A local iterative reconstruction algorithm for planar integral data

G. L. Zeng, D. Gagnon, F. Natterer, Wenli Wang, M. Wrinkler, W. Hawkins
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引用次数: 2

Abstract

In this paper we develop an iterative algorithm for a set of parallel weighted or unweighted planar integrals of an object. The object is relative large and the entire object is not sufficiently measured, and the projections are truncated due to a small detector size. However, a small region-of-interest (ROI) is sufficiently measured. It is known that the Radon inversion formula is able to exactly reconstruct the ROI with truncated parallel unweighted planar integrals (i.e., the three-dimensional Radon transform). This local tomographic property is not found for line-integral measurements. The local tomography is usually not available when using iterative reconstruction methods because the forward-projection of the entire image of the object is impossible. This paper investigates an iterative algorithm that is able to accurately reconstruct the ROI using truncated planar integral data.
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平面积分数据的局部迭代重建算法
在本文中,我们开发了一种求解物体的一组平行的有权或无权平面积分的迭代算法。物体相对较大,整个物体没有被充分测量,并且由于探测器尺寸小,投影被截断。然而,一个小的兴趣区域(ROI)是充分测量的。已知Radon反演公式能够用截断的平行无加权平面积分(即三维Radon变换)精确地重建ROI。这种局部层析性质在线积分测量中找不到。在使用迭代重建方法时,局部层析成像通常是不可用的,因为不可能对目标的整个图像进行前向投影。本文研究了一种利用截断平面积分数据精确重建感兴趣区域的迭代算法。
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