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Robust regression-based estimation of isocenter offset with subpixel precision in tomographic image reconstruction

机译:基于稳健的回归估计亚像素精度在断层图像重构中的亚像素精度

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摘要

Tomographic image reconstruction requires precise geometric measurements and calibration for the scanning system to yield optimal images. The isocenter offset is a very important geometric parameter that directly governs the spatial resolution of reconstructed images. Due to system imperfections such as mechanical misalignment, an accurate isocenter offset is difficult to achieve. Common calibration procedures used during isocenter offset tuning, such as pin scan, are not able to reach precision of subpixel level and are also inevitably hampered by system imperfections. We propose a purely data-driven method based on Fourier shift theorem to indirectly, yet precisely, estimate the isocenter offset at the subpixel level. The solution is obtained by applying a generalized M-estimator, a robust regression algorithm, to an arbitrary sinogram of axial scanning geometry. Numerical experiments are conducted on both simulated phantom data and actual data using a tungsten wire. Simulation results reveal that the proposed method achieves great accuracy on estimating and tuning the isocenter offset, which, in turn, significantly improves the quality of final images, particularly in spatial resolution.
机译:断层图像重建需要精确的几何测量和校准扫描系统,从而产生最佳图像。 Isocenter Offset是一个非常重要的几何参数,可直接管理重建图像的空间分辨率。由于系统缺陷,如机械错位,难以实现精确的等中心偏移。等角点偏移调谐过程中使用共同的校准程序,如销扫描,不能够达到子像素级的精度,并且也不可避免地受到系统缺陷阻碍。我们提出了一种基于傅里叶换档定理的纯粹数据驱动方法,尤其是估计子像素级别的Isocenter偏移量。通过将广义的M估算器,强大的回归算法应用于轴向扫描几何的任意的Sinogram来获得解决方案。使用钨丝对两种模拟幻像数据和实际数据进行数值实验。仿真结果表明,该方法在估计和调整等中心偏移中实现了高精度,从而显着提高了最终图像的质量,特别是在空间分辨率中。

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