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Region of interest evaluation of SPECT image reconstruction methods using a realistic brain phantom

机译:使用逼真的脑部幻影对SPECT图像重建方法的关注区域评估

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A realistic numerical brain phantom, developed by Zubal et al. (1994), was used for a region-of-interest evaluation of the accuracy and noise variance of the following SPECT reconstruction methods: (1) Maximum-Likelihood reconstruction using the Expectation-Maximization (ML-EM) algorithm; (2) an EM algorithm using ordered-subsets (OS-EM); (3) a re-scaled block iterative EM algorithm (RBI-EM); and (4) a filtered backprojection algorithm that uses a combination of the Bellini method for attenuation compensation and an iterative spatial blurring correction method using the frequency-distance principle (FDP). The Zubal phantom was made from segmented MRI slices of the brain, so that neuro-anatomical structures are well defined and indexed. Small regions-of-interest (ROIs) from the white matter, grey matter in the center of the brain and grey matter from the peripheral area of the brain were selected for the evaluation. Photon attenuation and distance-dependent collimator blurring were modeled. Multiple independent noise realizations were generated for two different count levels. The simulation study showed that the ROI bias measured for the EM-based algorithms decreased as the iteration number increased, and that the OS-EM and RBI-EM algorithms (16 and 64 subsets were used) achieved the equivalent accuracy of the ML-EM algorithm at about the same noise variance, with much fewer number of iterations. The Bellini-FDP restoration algorithm converged fast and required less computation per iteration. The ML-EM algorithm had a slightly better ROI bias vs. variance trade-off than the other algorithms.
机译:Zubal等人开发的一种逼真的数字大脑幻象。 (1994年),用于以下SPECT重建方法的准确性和噪声方差的关注区域评估:(1)使用期望最大化(ML-EM)算法的最大似然重建; (2)使用有序子集的EM算法(OS-EM); (3)重缩放的块迭代EM算法(RBI-EM); (4)滤波反投影算法,该算法结合了Bellini方法进行衰减补偿和使用频距原理(FDP)的迭代空间模糊校正方法。 Zubal体模是由脑部的MRI切片制成的,因此神经解剖结构得到了很好的定义和索引。选择来自白质,大脑中心的灰质和来自大脑外围区域的灰质的小兴趣区(ROI)进行评估。对光子衰减和依赖于距离的准直器模糊建模。针对两个不同的计数级别生成了多个独立的噪声实现。仿真研究表明,基于EM的算法测得的ROI偏差随着迭代次数的增加而减小,并且OS-EM和RBI-EM算法(使用了16和64个子集)达到了ML-EM的等效精度。该算法在几乎相同的噪声方差下,迭代次数要少得多。 Bellini-FDP恢复算法收敛迅速,每次迭代所需的计算量更少。与其他算法相比,ML-EM算法的ROI偏差与差异权衡要好一些。

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