Follow the MEP: Scalable Neural Representations for Minimum-Energy Path Discovery in Molecular Systems
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Abstract (arXiv)
Characterizing conformational transitions in physical systems remains a fundamental challenge, as traditional sampling methods struggle with the high-dimensional nature of molecular systems and high-energy barriers between stable states. These rare events often represent the most biologically significant processes, yet may require months of continuous simulation to observe. One way to understand the function and mechanics of such systems is through the minimum energy path (MEP), which represents the most probable transition pathway between stable states in the high-friction, low-temperature limit. We present a method that reformulates MEP discovery as a fast and scalable neural optimization problem. By representing paths as implicit neural representations and training with differentiable molecular force fields, our method discovers transition pathways without expensive sampling. Our approach scales to large biomolecular systems through a simple loss function derived from the path's likelihood via the Onsager-Machlup action and a scalable new architecture, AdaPath. We demonstrate this approach on two proteins, including an explicitly hydrated BPTI system with more than 3,500 atoms. Our method identifies a MEP that captures the same conformational change observed in a millisecond-scale molecular dynamics (MD) simulation in just minutes on a standard GPU, rather than weeks on a specialized cluster.
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References · 12
- 2022Scalable Diffusion Models with Transformerscited by 6,054
- 2020Implicit Neural Representations with Periodic Activation Functionscited by 2,238
- 2017Optimal approximation of piecewise smooth functions using deep ReLU neural networkscited by 179
- 2024Challenges in Training PINNs: A Loss Landscape Perspectivecited by 113
- 2022Action Matching: Learning Stochastic Dynamics from Samplescited by 98
- 2024Scalable Optimization in the Modular Normcited by 68
- 2024Generative Modeling of Molecular Dynamics Trajectoriescited by 51
- 2023A Computational Framework for Solving Wasserstein Lagrangian Flowscited by 46
- 2022Stochastic Optimal Control for Collective Variable Free Sampling of Molecular Transition Pathscited by 38
- 2024Doob's Lagrangian: A Sample-Efficient Variational Approach to Transition Path Samplingcited by 27
- 2024Geometric Trajectory Diffusion Modelscited by 15
- 2025Implicit Neural Representations for Chemical Reaction Pathscited by 3
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