球面配准的无监督学习。

Fenqiang Zhao, Zhengwang Wu, Li Wang, Weili Lin, Shunren Xia, Dinggang Shen, Gang Li
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引用次数: 0

摘要

目前的球面配准方法在神经成像分析中对个体间皮质表面的对齐和空间归一化方面取得了较好的效果。然而,它们是计算密集型的,因为它们必须为每对表面独立地优化目标函数。在本文中,我们提出了一种基于快速学习的算法,该算法利用球面卷积神经网络(cnn)的最新发展进行球面皮质表面配准。给定一组没有监督信息的曲面对,如地面真值变形场或解剖标志,我们将配准表述为参数函数,并通过使用该函数增强一个曲面与另一个曲面之间的特征相似性来学习其参数。然后,给定一对新的表面,我们可以快速推断出一个表面到另一个表面的球面变形场。我们使用三个正交的球面U-Nets对该参数函数建模,并使用球面变换层对球面进行翘曲,同时对变形场施加平滑约束。网络中的所有层都是定义良好且可微的,因此可以有效地学习参数。我们表明,我们的方法在102个受试者上实现了准确的皮质对齐结果,与两种最先进的方法相媲美:球面恶魔和MSM,同时运行速度更快。
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Unsupervised Learning for Spherical Surface Registration.

Current spherical surface registration methods achieve good performance on alignment and spatial normalization of cortical surfaces across individuals in neuroimaging analysis. However, they are computationally intensive, since they have to optimize an objective function independently for each pair of surfaces. In this paper, we present a fast learning-based algorithm that makes use of the recent development in spherical Convolutional Neural Networks (CNNs) for spherical cortical surface registration. Given a set of surface pairs without supervised information such as ground truth deformation fields or anatomical landmarks, we formulate the registration as a parametric function and learn its parameters by enforcing the feature similarity between one surface and the other one warped by the estimated deformation field using the function. Then, given a new pair of surfaces, we can quickly infer the spherical deformation field registering one surface to the other one. We model this parametric function using three orthogonal Spherical U-Nets and use spherical transform layers to warp the spherical surfaces, while imposing smoothness constraints on the deformation field. All the layers in the network are well-defined and differentiable, thus the parameters can be effectively learned. We show that our method achieves accurate cortical alignment results on 102 subjects, comparable to two state-of-the-art methods: Spherical Demons and MSM, while runs much faster.

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