论文标题

CT图像重建的基于CNN的正则化

CNN-based regularisation for CT image reconstructions

论文作者

Juhos, Attila

论文摘要

X射线计算机断层扫描基础架构是医学成像方式,依赖于对射线交叉检查对象的采集,同时测量其强度降低。物理测量是通过数学重建算法进行后处理的,这些算法可能在计算的体积字段上提供较弱或一流的一致性保证。根据提供的大量低噪声测量,提供了出色的结果。尽管如此,这种扫描过程将使所检查的身体暴露于不可思议的大强度和持久的电离辐射,并施加严重的健康风险。正在进行的研究的一个主要目标是减少预测数量的同时保持质量稳定。由于采样不足,现在由于光子电子相互作用而固有地发生的噪声现在由重建伪影补充。最近,对深度学习方法(尤其是完全卷积网络)进行了广泛的研究,并证明可以有效地过滤此类偏差。在本报告中,提出了算法,将其作为对所讨论数量的低质量重建的输入,并旨在将其映射到被认为是理想的基础真理的重建。首先,第一个系统包含两个其他要素:首先,它确保与测量的辛克图的一致性,其次,它遵守经典压缩抽样理论中提出的约束。第二个是受经典方法的启发,以解决重建的反问题,采用了一种迭代方法,以在正确结果的方向上正式化假设。

X-ray computed tomographic infrastructures are medical imaging modalities that rely on the acquisition of rays crossing examined objects while measuring their intensity decrease. Physical measurements are post-processed by mathematical reconstruction algorithms that may offer weaker or top-notch consistency guarantees on the computed volumetric field. Superior results are provided on the account of an abundance of low-noise measurements being supplied. Nonetheless, such a scanning process would expose the examined body to an undesirably large-intensity and long-lasting ionising radiation, imposing severe health risks. One main objective of the ongoing research is the reduction of the number of projections while keeping the quality performance stable. Due to the under-sampling, the noise occurring inherently because of photon-electron interactions is now supplemented by reconstruction artifacts. Recently, deep learning methods, especially fully convolutional networks have been extensively investigated and proven to be efficient in filtering such deviations. In this report algorithms are presented that take as input a slice of a low-quality reconstruction of the volume in question and aim to map it to the reconstruction that is considered ideal, the ground truth. Above that, the first system comprises two additional elements: firstly, it ensures the consistency with the measured sinogram, secondly it adheres to constraints proposed in classical compressive sampling theory. The second one, inspired by classical ways of solving the inverse problem of reconstruction, takes an iterative approach to regularise the hypothesis in the direction of the correct result.

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