Picture for Alexandre Allauzen

Alexandre Allauzen

Chain and Causal Attention for Efficient Entity Tracking

Add code
Oct 07, 2024
Viaarxiv icon

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

Add code
Feb 28, 2024
Viaarxiv icon

LOCOST: State-Space Models for Long Document Abstractive Summarization

Add code
Jan 31, 2024
Viaarxiv icon

Spectral Norm of Convolutional Layers with Circular and Zero Paddings

Add code
Jan 31, 2024
Viaarxiv icon

Differentially Private Gradient Flow based on the Sliced Wasserstein Distance for Non-Parametric Generative Modeling

Add code
Dec 13, 2023
Figure 1 for Differentially Private Gradient Flow based on the Sliced Wasserstein Distance for Non-Parametric Generative Modeling
Figure 2 for Differentially Private Gradient Flow based on the Sliced Wasserstein Distance for Non-Parametric Generative Modeling
Figure 3 for Differentially Private Gradient Flow based on the Sliced Wasserstein Distance for Non-Parametric Generative Modeling
Figure 4 for Differentially Private Gradient Flow based on the Sliced Wasserstein Distance for Non-Parametric Generative Modeling
Viaarxiv icon

The Lipschitz-Variance-Margin Tradeoff for Enhanced Randomized Smoothing

Add code
Sep 28, 2023
Figure 1 for The Lipschitz-Variance-Margin Tradeoff for Enhanced Randomized Smoothing
Figure 2 for The Lipschitz-Variance-Margin Tradeoff for Enhanced Randomized Smoothing
Figure 3 for The Lipschitz-Variance-Margin Tradeoff for Enhanced Randomized Smoothing
Figure 4 for The Lipschitz-Variance-Margin Tradeoff for Enhanced Randomized Smoothing
Viaarxiv icon

LeBenchmark 2.0: a Standardized, Replicable and Enhanced Framework for Self-supervised Representations of French Speech

Add code
Sep 11, 2023
Viaarxiv icon

Efficient Bound of Lipschitz Constant for Convolutional Layers by Gram Iteration

Add code
May 26, 2023
Figure 1 for Efficient Bound of Lipschitz Constant for Convolutional Layers by Gram Iteration
Figure 2 for Efficient Bound of Lipschitz Constant for Convolutional Layers by Gram Iteration
Figure 3 for Efficient Bound of Lipschitz Constant for Convolutional Layers by Gram Iteration
Figure 4 for Efficient Bound of Lipschitz Constant for Convolutional Layers by Gram Iteration
Viaarxiv icon

A Unified Algebraic Perspective on Lipschitz Neural Networks

Add code
Mar 06, 2023
Viaarxiv icon

Experimental study of Neural ODE training with adaptive solver for dynamical systems modeling

Add code
Nov 13, 2022
Viaarxiv icon