Fourier rebinning applied to multi-planar circular-orbit cone-beam SPECT

D. Lalush
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引用次数: 5

Abstract

We study the application of Fourier rebinning methods to dual-planar cone-beam SPECT. Dual-planar cone-beam SPECT involves the use of a matched pair of cone-beam collimators on a dual-camera SPECT system. Each collimator has its focus in a different axial plane. While dual-planar data is best reconstructed with fully 3D iterative methods, these methods are slow and have prompted a search for faster reconstruction techniques. Fourier rebinning was developed to estimate equivalent parallel projections from 3D PET data, but it simply expresses a relationship between oblique projections taken in planes not perpendicular to the axis of rotation and direct projections taken in those that are. We find that it is possible to put dual-planar cone-beam data in this context as well. The rebinned data can then be reconstructed using either filtered backprojection (FBP) or parallel iterative algorithms such as OSEM. We compare the Feldkamp algorithm and fully 3D OSEM reconstruction with Fourier-rebinned reconstructions on realistically-simulated Tl-201 HMPAO brain SPECT data. We find that the Fourier-rebinned reconstructions exhibit much less image noise and lower variance in region-of-interest estimates than Feldkamp. Also, Fourier-rebinning followed by OSEM with nonuniform attenuation correction exhibits less bias in ROI estimates than Feldkamp with Chang attenuation correction. The Fourier-rebinned ROI estimates exhibit only slightly higher bias and variance than fully 3D OSEM, and require considerably less processing time. We conclude that Fourier rebinning is a practical and potentially useful approach to reconstructing data from dual-planar circular-orbit cone-beam systems.
多平面圆轨道锥束SPECT的傅里叶重建
研究了傅里叶重合方法在双平面锥束SPECT中的应用。双平面锥束SPECT涉及在双相机SPECT系统上使用一对匹配的锥束准直器。每个准直器的焦点在不同的轴向平面上。虽然双平面数据最好是用全三维迭代方法重建,但这些方法速度很慢,促使人们寻找更快的重建技术。傅里叶重建是为了从3D PET数据中估计等效的平行投影而开发的,但它只是表达了不垂直于旋转轴的平面上的斜投影与垂直于旋转轴的平面上的直接投影之间的关系。我们发现,在这种情况下也可以放置双平面锥束数据。然后,可以使用过滤后的反向投影(FBP)或并行迭代算法(如OSEM)重建重组后的数据。我们比较了Feldkamp算法和全三维OSEM重建与傅里叶重建在真实模拟Tl-201 HMPAO脑SPECT数据。我们发现Fourier-rebinned重建比Feldkamp表现出更少的图像噪声和更低的兴趣区域估计方差。此外,Fourier-rebinning后采用非均匀衰减校正的OSEM在ROI估计中的偏差小于采用Chang衰减校正的Feldkamp。fourier - rebined ROI估计仅比全3D OSEM显示出略高的偏差和方差,并且需要相当少的处理时间。我们得出结论,傅里叶重建是一种实用的和潜在的有用的方法来重建双平面圆轨道锥束系统的数据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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