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基于拉普拉斯算子的感兴趣区重建算法在 C 臂 CT 中的临床应用。

Towards clinical application of a Laplace operator-based region of interest reconstruction algorithm in C-arm CT.

出版信息

IEEE Trans Med Imaging. 2014 Mar;33(3):593-606. doi: 10.1109/TMI.2013.2291622.

DOI:10.1109/TMI.2013.2291622
PMID:24595336
Abstract

It is known that a reduction of the field-of-view in 3-D X-ray imaging is proportional to a reduction in radiation dose. The resulting truncation, however, is incompatible with conventional reconstruction algorithms. Recently, a novel method for region of interest reconstruction that uses neither prior knowledge nor extrapolation has been published, named approximated truncation robust algorithm for computed tomography (ATRACT). It is based on a decomposition of the standard ramp filter into a 2-D Laplace filtering and a 2-D Radon-based residual filtering step. In this paper, we present two variants of the original ATRACT. One is based on expressing the residual filter as an efficient 2-D convolution with an analytically derived kernel. The second variant is to apply ATRACT in 1-D to further reduce computational complexity. The proposed algorithms were evaluated by using a reconstruction benchmark, as well as two clinical data sets. The results are encouraging since the proposed algorithms achieve a speed-up factor of up to 245 compared to the 2-D Radon-based ATRACT. Reconstructions of high accuracy are obtained, e.g., even real-data reconstruction in the presence of severe truncation achieve a relative root mean square error of as little as 0.92% with respect to nontruncated data.

摘要

众所周知,三维 X 射线成像中的视野缩小与辐射剂量的减少成正比。然而,由此产生的截断与传统的重建算法不兼容。最近,一种新的用于感兴趣区域重建的方法已经发布,该方法既不需要先验知识也不需要外推,名为用于计算机断层扫描的近似截断稳健算法(ATRACT)。它基于将标准斜坡滤波器分解为二维拉普拉斯滤波和二维基于 Radon 的残差滤波步骤。在本文中,我们提出了原始 ATRACT 的两种变体。一种是基于将残差滤波器表示为具有解析导出核的有效二维卷积。第二种变体是在一维中应用 ATRACT 以进一步降低计算复杂度。通过使用重建基准以及两个临床数据集来评估所提出的算法。结果令人鼓舞,因为与基于二维 Radon 的 ATRACT 相比,所提出的算法的加速因子高达 245。即使在严重截断的情况下进行真实数据重建,也能获得高精度的重建,例如,相对于未截断的数据,相对均方根误差小至 0.92%。

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