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Multivariate data analysis for neuroimaging data: overview and application to Alzheimer's disease.

机译:神经影像数据的多元数据分析:概述和在阿尔茨海默氏病中的应用。

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As clinical and cognitive neuroscience mature, the need for sophisticated neuroimaging analysis becomes more apparent. Multivariate analysis techniques have recently received increasing attention as they have many attractive features that cannot be easily realized by the more commonly used univariate, voxel-wise, techniques. Multivariate approaches evaluate correlation/covariance of activation across brain regions, rather than proceeding on a voxel-by-voxel basis. Thus, their results can be more easily interpreted as a signature of neural networks. Univariate approaches, on the other hand, cannot directly address functional connectivity in the brain. The covariance approach can also result in greater statistical power when compared with univariate techniques, which are forced to employ very stringent, and often overly conservative, corrections for voxel-wise multiple comparisons. Multivariate techniques also lend themselves much better to prospective application of results from the analysis of one dataset to entirely new datasets. Multivariate techniques are thus well placed to provide information about mean differences and correlations with behavior, similarly to univariate approaches, with potentially greater statistical power and better reproducibility checks. In contrast to these advantages is the high barrier of entry to the use of multivariate approaches, preventing more widespread application in the community. To the neuroscientist becoming familiar with multivariate analysis techniques, an initial survey of the field might present a bewildering variety of approaches that, although algorithmically similar, are presented with different emphases, typically by people with mathematics backgrounds. We believe that multivariate analysis techniques have sufficient potential to warrant better dissemination. Researchers should be able to employ them in an informed and accessible manner. The following article attempts to provide a basic introduction with sample applications to simulated and real-world data sets.
机译:随着临床和认知神经科学的成熟,对复杂的神经影像分析的需求变得越来越明显。由于多元分析技术具有许多吸引人的特征,而这些特征无法通过更常用的单变量体素化技术轻松实现,因此最近受到了越来越多的关注。多元方法评估整个大脑区域的激活相关性/协方差,而不是逐个体素进行。因此,它们的结果可以更容易地解释为神经网络的特征。另一方面,单变量方法不能直接解决大脑中的功能连接性。与单变量技术相比,协方差方法还可以产生更大的统计功效,而单变量技术被迫对体素多次比较使用非常严格且通常过于保守的校正。多变量技术还可以更好地将其从一个数据集的分析结果应用于全新数据集的预期应用。因此,与单变量方法类似,多变量技术可以很好地提供有关行为均值差异和相关性的信息,具有潜在的更大统计能力和更好的可重复性检查。与这些优点相反的是,使用多元方法的高门槛阻碍了社区中更广泛的应用。对于熟悉多元分析技术的神经科学家而言,对该领域的初步调查可能会提供令人迷惑的各种方法,尽管在算法上相似,但通常具有数学背景的人会以不同的重点来呈现。我们认为,多元分析技术有足够的潜力保证更好的传播。研究人员应该能够以知情且易于使用的方式使用它们。下面的文章尝试对模拟和真实数据集的示例应用程序进行基本介绍。

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