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Extending Local Canonical Correlation Analysis to Handle General Linear Contrasts for fMRI Data

机译:扩展局部典范相关分析以处理fMRI数据的一般线性对比

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摘要

Local canonical correlation analysis (CCA) is a multivariate method that has been proposed to more accurately determine activation patterns in fMRI data. In its conventional formulation, CCA has several drawbacks that limit its usefulness in fMRI. A major drawback is that, unlike the general linear model (GLM), a test of general linear contrasts of the temporal regressors has not been incorporated into the CCA formalism. To overcome this drawback, a novel directional test statistic was derived using the equivalence of multivariate multiple regression (MVMR) and CCA. This extension will allow CCA to be used for inference of general linear contrasts in more complicated fMRI designs without reparameterization of the design matrix and without reestimating the CCA solutions for each particular contrast of interest. With the proper constraints on the spatial coefficients of CCA, this test statistic can yield a more powerful test on the inference of evoked brain regional activations from noisy fMRI data than the conventional t-test in the GLM. The quantitative results from simulated and pseudoreal data and activation maps from fMRI data were used to demonstrate the advantage of this novel test statistic.
机译:局部规范相关分析(CCA)是一种多变量方法,已提出以更准确地确定fMRI数据中的激活模式。在其常规配方中,CCA具有几个缺点,限制了其在功能磁共振成像中的用途。一个主要的缺点是,与一般线性模型(GLM)不同,对时间回归变量的一般线性对比的测试尚未纳入CCA形式主义。为了克服此缺点,使用多元多元回归(MVMR)和CCA的等效性得出了一种新颖的定向检验统计量。这种扩展将使CCA可以用于更复杂的fMRI设计中一般线性对比度的推断,而无需重新设计矩阵矩阵,也无需针对每个感兴趣的特定对比度重新估算CCA解决方案。在适当的约束CCA空间系数的情况下,与GLM中的常规t检验相比,该检验统计量可以从嘈杂的fMRI数据推断出诱发的脑区域激活,从而提供更强大的检验。来自模拟和伪真实数据的定量结果以及来自fMRI数据的激活图被用来证明这种新颖的测试统计数据的优势。

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