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Journal ArticleDOI

Plasma Edge Turbulence

Akira Hasegawa, +1 more
- 28 Feb 1983 - 
- Vol. 50, Iss: 9, pp 682-686
TLDR
In this paper, model-coupling equations for the resistive drift-wave instability were derived and numerically solved to study the properties of turbulence near a plasma edge, and the wavenumber spectrum of the turbulence was found to exhibit an inverse cascade to form an isotropic, two-dimensional Kolmogorov spectrum, in the large wave-number regime.
Abstract
Model mode-coupling equations for the resistive drift-wave instability are derived and numerically solved to study the properties of turbulence near a plasma edge. The wavenumber spectrum of the turbulence is found to exhibit an inverse cascade to form an isotropic, two-dimensional Kolmogorov spectrum, ${k}^{\ensuremath{-}3}$, in the large-wave-number regime. The turbulence has a broad frequency spectrum with a large saturation level and produces Bohm-type particle diffusion.

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A collisional drift wave description of plasma edge turbulence

TL;DR: In this paper, model-coupling equations for the resistive drift wave instability are numerically solved for realistic parameters found in tokamak edge plasmas, and the Bohm diffusion is found to result if the parallel wavenumber is chosen to maximize the growth rate for a given value of the perpendicular Wavenumber.
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Turbulent structure in the edge plasma of the TEXT tokamak

TL;DR: In this article, a reversal has been observed in the mean phase velocity of the turbulent fluctuations in the edge plasma of the TEXT tokamak, which can be described by a model in which the wave velocity in the lab frame is dominated by a nonuniform Er×B velocity and a gradient driven drift.
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Quasi-two-dimensional dynamics of plasmas and fluids.

TL;DR: This article reviews the linear and nonlinear dynamics of the quasi-two-dimensional aspect of plasmas and planetary atmosphere starting from the introduction of the ideal model equation (CHM equation) and extending into the most recent progress in plasma turbulence.