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A FAST ALGORITHM FOR STRUCTURED LOW-RANK MATRIX RECOVERY WITH APPLICATIONS TO UNDERSAMPLED MRI RECONSTRUCTION

机译:一种快速算法,具有应用于缺乏采样的MRI重建的估算率矩阵恢复

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Structured low-rank matrix priors are emerging as powerful alternatives to traditional image recovery methods such as total variation (TV) and wavelet regularization. The main challenge in applying these schemes to large-scale problems is the dramatic increase in computational complexity and memory demand that results from a lifting of the image to a high-dimensional structured matrix. We introduce a fast and memory efficient algorithm that exploits the structure of the lifted matrix to work in the original non-lifted domain, thus considerably reducing the complexity. Our experiments on the recovery of MR images from undersampled measurements show that the resulting algorithm provides improved reconstructions over TV regularization with comparable computation time.
机译:结构化的低级矩阵前沿是传统图像恢复方法的强大替代方案,如总变化(电视)和小波正则化。将这些方案应用于大规模问题的主要挑战是计算复杂性和内存需求的显着增加,从将图像提升到高维结构矩阵。我们介绍了一种快速和记忆的高效算法,该算法利用提升矩阵的结构来在原始的未提升域中工作,从而显着降低了复杂性。我们对来自Under采样的测量的MR图像恢复的实验表明,所得算法通过具有可比计算时间的电视正则化提供改进的重建。

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