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Brandon M. Wood

dblp:276/7546 · DBLP profile ↗
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9ranked-venue papers
1as first author
9since 2021 · last 2025
—ORCID · none

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 9 · 1 first-author · 9 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Artificial intelligence
8 papers
Generative modeling · 40% Graph learning · 35% Representation and self-supervised learning · 13%
Interdisciplinary, comprehensive, and emerging computing
7 papers
Computational science and engineering · 85% Energy systems and smart grids · 9% Bioinformatics and computational biology · 6%

Topics — the 25 heaviest of 27, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Machine learning › Graph learning
graph neural network
1.932024
EquiformerV2: Improved Equivariant Transformer for Scaling to Higher-Degree Representations · ICLR 2024
Spherical Channels for Modeling Atomic Interactions · NeurIPS 2022
Towards Training Billion Parameter Graph Neural Networks for Atomic Simulations · ICLR 2022
Computational science and engineering › model simulation › atomistic simulation
machine learning interatomic potential
1.722025
UMA: A Family of Universal Models for Atoms · NeurIPS 2025
Learning Smooth and Expressive Interatomic Potentials for Physical Property Prediction · ICML 2025
Machine learning › Generative modeling
flow matching
1.522024
FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions · NeurIPS 2024
FlowMM: Generating Materials with Riemannian Flow Matching · ICML 2024
Machine learning › Generative modeling › flow matching
riemannian flow matching
1.522024
FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions · NeurIPS 2024
FlowMM: Generating Materials with Riemannian Flow Matching · ICML 2024
Computational science and engineering › computational chemistry
molecular simulation
1.422025
Learning Smooth and Expressive Interatomic Potentials for Physical Property Prediction · ICML 2025
Towards Training Billion Parameter Graph Neural Networks for Atomic Simulations · ICLR 2022
Machine learning › Graph learning › molecular representation learning › molecular graph learning
molecular property prediction
1.022024
From Molecules to Materials: Pre-training Large Generalizable Models for Atomic Property Prediction · ICLR 2024
EquiformerV2: Improved Equivariant Transformer for Scaling to Higher-Degree Representations · ICLR 2024
Machine learning › Generative modeling
diffusion model
0.912025
Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching · ICML 2025
Machine learning › Generative modeling › diffusion model
diffusion sampling
0.912025
Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching · ICML 2025
Robotics › Motion planning and robot control
stochastic optimal control
0.912025
Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching · ICML 2025
Computational science and engineering › model simulation
atomistic simulation
0.912025
UMA: A Family of Universal Models for Atoms · NeurIPS 2025
Energy systems and smart grids › sustainable energy
energy conservation
0.912025
Learning Smooth and Expressive Interatomic Potentials for Physical Property Prediction · ICML 2025
Computational science and engineering
computational chemistry
0.822025
Spherical Channels for Modeling Atomic Interactions · NeurIPS 2022
Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching · ICML 2025
Machine learning › Graph learning › graph neural network › geometric graph neural network
equivariant graph neural network
0.812024
EquiformerV2: Improved Equivariant Transformer for Scaling to Higher-Degree Representations · ICLR 2024
Machine learning › Representation and self-supervised learning › pre-training
multi-domain pre-training
0.812024
From Molecules to Materials: Pre-training Large Generalizable Models for Atomic Property Prediction · ICLR 2024
Machine learning › Representation and self-supervised learning
pre-training
0.812024
From Molecules to Materials: Pre-training Large Generalizable Models for Atomic Property Prediction · ICLR 2024
Computational science and engineering › materials science › materials discovery
crystal structure generation
0.812024
FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions · NeurIPS 2024
Computational science and engineering › materials science
crystal structure prediction
0.812024
FlowMM: Generating Materials with Riemannian Flow Matching · ICML 2024
