Bulletin of the American Physical Society
60th Annual Meeting of the APS Division of Plasma Physics
Volume 63, Number 11
Monday–Friday, November 5–9, 2018; Portland, Oregon
Session PP11: Poster Session VI: Relativistic Laser Plasma Interaction and Beam Physics; Boundary; MHD and Stability, Transients; FRC; Dusty Plasmas; Basic Studies; Computational and Diagnostic Methods (2:00pm-5:00pm)
Wednesday, November 7, 2018
OCC
Room: Exhibit Hall A1&A
Abstract ID: BAPS.2018.DPP.PP11.69
Abstract: PP11.00069 : Drift-Ideal MHD Simulations of Flow-Stabilized Z-Pinch Plasmas*
Presenter:
Justin Ray Angus
(Lawrence Livermore National Laboratory)
Authors:
Justin Ray Angus
(Lawrence Livermore National Laboratory)
Mikhail Dorf
(Lawrence Livermore National Laboratory)
Debojyoti Ghosh
(Lawrence Livermore National Laboratory)
A number of experimental and theoretical studies suggest that the presence of a modest radial shear in the axial plasma flow velocity can provide stabilization of Z-pinch plasmas against the most destructive ideal MHD instabilities (sausage and kink), thereby making the flow stabilized Z-pinch (FSZP) configuration attractive for magnetic fusion energy applications [1]. While radial variations in the plasma flow velocity that occur on the pinch-size scale a can stabilize these large-scale (k~1/a) MHD modes, weaker short-scale drift-wave instabilities that occur on the much smaller gyro-Bohm scale (k~Cs/Wi) are less affected and can act over time to reduce the velocity shear and degrade the confinement. The effects of these drift-type modes as well as standard ideal modes on the stability of the shear-flowed Z-pinch configuration are studied in this work via the numerical simulation of the drift-ideal MHD equations [2] in 2D. The drift-ideal MHD model is an extension of ideal MHD to include finite ion-inertial length/gyrofrequency effects.
*Work supported by a US Department of Energy under contract DE-AC52-07NA27344 and supported by the Laboratory Directed Research and Development Program (18-ERD-007) at LLNL.
To cite this abstract, use the following reference: http://meetings.aps.org/link/BAPS.2018.DPP.PP11.69
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