Construction of generalized quasilinear diffusion coefficient using neural networks with physical restrictions

The quasilinear diffusion coefficient (DQL) derived from our machine learning framework shows comparable trends with the ground truth DQL obtained from GENRAY-CQL3D simulations. Additionally, for the strong absorption cases, the radial current drive profiles generated using the DQL from our model exhibit consistent behavior with those obtained from the original simulation. These findings indicate the potential of our surrogate modeling approach with physical restrictions to replicate key wave–plasma interaction characteristics while reducing computational costs. Traditionally, calculating DQL for wave–particle interactions relies on computationally intensive wave simulations coupled with Fokker–Planck solvers. To address this challenge, we developed a machine learning-based surrogate model with physical restrictions derived from cold plasma theory and bounce-averaged damping effects. First, we establish the propagation domain of Lower Hybrid Waves in the (N∥, ρ) space by identifying the accessibility limit and determining the upper and lower bounds of N∥ using the Potential Power Deposition (PPD) method. Subsequently, leveraging a database constructed using Latin hypercube sampling alongside the underlying physical restrictions (e.g. PPD), machine learning methods including U-Net and Recurrent Neural Networks are employed to design a physics-restricted machine learning framework capable of reconstructing DQL.

Authors

Publication Details

Journal
Springer Link (Chiba Institute of Technology)
Published
2026-01-07
DOI
https://doi.org/10.1051/epjconf/202634601013/pdf
Primary Topic
Ionosphere and magnetosphere dynamics
Type
article
Field-Weighted Citation Impact
0.00

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article

Construction of generalized quasilinear diffusion coefficient using neural networks with physical restrictions

Gyeonghun Pyeon, Gregory M. Wallace, John C. Wright, Paul T. Bonoli
Springer Link (Chiba Institute of Technology)
Ionosphere and magnetosphere dynamics
article

Construction of generalized quasilinear diffusion coefficient using neural networks with physical restrictions

Gyeonghun Pyeon, Gregory M. Wallace, John C. Wright, Paul T. Bonoli
article en

Abstract

The quasilinear diffusion coefficient (DQL) derived from our machine learning framework shows comparable trends with the ground truth DQL obtained from GENRAY-CQL3D simulations. Additionally, for the strong absorption cases, the radial current drive profiles generated using the DQL from our model exhibit consistent behavior with those obtained from the original simulation. These findings indicate the potential of our surrogate modeling approach with physical restrictions to replicate key wave–plasma interaction characteristics while reducing computational costs. Traditionally, calculating DQL for wave–particle interactions relies on computationally intensive wave simulations coupled with Fokker–Planck solvers. To address this challenge, we developed a machine learning-based surrogate model with physical restrictions derived from cold plasma theory and bounce-averaged damping effects. First, we establish the propagation domain of Lower Hybrid Waves in the (N∥, ρ) space by identifying the accessibility limit and determining the upper and lower bounds of N∥ using the Potential Power Deposition (PPD) method. Subsequently, leveraging a database constructed using Latin hypercube sampling alongside the underlying physical restrictions (e.g. PPD), machine learning methods including U-Net and Recurrent Neural Networks are employed to design a physics-restricted machine learning framework capable of reconstructing DQL.

Springer Link (Chiba Institute of Technology)
U.S. Department of Energy, Fusion Energy Sciences
Openalex Percentile: Top 91%
Ionosphere and magnetosphere dynamics
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Construction of generalized quasilinear diffusion coefficient using neural networks with physical restrictions — Gyeonghun Pyeon, Gregory M. Wallace, et al. · Springer Link (Chiba Institute of Technology) (2026) | TGRS Research Map | TGRS