Computational science and engineering › materials science
materials discovery
0.812024
FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions · NeurIPS 2024
Computational science and engineering
materials science
0.812024
FlowMM: Generating Materials with Riemannian Flow Matching · ICML 2024
Machine learning › Graph learning › graph neural network › geometric graph neural network
equivariant message passing
0.612022
Spherical Channels for Modeling Atomic Interactions · NeurIPS 2022
Machine learning › Deep learning architectures and training
mixture of experts
0.312025
UMA: A Family of Universal Models for Atoms · NeurIPS 2025
Bioinformatics and computational biology › molecular informatics › molecular modeling
molecular conformation generation
0.312025
Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching · ICML 2025
Bioinformatics and computational biology
molecular property prediction
0.312025
UMA: A Family of Universal Models for Atoms · NeurIPS 2025
Natural language and speech › Language models and text generation
large language model
0.212024
FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions · NeurIPS 2024
Machine learning › Efficient and distributed learning › distributed training
large-scale training
0.212022
Towards Training Billion Parameter Graph Neural Networks for Atomic Simulations · ICLR 2022

Methods — techniques the papers use, named apart from their topics

stochastic optimal control · 1.7scaling laws · 1.7adjoint matching · 1.7molecular dynamics simulation · 0.9equivariant neural network · 0.9supervised pretraining · 0.8separable layer normalization · 0.8separable activation · 0.8riemannian flow matching · 0.8quantum chemistry calculations · 0.8multi-task learning · 0.8large language model fine-tuning · 0.8graph representation · 0.8fine-tuning · 0.8eSCN convolutions · 0.8attention re-normalization · 0.8graph neural network · 0.6
YearPublicationVenuePosition
2025 Learning Smooth and Expressive Interatomic Potentials for Physical Property Prediction
abstract
Machine learning interatomic potentials (MLIPs) have become increasingly effective at approximating quantum mechanical calculations at a fraction of the computational cost. However, lower errors on held out test sets do not always translate to improved results on downstream physical property prediction tasks. In this paper, we propose testing MLIPs on their practical ability to conserve energy during molecular dynamic simulations. If passed, improved correlations are found between test errors and their performance on physical property prediction tasks. We identify choices which may lead to models failing this test, and use these observations to improve upon highly-expressive models. The resulting model, eSEN, provides state-of-the-art results on a range of physical property prediction tasks, including materials stability prediction, thermal conductivity prediction, and phonon calculations.
Xiang Fu 0005, Brandon M. Wood, Luis Barroso-Luque, Daniel S. Levine 0003, Misko Dzamba, C. Lawrence Zitnick
ICML2
2025 Adjoint Sampling: Highly Scalable Diffusion Samplers via Adjoint Matching
abstract
We introduce Adjoint Sampling, a highly scalable and efficient algorithm for learning diffusion processes that sample from unnormalized densities, or energy functions. It is the first on-policy approach that allows significantly more gradient updates than the number of energy evaluations and model samples, allowing us to scale to much larger problem settings than previously explored by similar methods. Our framework is theoretically grounded in stochastic optimal control and shares the same theoretical guarantees as Adjoint Matching, being able to train without the need for corrective measures that push samples towards the target distribution. We show how to incorporate key symmetries, as well as periodic boundary conditions, for modeling molecules in both cartesian and torsional coordinates. We demonstrate the effectiveness of our approach through extensive experiments on classical energy functions, and further scale up to neural network-based energy models where we perform amortized conformer generation across many molecular systems. To encourage further research in developing highly scalable sampling methods, we plan to open source these challenging benchmarks, where successful methods can directly impact progress in computational chemistry. Code & and benchmarks provided at https://github.com/facebookresearch/adjoint_sampling.
