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Discussion of Signal Decomposition Techniques on Feature Extraction from Structural Dynamic Response Data

机译:从结构动力响应数据提取特征的信号分解技术探讨

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Modal parameters identification research based on using vibration measurements can reflect the true dynamic behavior of a structure while analytical prediction methods, such as finite element models, are less accurate due to the numerous structural idealizations and uncertainties involved in the simulations. Since time-frequency analysis for non-linear and non-stationary signals is extraordinarily challenging for structural response under extreme loading. To capture features in these signals, it is necessary for the analysis methods to be local, adaptive and stable. Classical approach to compute its instantaneous frequency is to consider the amplitude-frequency modulated formulation of its complex (or analytic) signal extension, via the Hilbert transform. The aim of this paper is therefore to present and discuss some non-parametric methods of time frequency analysis improved with respect to the classical implementation, and compare their performance under different conditions with respect to the signals to be examined. In particular, the following methods will be presented: • Modified Complex Morlet Wavelet with Variable Central Frequency (MCMV+VCF) • Enhanced Time-Frequency Analysis Through SVD-based WPT • Synchro-Squeeze wavelet transform method (SSWT) • Reassigned Smoothed Pseudo Wigner-Ville Distribution (RSPWVD) To demonstrate the applicability of the proposed method responses from synthetic signals and instrumented responses are used to demonstrate the capability of feature extraction of the methods, analysis on the synthetic data as well as the response data.
机译:基于使用振动测量的模态参数识别研究可以反映结构的真正动态行为,而分析预测方法(例如有限元模型),诸如有限元模型的诸如仿真中涉及的众多结构性理想和不确定性,则不太准确。由于非线性和非静止信号的时频分析对于极端负载下的结构响应非常具有挑战性。为了捕获这些信号中的特征,分析方法是局部,自适应且稳定的。计算其瞬时频率的经典方法是考虑经由希尔伯特变换的复合(或分析)信号延伸的幅度调制配方。因此,本文的目的呈现并讨论了关于经典实现的改进的一些非参数的时间频率分析,并比较它们在不同条件下的性能相对于被检查的信号进行比较。特别地,将提出以下方法:•改进的复杂Morlet小波,具有可变中央频率(MCMV + VCF)•通过基于SVD的WPT增强的时频分析•同步挤压小波变换方法(SSWT)•重新分配平滑的伪Wigner -Ville分布(RSPWVD)为了证明所提出的方法的适用性来自合成信号和仪表响应的响应,用于演示方法的特征提取能力,合成数据的分析以及响应数据。

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