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Robust CBCT Reconstruction Based On Low-Rank Tensor Decomposition And Total Variation Regularization

机译:基于低秩张量分解和总变化正则化的鲁棒CBCT重建

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Cone-beam computerized tomography (CBCT) has been widely used in numerous clinical applications. To reduce the effects of X-ray on patients, a low radiation dose is always recommended in CBCT. However, noise will seriously degrade image quality under a low dose condition because the intensity of the signal is relatively low. In this study, we propose to use the Huber loss function as a data fidelity term in CBCT reconstruction, making the reconstruction robust to impulse noise under low radiation dose condition. Furthermore, a low-rank tensor property is adopted as the prior term. Such property is helpful in recovering the missing structure information caused by impulse noise. The proposed CBCT reconstruction model is formulated by further integrating a 3D total variation term for reducing Gaussian noise. An alternative direction multiplier method is adopted to solve the optimization problem. Experiments on simulated and real data show that the proposed model outperforms existing CBCT reconstruction algorithms.
机译:锥形束计算机断层扫描(CBCT)已广泛用于众多临床应用中。为了减少X射线对患者的影响,在CBCT中始终建议使用低辐射剂量。但是,在低剂量条件下,噪声会严重降低图像质量,因为信号强度相对较低。在这项研究中,我们建议在CBCT重建中使用Huber损失函数作为数据保真度项,使重建在低辐射剂量条件下对脉冲噪声具有鲁棒性。此外,采用低秩张量特性作为先前项。这种特性有助于恢复由脉冲噪声引起的结构信息丢失。通过进一步集成3D总变化项以减少高斯噪声,可以提出提出的CBCT重建模型。采用替代的方向乘数法来解决优化问题。模拟和真实数据实验表明,该模型优于现有的CBCT重建算法。

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