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Dynamic Regression for Partial Correlation and Causality Analysis of Functional Brain Networks

机译:功能脑网络的局部相关性和因果关系分析的动态回归

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We propose a general dynamic regression framework for partial correlation and causality analysis of functional brain networks. Using the optimal prediction theory, we present the solution of the dynamic regression problem by minimizing the entropy of the associated stochastic process. We also provide the relation between the solutions and the linear dependence models of Geweke and Granger and derive novel expressions for computing partial correlation and causality using an optimal prediction filter with minimum error variance. We use the proposed dynamic framework to study the intrinsic partial correlation and causality between seven different brain networks using resting state functional MRI (rsfMRI) data from the Human Connectome Project (HCP) and compare our results with those obtained from standard correlation and causality measures. The results show that our optimal prediction filter explains a significant portion of the variance in the rsfMRI data at low frequencies, unlike standard partial correlation analysis.
机译:我们为功能性脑网络的部分相关性和因果关系分析提出了一个通用的动态回归框架。使用最佳预测理论,我们通过最小化相关随机过程的熵来提出动态回归问题的解决方案。我们还提供了解决方案与Geweke和Granger的线性相关模型之间的关系,并使用具有最小误差方差的最佳预测滤波器来推导用于计算部分相关性和因果关系的新颖表达式。我们使用拟议的动态框架,使用来自人类连接套项目(HCP)的静止状态功能MRI(rsfMRI)数据来研究七个不同大脑网络之间的内在部分相关性和因果关系,并将我们的结果与从标准相关性和因果关系度量中获得的结果进行比较。结果表明,与标准偏相关分析不同,我们的最佳预测滤波器可解释rsfMRI数据在低频下的很大一部分方差。

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