Hierarchical geometric deep learning enables scalable analysis of molecular dynamics
- URL: http://arxiv.org/abs/2512.06520v1
- Date: Sat, 06 Dec 2025 18:17:24 GMT
- Title: Hierarchical geometric deep learning enables scalable analysis of molecular dynamics
- Authors: Zihan Pengmei, Spencer C. Guo, Chatipat Lorpaiboon, Aaron R. Dinner,
- Abstract summary: We show how local information can be aggregated to reduce memory and runtime requirements without sacrificing atomic detail.<n>We demonstrate that this approach opens the door to analyzing simulations of protein-nucleic acid complexes with thousands of residues on single GPUs within minutes.
- Score: 0.6999740786886536
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Molecular dynamics simulations can generate atomically detailed trajectories of complex systems, but analyzing these dynamics can be challenging when systems lack well-established quantitative descriptors (features). Graph neural networks (GNNs) in which messages are passed between nodes that represent atoms that are spatial neighbors promise to obviate manual feature engineering, but the use of GNNs with biomolecular systems of more than a few hundred residues has been limited in the context of analyzing dynamics by both difficulties in capturing the details of long-range interactions with message passing and the memory and runtime requirements associated with large graphs. Here, we show how local information can be aggregated to reduce memory and runtime requirements without sacrificing atomic detail. We demonstrate that this approach opens the door to analyzing simulations of protein-nucleic acid complexes with thousands of residues on single GPUs within minutes. For systems with hundreds of residues, for which there are sufficient data to make quantitative comparisons, we show that the approach improves performance and interpretability.
Related papers
- Improving Long-Range Interactions in Graph Neural Simulators via Hamiltonian Dynamics [71.53370807809296]
Recent Graph Neural Simulators (GNSs) accelerate simulations by learning dynamics on graph-structured data.<n>We propose Information-preserving Graph Neural Simulators (IGNS), a graph-based neural simulator built on the principles of Hamiltonian dynamics.<n>IGNS consistently outperforms state-of-the-art GNSs, achieving higher accuracy and stability under challenging and complex dynamical systems.
arXiv Detail & Related papers (2025-11-11T12:53:56Z) - GraphSeqLM: A Unified Graph Language Framework for Omic Graph Learning [20.906136206438102]
Graph Neural Networks (GNNs) offer a robust framework for analyzing large-scale signaling pathways and protein-protein interaction networks.<n>We propose Graph Sequence Language Model (GraphSeqLM), a framework that enhances GNNs with biological sequence embeddings.
arXiv Detail & Related papers (2024-12-20T11:05:26Z) - Using pretrained graph neural networks with token mixers as geometric featurizers for conformational dynamics [0.0]
We introduce geom2vec, in which pretrained graph neural networks (GNNs) are used as universal geometric featurizers.<n>We show how the learned GNN representations can capture interpretable relationships between structural units (tokens) by combining them with expressive token mixers.
arXiv Detail & Related papers (2024-09-30T00:36:06Z) - Graph Neural Network-State Predictive Information Bottleneck (GNN-SPIB) approach for learning molecular thermodynamics and kinetics [0.0]
We present the Graph Neural Network-State Predictive Information Bottleneck (GNN-SPIB) framework, which combines graph neural networks and the State Predictive Information Bottleneck.
tested on three benchmark systems, our approach predicts essential structural, thermodynamic and kinetic information for slow processes.
The method shows promise for complex systems, enabling effective enhanced sampling without requiring pre-defined reaction coordinates or input features.
arXiv Detail & Related papers (2024-09-18T09:53:13Z) - Implicit Geometry and Interaction Embeddings Improve Few-Shot Molecular
Property Prediction [53.06671763877109]
We develop molecular embeddings that encode complex molecular characteristics to improve the performance of few-shot molecular property prediction.
Our approach leverages large amounts of synthetic data, namely the results of molecular docking calculations.
On multiple molecular property prediction benchmarks, training from the embedding space substantially improves Multi-Task, MAML, and Prototypical Network few-shot learning performance.
arXiv Detail & Related papers (2023-02-04T01:32:40Z) - ViSNet: an equivariant geometry-enhanced graph neural network with
vector-scalar interactive message passing for molecules [69.05950120497221]
We propose an equivariant geometry-enhanced graph neural network called ViSNet, which elegantly extracts geometric features and efficiently models molecular structures.
Our proposed ViSNet outperforms state-of-the-art approaches on multiple MD benchmarks, including MD17, revised MD17 and MD22, and achieves excellent chemical property prediction on QM9 and Molecule3D datasets.
arXiv Detail & Related papers (2022-10-29T07:12:46Z) - Super-resolution in Molecular Dynamics Trajectory Reconstruction with
Bi-Directional Neural Networks [0.0]
We explore different machine learning (ML) methodologies to increase the resolution of molecular dynamics trajectories on-demand within a post-processing step.
We have found that Bi-LSTMs are the best performing models; by utilizing the local time-symmetry of thermostated trajectories they can even learn long-range correlations and display high robustness to noisy dynamics across molecular complexity.
arXiv Detail & Related papers (2022-01-02T23:00:30Z) - Particles to Partial Differential Equations Parsimoniously [0.0]
coarse-grained effective Partial Differential Equations can lead to considerable savings in computation-intensive tasks like prediction or control.
We propose a framework combining artificial neural networks with multiscale computation, in the form of equation-free numerics.
We illustrate our approach by extracting coarse-grained evolution equations from particle-based simulations with a priori unknown macro-scale variable.
arXiv Detail & Related papers (2020-11-09T15:51:24Z) - Large-scale Neural Solvers for Partial Differential Equations [48.7576911714538]
Solving partial differential equations (PDE) is an indispensable part of many branches of science as many processes can be modelled in terms of PDEs.
Recent numerical solvers require manual discretization of the underlying equation as well as sophisticated, tailored code for distributed computing.
We examine the applicability of continuous, mesh-free neural solvers for partial differential equations, physics-informed neural networks (PINNs)
We discuss the accuracy of GatedPINN with respect to analytical solutions -- as well as state-of-the-art numerical solvers, such as spectral solvers.
arXiv Detail & Related papers (2020-09-08T13:26:51Z) - Multipole Graph Neural Operator for Parametric Partial Differential
Equations [57.90284928158383]
One of the main challenges in using deep learning-based methods for simulating physical systems is formulating physics-based data.
We propose a novel multi-level graph neural network framework that captures interaction at all ranges with only linear complexity.
Experiments confirm our multi-graph network learns discretization-invariant solution operators to PDEs and can be evaluated in linear time.
arXiv Detail & Related papers (2020-06-16T21:56:22Z) - Learning to Simulate Complex Physics with Graph Networks [68.43901833812448]
We present a machine learning framework and model implementation that can learn to simulate a wide variety of challenging physical domains.
Our framework---which we term "Graph Network-based Simulators" (GNS)--represents the state of a physical system with particles, expressed as nodes in a graph, and computes dynamics via learned message-passing.
Our results show that our model can generalize from single-timestep predictions with thousands of particles during training, to different initial conditions, thousands of timesteps, and at least an order of magnitude more particles at test time.
arXiv Detail & Related papers (2020-02-21T16:44:28Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.