2003
DOI: 10.1088/1367-2630/5/1/317
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Solitons, shocks and vortices in dusty plasmas

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Cited by 286 publications
(183 citation statements)
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“…Furthermore, it is well known [7][8][9][10] that dispersive drift waves, driven by the drift dissipative instability, can be responsible for the formation of zonal flows, streamers, and vortical structures. The latter play an important role in tokamaks [11], for example.It has been shown that the properties of the dispersive drift wave [12] can be modified in the presence of charged dust grains [13,14] owing to the modification of the equilibrium quasi-neutrality condition and the dust particle dynamics. Dust charge fluctuations can also modify the properties of electrostatic drift waves [15,16].…”
mentioning
confidence: 99%
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“…Furthermore, it is well known [7][8][9][10] that dispersive drift waves, driven by the drift dissipative instability, can be responsible for the formation of zonal flows, streamers, and vortical structures. The latter play an important role in tokamaks [11], for example.It has been shown that the properties of the dispersive drift wave [12] can be modified in the presence of charged dust grains [13,14] owing to the modification of the equilibrium quasi-neutrality condition and the dust particle dynamics. Dust charge fluctuations can also modify the properties of electrostatic drift waves [15,16].…”
mentioning
confidence: 99%
“…It has been shown that the properties of the dispersive drift wave [12] can be modified in the presence of charged dust grains [13,14] owing to the modification of the equilibrium quasi-neutrality condition and the dust particle dynamics. Dust charge fluctuations can also modify the properties of electrostatic drift waves [15,16].…”
mentioning
confidence: 99%
“…The electric and magnetic fields are denoted as E and B respectively. For the dust fluid we adopt the generalized magnetohydrodynamic model 9 . Since a micron size dust grain may contain several thousand elementary charges, in principle dust fluid is highly viscous compared to electron and ion fluids, so we consider viscosity terms only in the context of the dust momentum equation.…”
Section: Model and Basic Equationsmentioning
confidence: 99%
“…[4][5][6]. When wave breaking due to nonlinearity is balanced by the combined effect of dispersion and dissipation, a monotonic or oscillatory dispersive shock wave is generated in a plasma [7]. If the dissipative effect is negligible the KdVB equation transforms into the KdV equation which permits a soliton solution.…”
Section: Introductionmentioning
confidence: 99%