Instabilities and vortex dynamics in shear flow of magnetized plasmas
Author(s) -
T. Tajima,
W. Horton,
P.J. Morrison,
J. B. Schutkeker,
T. Kamimura,
K. Mima,
Yasuhiro Abe
Publication year - 1991
Publication title -
physics of fluids b plasma physics
Language(s) - English
Resource type - Journals
eISSN - 2163-503X
pISSN - 0899-8221
DOI - 10.1063/1.859850
Subject(s) - vortex , physics , vorticity , shear flow , instability , classical mechanics , mechanics , coalescence (physics) , magnetohydrodynamics , shear (geology) , curvature , magnetic field , geometry , quantum mechanics , petrology , mathematics , astrobiology , geology
Gradient‐driven instabilities and the subsequent nonlinear evolution of generated vortices in sheared E×B flows are investigated for magnetized plasmas with and without gravity (magnetic curvature) and magnetic shear by using theory and implicit particle simulations. In the linear eigenmode analysis, the instabilities considered are the Kelvin–Helmholtz (K–H) instability and the resistive interchange instability. The presence of the shear flow can stabilize these instabilities. The dynamics of the K–H instability and the vortex dynamics can be uniformly described by the initial flow pattern with a vorticity localization parameter e. The observed growth of the K–H modes is exponential in time for linearly unstable modes, secular for the marginal mode, and absent until driven nonlinearly for linearly stable modes. The distance between two vortex centers experiences rapid merging while the angle θ between the axis of the vortices and the external shear flow increases. These vortices proceed toward their over...
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