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Titouan Vayer

8 accepted papers

2026

Path-conditioned training: a principled way to rescale ReLU neural networks

ICML 2026poster

Despite recent algorithmic advances, we still lack principled ways to leverage the well-documented rescaling symmetries in ReLU neural network parameters. While two properly rescaled weights implement the same function, the training dynamics can be dramatically different. To offer a fresh perspectiv…

Cited by 0SourceScholar
2025

Bridging Arbitrary and Tree Metrics via Differentiable Gromov Hyperbolicity

NeurIPS 2025poster

Trees and the associated shortest-path tree metrics provide a powerful framework for representing hierarchical and combinatorial structures in data. Given an arbitrary metric space, its deviation from a tree metric can be quantified by Gromov’s $\delta$-hyperbolicity. Nonetheless, designing algorith…

Cited by 0SourceScholar
2025

Schur's Positive-Definite Network: Deep Learning in the SPD cone with structure

ICLR 2025poster

Estimating matrices in the symmetric positive-definite (SPD) cone is of interest for many applications ranging from computer vision to graph learning. While there exist various convex optimization-based estimators, they remain limited in expressivity due to their model-based approach. The success of…

Cited by 0SourcePDFScholar
2023

SNEkhorn: Dimension Reduction with Symmetric Entropic Affinities

NeurIPS 2023poster

Many approaches in machine learning rely on a weighted graph to encode the similarities between samples in a dataset. Entropic affinities (EAs), which are notably used in the popular Dimensionality Reduction (DR) algorithm t-SNE, are particular instances of such graphs. To ensure robustness to heter…

2022

Fast Multiscale Diffusion On Graphs

ICASSP 2022accepted

Diffusing a graph signal at multiple scales requires to compute the action of the exponential of as many versions of the Laplacian matrix. Considering the truncated Chebyshev polynomial approximation of the exponential, we derive a tightened bound on the approximation error, allowing thus for a bett…

Cited by 0SourceScholar
2022

Semi-relaxed Gromov-Wasserstein divergence and applications on graphs

ICLR 2022poster

Comparing structured objects such as graphs is a fundamental operation involved in many learning tasks. To this end, the Gromov-Wasserstein (GW) distance, based on Optimal Transport (OT), has proven to be successful in handling the specific nature of the associated objects. More specifically, throug…

Cited by 52SourcePDFScholar
2022

Template based Graph Neural Network with Optimal Transport Distances

NeurIPS 2022accept

Current Graph Neural Networks (GNN) architectures generally rely on two important components: node features embedding through message passing, and aggregation with a specialized form of pooling. The structural (or topological) information is implicitly taken into account in these two steps. We propo…

2021

Online Graph Dictionary Learning

ICML 2021spotlight

Dictionary learning is a key tool for representation learning, that explains the data as linear combination of few basic elements. Yet, this analysis is not amenable in the context of graph learning, as graphs usually belong to different metric spaces. We fill this gap by proposing a new online Grap…