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用于群体功能磁共振成像数据复值独立成分分析的相位模糊校正与可视化技术

Phase Ambiguity Correction and Visualization Techniques for Complex-Valued ICA of Group fMRI Data.

作者信息

Rodriguez Pedro A, Calhoun Vince D, Adalı Tülay

机构信息

University of Maryland, Baltimore County, Department of CSEE, Baltimore, MD 21250.

出版信息

Pattern Recognit. 2012 Jun 1;45(6):2050-2063. doi: 10.1016/j.patcog.2011.04.033.

DOI:10.1016/j.patcog.2011.04.033
PMID:22347729
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC3280613/
Abstract

Analysis of functional magnetic resonance imaging (fMRI) data in its native, complex form has been shown to increase the sensitivity both for data-driven techniques, such as independent component analysis (ICA), and for model-driven techniques. The promise of an increase in sensitivity and specificity in clinical studies, provides a powerful motivation for utilizing both the phase and magnitude data; however, the unknown and noisy nature of the phase poses a challenge. In addition, many complex-valued analysis algorithms, such as ICA, suffer from an inherent phase ambiguity, which introduces additional difficulty for group analysis. We present solutions for these issues, which have been among the main reasons phase information has been traditionally discarded, and show their effectiveness when used as part of a complex-valued group ICA algorithm application. The methods we present thus allow the development of new fully complex data-driven and semi-blind methods to process, analyze, and visualize fMRI data.We first introduce a phase ambiguity correction scheme that can be either applied subsequent to ICA of fMRI data or can be incorporated into the ICA algorithm in the form of prior information to eliminate the need for further processing for phase correction. We also present a Mahalanobis distance-based thresholding method, which incorporates both magnitude and phase information into a single threshold, that can be used to increase the sensitivity in the identification of voxels of interest. This method shows particular promise for identifying voxels with significant susceptibility changes but that are located in low magnitude (i.e. activation) areas. We demonstrate the performance gain of the introduced methods on actual fMRI data.

摘要

对功能磁共振成像(fMRI)的原始复杂形式数据进行分析已被证明能提高数据驱动技术(如独立成分分析(ICA))和模型驱动技术的敏感性。在临床研究中提高敏感性和特异性的前景,为同时利用相位和幅度数据提供了强大动力;然而,相位的未知性和噪声特性带来了挑战。此外,许多复数值分析算法(如ICA)存在固有的相位模糊性,这给组分析带来了额外困难。我们针对这些问题提出了解决方案,这些问题一直是传统上舍弃相位信息的主要原因,并展示了将其用作复数值组ICA算法应用一部分时的有效性。我们提出的方法因此允许开发新的完全复数据驱动和半盲方法来处理、分析和可视化fMRI数据。我们首先介绍一种相位模糊校正方案,它既可以在fMRI数据的ICA之后应用,也可以以前验信息的形式纳入ICA算法,从而无需进一步进行相位校正处理。我们还提出了一种基于马氏距离的阈值化方法,该方法将幅度和相位信息纳入单个阈值,可用于提高识别感兴趣体素的敏感性。该方法在识别具有显著磁化率变化但位于低幅度(即激活)区域的体素方面显示出特别的前景。我们在实际的fMRI数据上展示了所引入方法的性能提升。

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本文引用的文献

1
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J Signal Process Syst. 2009 Sep 1;2009:1-6. doi: 10.1007/s11265-010-0536-z.
2
Effect of surrounding vasculature on intravoxel BOLD signal.血管周围组织对体素内血氧水平依赖信号的影响。
Med Phys. 2010 Apr;37(4):1778-87. doi: 10.1118/1.3366251.
3
Changes in fMRI magnitude data and phase data observed in block-design and event-related tasks.在块设计和事件相关任务中观察到 fMRI 幅度数据和相位数据的变化。
空间源相位:基于复值静息态 fMRI 数据识别空间差异的新特征。
Hum Brain Mapp. 2019 Jun 15;40(9):2662-2676. doi: 10.1002/hbm.24551. Epub 2019 Feb 27.
4
Adaptive Ship Detection for Single-Look Complex SAR Images Based on SVWIE-Noncircularity Decomposition.基于 SVWIE-非圆分解的单视复数 SAR 图像自适应舰船检测
Sensors (Basel). 2018 Sep 30;18(10):3293. doi: 10.3390/s18103293.
5
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG.PWC-ICA:一种用于 EEG 的静态有序盲源分离的方法。
Comput Intell Neurosci. 2016;2016:9754813. doi: 10.1155/2016/9754813. Epub 2016 Jun 2.
6
The role of diversity in complex ICA algorithms for fMRI analysis.多样性在用于功能磁共振成像(fMRI)分析的复杂独立成分分析(ICA)算法中的作用。
J Neurosci Methods. 2016 May 1;264:129-135. doi: 10.1016/j.jneumeth.2016.03.012. Epub 2016 Mar 15.
7
A multiple kernel learning approach to perform classification of groups from complex-valued fMRI data analysis: application to schizophrenia.一种基于多核学习的方法,用于对复杂值 fMRI 数据分析中的组进行分类:在精神分裂症中的应用。
Neuroimage. 2014 Feb 15;87:1-17. doi: 10.1016/j.neuroimage.2013.10.065. Epub 2013 Nov 10.
Neuroimage. 2010 Feb 15;49(4):3149-60. doi: 10.1016/j.neuroimage.2009.10.087. Epub 2009 Nov 10.
4
Biophysical modeling of phase changes in BOLD fMRI.血氧水平依赖性功能磁共振成像中相变的生物物理建模。
Neuroimage. 2009 Aug 15;47(2):540-8. doi: 10.1016/j.neuroimage.2009.04.076. Epub 2009 May 5.
5
A review of group ICA for fMRI data and ICA for joint inference of imaging, genetic, and ERP data.功能磁共振成像数据的独立成分分析及成像、基因和事件相关电位数据联合推断的独立成分分析综述。
Neuroimage. 2009 Mar;45(1 Suppl):S163-72. doi: 10.1016/j.neuroimage.2008.10.057. Epub 2008 Nov 13.
6
Automated phase correction via maximization of the real signal.通过最大化实信号实现自动相位校正。
Magn Reson Imaging. 2009 Apr;27(3):393-400. doi: 10.1016/j.mri.2008.07.009. Epub 2008 Aug 28.
7
Complex ICA by negentropy maximization.基于负熵最大化的复杂独立成分分析
IEEE Trans Neural Netw. 2008 Apr;19(4):596-609. doi: 10.1109/TNN.2007.911747.
8
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9
Estimating the number of independent components for functional magnetic resonance imaging data.估计功能磁共振成像数据的独立成分数量。
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10
Unmixing fMRI with independent component analysis.使用独立成分分析对功能磁共振成像进行分离
IEEE Eng Med Biol Mag. 2006 Mar-Apr;25(2):79-90. doi: 10.1109/memb.2006.1607672.