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Prior Image Constrained Compressed Sensing (PICCS)

机译:先前的图像约束压缩传感(PICCS)

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摘要

It has been known for a long time that, in order to reconstruct a streak-free image in tomography, the sampling of view angles should satisfy the Shannon/Nyquist criterion. When the number of view angles is less than the Shannon/Nyquist limit, view aliasing artifacts appear in the reconstructed images. Most recently, it was demonstrated that it is possible to accurately reconstruct a sparse image using highly undersampled projections provided that the samples are distributed at random. The image reconstruction is carried out via an e_1 norm minimization procedure. This new method is generally referred to as compressed sensing (CS) in literature. Specifically, for an N × N image with S significant image pixels, the number of samples for an accurate reconstruction of the image is O(S ln N) . In medical imaging, some prior images may be reconstructed from a different scan or from the same acquired time-resolved data set. In this case, a new image reconstruction method, Prior Image Constrained Compressed Sensing (PICCS), has been recently developed to reconstruct images using a vastly undersampled data set. In this paper, we introduce the PICCS algorithm and demonstrate how to use this new algorithm to solve problems in medical imaging.
机译:长期以来,众所周知,为了重建断层扫描中的无条纹图像,视角的采样应满足香农/奈奎斯特准则。当视角数小于Shannon / Nyquist限制时,在重构图像中会出现视角混叠伪影。最近,证明了只要样本是随机分布的,就可以使用高度欠采样的投影来精确地重建稀疏图像。图像重建是通过e_1规范最小化过程执行的。在文献中,这种新方法通常称为压缩感测(CS)。具体而言,对于具有S个有效图像像素的N×N图像,用于精确重建图像的样本数为O(S ln N)。在医学成像中,可以从不同的扫描或从相同的获取的时间分辨数据集重建一些先前的图像。在这种情况下,最近开发了一种新的图像重建方法,即先验图像约束压缩传感(PICCS),以使用大量欠采样数据集重建图像。在本文中,我们介绍了PICCS算法,并演示了如何使用这种新算法来解决医学成像中的问题。

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