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20112024
most citedGeometric integration of the Vlasov-Maxwell system with a variational particle-in-cell scheme

104 citations · 372 across the 16 of their papers we have counts for

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8 papers · 1 filter

physics.plasm-ph2022★ 15 cited

Reconstruction of tokamak plasma safety factor profile using deep learning

Xishuo Wei, Ge Dong, Shuying Sun +3

In tokamak operations, accurate equilibrium reconstruction is essential for reliable real-time control and realistic post-shot instability analysis. The safety factor (q) profile d…

physics.plasm-ph2022★ 9 cited

Implementation of AI/Deep Learning Disruption Predictor into a Plasma Control System

William Tang, Ge Dong, Jayson Barr +17

This paper reports on advances to the state-of-the-art deep-learning disruption prediction models based on the Fusion Recurrent Neural Network (FRNN) originally introduced a 2019 N…

physics.plasm-ph2021★ 37 cited

Deep learning based surrogate model for first-principles global simulations of fusion plasmas

Ge Dong, Xishuo Wei, Jian Bao +3

The accurate identification and control of plasma instabilities is important for successful fusion experiments. First-principles simulations which can provide physics based instabi…

physics.plasm-ph2018★ 25 cited

Degenerate Variational Integrators for Magnetic Field Line Flow and Guiding Center Trajectories

C. Leland Ellison, John M. Finn, Joshua W. Burby +3

Symplectic integrators offer many advantages for the numerical solution of Hamiltonian differential equations, including bounded energy error and the preservation of invariant sets…

physics.plasm-ph2014★ 13 cited

Gauge properties of the guiding center variational symplectic integrator

Jonathan Squire, Hong Qin, William M. Tang

Variational symplectic algorithms have recently been developed for carrying out long-time simulation of charged particles in magnetic fields. As a direct consequence of their deriv…

physics.plasm-ph2014★ 104 cited

Geometric integration of the Vlasov-Maxwell system with a variational particle-in-cell scheme

Jonathan Squire, Hong Qin, William M. Tang

A fully variational, unstructured, electromagnetic particle-in-cell integrator is developed for integration of the Vlasov-Maxwell equations. Using the formalism of Discrete Exterio…

physics.plasm-ph2013★ 30 cited

The Hamiltonian structure and Euler-Poincaré formulation of the Vlasov-Maxwell and gyrokinetic systems

J. Squire, H. Qin, W. M. Tang +1

We present a new variational principle for the gyrokinetic system, similar to the Maxwell-Vlasov action presented in Ref. 1. The variational principle is in the Eulerian frame and…

physics.plasm-ph2011★ 27 cited

Simulating Gyrokinetic Microinstabilities in Stellarator Geometry with GS2

J. A. Baumgaertel, E. A. Belli, W. Dorland +6

The nonlinear gyrokinetic code GS2 has been extended to treat non-axisymmetric stellarator geometry. Electromagnetic perturbations and multiple trapped particle regions are allowed…