通过三重正则化提升关键点注册的精度与可解释性
Spatial regularisation for improved accuracy and interpretability in keypoint-based registration
- 用KL散度将特征建模为概率关键点,增强可解释性
- 引入锐化与排斥损失,使关键点更精确且分布均匀
- 在胎儿运动追踪和脑部MRI配准中超越现有无监督方法
无监督配准策略通过优化固定与移动体数据间的相似性度量,避免了对真实变换或分割标签的需求。其中基于无监督关键点检测的方法因具备良好可解释性而备受关注:网络生成固定与移动图像的特征图,从中计算质心得到点云,并以闭式解进行对齐。然而,网络输出的特征常呈现空间弥散模式,难以解读,削弱了关键点注册的意义。本文提出三重损失正则化特征的空间分布:首先使用KL散度将特征建模为点扩散函数,视为概率关键点;其次锐化特征空间分布以提高关键点定位精度;最后引入关键点间的排斥损失,促进空间多样性。整体上,所提方法显著提升了特征的可解释性,使其对应于精确且解剖意义明确的关键点。我们在胎儿刚性运动追踪与脑部MRI仿射配准任务中验证了该方法,不仅优于现有最先进的无监督策略,还缩小了与最优有监督方法之间的差距。代码已公开于https://github.com/BenBillot/spatial_regularisation。
原文摘要 · Abstract (English)
Unsupervised registration strategies bypass requirements in ground truth transforms or segmentations by optimising similarity metrics between fixed and moved volumes. Among these methods, a recent subclass of approaches based on unsupervised keypoint detection stand out as very promising for interpretability. Specifically, these methods train a network to predict feature maps for fixed and moving images, from which explainable centres of mass are computed to obtain point clouds, that are then aligned in closed-form. However, the features returned by the network often yield spatially diffuse patterns that are hard to interpret, thus undermining the purpose of keypoint-based registration. Here, we propose a three-fold loss to regularise the spatial distribution of the features. First, we use the KL divergence to model features as point spread functions that we interpret as probabilistic keypoints. Then, we sharpen the spatial distributions of these features to increase the precision of the detected landmarks. Finally, we introduce a new repulsive loss across keypoints to encourage spatial diversity. Overall, our loss considerably improves the interpretability of the features, which now correspond to precise and anatomically meaningful landmarks. We demonstrate our three-fold loss in foetal rigid motion tracking and brain MRI affine registration tasks, where it not only outperforms state-of-the-art unsupervised strategies, but also bridges the gap with state-of-the-art supervised methods. Our code is available at https://github.com/BenBillot/spatial_regularisation.
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