2008
DOI: 10.1088/0022-3727/42/3/035201
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Locally ionized MHD flows in the nonuniform magnetic field

Abstract: An analytical solution for the 2D distribution of the electric potential in MHD flow in a nonuniform magnetic field produced by rectilinear current is obtained. Analytical equations for the current density and the Lorentz force in the locally ionized MHD flow are obtained. It is shown that the Lorentz force distribution and thus the MHD effect on the flow significantly depend on the electric field imposed. The supersonic locally ionized MHD flow over a flat plate is calculated under different conditions. It is… Show more

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Cited by 6 publications
(1 citation statement)
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“…This MHD force, F B (N m −3 ), occurs when charged particles move at right angles to a magnetic field and is calculated as the cross product F B = j × B, where j represents ionic current density (A m −2 ) and B is magnetic induction (T). [1][2][3][4] In MHD, the moving charges can be those in ionized gas (plasma), 5,6 electronic current in liquid metals, 7 and ionic current in molten 8 and solvent-dissolved [1][2][3]9,10 salts. Its effect is to alter the direction of the moving charge, imparting momentum to the surrounding fluid, and so leads to increased mass transfer.…”
mentioning
confidence: 99%
“…This MHD force, F B (N m −3 ), occurs when charged particles move at right angles to a magnetic field and is calculated as the cross product F B = j × B, where j represents ionic current density (A m −2 ) and B is magnetic induction (T). [1][2][3][4] In MHD, the moving charges can be those in ionized gas (plasma), 5,6 electronic current in liquid metals, 7 and ionic current in molten 8 and solvent-dissolved [1][2][3]9,10 salts. Its effect is to alter the direction of the moving charge, imparting momentum to the surrounding fluid, and so leads to increased mass transfer.…”
mentioning
confidence: 99%