4.7 Article

Feature-space selection with banded ridge regression

期刊

NEUROIMAGE
卷 264, 期 -, 页码 -

出版社

ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.neuroimage.2022.119728

关键词

Neuroimaging; Encoding models; Regularized regression; Variance decomposition; Group sparsity; Hyperparameter optimization

资金

  1. National Eye Institute [R01-EY031455]
  2. National Science Foundation [Nat-1912373]
  3. Office of Naval Research [N00014-20-1-2002]
  4. National Institutes of Health [B-U01EB02]
  5. Weill Neurohub at University of California, Berkeley
  6. Internal funds from University of California, Berkeley

向作者/读者索取更多资源

Encoding models offer a powerful approach to understand brain recordings. This paper introduces the banded ridge regression model, presents a method to decompose variance explained by this model in different feature spaces, and describes a feature-space selection mechanism that improves prediction accuracy and interpretability. The paper also addresses computational challenges in fitting banded ridge regressions on large datasets.
Encoding models provide a powerful framework to identify the information represented in brain recordings. In this framework, a stimulus representation is expressed within a feature space and is used in a regularized lin-ear regression to predict brain activity. To account for a potential complementarity of different feature spaces, a joint model is fit on multiple feature spaces simultaneously. To adapt regularization strength to each feature space, ridge regression is extended to banded ridge regression, which optimizes a different regularization hyper -parameter per feature space. The present paper proposes a method to decompose over feature spaces the variance explained by a banded ridge regression model. It also describes how banded ridge regression performs a feature -space selection, effectively ignoring non-predictive and redundant feature spaces. This feature-space selection leads to better prediction accuracy and to better interpretability. Banded ridge regression is then mathematically linked to a number of other regression methods with similar feature-space selection mechanisms. Finally, sev-eral methods are proposed to address the computational challenge of fitting banded ridge regressions on large numbers of voxels and feature spaces. All implementations are released in an open-source Python package called Himalaya.

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