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A STOCHASTIC REALIZATION IN A HILBERT SPACE BASED ON 'LQ DECOMPOSITION' WITH APPLICATION TO SUBSPACE IDENTIFICATION

机译:基于“LQ分解”对子空间识别的Hilbert空间中的随机实现

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In this paper, we develop a new stochastic realization algorithm using canonical correlation analysis, thereby deriving the forward innovation representation along the line of (Desai et al., 1985) by means of "LQ decomposition" in a Hilbert space generated by a second-order stationary random process. As an application, we show that our abstract result is easily adapted to the case where a finite string of a time-series data is available to derive a stochastic subspace identification algorithm.
机译:在本文中,我们利用规范相关分析开发了一种新的随机实现算法,从而通过在第二次产生的希尔伯特空间中的“LQ分解”沿着(Desai等,1985)沿着(Desai等,1985)的前向创新表示。订购固定式随机过程。作为一个应用,我们表明我们的抽象结果很容易适应时间序列数据的有限串可用于导出随机子空间识别算法的情况。

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