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A novel recursive subspace identification approach of closed-loop systems

机译:闭环系统的一种新的递归子空间辨识方法

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In this paper, a subspace model identification method under closed-loop experimental condition is presented which can be implemented to recursively identify and update the system model. The projected matrices play an important role in this identification scheme which can be obtained by the projection of the input and output data onto the space of exogenous inputs and recursively updated through sliding window technique. The propagator type method in array signal processing is then applied to calculate the subspace spanned by the column vectors of the extended observability matrix without singular value decomposition. The speed of convergence of the proposed method is mainly dependent on the number of block Hankel matrix rows and the initialization accuracy of the projected data matrices. The proposed method is feasible for the closed-loop system contaminated with coloured noises. Two numerical examples show the effectiveness of the proposed algorithm.
机译:本文提出了一种在闭环实验条件下的子空间模型辨识方法,该方法可以实现递归辨识和更新系统模型。投影矩阵在此识别方案中起着重要作用,可以通过将输入和输出数据投影到外部输入空间上并通过滑动窗口技术递归更新来获得矩阵。然后,将阵列信号处理中的传播器类型方法应用于计算扩展可观察性矩阵的列向量所跨越的子空间,而无需进行奇异值分解。该方法的收敛速度主要取决于汉克矩阵块的行数和投影数据矩阵的初始化精度。所提出的方法对于污染有色噪声的闭环系统是可行的。两个数值例子表明了该算法的有效性。

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