迭代重建
成像体模
算法
噪音(视频)
图像分辨率
投影(关系代数)
光传递函数
重建算法
传输(电信)
分辨率(逻辑)
信噪比(成像)
数学
反问题
迭代法
计算机科学
人工智能
图像(数学)
物理
光学
统计
电信
数学分析
作者
Andy Ziegler,Th. Köhler,Roland Proksa
摘要
This paper presents a comparison between an analytical and a statistical iterative reconstruction algorithm for computed transmission tomography concerning their noise and resolution performance. The reconstruction of two‐dimensional images from simulated fan‐beam transmission data is performed with a filtered back‐projection (FBP) type reconstruction and an iterative ordered subsets convex (OSC) maximum‐likelihood method. A special software phantom, which allows measuring the resolution and noise in a nonambiguous way, is used to simulate transmission tomography scans with different signal‐to‐noise ratios (SNR). The noise and modulation transfer function is calculated for FBP and OSC reconstruction at several positions, distributed over the field‐of‐view (FOV). The reconstruction with OSC using different numbers of subsets shows an inverse linear relation to the number of iterations that are necessary to reach a certain resolution and SNR, i.e., increasing the number of subsets by a factor reduces the number of required iterations by the same factor. The OSC algorithm is able to achieve a nearly homogeneous high resolution over the whole FOV, which is not achieved with FBP. The OSC method achieves a lower level of noise compared with FBP at the same resolution. The reconstruction with OSC can save a factor of up to nine of x‐ray dose compared with FBP in the investigated range of noise levels.
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