论文标题
通过降级医学图像细分来监督
Supervision by Denoising for Medical Image Segmentation
论文作者
论文摘要
基于学习的图像重建模型,例如基于U-NET的模型,如果可以保证良好的概括,则需要大量标记的图像。但是,在某些成像域中,由于获取它们的成本,具有像素 - 或体素级标签精度的标记数据很少。该问题在没有单个地面真实标签之类的域中进一步加剧了,导致标签的重复可变性很大。因此,培训重建网络通过从标记和未标记的示例中学习(称为半监督学习)是实用和理论兴趣的问题。但是,用于图像重建的传统半监督学习方法通常需要对某些给定的成像问题进行特定的可区分正规化程序,这可能非常耗时。在这项工作中,我们提出了“通过DeNoinging”(SUD)提出的,该框架使我们能够使用自己的DeNoIsed输出作为软标签监督重建模型。 SUD在时空的降级框架下统一了随机平均和空间降解技术,并在半义务的优化框架中交替进行DeNoising和模型重量更新步骤。作为应用程序,我们将SUD应用于生物医学成像引起的两个问题 - 解剖学脑重建(3D)和皮质层状(2D) - 证明了图像重建对仅受监督和随机平均基地的图像重建的显着改善。
Learning-based image reconstruction models, such as those based on the U-Net, require a large set of labeled images if good generalization is to be guaranteed. In some imaging domains, however, labeled data with pixel- or voxel-level label accuracy are scarce due to the cost of acquiring them. This problem is exacerbated further in domains like medical imaging, where there is no single ground truth label, resulting in large amounts of repeat variability in the labels. Therefore, training reconstruction networks to generalize better by learning from both labeled and unlabeled examples (called semi-supervised learning) is problem of practical and theoretical interest. However, traditional semi-supervised learning methods for image reconstruction often necessitate handcrafting a differentiable regularizer specific to some given imaging problem, which can be extremely time-consuming. In this work, we propose "supervision by denoising" (SUD), a framework that enables us to supervise reconstruction models using their own denoised output as soft labels. SUD unifies stochastic averaging and spatial denoising techniques under a spatio-temporal denoising framework and alternates denoising and model weight update steps in an optimization framework for semi-supervision. As example applications, we apply SUD to two problems arising from biomedical imaging -- anatomical brain reconstruction (3D) and cortical parcellation (2D) -- to demonstrate a significant improvement in the image reconstructions over supervised-only and stochastic averaging baselines.