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Adaptive frequency-domain regularization for sparse-data tomography

机译:稀疏数据层析成像的自适应频域正则化

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摘要

A novel reconstruction technique, called Wiener Filtered Reconstruction Technique (WIRT), for sparse-data tomographic imaging is introduced in this article. This six-step method applies a spatially-varying constrained least-squares filter combined with a regularization method based on total variation. The WIRT reconstruction is implemented in the frequency domain, where the information based on measurements and regularization can be treated separately. The algorithm applies regularization selectively in the frequency regions where the frequency component values cannot be defined by the measurements. This leads to computational benefits when compared to conventional iterative reconstruction methods such as algebraic reconstruction technique (ART). Both qualitative and quantitative comparisons against state-of-the-art methods suggest that WIRT is a promising reconstruction algorithm for sparse-data imaging regimes, especially with higher noise levels.
机译:本文介绍了一种新颖的重建技术,称为维纳滤波重建技术(WIRT),用于稀疏数据层析成像。这种六步方法将空间变化的约束最小二乘滤波器与基于总变化的正则化方法结合使用。 WIRT重建是在频域中实现的,其中基于测量和正则化的信息可以分别处理。该算法在无法通过测量定义频率分量值的频率区域中选择性地应用正则化。与传统的迭代重建方法(如代数重建技术(ART))相比,这会带来计算优势。对最新技术的定性和定量比较都表明,WIRT是一种稀疏数据成像方案的有希望的重建算法,尤其是在噪声水平较高的情况下。

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