Karaman Muge, Nencka Andrew S, Bruce Iain P, Rowe Daniel B
1 Department of Mathematics, Statistics, and Computer Science, Marquette University , Milwaukee, Wisconsin.
Brain Connect. 2014 Nov;4(9):649-61. doi: 10.1089/brain.2014.0278. Epub 2014 Sep 19.
Nontask functional magnetic resonance imaging (fMRI) has become one of the most popular noninvasive areas of brain mapping research for neuroscientists. In nontask fMRI, various sources of "noise" corrupt the measured blood oxygenation level-dependent signal. Many studies have aimed to attenuate the noise in reconstructed voxel measurements through spatial and temporal processing operations. While these solutions make the data more "appealing," many commonly used processing operations induce artificial correlations in the acquired data. As such, it becomes increasingly more difficult to derive the true underlying covariance structure once the data have been processed. As the goal of nontask fMRI studies is to determine, utilize, and analyze the true covariance structure of acquired data, such processing can lead to inaccurate and misleading conclusions drawn from the data if they are unaccounted for in the final connectivity analysis. In this article, we develop a framework that represents the spatiotemporal processing and reconstruction operations as linear operators, providing a means of precisely quantifying the correlations induced or modified by such processing rather than by performing lengthy Monte Carlo simulations. A framework of this kind allows one to appropriately model the statistical properties of the processed data, optimize the data processing pipeline, characterize excessive processing, and draw more accurate functional connectivity conclusions.
非任务功能磁共振成像(fMRI)已成为神经科学家进行脑图谱研究最受欢迎的非侵入性领域之一。在非任务fMRI中,各种“噪声”源会干扰所测量的血氧水平依赖信号。许多研究旨在通过空间和时间处理操作来减弱重建体素测量中的噪声。虽然这些解决方案使数据更具“吸引力”,但许多常用的处理操作会在采集的数据中引入人为相关性。因此,一旦数据经过处理,就越来越难以得出真正的潜在协方差结构。由于非任务fMRI研究的目标是确定、利用和分析采集数据的真正协方差结构,如果在最终的连通性分析中没有考虑到这些处理,那么这种处理可能会导致从数据中得出不准确和误导性的结论。在本文中,我们开发了一个框架,将时空处理和重建操作表示为线性算子,提供了一种精确量化此类处理所诱导或修改的相关性的方法,而不是通过执行冗长的蒙特卡罗模拟。这种框架允许人们适当地对处理后的数据的统计特性进行建模,优化数据处理管道,表征过度处理,并得出更准确的功能连通性结论。