activity
20232026
collaborators
Showing stat.MLShow all

7 papers · 1 filter

stat.ML2025

Optimal Stopping in Latent Diffusion Models

Yu-Han Wu, Quentin Berthet, Gérard Biau +3

We identify and analyze a surprising phenomenon of Latent Diffusion Models (LDMs) where the final steps of the diffusion can degrade sample quality. In contrast to conventional arg…

stat.ML2025

Fast kernel methods: Sobolev, physics-informed, and additive models

Nathan Doumèche, Francis Bach, Gérard Biau +1

Kernel methods are powerful tools in statistical learning, but their cubic complexity in the sample size n limits their use on large-scale datasets. In this work, we introduce a sc…

stat.ML2025

Forecasting time series with constraints

Nathan Doumèche, Francis Bach, Éloi Bedek +3

Time series forecasting presents unique challenges that limit the effectiveness of traditional machine learning algorithms. To address these limitations, various approaches have in…

stat.ML2025

Taking a Big Step: Large Learning Rates in Denoising Score Matching Prevent Memorization

Yu-Han Wu, Pierre Marion, Gérard Biau +1

Denoising score matching plays a pivotal role in the performance of diffusion-based generative models. However, the empirical optimal score--the exact solution to the denoising sco…

stat.ML2024

Attention layers provably solve single-location regression

Pierre Marion, Raphaël Berthier, Gérard Biau +1

Attention-based models, such as Transformer, excel across various tasks but lack a comprehensive theoretical understanding, especially regarding token-wise sparsity and internal li…

stat.ML2024

Physics-informed kernel learning

Nathan Doumèche, Francis Bach, Gérard Biau +1

Physics-informed machine learning typically integrates physical priors into the learning process by minimizing a loss function that includes both a data-driven term and a partial d…

stat.ML2023

Implicit regularization of deep residual networks towards neural ODEs

Pierre Marion, Yu-Han Wu, Michael E. Sander +1

Residual neural networks are state-of-the-art deep learning models. Their continuous-depth analog, neural ordinary differential equations (ODEs), are also widely used. Despite thei…