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20222026
most citedMACE: Higher Order Equivariant Message Passing Neural Networks for Fast and Accurate Force Fields

304 citations · 1.1k across the 21 of their papers we have counts for

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Showing 2023Show all

6 papers · 1 filter

physics.chem-ph2023★ 68 cited

MACE-OFF: Transferable Short Range Machine Learning Force Fields for Organic Molecules

Dávid Péter Kovács, J. Harry Moore, Nicholas J. Browning +8

Classical empirical force fields have dominated biomolecular simulation for over 50 years. Although widely used in drug discovery, crystal structure prediction, and biomolecular dy…

stat.ML2023

A Geometric Insight into Equivariant Message Passing Neural Networks on Riemannian Manifolds

Ilyes Batatia

This work proposes a geometric insight into equivariant message passing on Riemannian manifolds. As previously proposed, numerical features on Riemannian manifolds are represented…

stat.ML2023★ 3 cited

Equivariant Matrix Function Neural Networks

Ilyes Batatia, Lars L. Schaaf, Huajie Chen +3

Graph Neural Networks (GNNs), especially message-passing neural networks (MPNNs), have emerged as powerful architectures for learning on graphs in diverse applications. However, MP…

physics.chem-ph2023★ 192 cited

Evaluation of the MACE Force Field Architecture: from Medicinal Chemistry to Materials Science

David Peter Kovacs, Ilyes Batatia, Eszter Sara Arany +1

The MACE architecture represents the state of the art in the field of machine learning force fields for a variety of in-domain, extrapolation and low-data regime tasks. In this pap…

physics.comp-ph2023

Retrieval of Boost Invariant Symbolic Observables via Feature Importance

Jose M Munoz, Ilyes Batatia, Christoph Ortner +1

Deep learning approaches for jet tagging in high-energy physics are characterized as black boxes that process a large amount of information from which it is difficult to extract ke…

stat.ML2023★ 2 cited

A General Framework for Equivariant Neural Networks on Reductive Lie Groups

Ilyes Batatia, Mario Geiger, Jose Munoz +3

Reductive Lie Groups, such as the orthogonal groups, the Lorentz group, or the unitary groups, play essential roles across scientific fields as diverse as high energy physics, quan…