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Preliminary Study: an Efficient Solving Algorithm for Determining the Exact Sampling Condition of Limited-Angle CT Reconstruction

机译:初步研究:一种用于确定有限角度CT重建精确采样条件的高效求解算法

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In X-ray computed tomography (CT), it has been widely accepted that reconstruction methods inspired by compressive sensing (CS) can recover the image from an apparent reducing projection number. However, the quantitative study of sufficient sampling number of accurate reconstruction has high computational complexity, and it is limited by the size of the phantom. In this work, sampling condition of limited-angle accurate reconstruction is studied by testing the solution uniqueness in total variation (TV) minimization model. Solution uniqueness is verified by solving the l1 -norm minimization problem. To solve the problem and improve the efficiency, we propose a fast algorithm which is based on the alternating direction method of multipliers (ADMM). In the limited-angle problem, the proposed method quantifies the number of projection acquisitions for accurate reconstruction. The experimental results indicate that the proposed method is more computationally efficient than the existing method. And our method can reduce the limit of phantom size because the computational cost of our algorithm is approximately equivalent to the same size reconstruction problem.
机译:在X射线计算机断层扫描(CT)中,已被广泛接受通过压缩感测(CS)启发的重建方法可以从表观还原投影号中恢复图像。然而,大量采样数量的精确重建的定量研究具有高的计算复杂性,并且受到幻像的大小的限制。在这项工作中,通过在总变化(TV)最小化模型中测试解决方案唯一性来研究有限角精确重建的采样条件。通过解决L来验证解决方案唯一性 1 -norm最小化问题。为了解决问题并提高效率,我们提出了一种快速算法,其基于乘法器(ADMM)的交替方向方法。在有限的角度问题中,所提出的方法量化了精确重建的投影采集次数。实验结果表明,该方法比现有方法更加计算效率。我们的方法可以减少幻像大小的极限,因为我们的算法的计算成本大致相同于相同的大小重建问题。

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