Multi-subject fMRI analysis via combined independent component analysis and shift-invariant canonical polyadic decomposition

•A combined ICA and CPD approach is proposed for analysis of multi-subject fMRI data.•Inter-subject spatial and temporal variability is dealt with simultaneously.•Subject-dependent delays of time courses are incorporated into the CP model.•The estimates of the proposed method benefit from spatial an...

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Published inJournal of neuroscience methods Vol. 256; pp. 127 - 140
Main Authors Kuang, Li-Dan, Lin, Qiu-Hua, Gong, Xiao-Feng, Cong, Fengyu, Sui, Jing, Calhoun, Vince D.
Format Journal Article
LanguageEnglish
Published Netherlands Elsevier B.V 30.12.2015
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ISSN0165-0270
1872-678X
DOI10.1016/j.jneumeth.2015.08.023

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Summary:•A combined ICA and CPD approach is proposed for analysis of multi-subject fMRI data.•Inter-subject spatial and temporal variability is dealt with simultaneously.•Subject-dependent delays of time courses are incorporated into the CP model.•The estimates of the proposed method benefit from spatial and temporal constraints.•The proposed approach shows improvements over tensor PICA and shift-invariant CPD. Canonical polyadic decomposition (CPD) may face a local optimal problem when analyzing multi-subject fMRI data with inter-subject variability. Beckmann and Smith proposed a tensor PICA approach that incorporated an independence constraint to the spatial modality by combining CPD with ICA, and alleviated the problem of inter-subject spatial map (SM) variability. This study extends tensor PICA to incorporate additional inter-subject time course (TC) variability and to connect CPD and ICA in a new way. Assuming multiple subjects share common TCs but with different time delays, we accommodate subject-dependent TC delays into the CP model based on the idea of shift-invariant CP (SCP). We use ICA as an initialization step to provide the aggregating mixing matrix for shift-invariant CPD to estimate shared TCs with subject-dependent delays and intensities. We then estimate shared SMs using a least-squares fit post shift-invariant CPD. Using simulated fMRI data as well as actual fMRI data we demonstrate that the proposed approach improves the estimates of the shared SMs and TCs, and the subject-dependent TC delays and intensities. The default mode component illustrates larger TC delays than the task-related component. The proposed approach shows improvements over tensor PICA in particular when TC delays are large, and also outperforms SCP with SM orthogonality constraint and SCP with ICA-based SM initialization. TCs with subject-dependent delays conform to the true situation of multi-subject fMRI data. The proposed approach is suitable for decomposing multi-subject fMRI data with large inter-subject temporal and spatial variability.
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ISSN:0165-0270
1872-678X
DOI:10.1016/j.jneumeth.2015.08.023