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 CP11: Poster Session II: Basic Plasma Physics; Boundary, PMI, Proto-MPEX; International Tokamaks; Turbulence and Transport; Other Configurations; Z-pinch, Dense Plasma Focus and MagLIF (2:00pm-5:00pm)
Monday, November 5, 2018
OCC
Room: Exhibit Hall A1&A
Abstract ID: BAPS.2018.DPP.CP11.31
Abstract: CP11.00031 : A New Hybrid Particle Simulation Scheme using Field Variables E & B*
Presenter:
Yu Lin
(Auburn University)
Authors:
Liu Chen
(Zhejiang University, China, Univ of California - Irvine)
Yu Lin
(Auburn University)
Xueyi Wang
(Auburn University)
Jian Bao
(Univ of California - Irvine)
A gyrokinetic electron and fully kinetic ion (i.e., GeFi) particle simulation scheme was developed for problems with wave frequency up to ω<<Ωe, where Ωe is the electron cyclotron frequency. Such scheme is applicable for studying plasma dynamics in which the wave modes ranging from Alfven waves to lower-hybrid/whistler waves must be handled on an equal footing; such as the physics of magnetic reconnection with a finite guide field and lower-hybrid/fast mode waves in space and laboratory plasmas. In the gyrokinetic treatment, field equations are usually described by the perturbed scalar (δΦ) and vector (δA) potentials. Poisson's equations are thus needed to solve for the electromagnetic fields and may present computational challenges for nonuniform and multidimensional magnetic field geometries. Here, we present a new GeFi particle simulation scheme that employs the electric field E and magnetic field B as field variables and advances particles accordingly. The present scheme treats the displacement current self-consistently and, thus, includes space-charge waves. The scheme has been successfully benchmarked against the analytical linear dispersion relation in a uniform plasma.
*Work supported by DoE grants and the ITER-CN project.
To cite this abstract, use the following reference: http://meetings.aps.org/link/BAPS.2018.DPP.CP11.31
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