mlsanityData to 14 Oct 2026

SwarmThinkers: Learning Physically Consistent Atomic KMC Transitions at Scale

arXiv 2505.20094 ↗First posted 26 May 2025cs.AIcited by 0

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Abstract (arXiv)

Can a scientific simulation system be physically consistent, interpretable by design, and scalable across regimes--all at once? Despite decades of progress, this trifecta remains elusive. Classical methods like Kinetic Monte Carlo ensure thermodynamic accuracy but scale poorly; learning-based methods offer efficiency but often sacrifice physical consistency and interpretability. We present SwarmThinkers, a reinforcement learning framework that recasts atomic-scale simulation as a physically grounded swarm intelligence system. Each diffusing particle is modeled as a local decision-making agent that selects transitions via a shared policy network trained under thermodynamic constraints. A reweighting mechanism fuses learned preferences with transition rates, preserving statistical fidelity while enabling interpretable, step-wise decision making. Training follows a centralized-training, decentralized-execution paradigm, allowing the policy to generalize across system sizes, concentrations, and temperatures without retraining. On a benchmark simulating radiation-induced Fe-Cu alloy precipitation, SwarmThinkers is the first system to achieve full-scale, physically consistent simulation on a single A100 GPU, previously attainable only via OpenKMC on a supercomputer. It delivers up to 4963x (3185x on average) faster computation with 485x lower memory usage. By treating particles as decision-makers, not passive samplers, SwarmThinkers marks a paradigm shift in scientific simulation--one that unifies physical consistency, interpretability, and scalability through agent-driven intelligence.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 2 of its 64 references that are in the map. First posted on arXiv 26 May 2025.

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References · 2

  1. 2022Graph neural networks for materials science and chemistrycited by 182
  2. 2020Hamiltonian MCMC methods for estimating rare events probabilities in high-dimensional problemscited by 4

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