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静息态功能磁共振成像中全局信号混杂的几何观点。

A geometric view of global signal confounds in resting-state functional MRI.

机构信息

Bio-X Laboratory, Department of Physics, Zhejiang University, Hangzhou, China.

出版信息

Neuroimage. 2012 Feb 1;59(3):2339-48. doi: 10.1016/j.neuroimage.2011.09.018. Epub 2011 Sep 22.

Abstract

Resting-state functional magnetic resonance imaging (fMRI) is proving to be an effective tool for mapping the long-range functional connections of the brain in both health and disease. One of the primary measures of connectivity is the correlation between the blood oxygenation level dependent (BOLD) time series observed in different brain regions. The computation of the correlation is often dominated by the presence of a strong global component that can introduce significant variability across functional connectivity maps acquired from different experimental scans or subjects. To address this issue, a variety of global signal correction methods have been proposed, but there is currently a lack of a clear consensus on the best approach to use. Furthermore, there has been concern that some global signal correction methods, such as global signal regression, may produce significant negative bias in the correlation values. In this paper we introduce a framework for visualizing the signal structure of resting-state fMRI data and characterizing the properties of the global signal. Using this framework, we demonstrate that a portion of the global signal can be viewed as an additive confound that increases with the mean BOLD amplitude. An approach for minimizing the contribution of this additive confound is presented, and an initial comparison with existing global signal correction methods is provided.

摘要

静息态功能磁共振成像(fMRI)被证明是一种有效的工具,可用于在健康和疾病状态下绘制大脑的长程功能连接图。连接性的主要度量之一是观察到的不同脑区之间血氧水平依赖(BOLD)时间序列之间的相关性。相关性的计算通常受到强全局分量的存在主导,该分量可能会导致从不同实验扫描或对象获得的功能连接图之间产生显著的可变性。为了解决这个问题,已经提出了多种全局信号校正方法,但目前对于使用哪种最佳方法还没有明确的共识。此外,人们担心一些全局信号校正方法,如全局信号回归,可能会导致相关性值产生显著的负偏差。在本文中,我们介绍了一种用于可视化静息态 fMRI 数据信号结构并描述全局信号特性的框架。使用该框架,我们证明了一部分全局信号可以看作是随平均 BOLD 幅度增加的附加混杂因素。提出了一种最小化这种附加混杂因素贡献的方法,并与现有的全局信号校正方法进行了初步比较。

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