Published December 2011 | Version v1
Journal article

Investigation of tearing instability using GeFi particle simulation model

  • 1. Physics Department, Auburn University, Auburn, Alabama 36849-5311 (United States)
  • 2. Institute of Fusion Theory and Simulation, Zhejiang University, Hangzhou (China)
  • 3. Department of Physics and Astronomy, University of California at Irvine, California, 92697 (United States)

Description

The gyrokinetic (GK) electron and fully kinetic ion (GeFi) simulation model of Lin et al.[Plasmas Phys. Controlled Fusion 53, 054013 (2011)] has been thoroughly benchmarked and validated for a two-dimensional (2D) Harris current sheet with a finite guide field. First, a gyrokinetic eigenmode theory for the collisionless tearing mode in the small Larmor radius limit is presented. The linear eigenmode structure and growth rate of the tearing mode obtained from the GeFi simulation are benchmarked against those from the GK eigenmode analysis in the limit of L>>ρi>ρe, where L is the current sheet half-width, ρi is ion Larmor radius, and ρe is electron Larmor radius. Second, to valid the GeFi model, both the linear and nonlinear tearing instabilities obtained from the GeFi simulations are compared with the Darwin particle-in-cell (PIC) simulation. The validation of the GeFi model for laboratory and space plasmas is also discussed. Meanwhile, the GeFi simulation is carried out to investigate both the linear and nonlinear tearing instabilities for cases with a broad range of L and guide magnetic field BG. It is found that in a wide current sheet with L > 4.5ρeK, the nonlinear saturation level of the island half-width is ws≅ 3ρeK, where ρeK = ρeB0/Bx0, B0 is the strength of the asymptotic magnetic field, and Bx0 is the antiparallel field. On the other hand, in a thin current sheet with L < 2.5ρeK, ws≅ 2.2 L. In addition, a high frequency electrostatic drift mode is found to coexist with the tearing mode.

Additional details

Identifiers

Publishing Information

Journal Title
Physics of Plasmas
Journal Volume
18
Journal Issue
12
Journal Page Range
p. 122102-122102.12
ISSN
1070-664X
CODEN
PHPAEN

Optional Information

Notes
(c) 2011 American Institute of Physics