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Adaptive magnitude spectrum algorithm for Hilbert-Huang transform based frequency identification

机译:基于希尔伯特-黄变换的频率识别自适应幅度谱算法

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摘要

An innovative Hilbert-Huang transform (HHT) based frequency identification approach designated as adaptive magnitude spectrum algorithm (AMSA) is proposed in this paper. Characterized by the a posteriori property, the AMSA does not need the a priori information about the modal frequencies to be identified, and the situations that a modal frequency may be contained along specific segments of the whole time duration of one or more intrinsic mode functions (IMFs) are allowed for automatically in the resulting adaptive magnitude spectrum (AMS). The algorithm introduces a banded frequency sweep procedure, during which a series of digital filters are designed to process the original signal. Then upon applying HHT to the filtered signals, the forward weighted averages and the backward weighted averages are computed to construct the AMS, based on which the frequencies can be clearly identified. Two numerically simulated examples, i.e. the free vibration signal from a concrete slab subjected to impact loading and the random vibration signal generated by the Phase Ⅰ IASC-ASCE structural health monitoring analytical benchmark problem, and one experimental example, i.e. the free vibration signal based on the Phase Ⅱ IASC-ASCE structural heath monitoring experimental benchmark problem, are used to demonstrate the efficacy of the algorithm. The results indicate that the AMSA is an effective frequency identification technique.
机译:本文提出了一种创新的基于希尔伯特-黄变换(HHT)的频率识别方法,称为自适应幅度谱算法(AMSA)。 AMSA具有后验特性,不需要识别模态频率的先验信息,也不需要模态频率沿一个或多个固有模态函数的整个持续时间的特定段包含的情况( IMF)会自动包含在结果自适应幅度谱(AMS)中。该算法引入了带状扫频程序,在此过程中,设计了一系列数字滤波器来处理原始信号。然后,在将HHT应用于滤波后的信号时,将计算前向加权平均值和后向加权平均值以构建AMS,基于这些AMS可以清楚地识别频率。两个数值模拟的例子,即来自混凝土板承受冲击载荷的自由振动信号,以及由IASC-ASCE阶段Ⅰ结构健康监测分析基准问题产生的随机振动信号,以及一个实验示例,即基于振动载荷分析的基准面的自由振动信号。运用IASC-ASCEⅡ期结构健康监测实验基准问题,证明了该算法的有效性。结果表明,AMSA是一种有效的频率识别技术。

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