activity
20182026
most citedOn the expressivity of bi-Lipschitz normalizing flows

4 citations · 10 across the 12 of their papers we have counts for

collaborators

13 papers

cs.CL2026

Beyond pass@k: Redundancy-Aware RLVR for Multi-Sample Code Generation

Le Bronnec Florian, Alexandre Verine, Rio Yokota +1

LLMs for code generation are commonly evaluated in repeated-sampling settings using Pass@k, where multiple candidate programs are executed against unit tests under a finite samplin…

cs.CV2026

Spectral Collapse in Diffusion Inversion

Nicolas Bourriez, Alexandre Verine, Auguste Genovesio

Conditional diffusion inversion provides a powerful framework for unpaired image-to-image translation. However, we demonstrate through an extensive analysis that standard determini…

cs.LG2026

Equalized Generative Treatment: Matching f-divergences for Fairness in Generative Models

Alexandre Verine, Rafael Pinot, Florian Le Bronnec

Fairness is a crucial concern for generative models, which not only reflect but can also amplify societal and cultural biases. Existing fairness notions for generative models are l…

cs.LG2026

Learning To Sample From Diffusion Models Via Inverse Reinforcement Learning

Constant Bourdrez, Alexandre Vérine, Olivier Cappé

Diffusion models generate samples through an iterative denoising process guided by a pretrained neural network. Once the denoiser is fixed, the sampling algorithm itself (noise sch…

cs.CL2025

Improving Diversity in Language Models: When Temperature Fails, Change the Loss

Alexandre Verine, Florian Le Bronnec, Kunhao Zheng +3

Increasing diversity in language models is a challenging yet essential objective. A common approach is to raise the decoding temperature. In this work, we investigate this approach…

cs.LG2025

Improving Discriminator Guidance in Diffusion Models

Alexandre Verine, Ahmed Mehdi Inane, Florian Le Bronnec +2

Discriminator Guidance has become a popular method for efficiently refining pre-trained Score-Matching Diffusion models. However, in this paper, we demonstrate that the standard im…

cs.LG2025

Conditional Distribution Quantization in Machine Learning

Blaise Delattre, Sylvain Delattre, Alexandre Vérine +1

Conditional expectation \mathbb{E}(Y \mid X) often fails to capture the complexity of multimodal conditional distributions \mathcal{L}(Y \mid X). To address this, we propose using…

cs.CL2024★ 3 cited

Exploring Precision and Recall to assess the quality and diversity of LLMs

Florian Le Bronnec, Alexandre Verine, Benjamin Negrevergne +2

We introduce a novel evaluation framework for Large Language Models (LLMs) such as \textsc{Llama-2} and \textsc{Mistral}, focusing on importing Precision and Recall metrics from im…

cs.LG2023

Optimal Budgeted Rejection Sampling for Generative Models

Alexandre Verine, Muni Sreenivas Pydi, Benjamin Negrevergne +1

Rejection sampling methods have recently been proposed to improve the performance of discriminator-based generative models. However, these methods are only optimal under an unlimit…

cs.LG2023★ 3 cited

Precision-Recall Divergence Optimization for Generative Modeling with GANs and Normalizing Flows

Alexandre Verine, Benjamin Negrevergne, Muni Sreenivas Pydi +1

Achieving a balance between image quality (precision) and diversity (recall) is a significant challenge in the domain of generative models. Current state-of-the-art models primaril…

cs.LG2023

Training Normalizing Flows with the Precision-Recall Divergence

Alexandre Verine, Benjamin Negrevergne, Muni Sreenivas Pydi +1

Generative models can have distinct mode of failures like mode dropping and low quality samples, which cannot be captured by a single scalar metric. To address this, recent works p…

cs.LG2021★ 4 cited

On the expressivity of bi-Lipschitz normalizing flows

Alexandre Verine, Benjamin Negrevergne, Fabrice Rossi +1

An invertible function is bi-Lipschitz if both the function and its inverse have bounded Lipschitz constants. Nowadays, most Normalizing Flows are bi-Lipschitz by design or by trai…

math.SG2018

Bohr-Sommerfeld Lagrangian submanifolds as minima of convex functions

Alexandre Vérine

We prove that every closed Bohr-Sommerfeld Lagrangian submanifold of a symplectic/Kähler manifold can be realised as a Morse-Bott minimum for some 'convex' exhausting funct…