Comparison of multi‐subject ICA methods for analysis of fMRI data

Spatial independent component analysis (ICA) applied to functional magnetic resonance imaging (fMRI) data identifies functionally connected networks by estimating spatially independent patterns from their linearly mixed fMRI signals. Several multi‐subject ICA approaches estimating subject‐specific time courses (TCs) and spatial maps (SMs) have been developed, however, there has not yet been a full comparison of the implications of their use. Here, we provide extensive comparisons of four multi‐subject ICA approaches in combination with data reduction methods for simulated and fMRI task data. For multi‐subject ICA, the data first undergo reduction at the subject and group levels using principal component analysis (PCA). Comparisons of subject‐specific, spatial concatenation, and group data mean subject‐level reduction strategies using PCA and probabilistic PCA (PPCA) show that computationally intensive PPCA is equivalent to PCA, and that subject‐specific and group data mean subject‐level PCA are preferred because of well‐estimated TCs and SMs. Second, aggregate independent components are estimated using either noise‐free ICA or probabilistic ICA (PICA). Third, subject‐specific SMs and TCs are estimated using back‐reconstruction. We compare several direct group ICA (GICA) back‐reconstruction approaches (GICA1‐GICA3) and an indirect back‐reconstruction approach, spatio‐temporal regression (STR, or dual regression). Results show the earlier group ICA (GICA1) approximates STR, however STR has contradictory assumptions and may show mixed‐component artifacts in estimated SMs. Our evidence‐based recommendation is to use GICA3, introduced here, with subject‐specific PCA and noise‐free ICA, providing the most robust and accurate estimated SMs and TCs in addition to offering an intuitive interpretation. Hum Brain Mapp, 2011. © 2010 Wiley Periodicals, Inc.

[1]  A. Basilevsky Statistical Factor Analysis and Related Methods: Theory and Applications , 1994 .

[2]  Aapo Hyvärinen,et al.  Independent component analysis of fMRI group studies by self-organizing clustering , 2005, NeuroImage.

[3]  Michael E. Tipping,et al.  Probabilistic Principal Component Analysis , 1999 .

[4]  Hagai Attias,et al.  Independent Factor Analysis , 1999, Neural Computation.

[5]  V. Calhoun,et al.  Modulation of temporally coherent brain networks estimated using ICA at rest and during cognitive tasks , 2008, Human brain mapping.

[6]  Eric Moulines,et al.  Maximum likelihood for blind separation and deconvolution of noisy signals using mixture models , 1997, 1997 IEEE International Conference on Acoustics, Speech, and Signal Processing.

[7]  J. Pekar,et al.  Alcohol Intoxication Effects on Simulated Driving: Exploring Alcohol-Dose Effects on Brain Activation Using Functional MRI , 2004, Neuropsychopharmacology.

[8]  K. Kiehl,et al.  Neural sources involved in auditory target detection and novelty processing: an event-related fMRI study. , 2001, Psychophysiology.

[9]  Vince D. Calhoun,et al.  Performance of blind source separation algorithms for fMRI analysis using a group ICA method. , 2007, Magnetic resonance imaging.

[10]  Lars Kai Hansen,et al.  An ICA algorithm for analyzing multiple data sets , 2002, Proceedings. International Conference on Image Processing.

[11]  J. Pekar,et al.  Erratum: A method for making group inferences from functional mri data using independent component analysis (Human Brain Mapping (2001) 14 (140-151)) , 2002 .

[12]  Tülay Adali,et al.  Estimating the number of independent components for functional magnetic resonance imaging data , 2007, Human brain mapping.

[13]  Vince D. Calhoun,et al.  Comparison of blind source separation algorithms for FMRI using a new Matlab toolbox: GIFT , 2005, Proceedings. (ICASSP '05). IEEE International Conference on Acoustics, Speech, and Signal Processing, 2005..

[14]  Aapo Hyvärinen,et al.  Fast ICA for noisy data using Gaussian moments , 1999, ISCAS.

