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Closed-loop linear model validation and order estimation using polyspectral analysis

机译:使用多光谱分析的闭环线性模型验证和阶次估计

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摘要

Suppose that we perform closed-loop linear system identification using polyspectral analysis given noisy time-domain input-output measurements. In this setup, it is assumed that various disturbances affecting the system are zero-mean stationary Gaussian, whereas the closed-loop system operates under an external (possibly noisy) non-Gaussian input. The closed-loop system must be stable, but it is allowed to be unstable in the open loop. Various techniques have been proposed for system identification using polyspectral analysis. Having obtained a model, how do we know if the fitted model is "good?" This paper is devoted to the problem of statistical model validation using polyspectral analysis. We propose simple statistical tests based on the estimated polyspectrum (integrated bispectrum and/or integrated trispectrum) of an output error signal or the estimated cross-polyspectrum between the external reference and the output error signal. Model order estimation is performed by repeatedly using the model validation procedure. Computer simulation examples are presented in support of the proposed approaches.
机译:假设给定嘈杂的时域输入输出测量结果,我们使用多光谱分析执行闭环线性系统识别。在这种设置中,假设影响系统的各种干扰均为零均值固定高斯,而闭环系统则在外部(可能有噪声)非高斯输入下运行。闭环系统必须稳定,但在开环中却允许不稳定。已经提出了使用多光谱分析进行系统识别的各种技术。获得模型后,我们如何知道拟合的模型是否“良好”?本文致力于使用多光谱分析的统计模型验证问题。我们基于输出误差信号的估计多光谱(积分双光谱和/或积分三光谱)或外部参考信号和输出误差信号之间的估计交叉多光谱,提出了简单的统计测试。通过重复使用模型验证过程来执行模型顺序估计。给出了计算机仿真示例以支持所提出的方法。

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