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Independent component analysis of complex-valued functional magnetic resonance imaging data by complex nonlinearities

机译:利用复数非线性对复值功能磁共振成像数据进行独立成分分析

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Independent component analysis (ICA) for separating complex-valued sources is needed for convolutive source-separation in the frequency domain, or for performing source separation on complex-valued data. Functional magnetic resonance imaging (fMRI) is a technique that produces complex-valued data; however the vast majority of fMRI analyses utilize only magnitude images due in large part to the difficulty of developing a temporal phase model. We have successfully applied ICA to complex fMRI data but there is a need to further optimize the complex ICA. We recently proposed a number of complex nonlinear functions for ICA of complex valued data. We apply two of these functions to fMRI data and examine the properties of these nonlinearities and their efficiency in generating the higher order statistics needed for ICA. We show that the complex infomax using these efficient nonlinearities demonstrates superior performance compared to analysis of the magnitude data with either ICA or linear regression. Complex ICA thus provides a potentially powerful method for the analysis of fMRI data.
机译:为了在频域中进行卷积式源分离,或对复值数据执行源分离,需要使用独立成分分析(ICA)来分离复杂值源。功能磁共振成像(fMRI)是一种产生复数值数据的技术。然而,大部分功能磁共振成像分析仅利用幅度图像,这在很大程度上是由于开发时间相位模型的困难。我们已经成功地将ICA应用于复杂的fMRI数据,但是有必要进一步优化复杂的ICA。最近,我们为ICA提出了许多复杂的非线性函数,用于复杂值数据。我们将其中两个函数应用于fMRI数据,并检查这些非线性特性及其在生成ICA所需的高阶统计量方面的效率。我们显示,与使用ICA或线性回归分析幅度数据相比,使用这些有效的非线性函数的复杂infomax表现出更出色的性能。因此,复杂ICA为fMRI数据分析提供了一种潜在强大的方法。

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