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20202026
most citedGeomstats: A Python Package for Riemannian Geometry in Machine Learning

96 citations · 121 across the 34 of their papers we have counts for

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21 papers · 1 filter

cs.LG2026

Look Before You Lift: Visual and Quantitative Diagnostics for Topological Deep Learning

Mathilde Papillon, Guillermo Bernárdez, Álvaro Ballón Barreiro +4

Topological deep learning (TDL) methods rely on lifting raw data into higher-order discrete domains such as simplicial complexes, cell complexes, and hypergraphs. In practice, this…

cs.LG2026

OgBench: A Framework for Evaluating Graph Neural Networks on Omics Data

Louisa Cornelis, Johan Mathe, Louis Van Langendonck +2

Graph Neural Networks (GNNs) have become the dominant framework for inductive graph-level learning. Yet most benchmarks focus on the regime , where the number of graphs $n…

cs.LG2026

bispectrum: Selective -Bispectra Made Practical

Johan Mathe, Adele Myers, Simon Mataigne +1

Many machine learning tasks are invariant under the action of a group of transformations: signal classification can be invariant under translations, image classification under…

cs.LG2026

Sequential Group Composition: A Window into the Mechanics of Deep Learning

Giovanni Luca Marchetti, Daniel Kunin, Adele Myers +2

How do neural networks trained over sequences acquire the ability to perform structured operations, such as arithmetic, geometric, and algorithmic computation? To gain insight into…

cs.LG2025

GraphUniverse: Synthetic Graph Generation for Evaluating Inductive Generalization

Louis Van Langendonck, Guillermo Bernárdez, Nina Miolane +1

A fundamental challenge in graph learning is understanding how models generalize to new, unseen graphs. While synthetic benchmarks offer controlled settings for analysis, existing…

cs.LG2025

Alternating Gradient Flows: A Theory of Feature Learning in Two-layer Neural Networks

Daniel Kunin, Giovanni Luca Marchetti, Feng Chen +5

What features neural networks learn, and how, remains an open question. In this paper, we introduce Alternating Gradient Flows (AGF), an algorithmic framework that describes the dy…