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Operational Modal Analysis Based on Subspace Algorithm with an Improved Stabilization Diagram Method

机译:具有改进稳定图方法的子空间算法的操作模态分析

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摘要

Subspace-based algorithms for operational modal analysis have been extensively studied in the past decades. In the postprocessing of subspace-based algorithms, the stabilization diagram is often used to determine modal parameters. In this paper, an improved stabilization diagram is proposed for stochastic subspace identification. Specifically, first, a model order selection method based on singular entropy theory is proposed. The singular entropy increment is calculated from nonzero singular values of the output covariance matrix. The corresponding model order can be selected when the variation of singular entropy increment approaches to zero. Then, the stabilization diagram with confidence intervals which is established using the uncertainty of modal parameter is presented. Finally, a simulation example of a four-story structure and a full-scale cable-stayed footbridge application is employed to illustrate the improved stabilization diagram method. The study demonstrates that the model order can be reasonably determined by the proposed method. The stabilization diagram with confidence intervals can effectively remove the spurious modes.
机译:过去几十年来说,基于子空间的操作模态分析算法已经过广泛研究。在基于子空间的算法的后处理中,稳定图通常用于确定模态参数。本文提出了一种改进的稳定图,用于随机子空间识别。具体地,提出了一种基于奇异熵理论的模型顺序选择方法。奇异熵增量由输出协方差矩阵的非零奇异值计算。当奇异熵增量接近零的变化时,可以选择相应的模型顺序。然后,呈现了使用模态参数的不确定性建立的置信区间的稳定图。最后,采用四层结构的仿真示例和全尺寸的电缆留钢桥桥应用来说明改进的稳定图方法。该研究表明,模型顺序可以通过所提出的方法合理地确定。具有置信区间的稳定图可以有效地去除杂散模式。

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