Sato João R, Takahashi Daniel Y, Arcuri Silvia M, Sameshima Koichi, Morettin Pedro A, Baccalá Luiz A
Department of Statistics, Institute of Mathematics and Statistics, University of São Paulo, Brazil.
Hum Brain Mapp. 2009 Feb;30(2):452-61. doi: 10.1002/hbm.20513.
Functional magnetic resonance imaging (fMRI) has become an important tool in Neuroscience due to its noninvasive and high spatial resolution properties compared to other methods like PET or EEG. Characterization of the neural connectivity has been the aim of several cognitive researches, as the interactions among cortical areas lie at the heart of many brain dysfunctions and mental disorders. Several methods like correlation analysis, structural equation modeling, and dynamic causal models have been proposed to quantify connectivity strength. An important concept related to connectivity modeling is Granger causality, which is one of the most popular definitions for the measure of directional dependence between time series. In this article, we propose the application of the partial directed coherence (PDC) for the connectivity analysis of multisubject fMRI data using multivariate bootstrap. PDC is a frequency domain counterpart of Granger causality and has become a very prominent tool in EEG studies. The achieved frequency decomposition of connectivity is useful in separating interactions from neural modules from those originating in scanner noise, breath, and heart beating. Real fMRI dataset of six subjects executing a language processing protocol was used for the analysis of connectivity.
功能磁共振成像(fMRI)由于其与正电子发射断层扫描(PET)或脑电图(EEG)等其他方法相比具有非侵入性和高空间分辨率特性,已成为神经科学中的一种重要工具。神经连接性的表征一直是多项认知研究的目标,因为皮质区域之间的相互作用是许多脑功能障碍和精神疾病的核心。已经提出了几种方法,如相关性分析、结构方程建模和动态因果模型来量化连接强度。与连接性建模相关的一个重要概念是格兰杰因果关系,它是衡量时间序列之间方向依赖性最流行的定义之一。在本文中,我们提出使用多变量自举法将部分定向相干性(PDC)应用于多受试者fMRI数据的连接性分析。PDC是格兰杰因果关系的频域对应物,并且已成为脑电图研究中一个非常突出的工具。实现的连接性频率分解有助于将神经模块的相互作用与源自扫描仪噪声、呼吸和心跳的相互作用区分开来。使用六个执行语言处理协议的受试者的真实fMRI数据集进行连接性分析。