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Self-consistent simulation of resistive kink instabilities with runaway electrons
by
Ferraro, Nathaniel
, Chen, Zhao
, Paz-Soldan, Carlos
, Lyons, Brendan C
, Jardin, Stephen C
, Liu, Chang
, Liu, Yueqiang
in
Algorithms
/ Computational fluid dynamics
/ Continuity equation
/ Electron density
/ Magnetohydrodynamic stability
/ Magnetohydrodynamics
/ Method of characteristics
/ Plasma
/ Plasma currents
/ Simulation
2021
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Self-consistent simulation of resistive kink instabilities with runaway electrons
by
Ferraro, Nathaniel
, Chen, Zhao
, Paz-Soldan, Carlos
, Lyons, Brendan C
, Jardin, Stephen C
, Liu, Chang
, Liu, Yueqiang
in
Algorithms
/ Computational fluid dynamics
/ Continuity equation
/ Electron density
/ Magnetohydrodynamic stability
/ Magnetohydrodynamics
/ Method of characteristics
/ Plasma
/ Plasma currents
/ Simulation
2021
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Self-consistent simulation of resistive kink instabilities with runaway electrons
by
Ferraro, Nathaniel
, Chen, Zhao
, Paz-Soldan, Carlos
, Lyons, Brendan C
, Jardin, Stephen C
, Liu, Chang
, Liu, Yueqiang
in
Algorithms
/ Computational fluid dynamics
/ Continuity equation
/ Electron density
/ Magnetohydrodynamic stability
/ Magnetohydrodynamics
/ Method of characteristics
/ Plasma
/ Plasma currents
/ Simulation
2021
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Self-consistent simulation of resistive kink instabilities with runaway electrons
Paper
Self-consistent simulation of resistive kink instabilities with runaway electrons
2021
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Overview
A new fluid model for runaway electron simulation based on fluid description is introduced and implemented in the magnetohydrodynamics code M3D-C1, which includes self-consistent interactions between plasma and runaway electrons. The model utilizes the method of characteristics to solve the continuity equation for the runaway electron density with large convection speed, and uses a modified Boris algorithm for pseudo particle pushing. The model was employed to simulate magnetohydrodynamics instabilities happening in a runaway electron final loss event in the DIII-D tokamak. Nonlinear simulation reveals that a large fraction of runaway electrons get lost to the wall when kink instabilities are excited and form stochastic field lines in the outer region of the plasma. Plasma current converts from runaway electron current to Ohmic current, and get pinched at the magnetic axis. Given the good agreement with experiment, the simulation model provides a reliable tool to study macroscopic plasma instabilities in existence of runaway electron current, and can be used to support future studies of runaway electron mitigation strategies in ITER.
Publisher
Cornell University Library, arXiv.org
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