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Filtered Backprojection Algorithm Can Outperform Iterative Maximum Likelihood Expectation-Maximization Algorithm

机译:过滤的反投影算法可以优于迭代最大似然预期最大化算法

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摘要

The iterative maximum-likelihood expectation-maximization (ML-EM) algorithm is an excellent algorithm for image reconstruction and usually provides better images than the filtered backprojection (FBP) algorithm. However, a windowed FBP algorithm can outperform the ML-EM in certain occasions, when the least-squared difference from the true image, that is, the least-squared error (LSE), is used as the comparison criterion. Computer simulations were carried out for the two algorithms. For a given data set the best reconstruction (compared to the true image) from each algorithm was first obtained, and the two reconstructions are compared. The stopping iteration number of the ML-EM algorithm and the parameters of the windowed FBP algorithm were determined, so that they produced an image that was closest to the true image. However, to use the LSE criterion to compare algorithms, one must know the true image. How to select the optimal parameters when the true image is unknown is a practical open problem. For noisy Poisson projections, computer simulation results indicate that the ML-EM images are better than the regular FBP images, and the windowed FBP algorithm images are better than the ML-EM images. For the noiseless projections, the FBP algorithms outperform the ML-EM algorithm. The computer simulations reveal that the windowed FBP algorithm can provide a reconstruction that is closer to the true image than the ML-EM algorithm.
机译:迭代最大似然预期 - 最大化(ML-EM)算法是图像重建的优异算法,并且通常提供比滤波的反投影(FBP)算法更好的图像。然而,当与真实图像的最小平方差异,即最小二乘误差(LSE)的最小平方差被用作比较标准时,窗口的FBP算法可以在某些情况下优于ML-EM。计算机模拟是为这两种算法进行的。对于给定的数据设置,首先获得来自每种算法的最佳重建(与真实图像),并比较两个重建。确定ML-EM算法的停止迭代号和窗口的FBP算法的参数,使得它们产生最接近真实图像的图像。但是,要使用LSE标准来比较算法,必须知道真实图像。如何在真实图像未知时选择最佳参数是一个实用的打开问题。对于嘈杂的泊松投影,计算机仿真结果表明ML-EM图像优于常规FBP图像,并且窗口的FBP算法图像优于ML-EM图像。对于无噪声投影,FBP算法优于ML-EM算法。计算机仿真显示窗口的FBP算法可以提供比ML-EM算法更靠近真实图像的重建。

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