Aaron J. Havens, Benjamin Kurt Miller, Carles Domingo-Enrich, Anuroop Sriram, Daniel S. Levine 0003, Brandon M. Wood, Brandon Amos, Brian Karrer, Xiang Fu 0005, Guan-Horng Liu, Ricky T. Q. Chen
ICML7
2025 UMA: A Family of Universal Models for Atoms
abstract
The ability to quickly and accurately compute properties from atomic simulations is critical for advancing a large number of applications in chemistry and materials science including drug discovery, energy storage, and semiconductor manufacturing. To address this need, we present a family of Universal Models for Atoms (UMA), designed to push the frontier of speed, accuracy, and generalization. UMA models are trained on half a billion unique 3D atomic structures (the largest training runs to date) by compiling data across multiple chemical domains, e.g. molecules, materials, and catalysts. We develop empirical scaling laws to help understand how to increase model capacity alongside dataset size to achieve the best accuracy. The UMA small and medium models utilize a novel architectural design we refer to as mixture of linear experts that enables increasing model capacity without sacrificing speed. For example, UMA-medium has 1.4B parameters but only $\sim$50M active parameters per atomic structure. We evaluate UMA models on a diverse set of applications across multiple domains and find that, remarkably, a single model without any fine-tuning can perform similarly or better than specialized models. We are releasing the UMA code, weights, and associated data to accelerate computational workflows and enable the community to build increasingly capable AI models.
Brandon M. Wood, Misko Dzamba, Xiang Fu 0005, Muhammed Shuaibi, Luis Barroso-Luque, Kareem Abdelmaqsoud, Vahe Gharakhanyan, John R. Kitchin, Daniel S. Levine 0003, Kyle Michel, Anuroop Sriram, Taco Cohen, Abhishek Das 0002, Sushree Jagriti Sahoo, Ammar Rizvi, Zachary W. Ulissi, C. Lawrence Zitnick
NeurIPS1
2024 EquiformerV2: Improved Equivariant Transformer for Scaling to Higher-Degree Representations
abstract
Equivariant Transformers such as Equiformer have demonstrated the efficacy of applying Transformers to the domain of 3D atomistic systems. However, they are limited to small degrees of equivariant representations due to their computational complexity. In this paper, we investigate whether these architectures can scale well to higher degrees. Starting from Equiformer, we first replace $SO(3)$ convolutions with eSCN convolutions to efficiently incorporate higher-degree tensors. Then, to better leverage the power of higher degrees, we propose three architectural improvements – attention re-normalization, separable $S^2$ activation and separable layer normalization. Putting these all together, we propose EquiformerV2, which outperforms previous state-of-the-art methods on large-scale OC20 dataset by up to 9% on forces, 4% on energies, offers better speed-accuracy trade-offs, and 2$\times$ reduction in DFT calculations needed for computing adsorption energies. Additionally, EquiformerV2 trained on only OC22 dataset outperforms GemNet-OC trained on both OC20 and OC22 datasets, achieving much better data efficiency. Finally, we compare EquiformerV2 with Equiformer on QM9 and OC20 S2EF-2M datasets to better understand the performance gain brought by higher degrees.
Yi-Lun Liao, Brandon M. Wood, Tess E. Smidt
ICLR2
2024 From Molecules to Materials: Pre-training Large Generalizable Models for Atomic Property Prediction
abstract
Foundation models have been transformational in machine learning fields such as natural language processing and computer vision. Similar success in atomic property prediction has been limited due to the challenges of training effective models across multiple chemical domains. To address this, we introduce Joint Multi-domain Pre-training (JMP), a supervised pre-training strategy that simultaneously trains on multiple datasets from different chemical domains, treating each dataset as a unique pre-training task within a multi-task framework. Our combined training dataset consists of $\sim$120M systems from OC20, OC22, ANI-1x, and Transition-1x. We evaluate performance and generalization by fine-tuning over a diverse set of downstream tasks and datasets including: QM9, rMD17, MatBench, QMOF, SPICE, and MD22. JMP demonstrates an average improvement of 59% over training from scratch and matches or sets state-of-the-art on 34 out of 40 tasks. Our work highlights the potential of pre-training strategies that utilize diverse data to advance property prediction across chemical domains, especially for low-data tasks.
