首页> 外文会议>Conference on Sensors and Smart Structures Technologies for Civil, Mechanical, and Aerospace Systems; 20060227-0302; San Diego,CA(US) >The Modal Distribution Method: A New Statistical Algorithm for Analyzing Measured Acceleration Data
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The Modal Distribution Method: A New Statistical Algorithm for Analyzing Measured Acceleration Data

机译:模态分布方法:一种新的统计算法,用于分析测得的加速度数据

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A new statistical method is proposed to quantify the significance of changes in mean frequencies of individual modal vibrations of measured structural response data. In this new method, called the modal distribution method, a power spectrum of measured structural response resulting from a Fourier transform is interpreted as being a series of independent modal responses. Each modal response is isolated over a frequency range and treated as a statistical distribution. The first two spectral moments are calculated directly from each of these distributions. A combined statistical comparison of the means of modal frequencies in separate data windows is used to produce a quantitative significance level of the observed differences between power spectra. Significant changes between these spectra indicate a change in the underlying process, such as damage detection in a structural health monitoring application. The method is general and may find a broad variety of applications, but it seems particularly well suited for structural health monitoring applications because the excitation is not required as input. An example is presented based on measured full-scale acceleration data from a drilling riser. To validate the new method, a power spectrum resulting from the field data is idealized to a target spectrum with known mean and variance of each mode. The idealized spectrum is subtly changed and new acceleration time-histories are simulated from these modified spectra to asses the effectiveness of the new method. The modal distribution method is found to be very effective at detecting subtle changes of mean modal frequencies.
机译:提出了一种新的统计方法来量化所测得的结构响应数据的各个模态振动平均频率变化的重要性。在这种称为模态分布方法的新方法中,将由傅立叶变换得出的测量结构响应的功率谱解释为一系列独立的模态响应。每个模态响应在一个频率范围内被隔离,并被视为统计分布。前两个频谱矩是直接从这些分布中的每一个中计算得出的。单独数据窗口中模态频率均值的组合统计比较用于产生观察到的功率谱之间差异的定量显着性水平。这些光谱之间的显着变化指示基础过程的变化,例如结构健康监测应用程序中的损坏检测。该方法是通用的,可以找到各种各样的应用,但是由于不需要输入激励,因此它似乎特别适合于结构健康监测应用。给出了一个示例,该示例基于来自钻探立管的实测满量程加速度数据。为了验证新方法,将由现场数据产生的功率谱理想化为具有每个模式的均值和方差的目标谱。理想化的光谱会发生细微的变化,并从这些修改后的光谱中模拟出新的加速时程,以评估新方法的有效性。发现模态分布方法在检测平均模态频率的细微变化方面非常有效。

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