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Inference of Granger causal time-dependent influences in noisy multivariate time series.

机译:嘈杂的多元时间序列中Granger因果时间相关影响的推论。

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Inferring Granger-causal interactions between processes promises deeper insights into mechanisms underlying network phenomena, e.g. in the neurosciences where the level of connectivity in neural networks is of particular interest. Renormalized partial directed coherence has been introduced as a means to investigate Granger causality in such multivariate systems. A major challenge in estimating respective coherences is a reliable parameter estimation of vector autoregressive processes. We discuss two shortcomings typical in relevant applications, i.e. non-stationarity of the processes generating the time series and contamination with observational noise. To overcome both, we present a new approach by combining renormalized partial directed coherence with state space modeling. A numerical efficient way to perform both the estimation as well as the statistical inference will be presented.
机译:推断过程之间的格兰杰因果关系可以使我们深入了解网络现象背后的机制,例如在神经科学中,神经网络的连通性水平特别令人关注。已引入重归一化的部分有向相干作为研究这种多元系统中格兰杰因果关系的一种手段。估计各个相干性的主要挑战是向量自回归过程的可靠参数估计。我们讨论了相关应用中的两个典型缺陷,即生成时间序列的过程的不平稳性以及观察噪声的污染。为了克服这两者,我们提出了一种通过将重归一化的部分有向相干与状态空间建模相结合的新方法。将给出执行估计以及统计推断的数字有效方式。

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