm for linear parameters. One of the most effective ways to overcome the curse of dimensionality of fuzzy systems is the use of hierarchical fuzzy systems (HFS). Considering the learning abilities of fuzzy systems, two learning algorithms GD and GD+RLS have been used to teach HFS. The results of simulation show that, the use of HFS causes the decrease in the number of rules and results in better performance in identification. In addition, when GD+RLS algorithm is used for learning HFS, it produces better results when it is compared to GD algorithm.
机译:在本文中,通过同时使用梯度下降(GD)处理非线性参数和使用递归最小二乘(RLS)算法处理线性模糊系统来训练分层模糊系统的参数。克服模糊系统维数诅咒的最有效方法之一是使用分层模糊系统(HFS)。考虑到模糊系统的学习能力,已使用两种学习算法GD和GD + RLS来教授HFS。仿真结果表明,使用HFS可以减少规则数量,提高识别性能。此外,当使用GD + RLS算法学习HFS时,与GD算法相比,它会产生更好的结果。

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