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Estimation of causal structures in longitudinal data using non-Gaussianity

机译:使用非高斯估计纵向数据中的因果结构

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Recently, there is a growing need for statistical learning of causal structures in data with many variables. A structural equation model called Linear Non-Gaussian Acyclic Model (LiNGAM) has been extensively studied to uniquely estimate causal structures in data. The key assumptions are that external influences are independent and follow non-Gaussian distributions. However, LiNGAM does not capture temporal structural changes in observed data. In this paper, we consider learning causal structures in longitudinal data that collects samples over a period of time. In previous studies of LiNGAM, there was no model specialized to handle longitudinal data with multiple samples. Therefore, we propose a new model called longitudinal LiNGAM and a new estimation method using the information on temporal structural changes and non-Gaussianity of data. The new approach requires less assumptions than previous methods.
机译:近来,对具有许多变量的数据中因果结构的统计学习的需求日益增长。已经广泛研究了称为线性非高斯非循环模型(LiNGAM)的结构方程模型,以唯一估计数据中的因果结构。关键假设是外部影响是独立的,并且遵循非高斯分布。但是,LiNGAM不能捕获观测数据中的时间结构变化。在本文中,我们考虑学习纵向数据中的因果结构,这些数据可以在一段时间内收集样本。在LiNGAM的先前研究中,没有专门用于处理多个样本的纵向数据的模型。因此,我们提出了一种新的模型,称为纵向LiNGAM,并提出了一种使用有关时间结构变化和数据的非高斯性的信息的新估计方法。与以前的方法相比,新方法所需的假设更少。

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