Department of Cognitive Neuroscience, Maastricht Brain Imaging Center, Maastricht University, The Netherlands.
Magn Reson Imaging. 2009 Oct;27(8):1110-9. doi: 10.1016/j.mri.2009.05.036. Epub 2009 Jun 30.
Spatial independent component analysis (ICA) is a well-established technique for multivariate analysis of functional magnetic resonance imaging (fMRI) data. It blindly extracts spatiotemporal patterns of neural activity from functional measurements by seeking for sources that are maximally independent. Additional information on one or more sources (e.g., spatial regularity) is often available; however, it is not considered while looking for independent components. In the present work, we propose a new ICA algorithm based on the optimization of an objective function that accounts for both independence and other information on the sources or on the mixing model in a very general fashion. In particular, we apply this approach to fMRI data analysis and illustrate, by means of simulations, how inclusion of a spatial regularity term helps to recover the sources more effectively than with conventional ICA. The improvement is especially evident in high noise situations. Furthermore we employ the same approach on data sets from a complex mental imagery experiment, showing that consistency and physiological plausibility of relatively weak components are improved.
空间独立成分分析(ICA)是一种成熟的技术,用于对功能磁共振成像(fMRI)数据进行多变量分析。它通过寻找最大程度独立的源,从功能测量中盲目提取神经活动的时空模式。通常可以获得一个或多个源的附加信息(例如,空间规律性);但是,在寻找独立成分时不考虑这些信息。在本工作中,我们提出了一种新的基于优化目标函数的 ICA 算法,该算法非常通用地考虑了源或混合模型的独立性和其他信息。特别地,我们将此方法应用于 fMRI 数据分析,并通过模拟说明,包含空间规律性项如何比传统的 ICA 更有效地帮助恢复源。在高噪声情况下,这种改进尤其明显。此外,我们还将相同的方法应用于来自复杂心理意象实验的数据集中,结果表明相对较弱成分的一致性和生理合理性得到了提高。