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一种使用具有不同径向宽度的同心环极坐标像素模型来计算系统矩阵的快速方法。

Fast method for computing a system matrix using a polar-coordinate pixel model with concentric annuluses of different radial widths.

作者信息

Zhang Shuang, Zhou Peng, Pan Kai, Liu Zhiguo, Li Yude, Sun Tianxi

出版信息

Appl Opt. 2020 Dec 20;59(36):11225-11231. doi: 10.1364/AO.410415.

Abstract

Despite better reconstruction quality for incomplete or noisy projection data compared to analytic reconstruction, computed tomography iterative techniques are time-consuming, mainly due to high system matrix computation. A polar-coordinate pixel model with concentric annuluses of different radial widths was established and a fast method for computing the system matrix was presented based on characteristics of this model. Compared with the Siddon algorithm and an efficient Cartesian algorithm introduced by Zhang, the proposed algorithm based on the simultaneous algebraic reconstruction technique shows speed advantages for both numerical simulation and experiment, without noticeable loss of image quality.

摘要

尽管与解析重建相比,计算机断层扫描迭代技术对于不完整或有噪声的投影数据具有更好的重建质量,但由于系统矩阵计算量很大,该技术非常耗时。基于具有不同径向宽度的同心环带建立了极坐标像素模型,并根据该模型的特性提出了一种快速计算系统矩阵的方法。与西登算法和张提出的高效笛卡尔算法相比,基于同步代数重建技术的所提算法在数值模拟和实验中均显示出速度优势,且图像质量无明显损失。

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