Multiscale Bayesian image reconstruction in positron emission tomography

B. Xu, C. Chen, J. Aarsvold, C. Kao, J. Chen, X. Pan
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引用次数: 1

Abstract

In recent years, various approaches to overcome the problems associated with iterative statistical image reconstruction methods have been investigated, including issues such as slow convergence rate, costly computational time and nonuniform correction efficiency. A multiscale Bayesian image reconstruction algorithm based on a 1-D wavelet technique is proposed. In this approach, the authors first apply a wavelet transform to the sinogram measurements, which yields a multiresolution object representation. The image is reconstructed at the corresponding grid by the Bayesian image reconstruction algorithm for each scale level in the frequency space; the backprojector is also modified to match each corresponding resolution scale. After the low-frequency components of the image have been recovered sufficiently on the coarser scale level, the resulted image is used as the starting point for the finer level at a new iteration. An important feature in the authors' new approach is that the wavelet decomposition is carried out in the sinogram space, while multiple grids are also used in the reconstructed image space.
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正电子发射断层成像中的多尺度贝叶斯图像重建
近年来,人们研究了各种方法来克服迭代统计图像重建方法相关的问题,包括收敛速度慢、计算时间长和校正效率不均匀等问题。提出了一种基于一维小波技术的多尺度贝叶斯图像重建算法。在这种方法中,作者首先将小波变换应用于正弦图测量,从而产生多分辨率对象表示。在频率空间中,采用贝叶斯图像重构算法在相应的网格上对图像进行重构;背投机也被修改以匹配每个相应的分辨率尺度。在较粗的尺度上充分恢复图像的低频分量后,在新的迭代中将得到的图像作为较细的尺度的起点。该方法的一个重要特点是在正弦图空间中进行小波分解,同时在重构图像空间中使用多个网格。
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