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Universal Approximation for Takagi-Sugeno Fuzzy Systems Using Dynamically Constructive Method-SISO Cases

机译:高木-Sugeno模糊系统的动态逼近方法-SISO情形的通用逼近

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In this paper, a dynamically constructive method is proposed for proving the universal approximation for single input/single output (SISO) Takagi-Sugeno (T-S) fuzzy systems, which is superior to the existing constructive methods only considering the global property of the function to be approximated and also unrelated to the membership functions of fuzzy sets. The dynamically constructive method proposed not only considers the different property of the nonlinear function in different areas, but also the membership functions of fuzzy sets in fuzzy rules. As a result, the number of rules in the constructed T-S model is greatly reduced. Finally some simulation examples confirm that the T-S fuzzy model constructed by our method with small size rule base can approximate the given nonlinear functions at high accuracy as compared with some typical methods.
机译:本文提出了一种动态构造方法来证明单输入/单输出(SISO)Takagi-Sugeno(TS)模糊系统的通用逼近,该方法优于现有的构造方法,仅考虑了函数的全局性质即可。近似且与模糊集的隶属函数无关。提出的动态构造方法不仅考虑了非线性函数在不同区域的不同性质,而且考虑了模糊规则中模糊集的隶属函数。结果,大大减少了所构造的T-S模型中的规则数量。最后通过一些仿真算例证实,与某些典型方法相比,我们的方法构建的规则规则库较小的T-S模糊模型可以高精度地逼近给定的非线性函数。

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