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Frequency Domain Causality Analysis Method for Multivariate Systems in Hypothesis Testing Framework

机译:假设检测框架中多变量系统的频域因果区分析方法

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A variety of causality analysis methods have been proposed and used for complex large multivariate systems. In the frequency domain, partial directed coherence (PDC) is an important method. We expect that the frequency domain methods can provide a more detailed explanation of causal influence over different frequencies, but PDC provides no quantitative information to quantify the causal strength and the interpretation of causality over a specific frequency is still unexplained. Based on the statistical property of the renormalized PDC, a frequency domain causality analysis method in the hypothesis testing framework is employed in this paper to resolve these issues. In order to achieve a lower computational load, another method with a simpler definition is proposed. The interpretations of causal strength given by these two methods are shown to be consistent with that given by Granger causality, and the frequency distribution is reasonable and informative. Several simulation examples are demonstrated to illustrate the performance of these two methods.
机译:已经提出了各种因果区分析方法并用于复杂的大型多变量系统。在频域中,部分定向的相干性(PDC)是一个重要的方法。我们预期频域方法可以提供对不同频率的因果影响的更详细说明,但PDC不提供量化信息来量化因果强度,并且在特定频率上对因果关系的解释仍然是未解释的。基于重整化PDC的统计特性,本文采用了假设检测框架中的频域因果区分析方法,以解决这些问题。为了实现较低的计算负荷,提出了一种具有更简单定义的另一种方法。对这两种方法给出的因果强度的解释被证明与Granger因果关系给出的那样一致,频率分布是合理和信息性的。证明了几种模拟实施例以说明这两种方法的性能。

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