Autoregressive long-horizon prediction of plasma edge dynamics
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Abstract (arXiv)
Accurate modeling of scrape-off layer (SOL) and divertor-edge dynamics is vital for designing plasma-facing components in fusion devices. High-fidelity edge fluid/neutral codes such as SOLPS-ITER capture SOL physics with high accuracy, but their computational cost limits broad parameter scans and long transient studies. We present transformer-based, autoregressive surrogates for efficient prediction of 2D, time-dependent plasma edge state fields. Trained on SOLPS-ITER spatiotemporal data, the surrogates forecast electron temperature, electron density, and radiated power over extended horizons. We evaluate model variants trained with increasing autoregressive horizons (1-100 steps) on short- and long-horizon prediction tasks. Longer-horizon training systematically improves rollout stability and mitigates error accumulation, enabling stable predictions over hundreds to thousands of steps and reproducing key dynamical features such as the motion of high-radiation regions. Measured end-to-end wall-clock times show the surrogate is orders of magnitude faster than SOLPS-ITER, enabling rapid parameter exploration. Prediction accuracy degrades when the surrogate enters physical regimes not represented in the training dataset, motivating future work on data enrichment and physics-informed constraints. Overall, this approach provides a fast, accurate surrogate for computationally intensive plasma edge simulations, supporting rapid scenario exploration, control-oriented studies, and progress toward real-time applications in fusion devices.
Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 12 of its 50 references that are in the map. First posted on arXiv 29 Dec 2025.
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12 of 50 references.
References · 12
- 2017Attention Is All You Needcited by 60,361
- 2020An Image is Worth 16x16 Words: Transformers for Image Recognition at Scalecited by 30,186
- 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,908
- 2022Message Passing Neural PDE Solverscited by 386
- 2024Poseidon: Efficient Foundation Models for PDEscited by 200
- 2023Learning-Rate-Free Learning by D-Adaptationcited by 113
- 2025Walrus: A Cross-Domain Foundation Model for Continuum Dynamicscited by 36
- 2023Plasma Surrogate Modelling using Fourier Neural Operatorscited by 29
- 2023Fast Dynamic 1D Simulation of Divertor Plasmas with Neural PDE Surrogatescited by 9
- 2025GyroSwin: 5D Surrogates for Gyrokinetic Plasma Turbulence Simulationscited by 7
- 2024MATEY: multiscale adaptive foundation models for spatiotemporal physical systemscited by 5
- 2025Pixel-Resolved Long-Context Learning for Turbulence at Exascale: Resolving Small-scale Eddies Toward the Viscous Limitcited by 1
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Citing papers per year: 2026: 1.
1 paper.