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A Fourier reconstruction algorithm with constant attenuation compensation using 180° acquisition data for SPECT

机译:使用SPECT的180°采集数据的具有恒定衰减补偿的傅里叶重建算法

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摘要

In this paper, we develop an approximate analytical reconstruction algorithm that compensates for uniform attenuation in 2D parallel-beam SPECT with a 180° acquisition. This new algorithm is in the form of a direct Fourier reconstruction. The complex variable central slice theorem is used to derive this algorithm. The image is reconstructed with the following steps: first, the attenuated projection data acquired over 180° are extended to 360° and the value for the uniform attenuator is changed to a negative value. The Fourier transform (FT) of the image in polar coordinates is obtained from the Fourier transform of an analytic function interpolated from an extension of the projection data according to the complex central slice theorem. Finally, the image is obtained by performing a 2D inverse Fourier transform. Computer simulations and comparison studies with a 360° full-scan algorithm are provided.
机译:在本文中,我们开发了一种近似解析重建算法,该算法可以补偿180°采集的2D平行光束SPECT中的均匀衰减。该新算法采用直接傅立叶重构的形式。使用复变量中心切片定理来推导该算法。通过以下步骤重建图像:首先,将在180°上获取的衰减投影数据扩展到360°,并将均匀衰减器的值更改为负值。极坐标中图像的傅立叶变换(FT)是根据根据复杂的中心切片定理从投影数据的扩展中插值的解析函数的傅立叶变换获得的。最后,通过执行2D傅里叶逆变换获得图像。提供了具有360°全扫描算法的计算机模拟和比较研究。

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