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Application of a sparse representation method using K-SVD to data compression of experimental ambient vibration data for SHM

机译:K-SVD稀疏表示方法在SHM实验环境振动数据压缩中的应用

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This paper introduces a data compression method using the K-SVD algorithm and its application to experimental ambient vibration data for structural health monitoring purposes. Because many damage diagnosis algorithms that use system identification require vibration measurements of multiple locations, it is necessary to transmit long threads of data. In wireless sensor networks for structural health monitoring, however, data transmission is often a major source of battery consumption. Therefore, reducing the amount of data to transmit can significantly lengthen the battery life and reduce maintenance cost. The K-SVD algorithm was originally developed in information theory for sparse signal representation. This algorithm creates an optimal over-complete set of bases, referred to as a dictionary, using singular value decomposition (SVD) and represents the data as sparse linear combinations of these bases using the orthogonal matching pursuit (OMP) algorithm. Since ambient vibration data are stationary, we can segment them and represent each segment sparsely. Then only the dictionary and the sparse vectors of the coefficients need to be transmitted wirelessly for restoration of the original data. We applied this method to ambient vibration data measured from a four-story steel moment resisting frame. The results show that the method can compress the data efficiently and restore the data with very little error.
机译:本文介绍了一种使用K-SVD算法的数据压缩方法,并将其应用于实验环境振动数据以进行结构健康监测。由于许多使用系统识别的损坏诊断算法都需要对多个位置进行振动测量,因此有必要传输长数据线程。然而,在用于结构健康监测的无线传感器网络中,数据传输通常是电池消耗的主要来源。因此,减少要发送的数据量可以大大延长电池寿命并降低维护成本。 K-SVD算法最初是在信息论中开发的,用于稀疏信号表示。该算法使用奇异值分解(SVD)创建了一个最优的超完备基础集,称为字典,并使用正交匹配追踪(OMP)算法将数据表示为这些基础的稀疏线性组合。由于环境振动数据是固定的,因此我们可以对其进行分段,并稀疏地表示每个分段。然后,仅系数的字典和稀疏矢量需要无线传输以恢复原始数据。我们将此方法应用于从四层钢制抗弯框架测量的环境振动数据。结果表明,该方法可以有效地压缩数据并恢复数据,几乎没有错误。

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