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Non-convexly constrained image reconstruction from nonlinear tomographic X-ray measurements

机译:非线性断层X射线测量的非凸约束图像重建

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摘要

The use of polychromatic X-ray sources in tomographic X-ray measurements leads to nonlinear X-ray transmission effects. As these nonlinearities are not normally taken into account in tomographic reconstruction, artefacts occur, which can be particularly severe when imaging objects with multiple materials of widely varying X-ray attenuation properties. In these settings, reconstruction algorithms based on a nonlinear X-ray transmission model become valuable. We here study the use of one such model and develop algorithms that impose additional non-convex constraints on the reconstruction. This allows us to reconstruct volumetric data even when limited measurements are available. We propose a nonlinear conjugate gradient iterative hard thresholding algorithm and show how many prior modelling assumptions can be imposed using a range of non-convex constraints.
机译:在层析X射线测量中使用多色X射线源会导致非线性X射线透射效应。由于在层析成像重建过程中通常不会考虑这些非线性因素,因此会出现伪影,当使用具有广泛变化的X射线衰减特性的多种材料对物体成像时,伪影尤其严重。在这些情况下,基于非线性X射线透射模型的重建算法变得很有价值。在这里,我们研究了一种这样的模型的使用,并开发了对重建施加其他非凸约束的算法。即使在有限的测量可用的情况下,这也使我们能够重建体积数据。我们提出了一种非线性共轭梯度迭代硬阈值算法,并显示了使用一定范围的非凸约束条件可以施加多少先验建模假设。

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