Deep regression is an important problem with numerous applications. These range from computer vision tasks such as age estimation from photographs, to medical tasks such as ejection fraction estimation from echocardiograms for disease tracking. Semi-supervised approaches for deep regression are notably under-explored compared to classification and segmentation tasks, however. Unlike classification tasks, which rely on thresholding functions for generating class pseudo-labels, regression tasks use real number target predictions directly as pseudo-labels, making them more sensitive to prediction quality. In this work, we propose a novel approach to semi-supervised regression, namely Uncertainty-Consistent Variational Model Ensembling (UCVME), which improves training by generating high-quality pseudo-labels and uncertainty estimates for heteroscedastic regression. Given that aleatoric uncertainty is only dependent on input data by definition and should be equal for the same inputs, we present a novel uncertainty consistency loss for co-trained models. Our consistency loss significantly improves uncertainty estimates and allows higher quality pseudo-labels to be assigned greater importance under heteroscedastic regression. Furthermore, we introduce a novel variational model ensembling approach to reduce prediction noise and generate more robust pseudo-labels. We analytically show our method generates higher quality targets for unlabeled data and further improves training. Experiments show that our method outperforms state-of-the-art alternatives on different tasks and can be competitive with supervised methods that use full labels. Our code is available at https://github.com/xmed-lab/UCVME.
翻译:深度回归是许多应用中的一个重要问题。 从从照片年龄估计到医疗任务,例如从照片中进行年龄估计,到从回声心电图中为疾病跟踪提供弹出分数估计等医疗任务等, 与分类和分化任务相比,对深度回归的半监督方法显然探索不足。 与分类任务不同, 分类任务依靠临界功能生成类伪标签, 回归任务直接使用真实数字目标预测作为假标签, 使其对预测质量更加敏感。 在这项工作中, 我们提出对半监督回归的新办法, 即: 不可确定性(Consistentive Variational Model Endission) (UCUCVME), 这种方法通过生成高质量的伪标签和不确定性估计来改进培训。 我们采用的新的方法, 以更稳健的标签方法, 以更可靠的方式展示我们的数据。 我们的模型/ 变异性估算和变压方法, 以更可靠的方式展示我们的数据变现方法 。