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Uncertainty Calculation for Modal Parameters Used with Stochastic Subspace Identification: An Application to a Bridge Structure

机译:随机子空间识别中模态参数的不确定度计算:在桥梁结构中的应用

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Stochastic subspace identification method (SSI) has been proven to be an efficient algorithm for the identification of liner-time-invariant system using multivariate measurements. Generally, the estimated modal parameters through SSI may be afflicted with statistical uncertainty, e.g. undefined measurement noises, non-stationary excitation, finite number of data samples etc. Therefore, the identified results are subjected to variance errors. Accordingly, the concept of the stabilization diagram can help users to identify the correct model, i.e. through removing the spurious modes. Modal parameters are estimated at successive model orders where the physical modes of the system are extracted and separated from the spurious modes. Besides, an uncertainty computation scheme was derived for the calculation of uncertainty bounds for modal parameters at some given model order. The uncertainty bounds of damping ratios are particularly interesting, as the estimation of damping ratios are difficult to obtain. In this paper, an automated stochastic subspace identification algorithm is addressed. First, the identification of modal parameters through covariance-driven stochastic subspace identification from the output-only measurements is used for discussion. A systematic way of investigation on the criteria for the stabilization diagram is presented. Secondly, an automated algorithm of post-processing on stabilization diagram is demonstrated. Finally, the computation of uncertainty bounds for each mode with all model order in the stabilization diagram is utilized to determine system natural frequencies and damping ratios. Demonstration of this study on the system identification of a three-span steel bridge under operation condition is presented. It is shown that the proposed new operation procedure for the automated covariance-driven stochastic subspace identification can enhance the robustness and reliability in structural health monitoring.
机译:随机子空间识别方法(SSI)已被证明是一种使用多变量测量来识别线性时间不变系统的有效算法。通常,通过SSI估计的模态参数可能会受到统计不确定性的困扰,例如不确定的测量噪声,不稳定的激励,有限数量的数据样本等。因此,所识别的结果会受到方差误差的影响。因此,稳定图的概念可以帮助用户识别正确的模型,即通过去除虚假模式。模态参数是在连续的模型顺序上估计的,在该顺序中,系统的物理模式被提取出来并与杂散模式分开。此外,推导了一种不确定性计算方案,用于在某些给定的模型顺序下计算模态参数的不确定性范围。阻尼比的不确定性边界特别令人关注,因为很难获得阻尼比的估计。本文提出了一种自动随机子空间识别算法。首先,讨论了通过仅输出的测量通过协方差驱动的随机子空间识别对模态参数的识别。提出了一种关于稳定图标准的系统调查方法。其次,对稳定图上的后处理算法进行了演示。最后,利用稳定图中所有模型阶数的每个模式的不确定性边界的计算来确定系统固有频率和阻尼比。提出了本研究对三跨钢桥在运行条件下的系统辨识的论证。结果表明,所提出的用于自动协方差驱动的随机子空间识别的新操作程序可以增强结构健康监测的鲁棒性和可靠性。

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