代数重建技术
算法
压缩传感
迭代重建
重建算法
计算机科学
投影(关系代数)
断层重建
相位对比成像
断层摄影术
对比度(视觉)
反问题
衰减
数学
计算机视觉
光学
物理
数学分析
相衬显微术
作者
Zhentian Wang,Zhifeng Huang,Li Zhang,Zhiqiang Chen,Kejun Kang,Hongxia Yin,Zhenchang Wang,Marco Stampanoni
标识
DOI:10.3233/xst-2011-0303
摘要
Differential phase contrast imaging computed tomography (DPCI-CT) is a novel x-ray inspection method to reconstruct the distribution of refraction index rather than the attenuation coefficient in weakly absorbing samples. In this paper, we propose an iterative reconstruction algorithm for DPCI-CT which benefits from the new compressed sensing theory. We first realize a differential algebraic reconstruction technique (DART) by discretizing the projection process of the differential phase contrast imaging into a linear partial derivative matrix. In this way the compressed sensing reconstruction problem of DPCI reconstruction can be transformed to a resolved problem in the transmission imaging CT. Our algorithm has the potential to reconstruct the refraction index distribution of the sample from highly undersampled projection data. Thus it can significantly reduce the dose and inspection time. The proposed algorithm has been validated by numerical simulations and actual experiments.
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