Differentiable Simulations for Enhanced Sampling of Rare Events
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Abstract (arXiv)
Simulating rare events, such as the transformation of a reactant into a product in a chemical reaction typically requires enhanced sampling techniques that rely on heuristically chosen collective variables (CVs). We propose using differentiable simulations (DiffSim) for the discovery and enhanced sampling of chemical transformations without a need to resort to preselected CVs, using only a distance metric. Reaction path discovery and estimation of the biasing potential that enhances the sampling are merged into a single end-to-end problem that is solved by path-integral optimization. This is achieved by introducing multiple improvements over standard DiffSim such as partial backpropagation and graph mini-batching making DiffSim training stable and efficient. The potential of DiffSim is demonstrated in the successful discovery of transition paths for the Muller-Brown model potential as well as a benchmark chemical system - alanine dipeptide.
Key facts. Cited by 7 papers in the map (data through 7 Oct 2026). Builds on 16 of its 59 references that are in the map. First posted on arXiv 9 Jan 2023.
Builds on
16 of 59 references.
References · 16
- 2018Neural Ordinary Differential Equationscited by 3,733
- 2019DiffTaichi: Differentiable Programming for Physical Simulationcited by 248
- 2015Gradient Estimation Using Stochastic Computation Graphscited by 120
- 2016A Differentiable Physics Engine for Deep Learning in Roboticscited by 107
- 2021PlasticineLab: A Soft-Body Manipulation Benchmark with Differentiable Physicscited by 100
- 2022Do Differentiable Simulators Give Better Policy Gradients?cited by 83
- 2021Gradients are Not All You Needcited by 82
- 2017Time-lagged autoencoders: Deep learning of slow collective variables for molecular kineticscited by 64
- 2020TorchMD: A deep learning framework for molecular simulationscited by 55
- 2018DiCE: The Infinitely Differentiable Monte-Carlo Estimatorcited by 46
- 2020Differentiable Molecular Simulations for Control and Learningcited by 25
- 2021Hamiltonian Deep Neural Networks Guaranteeing Non-vanishing Gradients by Designcited by 18
4 more
- 2021Chasing Collective Variables using Autoencoders and biased trajectoriescited by 13
- 2018Automated design of collective variables using supervised machine learningcited by 10
- 2020Multitask machine learning of collective variables for enhanced sampling of rare eventscited by 9
- 2019Automatic Differentiable Monte Carlo: Theory and Applicationcited by 6
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Citing papers per year: 2024: 3; 2025: 3; 2026: 1.
7 papers.
- 2025Action-Minimization Meets Generative Modeling: Efficient Transition Path Sampling with the Onsager-Machlup Functionalcited by 18
- 2024Transition Path Sampling with Improved Off-Policy Training of Diffusion Path Samplerscited by 10
- 2024Stability-Aware Training of Machine Learning Force Fields with Differentiable Boltzmann Estimatorscited by 8
- 2024Learning Collective Variables with Synthetic Data Augmentation through Physics-Inspired Geodesic Interpolationcited by 6
- 2025Control Consistency Losses for Diffusion Bridgescited by 6
- 2025Entangled Schr"odinger Bridge Matchingcited by 1
- 2026Learning Structure, Energy, and Dynamics: A Survey of Artificial Intelligence for Protein Dynamicscited by 1
- 2026Learning Structure, Energy, and Dynamics: A Survey of Artificial Intelligence for Protein Dynamics28 Apr 2026
- 2025Control Consistency Losses for Diffusion Bridges4 Dec 2025
- 2025Entangled Schr"odinger Bridge Matching10 Nov 2025
- 2025Action-Minimization Meets Generative Modeling: Efficient Transition Path Sampling with the Onsager-Machlup Functional25 Apr 2025
- 2024Transition Path Sampling with Improved Off-Policy Training of Diffusion Path Samplers30 May 2024
- 2024Stability-Aware Training of Machine Learning Force Fields with Differentiable Boltzmann Estimators21 Feb 2024
- 2024Learning Collective Variables with Synthetic Data Augmentation through Physics-Inspired Geodesic Interpolation2 Feb 2024