activity
20242026
most citedThe NGT200 Dataset: Geometric Multi-View Isolated Sign Recognition

1 citations · 1 across the 6 of their papers we have counts for

collaborators

7 papers

cs.LG2026

Native Multi-Dimensional Subquadratic Operators via Input Dependent Long Convolutions

David R. Wessels, Farhad Ramezanghorbani, Alireza Moradzadeh +9

Subquadratic alternatives to attention require compromises when applied to multi-dimensional data: standard convolutions lack global receptive fields and input dependency, while re…

cs.CE2026

Uncertainty-aware Machine Learning Interatomic Potentials via Learned Functional Perturbations

Olga Zaghen, Maksim Zhdanov, Dario Coscia +2

Machine Learning Interatomic Potentials (MLIPs) achieve near ab initio accuracy at a fraction of the cost of quantum-mechanical simulations, yet they remain prone to silent failure…

cs.CV2025

Platonic Transformers: A Solid Choice For Equivariance

Mohammad Mohaiminul Islam, Rishabh Anand, David R. Wessels +7

While widespread, Transformers lack inductive biases for geometric symmetries common in science and computer vision. Existing equivariant methods often sacrifice the efficiency and…

cs.LG2025

Equivariant Eikonal Neural Networks: Grid-Free, Scalable Travel-Time Prediction on Homogeneous Spaces

Alejandro García-Castellanos, David R. Wessels, Nicky J. van den Berg +3

We introduce Equivariant Neural Eikonal Solvers, a novel framework that integrates Equivariant Neural Fields (ENFs) with Neural Eikonal Solvers. Our approach employs a single neura…

cs.CV2024★ 1 cited

The NGT200 Dataset: Geometric Multi-View Isolated Sign Recognition

Oline Ranum, David R. Wessels, Gomer Otterspeer +3

Sign Language Processing (SLP) provides a foundation for a more inclusive future in language technology; however, the field faces several significant challenges that must be addres…

cs.LG2024

Space-Time Continuous PDE Forecasting using Equivariant Neural Fields

David M. Knigge, David R. Wessels, Riccardo Valperga +4

Recently, Conditional Neural Fields (NeFs) have emerged as a powerful modelling paradigm for PDEs, by learning solutions as flows in the latent space of the Conditional NeF. Althou…

cs.LG2024

Grounding Continuous Representations in Geometry: Equivariant Neural Fields

David R Wessels, David M Knigge, Samuele Papa +4

Conditional Neural Fields (CNFs) are increasingly being leveraged as continuous signal representations, by associating each data-sample with a latent variable that conditions a sha…