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Variable knot-based spline approximation recursive Bayesian algorithm for the identification of Wiener systems with process noise

机译:基于可变结的样条逼近递归贝叶斯算法,用于识别过程噪声的维纳系统

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Wiener systems consist of a linear dynamic block in cascade with static nonlinearity. One of the challenging issues in the identification of a process noise disturbed Wiener system is that the influence of noise is difficult to eliminate. For Wiener systems with process noise, traditional algorithms will result in biased estimates. To solve this problem, a novel recursive Bayesian algorithm based on variable knot spline approximation is proposed in this paper. First, a spline function is taken to approximate the inverse function of the nonlinear part, which can achieve excellent extrapolation and eliminate oscillatory behaviors. A knot selection method is then presented to achieve accurate estimates. Furthermore, a knot variation strategy to improve the accuracy of the spline approximation is described. Finally, the proposed algorithm is validated through a numerical simulation.
机译:维纳系统由级联的线性动态块组成,级联具有静态非线性。 识别过程噪声扰乱的Wiener系统的一个具有挑战性的问题是噪音的影响难以消除。 对于具有过程噪声的维纳系统,传统算法将导致偏置估计。 为了解决这个问题,本文提出了一种基于可变结样条近似的新型递归贝叶斯算法。 首先,采用样条函数来近似非线性部分的逆功能,这可以实现优异的外推并消除振荡行为。 然后呈现结选择方法以实现准确的估计。 此外,描述了提高样条近似度的准确性的结变形策略。 最后,通过数值模拟验证了所提出的算法。

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