activity
20242026
most citedSliced-Wasserstein Distances and Flows on Cartan-Hadamard Manifolds

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

cs.LG2026

Variational Augmented Invertible Koopman Autoencoder for probabilistic time series forecasting

Anthony Frion, Lucas Drumetz, Guillaume Tochon +3

Neural Koopman autoencoder models have been shown to successfully build a latent embedding with linear dynamics for arbitrary dynamical systems, enabling strong performance in long…

cs.LG2026

Static and auto-regressive neural emulation of phytoplankton biomass dynamics from physical predictors in the global ocean

Mahima Lakra, Ronan Fablet, Lucas Drumetz +2

Phytoplankton is the basis of marine food webs, driving both ecological processes and global biogeochemical cycles. Despite their ecological and climatic significance, accurately s…

cs.LG2026

Discovering Data Manifold Geometry through Geometric Properties

David Vigouroux, Lucas Drumetz, Ronan Fablet +1

A prevailing paradigm in modern representation learning is the map-first approach, in which a representation map is learned from reconstruction, embedding, or task objectives. At t…

cs.LG2025

Busemann Functions in the Wasserstein Space: Existence, Closed-Forms, and Applications to Slicing

Clément Bonet, Elsa Cazelles, Lucas Drumetz +1

The Busemann function has recently found much interest in a variety of geometric machine learning problems, as it naturally defines projections onto geodesic rays of Riemannian man…

cs.LG2025

Land Surface Temperature Super-Resolution with a Scale-Invariance-Free Neural Approach: Application to MODIS

Romuald Ait-Bachir, Carlos Granero-Belinchon, Aurélie Michel +3

Due to the trade-off between the temporal and spatial resolution of thermal spaceborne sensors, super-resolution methods have been developed to provide fine-scale Land SurfaceTempe…

cs.LG2024★ 1 cited

Sliced-Wasserstein Distances and Flows on Cartan-Hadamard Manifolds

Clément Bonet, Lucas Drumetz, Nicolas Courty

While many Machine Learning methods were developed or transposed on Riemannian manifolds to tackle data with known non Euclidean geometry, Optimal Transport (OT) methods on such sp…