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Drift–Alfven turbulence of a parallel shearing flow of the finite beta plasma with warm ions
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It was predicted [Mikhailenko et al., Phys. Plasmas 23, 020701 (2016)] that two distinct drift–Alfven instabilities may be developed in the parallel shearing flow of finite beta plasmas (1≫β≫me/mi) with comparable ion and electron temperatures. The first one is the shear-flow-modified drift–Alfven instability, which develops due to the inverse electron Landau damping and exists in the shearless plasma as well. The second one is the shear-flow-driven drift–Alfven instability, which develops due to the combined effect of the velocity shear and ion Landau damping and is absent in the shearless plasma flows. In the present paper, these drift–Alfven instabilities are examined numerically and analytically by including the electromagnetic response of the ions. The levels of the drift–Alfven turbulence, resulted from the development of both instabilities, are determined from the renormalized nonlinear dispersion equation, which accounts for the nonlinear effect of ion scattering by the electromagnetic turbulence. The renormalized quasilinear equation for the ion distribution function, which accounts for the same nonlinear effect of ion scattering, is derived and employed for the analysis of the ion viscosity and ions heating resulting from the interactions of ions with drift–Alfven turbulence.
Title: Drift–Alfven turbulence of a parallel shearing flow of the finite beta plasma with warm ions
Description:
It was predicted [Mikhailenko et al.
, Phys.
Plasmas 23, 020701 (2016)] that two distinct drift–Alfven instabilities may be developed in the parallel shearing flow of finite beta plasmas (1≫β≫me/mi) with comparable ion and electron temperatures.
The first one is the shear-flow-modified drift–Alfven instability, which develops due to the inverse electron Landau damping and exists in the shearless plasma as well.
The second one is the shear-flow-driven drift–Alfven instability, which develops due to the combined effect of the velocity shear and ion Landau damping and is absent in the shearless plasma flows.
In the present paper, these drift–Alfven instabilities are examined numerically and analytically by including the electromagnetic response of the ions.
The levels of the drift–Alfven turbulence, resulted from the development of both instabilities, are determined from the renormalized nonlinear dispersion equation, which accounts for the nonlinear effect of ion scattering by the electromagnetic turbulence.
The renormalized quasilinear equation for the ion distribution function, which accounts for the same nonlinear effect of ion scattering, is derived and employed for the analysis of the ion viscosity and ions heating resulting from the interactions of ions with drift–Alfven turbulence.
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