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Reduction of large frequency response function data sets using a robust singular value decomposition

机译:使用鲁棒的奇异值分解来减少大频率响应函数数据集

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摘要

In several mechanical engineering applications high spatial resolution frequency response function (FRF) measurements are required. Adapted optical measurement instruments like the laser scanning Doppler vibrometer (SLDV) exist to perform this task. The result of this high spatial resolution measurement is that a large amount of data is available. The processing of this data - i.e. extracting modal parameters from the FRFs - can be a time consuming task. On the other hand, when measuring on real-life structures, a portion of the FRFs is corrupted with high levels of noise (this is caused by laser drop outs which result in outliers in the measurements). In this article a data reduction method will be introduced which can be used to reduce the amount of data in order to limit the computation time. The method is based on a robust singular value decomposition (SVD). In contrast to existing SVD based techniques, outliers in the data can be handled efficiently. A validation of the technique is performed both on a simulation and on scanning laser vibrometer measurements of a car door and a circuit board.
机译:在一些机械工程应用中,需要高空间分辨率频率响应函数(FRF)测量。存在诸如激光扫描多普勒振动计(SLDV)之类的适应的光学测量仪器来执行该任务。这种高空间分辨率测量的结果是可以获得大量数据。该数据的处理(即,从FRF中提取模态参数)可能是一项耗时的任务。另一方面,在实际结构上进行测量时,FRF的一部分会因高水平的噪声而损坏(这是由于激光脱落而导致的测量值异常)。在本文中,将介绍一种数据缩减方法,该方法可用于减少数据量以限制计算时间。该方法基于鲁棒的奇异值分解(SVD)。与现有的基于SVD的技术相比,可以有效地处理数据中的异常值。该技术的验证是在车门和电路板的模拟和扫描激光振动计测量中进行的。

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