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Statistical Learning of Spatiotemporal Patterns from Longitudinal Manifold-Valued Networks

机译:纵向流形网络对时空模式的统计学习

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We introduce a mixed-effects model to learn spatiotemporal patterns on a network by considering longitudinal measures distributed on a fixed graph. The data come from repeated observations of subjects at different time points which take the form of measurement maps distributed on a graph such as an image or a mesh. The model learns a typical group-average trajectory characterizing the propagation of measurement changes across the graph nodes. The subject-specific trajectories are defined via spatial and temporal transformations of the group-average scenario, thus estimating the variability of spatiotemporal patterns within the group. To estimate population and individual model parameters, we adapted a stochastic version of the Expectation-Maximization algorithm, the MCMC-SAEM. The model is used to describe the propagation of cortical atrophy during the course of Alzheimer's Disease. Model parameters show the variability of this average pattern of atrophy in terms of trajectories across brain regions, age at disease onset and pace of propagation. We show that the personalization of this model yields accurate prediction of maps of cortical thickness in patients.
机译:我们介绍了一种混合效应模型,通过考虑分布在固定图中的纵向度量来学习网络上的时空模式。数据来自在不同时间点对对象的重复观察,这些观察以采取分布在图形(例如图像或网格)上的测量图的形式出现。该模型学习典型的组平均轨迹,该轨迹表征了测量变化在图形节点之间的传播。通过组平均场景的空间和时间变换来定义特定对象的轨迹,从而估计组内时空模式的可变性。为了估计总体和个体模型参数,我们采用了期望最大化算法的随机版本MCMC-SAEM。该模型用于描述阿尔茨海默氏病过程中皮质萎缩的扩散。模型参数显示了这种平均萎缩模式在大脑区域的轨迹,疾病发作的年龄和传播速度方面的变异性。我们显示该模型的个性化可以产生患者皮层厚度图的准确预测。

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