Nima Shoghi, Adeesh Kolluru, John R. Kitchin, Zachary W. Ulissi, C. Lawrence Zitnick, Brandon M. Wood
ICLR6
2024 FlowMM: Generating Materials with Riemannian Flow Matching
abstract
Crystalline materials are a fundamental component in next-generation technologies, yet modeling their distribution presents unique computational challenges. Of the plausible arrangements of atoms in a periodic lattice only a vanishingly small percentage are thermodynamically stable, which is a key indicator of the materials that can be experimentally realized. Two fundamental tasks in this area are to (a) predict the stable crystal structure of a known composition of elements and (b) propose novel compositions along with their stable structures. We present FlowMM, a pair of generative models that achieve state-of-the-art performance on both tasks while being more efficient and more flexible than competing methods. We extend Riemannian Flow Matching to suit the symmetries inherent to crystals: translation, rotation, permutation, and periodic boundary conditions. Our framework enables the freedom to choose the flow base distributions, drastically simplifying the problem of learning crystal structures compared with diffusion models. In addition to standard benchmarks, we validate FlowMM's generated structures with quantum chemistry calculations, demonstrating that it is $\sim$3x more efficient, in terms of integration steps, at finding stable materials compared to previous open methods.
Benjamin Kurt Miller, Ricky T. Q. Chen, Anuroop Sriram, Brandon M. Wood
ICML4
2024 FlowLLM: Flow Matching for Material Generation with Large Language Models as Base Distributions
abstract
Material discovery is a critical area of research with the potential to revolutionize various fields, including carbon capture, renewable energy, and electronics. However, the immense scale of the chemical space makes it challenging to explore all possible materials experimentally. In this paper, we introduce FlowLLM, a novel generative model that combines large language models (LLMs) and Riemannian flow matching (RFM) to design novel crystalline materials. FlowLLM first fine-tunes an LLM to learn an effective base distribution of meta-stable crystals in a text representation. After converting to a graph representation, the RFM model takes samples from the LLM and iteratively refines the coordinates and lattice parameters. Our approach significantly outperforms state-of-the-art methods, increasing the generation rate of stable materials by over three times and increasing the rate for stable, unique, and novel crystals by $\sim50$% – a huge improvement on a difficult problem. Additionally, the crystals generated by FlowLLM are much closer to their relaxed state when compared with another leading model, significantly reducing post-hoc computational cost.
Anuroop Sriram, Benjamin Kurt Miller, Ricky T. Q. Chen, Brandon M. Wood
NeurIPS4
2022 Towards Training Billion Parameter Graph Neural Networks for Atomic Simulations
Anuroop Sriram, Abhishek Das 0002, Brandon M. Wood, Siddharth Goyal, C. Lawrence Zitnick
ICLR3
2022 Spherical Channels for Modeling Atomic Interactions
abstract
Modeling the energy and forces of atomic systems is a fundamental problem in computational chemistry with the potential to help address many of the world’s most pressing problems, including those related to energy scarcity and climate change. These calculations are traditionally performed using Density Functional Theory, which is computationally very expensive. Machine learning has the potential to dramatically improve the efficiency of these calculations from days or hours to seconds.We propose the Spherical Channel Network (SCN) to model atomic energies and forces. The SCN is a graph neural network where nodes represent atoms and edges their neighboring atoms. The atom embeddings are a set of spherical functions, called spherical channels, represented using spherical harmonics. We demonstrate, that by rotating the embeddings based on the 3D edge orientation, more information may be utilized while maintaining the rotational equivariance of the messages. While equivariance is a desirable property, we find that by relaxing this constraint in both message passing and aggregation, improved accuracy may be achieved. We demonstrate state-of-the-art results on the large-scale Open Catalyst 2020 dataset in both energy and force prediction for numerous tasks and metrics.
C. Lawrence Zitnick, Abhishek Das 0002, Adeesh Kolluru, Janice Lan, Muhammed Shuaibi, Anuroop Sriram, Zachary W. Ulissi, Brandon M. Wood
NeurIPS8