超声阵列中全矩阵捕获射频信号重构的压缩感知

Qian Xu, Haitao Wang, Yezi Yao, Xin Li
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引用次数: 1

摘要

基于全矩阵捕获(FMC)的全聚焦法无损检测与评价技术是当前阵列超声检测技术中的一个热点。该方法具有成像精度高、缺陷表征能力强等优点,但TFM是一种数据密集型算法,每个成像点采用相同的逻辑进行大量计算,耗时长,难以在高效自动化的工业测试领域充分发挥其优势。针对超声相控阵信号在采集、存储和传输过程中数据量大的问题,提出了基于压缩感知的超声相控阵全聚焦方法(CS-TFM)。比较了快速傅里叶变换(FFT)和离散余弦变换(DCT)稀疏域信号的稀疏性。分析了正交匹配追踪(OMP)和L1范数两种重构算法的重构精度。得到了超声相控阵全矩阵信号的最优稀疏基和最优重构算法。此外,还研究了TFM算法的网格划分对图像质量和成像速度的影响。实验验证了所提出的压缩感知(CS)方法能够以60%的压缩率准确重构超声FMC数据,重构数据与实际全矩阵数据的均方根误差约为6%。CS-TFM方法为降低检测系统的复杂性和硬件要求提供了一种新的思路,奠定了基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Compressive Sensing for Full Matrix Capture RF Signals Reconstruction in Ultrasonic Array
Nondestructive testing and evaluation technology of total focus method (TFM) based on full matrix capture (FMC) is a hot spot in the current array of ultrasonic testing technology. The method has the advantages of high imaging accuracy and strong defect characterization ability, However, the TFM is a data-intensive algorithm, the same logic is used for a large number of calculations at each imaging point, which takes a long time and is difficult to give full play to its advantages in the efficient and automated industrial testing field. To solve the problem of a large amount of data in the acquisition, storage, and transmission of ultrasonic phased array signal, the ultrasonic phased array total focus method based on compressed sensing (CS-TFM) was proposed. The signal sparsity in the fast Fourier transform (FFT) and discrete cosine transform (DCT) sparse domains were compared. The reconstruction accuracy of two reconstruction algorithms, Orthogonal Matching Pursuit (OMP) and L1 norm were analyzed. The optimal sparse basis and the optimal reconstruction algorithm for the full matrix signal of the ultrasonic phased array were obtained. In addition, the effect of the TFM algorithm meshing on image quality and imaging speed was also studied. The experimental verification of the proposed compression sensing (CS) method can accurately reconstruct the ultrasound FMC data at a 60% compression rate, and the root means square error between the reconstructed data and the actual full matrix data is about 6%. CS-TFM method provides a new idea and lays a foundation for reducing the complexity of the detection system and the requirement of hardware.
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