activity
20202026
most citedHow Deep Neural Networks Learn Compositional Data: The Random Hierarchy Model

21 citations · 28 across the 8 of their papers we have counts for

collaborators

8 papers

cs.CL2026

Shieldstral

Antonia Calvi, Avinash Sooriyarachchi, Giada Pistilli +273

We introduce Shieldstral, a 3B-parameter policy-adaptive multimodal safety classifier that matches or outperforms models nearly 7 its size on text safety benchmarks and set…

cs.AI2026

Voxtral TTS

Mistral-AI, :, Alexander H. Liu +186

We introduce Voxtral TTS, an expressive multilingual text-to-speech model that generates natural speech from as little as 3 seconds of reference audio. Voxtral TTS adopts a hybrid…

cs.CL2026★ 1 cited

Ministral 3

Alexander H. Liu, Kartik Khandelwal, Sandeep Subramanian +116

We introduce the Ministral 3 series, a family of parameter-efficient dense language models designed for compute and memory constrained applications, available in three model sizes:…

stat.ML2024★ 2 cited

How Deep Networks Learn Sparse and Hierarchical Data: the Sparse Random Hierarchy Model

Umberto Tomasini, Matthieu Wyart

Understanding what makes high-dimensional data learnable is a fundamental question in machine learning. On the one hand, it is believed that the success of deep learning lies in it…

cs.LG2023★ 21 cited

How Deep Neural Networks Learn Compositional Data: The Random Hierarchy Model

Francesco Cagnetta, Leonardo Petrini, Umberto M. Tomasini +2

Deep learning algorithms demonstrate a surprising ability to learn high-dimensional tasks from limited examples. This is commonly attributed to the depth of neural networks, enabli…

cs.LG2022

How deep convolutional neural networks lose spatial information with training

Umberto M. Tomasini, Leonardo Petrini, Francesco Cagnetta +1

A central question of machine learning is how deep nets manage to learn tasks in high dimensions. An appealing hypothesis is that they achieve this feat by building a representatio…

cs.LG2022★ 2 cited

Failure and success of the spectral bias prediction for Kernel Ridge Regression: the case of low-dimensional data

Umberto M. Tomasini, Antonio Sclocchi, Matthieu Wyart

Recently, several theories including the replica method made predictions for the generalization error of Kernel Ridge Regression. In some regimes, they predict that the method has…

nlin.CD2020★ 2 cited

Predictors and Predictands of Linear Response in Spatially Extended Systems

Umberto Maria Tomasini, Valerio Lucarini

The goal of response theory, in each of its many statistical mechanical formulations, is to predict the perturbed response of a system from the knowledge of the unperturbed state a…