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Simultaneous Reconstruction and Segmentation of Dynamic PET via Low-Rank and Sparse Matrix Decomposition

机译:通过低秩和稀疏矩阵分解同时重建和分割动态PET

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摘要

Although of great clinical value, accurate and robust reconstruction and segmentation of dynamic positron emission tomography (PET) images are great challenges due to low spatial resolution and high noise. In this paper, we propose a unified framework that exploits temporal correlations and variations within image sequences based on low-rank and sparse matrix decomposition. Thus, the two separate inverse problems, PET image reconstruction and segmentation, are accomplished in a simultaneous fashion. Considering low signal to noise ratio and piece-wise constant assumption of PET images, we also propose to regularize low-rank and sparse matrices with vectorial total variation norm. The resulting optimization problem is solved by augmented Lagrangian multiplier method with variable splitting. The effectiveness of proposed approach is validated on realistic Monte Carlo simulation datasets and the real patient data.
机译:尽管具有很高的临床价值,但由于空间分辨率低和噪声高,对动态正电子发射断层扫描(PET)图像进行准确,强大的重建和分割仍是巨大的挑战。在本文中,我们提出了一个统一的框架,该框架利用基于低秩和稀疏矩阵分解的图像序列中的时间相关性和变异性。因此,两个分离的逆问题,即PET图像重建和分割,是同时完成的。考虑到低信噪比和PET图像的分段恒定假设,我们还建议使用矢量总变化范数对低秩和稀疏矩阵进行正则化。由此产生的优化问题通过带有可变分裂的增强拉格朗日乘数法得以解决。该方法的有效性在真实的蒙特卡洛模拟数据集和真实的患者数据上得到了验证。

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