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Graphical Lasso Granger Method with 2-Levels-Thresholding for Recovering Causality Networks

机译:具有两级阈值的图形Lasso Granger方法以恢复因果关系网络

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The recovery of the causality networks with a number of variables is an important problem that arises in various scientific contexts. For detecting the causal relationships in the network with a big number of variables, the so called Graphical Lasso Granger (GLG) method was proposed. It is widely believed that the GLG-method tends to overselect causal relationships. In this paper, we propose a thresholding strategy for the GLG-method, which we call 2-levels-thresholding, and we show that with this strategy the variable overselection of the GLG-method may be overcomed. Moreover, we demonstrate that the GLG-method with the proposed thresholding strategy may become superior to other methods that were proposed for the recovery of the causality networks.
机译:具有多个变量的因果关系网络的恢复是在各种科学环境中出现的重要问题。为了检测具有大量变量的网络中的因果关系,提出了所谓的图形Lasso Granger(GLG)方法。人们普遍认为,GLG方法倾向于过分选择因果关系。在本文中,我们为GLG方法提出了一种阈值化策略,我们将其称为2级阈值,并表明采用该策略可以克服GLG方法的变量超选择问题。此外,我们证明了具有提出的阈值策略的GLG方法可能变得优于为恢复因果关系网络而提出的其他方法。

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