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A Hierarchical Geodesic Model for Diffeomorphic Longitudinal Shape Analysis

机译:扩散纵向形状分析的分层测地模型

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Hierarchical linear models (HLMs) are a standard approach for analyzing data where individuals are measured repeatedly over time. However, such models are only applicable to longitudinal studies of Euclidean data. In this paper, we propose a novel hierarchical geodesic model (HGM), which generalizes HLMs to the manifold setting. Our proposed model explains the longitudinal trends in shapes represented as elements of the group of diffeomorphisms. The individual level geodesics represent the trajectory of shape changes within individuals. The group level geodesic represents the average trajectory of shape changes for the population. We derive the solution of HGMs on diffeomorphisms to estimate individual level geodesics, the group geodesic, and the residual geodesics. We demonstrate the effectiveness of HGMs for longitudinal analysis of synthetically generated shapes and 3D MRI brain scans.
机译:分层线性模型(HLMS)是分析数据随时间重复测量的数据的标准方法。然而,这些模型仅适用于欧几里德数据的纵向研究。在本文中,我们提出了一种新的分层测地模型(HGM),其将HLM推广到歧管设置。我们所提出的模型解释了表示为群体组的形状的纵向趋势。各个级别的测地仪代表个人内部变化的轨迹。组级别测地值表示人口的形状变化的平均轨迹。我们源于HGMS对扩散族的解决方案来估计各个水平的测水池,小组测地和残留的测地测学。我们证明了HGMS对综合产生的形状和3D MRI脑扫描的纵向分析的有效性。

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