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Joint covariate selection and joint subspace selection for multiple classification problems

Open access
Obozinski, Guillaume, Taskar, Ben, Jordan, Michael I.·2010·Statistics and Computing

Abstract

We address the problem of recovering a common set of covariates that are relevant simultaneously to several classification problems. By penalizing the sum of ℓ 2 norms of the blocks of coefficients associated with each covariate across different classification problems, similar sparsity patterns in all models are encouraged. To take computational advantage of the sparsity of solutions at high regularization levels, we propose a blockwise path-following scheme that approximately traces the regularization path. As the regularization coefficient decreases, the algorithm maintains and updates concurrently a growing set of covariates that are simultaneously active for all problems. We also show how to use random projections to extend this approach to the problem of joint subspace selection, where multiple predictors are found in a common low-dimensional subspace. We present theoretical results showing that this random projection approach converges to the solution yielded by trace-norm regularization. Finally, we present a variety of experimental results exploring joint covariate selection and joint subspace selection, comparing the path-following approach to competing algorithms in terms of prediction accuracy and running time.

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Metadata

Authors
Obozinski, G., Taskar, B., & Jordan, M. I.
Venue
Statistics and Computing
Published
2009-01-14
Volume
20
Issue
2
Pages
231-252
ISSN
  • 0960-3174 (ISSN-L)
  • 1573-1375
OpenAlex
W2159514083
Cited by
451
References
39
FWCI
29.52
Type
journal article
Language
en
Open access
hybrid

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CoChat. (2026). Citation check: Joint covariate selection and joint subspace selection for multiple classification problems. https://app.cochat.ai/papers/10.1007/s11222-008-9111-x
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Obozinski, G., Taskar, B., & Jordan, M. I. (2010). Joint covariate selection and joint subspace selection for multiple classification problems. Statistics and Computing. https://doi.org/10.1007/s11222-008-9111-x

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