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一种用于二维图像重建的两步希尔伯特变换方法。

A two-step Hilbert transform method for 2D image reconstruction.

作者信息

Noo Frédéric, Clackdoyle Rolf, Pack Jed D

机构信息

UCAIR, Department of Radiology, University of Utah, UT, USA.

出版信息

Phys Med Biol. 2004 Sep 7;49(17):3903-23. doi: 10.1088/0031-9155/49/17/006.

Abstract

The paper describes a new accurate two-dimensional (2D) image reconstruction method consisting of two steps. In the first step, the backprojected image is formed after taking the derivative of the parallel projection data. In the second step, a Hilbert filtering is applied along certain lines in the differentiated backprojection (DBP) image. Formulae for performing the DBP step in fanbeam geometry are also presented. The advantage of this two-step Hilbert transform approach is that in certain situations, regions of interest (ROIs) can be reconstructed from truncated projection data. Simulation results are presented that illustrate very similar reconstructed image quality using the new method compared to standard filtered backprojection, and that show the capability to correctly handle truncated projections. In particular, a simulation is presented of a wide patient whose projections are truncated laterally yet for which highly accurate ROI reconstruction is obtained.

摘要

本文描述了一种由两步组成的新的精确二维(2D)图像重建方法。第一步,在对平行投影数据求导后形成反投影图像。第二步,在微分反投影(DBP)图像中沿某些线应用希尔伯特滤波。还给出了在扇形束几何结构中执行DBP步骤的公式。这种两步希尔伯特变换方法的优点是,在某些情况下,可以从截断的投影数据重建感兴趣区域(ROI)。给出的模拟结果表明,与标准滤波反投影相比,使用新方法重建的图像质量非常相似,并且显示了正确处理截断投影的能力。特别是,给出了一个宽体患者的模拟,其投影在侧面被截断,但仍获得了高精度的ROI重建。

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