Multi-subject MEG/EEG source imaging with sparse multi-task regression
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Abstract (arXiv)
Magnetoencephalography and electroencephalography (M/EEG) are non-invasive modalities that measure the weak electromagnetic fields generated by neural activity. Estimating the location and magnitude of the current sources that generated these electromagnetic fields is a challenging ill-posed regression problem known as source imaging. When considering a group study, a common approach consists in carrying out the regression tasks independently for each subject. An alternative is to jointly localize sources for all subjects taken together, while enforcing some similarity between them. By pooling all measurements in a single multi-task regression, one makes the problem better posed, offering the ability to identify more sources and with greater precision. The Minimum Wasserstein Estimates (MWE) promotes focal activations that do not perfectly overlap for all subjects, thanks to a regularizer based on Optimal Transport (OT) metrics. MWE promotes spatial proximity on the cortical mantel while coping with the varying noise levels across subjects. On realistic simulations, MWE decreases the localization error by up to 4 mm per source compared to individual solutions. Experiments on the Cam-CAN dataset show a considerable improvement in spatial specificity in population imaging. Our analysis of a multimodal dataset shows how multi-subject source localization closes the gap between MEG and fMRI for brain mapping.
Key facts. Cited by 8 papers in the map (data through 7 Oct 2026). First posted on arXiv 3 Oct 2019.
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Citing papers per year: 2021: 2; 2022: 4; 2023: 2.
8 papers.
- 2021Low-Rank Sinkhorn Factorizationcited by 66
- 2021Linear-Time Gromov Wasserstein Distances using Low Rank Couplings and Costscited by 61
- 2022Supervised Training of Conditional Monge Mapscited by 60
- 2022Low-rank Optimal Transport: Approximation, Statistics and Debiasingcited by 21
- 2022Rethinking Initialization of the Sinkhorn Algorithmcited by 14
- 2023Structured Transforms Across Spaces with Cost-Regularized Optimal Transportcited by 8
- 2022PhysioMTL: Personalizing Physiological Patterns using Optimal Transport Multi-Task Regressioncited by 3
- 2023A Specialized Semismooth Newton Method for Kernel-Based Optimal Transportcited by 1
- 2023Structured Transforms Across Spaces with Cost-Regularized Optimal Transport9 Nov 2023
- 2023A Specialized Semismooth Newton Method for Kernel-Based Optimal Transport21 Oct 2023
- 2022Supervised Training of Conditional Monge Maps28 Jun 2022
- 2022Rethinking Initialization of the Sinkhorn Algorithm15 Jun 2022
- 2022Low-rank Optimal Transport: Approximation, Statistics and Debiasing24 May 2022
- 2022PhysioMTL: Personalizing Physiological Patterns using Optimal Transport Multi-Task Regression19 Mar 2022
- 2021Linear-Time Gromov Wasserstein Distances using Low Rank Couplings and Costs2 Jun 2021
- 2021Low-Rank Sinkhorn Factorization8 Mar 2021