Comparison Of Bayesian Methods For Sinogram Filtered Backprojection And Algebraic Reconstruction

G. Chinn, Sung-Cheng Huang, S. Siegel, B. Kwan
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Abstract

Image reconstruction by Maximum a Posteriori sinogram restoration and Radon inversion (MAP-RI) was evaluated. Its equivalence with Maximum a Posteriori al- gebraic reconstruction (MAP-ART) was established. A fast practical implementation of MAP-RI was developed using truncated priors and filtered backprojection (MAP-FBP). Simulations using one plane of the Hoffman 3-D brain phan- tom at both low SNR and high SNR were used for quanti- tative comparisons of resolution and noise variance. Com- pared to conventional FBP with ramp cutoff at Nyquist, MAP-ART can produce images with 40% greater resolu- tion and comparable noise variance in the high activity re- gions of phantoms. In comparison, MAP-FBP can yield a 30% improvement in resolution with equivalent noise to FBP. However, MAP-FBP using an iterative expectation- maximization (EM) algorithm converges rapidly (< 10 iter- ations) with an order-of-magnitude lower cost per iteration compared to MAP-ART.
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正弦图滤波反投影与代数重建贝叶斯方法的比较
评价了利用最大后验正弦图恢复和Radon反演(MAP-RI)重建图像的效果。建立了其与最大后验几何重构(MAP-ART)的等价性。利用截断先验和滤波反向投影(MAP-FBP)技术开发了一种快速实用的MAP-RI实现方法。在低信噪比和高信噪比的情况下,采用霍夫曼三维脑模型的一个平面进行模拟,对分辨率和噪声方差进行定量比较。与奈奎斯特坡道截断的传统FBP相比,MAP-ART可以产生分辨率提高40%的图像,并且在幽灵的高活动区域具有相当的噪声方差。相比之下,MAP-FBP在噪声与FBP相当的情况下,分辨率提高了30%。然而,与MAP-ART相比,使用迭代期望最大化(EM)算法的MAP-FBP收敛速度快(< 10次迭代),每次迭代的成本低一个数量级。
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