Low-Rank Tucker-2 Model for Multi-Subject fMRI Data Decomposition with Spatial Sparsity Constraint

Abstract
Tucker decomposition can provide an intuitive summary to understand brain function by decomposing multi-subject fMRI data into a core tensor and multiple factor matrices, and was mostly used to extract functional connectivity patterns across time/subjects using orthogonality constraints. However, these algorithms are unsuitable for extracting common spatial and temporal patterns across subjects due to distinct characteristics such as high-level noise. Motivated by a successful application of Tucker decomposition to image denoising and the intrinsic sparsity of spatial activations in fMRI, we propose a low-rank Tucker-2 model with spatial sparsity constraint to analyze multi-subject fMRI data. More precisely, we propose to impose a sparsity constraint on spatial maps by using an ℓp norm (0
Main Authors
Format
Articles Research article
Published
2022
Series
Subjects
Publication in research information system
Publisher
Institute of Electrical and Electronics Engineers (IEEE)
The permanent address of the publication
https://urn.fi/URN:NBN:fi:jyu-202112226106Use this for linking
Review status
Peer reviewed
ISSN
0278-0062
DOI
https://doi.org/10.1109/TMI.2021.3122226
Language
English
Published in
IEEE Transactions on Medical Imaging
Citation
  • Han, Y., Lin, Q.-H., Kuang, L.-D., Gong, X.-F., Cong, F., Wang, Y.-P., & Calhoun, V. D. (2022). Low-Rank Tucker-2 Model for Multi-Subject fMRI Data Decomposition with Spatial Sparsity Constraint. IEEE Transactions on Medical Imaging, 41(3), 667-679. https://doi.org/10.1109/TMI.2021.3122226
License
CC BY 4.0Open Access
Additional information about funding
This work was supported in part by the National Natural Science Foundation of China under Grant 61871067, Grant 61379012, Grant 61901061, Grant 61671106, Grant 61331019, and Grant 81471742, in part by the NSF under Grant 1539067, Grant 0840895, Grant 1539067, and Grant 0715022, in part by the NIH Grant R01MH104680, Grant R01MH107354, Grant R01EB005846, and Grant 5P20GM103472, in part by the Fundamental Research Funds for the Central Universities, China, under Grant DUT20ZD220, and in part by the Supercomputing Center of Dalian University of Technology.
Copyright© 2021 the Authors

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