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>> Românã

Echim, M. M., Lemaire, J., Roth, M. . Self-consistent solution for a collisionless plasma slab in motion across a magnetic field. Physics of Plasmas, 12, 2005.

Abstract: The problem of the dynamics of a plasma slab moving across a magnetic field
is treated in the framework of the kinetic theory. A velocity distribution function
(VDF) is found for each plasma species, electrons and protons, in terms of the
constants of motion defined by the geometry of the problem.
The zero and first order moments of the VDF
are introduced into the Maxwell's equations to compute
the electric and magnetic potentials and fields.
The solutions are found numerically. We obtain
a region of plasma convection - the slab proper - where the plasma moves with a uniform velocity.
At the core margins two plasma ``wings'' are formed: each being the result of a pair of interpenetrated boundary layers with different transition lengths. Inside these wings, the plasma velocity is not uniform. It decreases from the maximum value obtained in the core to a minimum value in central region of the wings where a flow reversal is found with the plasma convecting in the opposite direction to the core motion. There is also an asymmetry of the velocity gradient at the borders of the core which results in a corresponding asymmetry in the thickness of the wings. Furthermore it is found that the reversed plasma flow in the thinner wing is larger than that in the broader wing.
For a fixed direction of the magnetic field the two plasma wings interchange position with respect to
the center of the slab when the plasma bulk velocity reverses sign.

Keywords: plasma physics


Posted by Marius Mihai Echim


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