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An accelerated sparse time-invariant Radon transform in the mixed frequency-time domain based on iterative 2D model shrinkage

机译:基于迭代二维模型收缩的混合频域加速稀疏时不变Radon变换

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摘要

I have developed an accelerated sparse time-invariant Radon transform (RT) in the mixed frequency-time domain based on iterative 2D model shrinkage in the time domain. I denote it as SRTIS. In the traditional sparse time-invariant RT in the mixed frequency-time domain, the sparse RT is modeled as a sparse inverse problem that is solved by the iteratively reweighted least-squares (IRLS) algorithm in the time domain, and the forward and inverse RTs are implemented in the frequency domain. In this method, IRLS is replaced by iterative 2D model shrinkage, i.e., the sparsity of the Radon model is promoted by some simple 2D model shrinkage operations in the time domain. Synthetic and real data demultiple examples using the parabolic RTs are given to demonstrate the better performance of the SRTIS when compared with the least-squares-based RT, the frequency domain sparse RT, and the traditional time-domain sparse RT in the mixed frequency-time domain.
机译:我基于时域的迭代2D模型收缩,在混合频率-时域中开发了一个加速的稀疏时不变Radon变换(RT)。我将其表示为SRTIS。在传统的时频混合时域的稀疏时不变RT中,稀疏RT被建模为一个稀疏逆问题,该问题由时域中的迭代加权最小二乘(IRLS)算法以及正向和逆向求解RT在频域中实现。在这种方法中,IRLS被迭代2D模型收缩代替,即通过在时域中进行一些简单的2D模型收缩操作来促进Radon模型的稀疏性。给出了使用抛物线RT的合成和实数数据分解示例,以证明与基于最小二乘法的RT,频域稀疏RT和传统时域稀疏RT在混合频率下相比,SRTIS的性能更好。时域。

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