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Fast inverse approach for the deconvolution of ultrasonic TFM images using a spatially varying PSF in NDT

机译:使用空间不同的PSF在NDT中的超声TFM图像去卷积的快速逆方法

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Multi-element probes are widely used in Non-Destructive Testing (NDT) for their ability to produce images. Full Matrix Capture (FMC) is a standard acquisition process that consists in acquiring all inter-element responses. The common reconstruction procedure, namely the Total Focusing Method (TFM), is a linear reconstruction technique that does not account for the instrumental response of the transducers. Thus, its resolution remains limited. The inversion of the direct model considering the acoustic response of the transducers and formulated on the FMC data is a heavy procedure in terms of computing resources and storage. In order to reduce the size of the problem, the proposed approach considers the beamformed TFM image as a back-projection of the data in the space domain. The proposed model linearly links the TFM image and the reflectivity map of the media under inspection. The PSF (Point Spread Function) associated to a pixel is the TFM reconstruction from data acquired on a reflectivity map where only this pixel is reflecting the signal. This raises a 2D "deconvolution" problem where the PSF is varying spatially. To limit the number of computations, the proposed method assumes that the variation of the PSF is slow, so that it can be interpolated accurately. The interpolation model involves convolution products that can be quickly computed using Fast Fourier Transforms (FFTs). The reconstructed image is obtained within an iterative procedure enforcing sparsity and spatial smoothness. The resolution improvement is evidenced from experimental data acquired from a stainless steel block containing Side Drilled Holes (SDH) inspected with a 128-element probe.
机译:多元素探头广泛用于非破坏性测试(NDT),以便它们产生图像的能力。完整矩阵捕获(FMC)是标准采集过程,包括获取所有元素间响应。常见的重建程序,即总关注方法(TFM)是一种线性重建技术,不考虑换能器的乐器响应。因此,其分辨率仍然有限。考虑换能器的声响响应并配制在FMC数据上的直接模型的反转是计算资源和存储方面的繁重过程。为了减小问题的大小,所提出的方法将波束成形TFM图像视为空间域中数据的背部投影。所提出的模型线性链接TFM图像和在检查下的媒体的反射率图。与像素相关联的PSF(点扩展功能)是来自在反射率图上获取的数据的TFM重建,其中仅该像素反映信号。这提出了一个2D“解构”问题,其中PSF在空间上变化。为了限制计算的数量,所提出的方法假设PSF的变化慢,使得它可以准确地插入。插值模型涉及可以使用快速傅里叶变换(FFT)快速计算的卷积产品。在执行稀疏性和空间平滑度的迭代过程中获得重建的图像。通过从包含128元探针的侧钻孔(SDH)的不锈钢块所获得的实验数据证明了分辨率改进。

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