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Identification of Wiener Model with Internal Noise Using a Cubic Spline Approximation-Bayesian Composite Quantile Regression Algorithm

机译:立方样条近似 - 贝叶斯复合定量回归算法识别内部噪声的维纳模型

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A cubic spline approximation-Bayesian composite quantile regression algorithm is proposed to estimate parameters and structure of the Wiener model with internal noise. Firstly, an ARX model with a high order is taken to represent the linear block; meanwhile, the nonlinear block (reversibility) is approximated by a cubic spline function. Then, parameters are estimated by using the Bayesian composite quantile regression algorithm. In order to reduce the computational burden, the Markov Chain Monte Carlo algorithm is introduced to calculate the expectation of parameters’ posterior distribution. To determine the structure order, the Final Output Error and the Akaike Information Criterion are used in the nonlinear block and the linear block, respectively. Finally, a numerical simulation and an industrial case verify the effectiveness of the proposed algorithm.
机译:提出了一种立方样条近似 - 贝叶斯复合量子量回归算法,以估算内部噪声的维纳模型的参数和结构。首先,采用高阶的ARX模型来表示线性块;同时,非线性块(可逆性)由立方样条函数近似。然后,通过使用贝叶斯综合分数回归算法估计参数。为了降低计算负担,引入了马尔可夫链蒙特卡罗算法以计算参数后部分布的期望。为了确定结构顺序,分别用于非线性块和线性块中的最终输出误差和Akaike信息标准。最后,数值模拟和工业案例验证了所提出的算法的有效性。

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