A new paper on arXiv details convergence rates for distribution matching using sliced optimal transport. The research establishes quantitative non-asymptotic rates by deriving Lojasiewicz-type inequalities for the Sliced-Wasserstein objective, particularly for Gaussian distributions. The study also includes numerical experiments to illustrate the theoretical predictions regarding dimension, step-size, and the benefits of orthonormal-basis sampling. AI
IMPACT This research contributes to the theoretical understanding of distribution matching techniques, potentially improving the efficiency of certain machine learning algorithms.
RANK_REASON The cluster contains a single arXiv paper detailing theoretical research in machine learning. [lever_c_demoted from research: ic=1 ai=1.0]
- alphaXiv
- arXiv
- CatalyzeX
- Clark County School District
- CORE Recommender
- DagsHub
- Gauthier Thurin
- Gotit.pub
- Hugging Face
- Influence Flower
- ScienceCast
- Sliced Optimal Transport
- Sliced Wasserstein
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