ICA与MCA-KSVD盲源分离对任务相关fMRI数据的比较分析

Nam H. Le, Khang N. Nguyen, Hien M. Nguyen
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引用次数: 1

摘要

将工作的大脑分解成有意义的区域群是理解大脑功能的重要一步。盲源分离算法可以实现这一点,这导致不同的结果取决于所使用的分解算法的基本假设。传统的数据驱动的脑功能网络检测方法是独立分量分析(ICA)。ICA方法假设分解的组件在统计上是相互独立的。然而,这种数学假设在功能磁共振成像(fMRI)研究中的应用在生理学上是不确定的。最近提出的一种MCA-KSVD方法,即使用K-SVD算法实现的形态成分分析,放宽了ICA方法所施加的独立性假设。在本研究中,在各种模拟噪声条件下,对传统ICA和MCA-KSVD方法进行了全面比较。实验结果表明,在任务相关的fMRI实验中,MCA-KSVD方法与ICA方法成功识别出相同的网络,并且具有更好的信号定位和空间分辨率的优势。然而,稀疏度参数和训练原子数量的选择不当会导致信号泄漏、信号分裂和信号模糊等现象。MCA-KSVD方法可以作为ICA方法的替代或并行使用,但需要仔细考虑模型参数的选择。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparison analysis of ICA versus MCA-KSVD blind source separation on task-related fMRI data
Decomposition of working brain into meaningful clusters of regions is an important step to understand brain functionality. Blind source separation algorithms can achieve this, which results in diverse outcomes dependent upon underlying assumptions of the decomposition algorithm in use. The conventional data-driven method to detect brain functional networks is the Independent Component Analysis (ICA). The ICA method assumes decomposed components are statistically independent of each other. However, such a mathematical assumption is physiologically uncertain in regard to its applications to functional MRI (fMRI) studies. A recently proposed MCA-KSVD method, which stands for Morphological Component Analysis implemented using a K-SVD algorithm, relaxes the independence assumption imposed by the ICA method. In this study, a comprehensive comparison between the conventional ICA and MCA-KSVD methods was conducted in the presence of various simulated noise conditions. Experimental results showed that in a task-related fMRI experiment, the MCA-KSVD method successfully identified same networks as those detected by the ICA method and had advantages of better signal localization and spatial resolution. However, improper choices of the sparsity parameter and the number of trained atoms introduced phenomena, namely signal leakage, signal splitting and signal ambiguity. The MCA-KSVD method could be used as an alternative or in parallel with the ICA method, but with careful consideration of model parameter selection.
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