[15]  V. Calhoun,et al.  Temporal lobe and “default” hemodynamic brain modes discriminate between schizophrenia and bipolar disorder , 2008, Human brain mapping.

[16]  Karl Pearson F.R.S. LIII. On lines and planes of closest fit to systems of points in space , 1901 .

[17]  Stephen M. Smith,et al.  Investigations into resting-state connectivity using independent component analysis , 2005, Philosophical Transactions of the Royal Society B: Biological Sciences.

[18]  M. Davies,et al.  Identifiability issues in noisy ICA , 2004, IEEE Signal Processing Letters.

[19]  Christian F. Beckmann,et al.  PROBABILISTIC ICA FOR FMRI - NOISE AND INFERENCE , 2003 .

[20]  Norihiro Sadato,et al.  Magnetic field strength increase yields significantly greater contrast-to-noise ratio increase: Measured using BOLD contrast in the primary visual area. , 2005, Academic radiology.

[21]  Alexander Basilevsky,et al.  Statistical Factor Analysis and Related Methods , 1994 .

[22]  J. Pekar,et al.  fMRI Activation in a Visual-Perception Task: Network of Areas Detected Using the General Linear Model and Independent Components Analysis , 2001, NeuroImage.

[23]  N. Filippini,et al.  Group comparison of resting-state FMRI data using multi-subject ICA and dual regression , 2009, NeuroImage.

[24]  Vince D. Calhoun,et al.  Alterations in Memory Networks in Mild Cognitive Impairment and Alzheimer's Disease: An Independent Component Analysis , 2006, The Journal of Neuroscience.

[25]  James V. Candy,et al.  Adaptive and Learning Systems for Signal Processing, Communications, and Control , 2006 .

[26]  Stan Lipovetsky,et al.  Latent Variable Models and Factor Analysis , 2001, Technometrics.

[27]  Thomas S. Huang,et al.  Image processing , 1971 .

[28]  J. Pekar,et al.  A method for making group inferences from functional MRI data using independent component analysis , 2001, Human brain mapping.

[29]  C. F. Beckmann,et al.  Tensorial extensions of independent component analysis for multisubject FMRI analysis , 2005, NeuroImage.

[30]  Vince D. Calhoun,et al.  A review of group ICA for fMRI data and ICA for joint inference of imaging, genetic, and ERP data , 2009, NeuroImage.

[31]  Markus Svensén,et al.  ICA of fMRI Group Study Data , 2002, NeuroImage.

[32]  Joos Vandewalle,et al.  A technique for higher-order-only blind source separation , 1996 .

[33]  Stephen M. Smith,et al.  Probabilistic independent component analysis for functional magnetic resonance imaging , 2004, IEEE Transactions on Medical Imaging.

[34]  Jean-Baptiste Poline,et al.  A group model for stable multi-subject ICA on fMRI datasets , 2010, NeuroImage.

[35]  Godfrey Pearlson,et al.  An adaptive reflexive processing model of neurocognitive function: supporting evidence from a large scale (n = 100) fMRI study of an auditory oddball task , 2005, NeuroImage.

[36]  Tulay Adali,et al.  A method for comparing group fMRI data using independent component analysis: application to visual, motor and visuomotor tasks. , 2004, Magnetic resonance imaging.

[37]  Aapo Hyvärinen,et al.  Validating the independent components of neuroimaging time series via clustering and visualization , 2004, NeuroImage.

[38]  Aapo Hyvärinen,et al.  Gaussian moments for noisy independent component analysis , 1999, IEEE Signal Processing Letters.

[39]  Ying Guo,et al.  A unified framework for group independent component analysis for multi-subject fMRI data , 2008, NeuroImage.

[40]  Vincent J Schmithorst,et al.  Comparison of three methods for generating group statistical inferences from independent component analysis of functional magnetic resonance imaging data , 2004, Journal of magnetic resonance imaging : JMRI.