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四种重建方法下偏心圆形CT中锥束伪影的分析

Analysis of Cone-Beam Artifacts in off-Centered Circular CT for Four Reconstruction Methods.

作者信息

Valton S, Peyrin F, Sappey-Marinier D

机构信息

CREATIS, UMR CNRS 5515, Villeurbanne 69621, France ; CREATIS, U630 INSERM, Villeurbanne 69621, France ; CREATIS, INSA-Lyon, Villeurbanne 69621, France ; CREATIS, Université Claude Bernard-Lyon1, Bron 69677, France.

出版信息

Int J Biomed Imaging. 2006;2006:80421. doi: 10.1155/IJBI/2006/80421. Epub 2006 Aug 13.

Abstract

Cone-beam (CB) acquisition is increasingly used for truly three-dimensional X-ray computerized tomography (CT). However, tomographic reconstruction from data collected along a circular trajectory with the popular Feldkamp algorithm is known to produce the so-called CB artifacts. These artifacts result from the incompleteness of the source trajectory and the resulting missing data in the Radon space increasing with the distance to the plane containing the source orbit. In the context of the development of integrated PET/CT microscanners, we introduced a novel off-centered circular CT cone-beam geometry. We proposed a generalized Feldkamp formula (α-FDK) adapted to this geometry, but reconstructions suffer from increased CB artifacts. In this paper, we evaluate and compare four different reconstruction methods for correcting CB artifacts in off-centered geometry. We consider the α-FDK algorithm, the shift-variant FBP method derived from the T-FDK, an FBP method based on the Grangeat formula, and an iterative algebraic method (SART). The results show that the low contrast artifacts can be efficiently corrected by the shift-variant method and the SART method to achieve good quality images at the expense of increased computation time, but the geometrical deformations are still not compensated for by these techniques.

摘要

锥束(CB)采集越来越多地用于真正的三维X射线计算机断层扫描(CT)。然而,使用流行的费尔德坎普算法从沿圆形轨迹收集的数据进行断层重建会产生所谓的CB伪影。这些伪影是由于源轨迹的不完整性以及在拉东空间中由此产生的缺失数据随与包含源轨道的平面的距离增加而增加所致。在集成PET/CT微型扫描仪的开发背景下,我们引入了一种新型的偏心圆形CT锥束几何结构。我们提出了一种适用于这种几何结构的广义费尔德坎普公式(α-FDK),但重建会受到增加的CB伪影的影响。在本文中,我们评估并比较了四种不同的用于校正偏心几何结构中CB伪影的重建方法。我们考虑了α-FDK算法、从T-FDK派生的变移位FBP方法、基于格兰杰公式的FBP方法以及一种迭代代数方法(SART)。结果表明,低对比度伪影可以通过变移位方法和SART方法有效地校正,以牺牲增加的计算时间为代价获得高质量图像,但这些技术仍然无法补偿几何变形。

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