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CHARGE SEPARATION ELECTRIC FIELD INSIDE A PLASMOID PENETRATING THROUGH A MAGNETIC FIELD DISTRIBUTION LIKE THAT OBSERVED IN THE MAGNETOPAUSE REGION: PARTICLE-IN-CELL SIMULATIONS, KINETIC AND MAGNETOHYDRODYNAMIC APPROXIMATIONS

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proceedings of the conference-155 GRINGAUZ 100: PLASMAS IN THE SOLAR SYSTEM, 2018

155

CHARGE SEPARATION ELECTRIC FIELD INSIDE A PLASMOID PENETRATING THROUGH A MAGNETIC FIELD

DISTRIBUTION LIKE THAT OBSERVED IN THE MAGNETOPAUSE REGION:

PARTICLE-IN-CELL SIMULATIONS, KINETIC AND MAGNETOHYDRODYNAMIC APPROXIMATIONS

J.F. Lemaire1, G. Voitcu2, M. Echim1,2

1 Royal Institute for Space Aeronomy, Avenue Circulaire 3, B-1180 Brussels,  Belgium; joseph.lemaire@aeronomie.be

2  Institute of Space Science, Atomistilor 409, Magurele, Romania KEYWORDS

electric field, Polarization, Plasmoid, Tangential discontinuity, Kinetic theory, Magnetohydrodynamic approximation, Particle-in-cell simulations

fig. 1. Time evolution of a plasmoid penetrating a tangential discontinuity. The figure shows the number density of electrons in the plane perpendicular to the background magnetic field (left column), and in the plane determined by the bulk velocity and the background B-field (right column). Each row corresponds to a different time step (t=0, t=0.75 TLi, t=1.5 TLi, given in proton Larmor periods); from Voitcu and Echim (2016)

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156-proceedings of the conference

GRINGAUZ 100: PLASMAS IN THE SOLAR SYSTEM, 2018

156

INTRODUCTION

The kinetic mechanism that builds up a charge  separation  electric  field, or polarization density, and a polarization electric charge density within and along the surface of plasmas inhomogenities, streams or plasmoids which are mov- ing through a uniform magnetic field had been identified and described by Schmidt (1960)1. In our presentation we first recall Schmidt’s kinetic theory and its extension (i) for the cases of plasmoids which are either stopped by non-uniform magnetic fields distributions – alike the Tangential Discontinuity (TD) corresponding to Chapman-Ferraro layers – or else (ii) for the cases of plasmoids which have enough momentum flux density to pass through such a TD, as developed by Lemaire (1985)2. Particle-In-Cell (PIC) simulations of the electromagnetic interaction mechanism taking place in a collision-less mag- netized plasma have been developed by Voitcu and Echim (2016, 2017)3,4. Their numerical PIC simulations describe the motion - as well as the change of their morphology – of simple (initially box-shaped) plasmoids that are either (i) stopped in front of a Tangential Discontinuity, or else (ii) that can pass through the TD and continue an adiabatic motion on the opposite side by conserving the total magnetic momentum as well as the total kinetic energy (drift + gy- ro-energies of all charged particles forming the moving plasmoids). We will illustrate the results of such PIC simulations and compare them to the pre- dictions of the Schmidt-Lemaire kinetic theory. Finally, we will compare these theoretical and numerical simulations to results from laboratory experiments, and magnetospheric observations.

REFERENCES

[1] Schmidt G. Plasma motions across magnetic fields // Phys. Fluids. 1960. V. 3.

P. 961-965.

[2] Lemaire J. Plasmoid motion across a tangential discontinuity (with applications to the magnetopause) // J. Plasma Phys. 1985. V. 33. P. 425-436.

[3] Voitcu G., Echim M. Transport and entry of plasma clouds/jets across transverse magnetic discontinuities: Three-dimensional electromagnetic particle-in-cell simula- tions // J. Geophys. Res. Space Physics. 2016. V. 121. P. 4343-4361.

[4] Voitcu G., Echim M. Tangential deflection and formation of counterstreaming flows at the impact of a plasma jet on a tangential discontinuity // Geophys. Res.

Lett. 2017. V. 44. P. 5920-5927.

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