计算机科学
协方差
人工智能
数据挖掘
贝叶斯定理
机器学习
灵敏度(控制系统)
相关性
模式识别(心理学)
时间序列
航程(航空)
贝叶斯概率
统计
数学
工程类
电子工程
复合材料
材料科学
几何学
作者
Stephen M. Smith,Karla L. Miller,Gholamreza Salimi‐Khorshidi,Matthew Webster,Christian F. Beckmann,Thomas E. Nichols,Joseph D. Ramsey,Mark W. Woolrich
出处
期刊:NeuroImage
[Elsevier]
日期:2011-01-01
卷期号:54 (2): 875-891
被引量:1633
标识
DOI:10.1016/j.neuroimage.2010.08.063
摘要
There is great interest in estimating brain “networks” from FMRI data. This is often attempted by identifying a set of functional “nodes” (e.g., spatial ROIs or ICA maps) and then conducting a connectivity analysis between the nodes, based on the FMRI timeseries associated with the nodes. Analysis methods range from very simple measures that consider just two nodes at a time (e.g., correlation between two nodes' timeseries) to sophisticated approaches that consider all nodes simultaneously and estimate one global network model (e.g., Bayes net models). Many different methods are being used in the literature, but almost none has been carefully validated or compared for use on FMRI timeseries data. In this work we generate rich, realistic simulated FMRI data for a wide range of underlying networks, experimental protocols and problematic confounds in the data, in order to compare different connectivity estimation approaches. Our results show that in general correlation-based approaches can be quite successful, methods based on higher-order statistics are less sensitive, and lag-based approaches perform very poorly. More specifically: there are several methods that can give high sensitivity to network connection detection on good quality FMRI data, in particular, partial correlation, regularised inverse covariance estimation and several Bayes net methods; however, accurate estimation of connection directionality is more difficult to achieve, though Patel's τ can be reasonably successful. With respect to the various confounds added to the data, the most striking result was that the use of functionally inaccurate ROIs (when defining the network nodes and extracting their associated timeseries) is extremely damaging to network estimation; hence, results derived from inappropriate ROI definition (such as via structural atlases) should be regarded with great caution.
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