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Fourier Neural Operator for Plasma Modelling

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arxiv 2302.06542 v1 pith:WN4DTVNG submitted 2023-02-13 physics.plasm-ph physics.comp-ph

Fourier Neural Operator for Plasma Modelling

classification physics.plasm-ph physics.comp-ph
keywords plasmaevolutionmodelmodelstokamakworkcapabilitycapable
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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abstract

Predicting plasma evolution within a Tokamak is crucial to building a sustainable fusion reactor. Whether in the simulation space or within the experimental domain, the capability to forecast the spatio-temporal evolution of plasma field variables rapidly and accurately could improve active control methods on current tokamak devices and future fusion reactors. In this work, we demonstrate the utility of using Fourier Neural Operator (FNO) to model the plasma evolution in simulations and experiments. Our work shows that the FNO is capable of predicting magnetohydrodynamic models governing the plasma dynamics, 6 orders of magnitude faster than the traditional numerical solver, while maintaining considerable accuracy (NMSE $\sim 10^{-5})$. Our work also benchmarks the performance of the FNO against other standard surrogate models such as Conv-LSTM and U-Net and demonstrate that the FNO takes significantly less time to train, requires less parameters and outperforms other models. We extend the FNO approach to model the plasma evolution observed by the cameras positioned within the MAST spherical tokamak. We illustrate its capability in forecasting the formation of filaments within the plasma as well as the heat deposits. The FNO deployed to model the camera is capable of forecasting the full length of the plasma shot within half the time of the shot duration.

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Cited by 4 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. From Spectral Methods to Sample Complexity Bounds for Fourier Neural Operators

    stat.ML 2026-07 unverdicted novelty 6.0

    FNOs achieve polynomial sample complexity for learning time-T solution operators of dissipative evolution equations when those operators admit stable spectral discretizations, with rates depending on smoothness, dimen...

  2. IV-Net: A neural network for elliptic PDEs with random and highly varying coefficients

    math.NA 2026-05 unverdicted novelty 6.0

    IV-Net is a multigrid-inspired convolutional neural operator that approximates solutions to linear elliptic PDEs with high-contrast coefficients and shows better accuracy than POD and other neural operators on heterog...

  3. Inverse Design of Quantum Control Sequences with Fourier Neural Operators

    quant-ph 2026-08 conditional novelty 5.0

    A Fourier Neural Operator surrogate predicts H3O+ population dynamics, and its stochastic planner designs pulses that reach 0.98 target purity with up to 86.2% success.

  4. DeepPropNet: an operator learning-based predictor for thermal plasma properties

    physics.plasm-ph 2026-04 unverdicted novelty 5.0

    DeepPropNet predicts thermal plasma properties with relative L2 errors of 10^{-3} to 10^{-2} for SF6-N2 and C4F7N-CO2-O2 mixtures using single-property and mixture-of-experts architectures trained on high-fidelity data.