activity
20222024
most citedNeural Modulation Fields for Conditional Cone Beam Neural Tomography

1 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

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…

cs.CV2023

How to Train Neural Field Representations: A Comprehensive Study and Benchmark

Samuele Papa, Riccardo Valperga, David Knigge +4

Neural fields (NeFs) have recently emerged as a versatile method for modeling signals of various modalities, including images, shapes, and scenes. Subsequently, a number of works h…

cs.LG2023

Data Augmentations in Deep Weight Spaces

Aviv Shamsian, David W. Zhang, Aviv Navon +10

Learning in weight spaces, where neural networks process the weights of other deep neural networks, has emerged as a promising research direction with applications in various field…

eess.IV2023★ 1 cited

Neural Modulation Fields for Conditional Cone Beam Neural Tomography

Samuele Papa, David M. Knigge, Riccardo Valperga +4

Conventional Computed Tomography (CT) methods require large numbers of noise-free projections for accurate density reconstructions, limiting their applicability to the more complex…

cs.LG2023★ 1 cited

Learning Lie Group Symmetry Transformations with Neural Networks

Alex Gabel, Victoria Klein, Riccardo Valperga +4

The problem of detecting and quantifying the presence of symmetries in datasets is useful for model selection, generative modeling, and data analysis, amongst others. While existin…

stat.ML2022★ 1 cited

Learning reversible symplectic dynamics

Riccardo Valperga, Kevin Webster, Victoria Klein +2

Time-reversal symmetry arises naturally as a structural property in many dynamical systems of interest. While the importance of hard-wiring symmetry is increasingly recognized in m…