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Independent vector analysis for capturing common components in fMRI group analysis

机译:独立向量分析可捕获fMRI组分析中的常见成分

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Independent component analysis (ICA) is a widely used blind source separation method for decomposing resting state functional magnetic resonance imaging (rs-fMRI) data into latent components. However, it can be challenging to obtain subject-specific component representations in multi-subject studies. Independent vector analysis (IVA) is a promising alternative approach to perform group fMRI analysis, which has been shown to better capture components with high inter-subject variability. The most widely applied IVA method is based on the multivariate Laplace distribution (IVA-GL), which assumes independence within subject components coupled across subjects only through shared scaling. In this study, we propose a more natural formulation of IVA based on a Normal-Inverse-Gamma distribution (IVA-NIG), in which the components can be directly interpreted as realizations of a common mean component with individual subject variability. We evaluate the performance of IVA-NIG compared to IVA-GL and similar decomposition methods, through the application of two types of simulated data and on real task fMRI data. The results show that IVA-NIG offers superior detection of components in simulated fMRI data. On real fMRI data with low inter-subject variability we find that all methods identify similar and plausible components.
机译:独立成分分析(ICA)是一种广泛使用的盲源分离方法,用于将静止状态功能磁共振成像(rs-fMRI)数据分解为潜在成分。但是,在多学科研究中获得特定于受试者的成分表示可能具有挑战性。独立向量分析(IVA)是执行组功能磁共振成像分析的一种有希望的替代方法,已被证明可以更好地捕获具有高受试者间变异性的成分。运用最广泛的IVA方法是基于多元拉普拉斯分布(IVA-GL),该变量假设仅通过共享缩放比例,跨对象耦合的对象组件内部是独立的。在这项研究中,我们提出了一个更自然的IVA公式,该公式基于正态-反伽玛分布(IVA-NIG),其中的分量可以直接解释为具有各个主题可变性的通用均值分量的实现。通过使用两种类型的模拟数据和实际任务功能磁共振成像数据,我们评估了IVA-NIG与IVA-GL和类似分解方法相比的性能。结果表明,IVA-NIG可对模拟fMRI数据中的成分进行出色的检测。在具有低受试者间变异性的真实fMRI数据上,我们发现所有方法都可以识别相似且合理的成分。

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