activity
20192026
most citedGeomstats: A Python Package for Riemannian Geometry in Machine Learning

96 citations · 109 across the 12 of their papers we have counts for

collaborators

13 papers

cs.LG2026

E3J: An Efficient and Open-Source Backend for Euclidean Equivariant Operations on GPU and TPU

Olivier Peltre, Armand Picard, Adrien Pichard +6

We present e3j, a fast Euclid-equivariance backend for geometric deep learning applications with JAX bindings for GPU and TPU. Leveraging both optimized CUDA and Pallas kernels and…

physics.chem-ph2026

Machine Learning Interatomic Potentials: Advancing Open-Source Software for Efficient and Scalable Molecular Simulation

Christoph Brunken, Titouan Cormier, Lucien Walewski +15

Machine learning interatomic potentials (MLIPs) enable atomistic simulations with near ab initio accuracy at significantly reduced computational cost, but their broader adoption is…

cs.LG2026

Force-Aware Neural Tangent Kernels for Scalable and Robust Active Learning of MLIPs

Eszter Varga-Umbrich, Zachary Weller-Davies, Paul Duckworth +3

Active learning for machine-learning interatomic potentials (MLIPs) must address several challenges to be practical: scaling to large candidate pools, leveraging energy-force super…

cs.LG2026

Pretrained Model Representations as Acquisition Signals for Active Learning of MLIPs

Eszter Varga-Umbrich, Shikha Surana, Paul Duckworth +3

Training machine learning interatomic potentials (MLIPs) for reactive chemistry is often bottlenecked by the high cost of quantum chemical labels and the scarcity of transition sta…

physics.chem-ph2025

Machine Learning Interatomic Potentials: library for efficient training, model development and simulation of molecular systems

Christoph Brunken, Olivier Peltre, Heloise Chomet +11

Machine Learning Interatomic Potentials (MLIP) are a novel in silico approach for molecular property prediction, creating an alternative to disrupt the accuracy/speed trade-off of…

physics.chem-ph2025

Universally applicable and tunable graph-based coarse-graining for Machine learning force fields

Christoph Brunken, Sebastien Boyer, Mustafa Omar +7

Coarse-grained (CG) force field methods for molecular systems are a crucial tool to simulate large biological macromolecules and are therefore essential for characterisations of bi…

math-ph2023★ 1 cited

Local Max-Entropy and Free Energy Principles, Belief Diffusions and their Singularities

Olivier Peltre

A comprehensive picture of three Bethe-Kikuchi variational principles including their relationship to belief propagation (BP) algorithms on hypergraphs is given. The structure of B…

cs.LG2023★ 3 cited

Equivariant Message Passing Neural Network for Crystal Material Discovery

Astrid Klipfel, Olivier Peltre, Najwa Harrati +3

Automatic material discovery with desired properties is a fundamental challenge for material sciences. Considerable attention has recently been devoted to generating stable crystal…

cond-mat.stat-mech2022

Local Max-Entropy and Free Energy Principles Solved by Belief Propagation

Olivier Peltre

A statistical system is classically defined on a set of microstates by a global energy function , yielding Gibbs probability measures (softmins) …

math-ph2020★ 1 cited

Message-Passing Algorithms and Homology

Olivier Peltre

This PhD thesis lays out algebraic and topological structures relevant for the study of probabilistic graphical models. Marginal estimation algorithms are introduced as diffusion e…

math.AT2020★ 4 cited

Extra-fine sheaves and interaction decompositions

Daniel Bennequin, Olivier Peltre, Grégoire Sergeant-Perthuis +1

We introduce an original notion of (upper) extra-fine sheaf on a topological space, for which Čech cohomology in strictly positive degree vanishes. We apply this notion when the to…

cs.LG2020★ 96 cited

Geomstats: A Python Package for Riemannian Geometry in Machine Learning

Nina Miolane, Alice Le Brigant, Johan Mathe +16

We introduce Geomstats, an open-source Python toolbox for computations and statistics on nonlinear manifolds, such as hyperbolic spaces, spaces of symmetric positive definite matri…

math-ph2019★ 4 cited

A Homological Approach to Belief Propagation and Bethe Approximations

Olivier Peltre

We introduce a differential complex of local observables given a decomposition of a global set of random variables into subsets. Its boundary operator allows us to define a transpo…