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Multiscale Mining of fMRI Data with Hierarchical Structured Sparsity
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Multiscale Mining of fMRI Data with Hierarchical Structured Sparsity
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Multiscale Mining of fMRI Data with Hierarchical Structured Sparsity
Multiscale Mining of fMRI Data with Hierarchical Structured Sparsity
Journal Article

Multiscale Mining of fMRI Data with Hierarchical Structured Sparsity

2012
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Overview
Reverse inference, or brain reading, is a recent paradigm for analyzing functional magnetic resonance imaging (fMRI) data based on pattern recognition and statistical learning. By predicting some cognitive variables related to brain activation maps, this approach aims at decoding brain activity. Reverse inference takes into account the multivariate information between voxels and is currently the only way to assess how precisely some cognitive information is encoded by the activity of neural populations within the whole brain. However, it relies on a prediction function that is plagued by the curse of dimensionality, since there are far more features than samples, i.e., more voxels than fMRI volumes. To address this problem, different methods have been proposed, including univariate feature selection, feature agglomeration, and regularization techniques. In this paper, we consider a sparse hierarchical structured regularization. Specifically, the penalization we use is constructed from a tree that is obtained by spatially constrained agglomerative clustering. This approach encodes the spatial structure of the data at different scales into the regularization, which makes the overall prediction procedure more robust to intersubject variability. The regularization used induces the selection of spatially coherent predictive brain regions simultaneously at different scales. We test our algorithm on real data acquired to study the mental representation of objects, and we show that the proposed algorithm not only delineates meaningful brain regions but also yields better prediction accuracy than reference methods. [PUBLICATION ABSTRACT]
Publisher
Society for Industrial and Applied Mathematics