On measures strongly log-concave on a subspace
In this work we study the concentration properties of log-concave measures that are curved only on a subspace of directions. Proofs uses an adapted version of the stochastic localization process.
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17-03-2022
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Abstract | In this work we study the concentration properties of log-concave measures
that are curved only on a subspace of directions. Proofs uses an adapted
version of the stochastic localization process. |
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AbstractList | In this work we study the concentration properties of log-concave measures
that are curved only on a subspace of directions. Proofs uses an adapted
version of the stochastic localization process. |
Author | Bizeul, Pierre |
Author_xml | – sequence: 1 givenname: Pierre surname: Bizeul fullname: Bizeul, Pierre |
BackLink | https://doi.org/10.48550/arXiv.2203.09422$$DView paper in arXiv |
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Snippet | In this work we study the concentration properties of log-concave measures
that are curved only on a subspace of directions. Proofs uses an adapted
version of... |
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SubjectTerms | Mathematics - Functional Analysis Mathematics - Probability |
Title | On measures strongly log-concave on a subspace |
URI | https://arxiv.org/abs/2203.09422 |
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