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Parameter estimation of non-linear systems with Hammerstein models using neuro-fuzzy and polynomial approximation approaches

机译:使用神经模糊和多项式逼近方法使用Hammerstein模型对非线性系统进行参数估计

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This paper presents two different approaches for parameter estimation of non-linear systems with Hammerstein models. The Hammerstein model consists in the cascade connection of two blocks: a non-linear static part and a linear dynamic part. For modelling the non-linear static function part two different techniques were used: neuro-fuzzy and polynomial approximation approaches. The neuro-fuzzy Hammerstein model (NFHM) approach uses a zero-order Takagi-Sugeno fuzzy model to approximate the non-linear static part and is tuned using gradient decent algorithm. The polynomial approximation Hammerstein model (PAHM) approach uses a polynomial of order n to approximate the non-linear static part and is tuned using a least squares algorithm. For the linear dynamic part both algorithms use the least squares parameter estimation. The methods were implemented off-line, in two steps: first, estimation of the non-linear static parameters and second estimation of the linear dynamic parameters. Finally, a gas water heater non-linear system was modelled as an illustrative example of these two approaches.
机译:本文提出了两种不同的利用Hammerstein模型估计非线性系统参数的方法。 Hammerstein模型包括两个块的级联:非线性静态部分和线性动态部分。为了对非线性静态函数部分建模,使用了两种不同的技术:神经模糊和多项式逼近方法。神经模糊Hammerstein模型(NFHM)方法使用零阶Takagi-Sugeno模糊模型来逼近非线性静态部分,并使用梯度体面算法对其进行了调整。多项式逼近Hammerstein模型(PAHM)方法使用n阶多项式逼近非线性静态部分,并使用最小二乘算法对其进行调整。对于线性动态部分,两种算法都使用最小二乘参数估计。这些方法是离线实现的,分两个步骤:第一,非线性静态参数的估计,第二,线性动态参数的估计。最后,将燃气热水器非线性系统建模为这两种方法的示例。

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