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Physics of Plasmas

Publication date: 2006-01-01
Volume: 13
Publisher: AIP Publishing

Author:

Marocchino, A
Lapenta, Giovanni ; Evstatiev, EG ; Nebel, RA ; Park, J

Keywords:

oscillating plasma sphere, immersed boundary method, complex geometries, fusion systems, potential well, penning trap, simulation, equilibrium, stability, fluid, Science & Technology, Physical Sciences, Physics, Fluids & Plasmas, Physics, MAGNETIC-FIELD GENERATION, PLASMA, WAVES, SHOCK, JETS, 0201 Astronomical and Space Sciences, 0202 Atomic, Molecular, Nuclear, Particle and Plasma Physics, 0203 Classical Physics, Fluids & Plasmas, 5106 Nuclear and plasma physics, 5109 Space sciences

Abstract:

Theoretical works by Barnes and Nebel [D. C. Barnes and R. A. Nebel, Phys. Plasmas 5, 2498 (1998); R. A. Nebel and D. C. Barnes, Fusion Technol. 38, 28 (1998)] have suggested that a tiny oscillating ion cloud (referred to as the periodically oscillating plasma sphere or POPS) may undergo a self-similar collapse in a harmonic oscillator potential formed by a uniform electron background. A major uncertainty in this oscillating plasma scheme is the stability of the virtual cathode that forms the harmonic oscillator potential. The electron-electron two-stream stability of the virtual cathode has previously been studied with a fluid model, a slab kinetic model, a spherically symmetric kinetic model, and experimentally [R. A. Nebel and J. M. Finn, Phys. Plasmas 8, 1505 (2001); R. A. Nebel , Phys. Plasmas 12, 040501 (2005)]. Here the mode is studied with a two-dimensional particle-in-cell code. Results indicate stability limits near those of the previously spherically symmetric case. (c) 2006 American Institute of Physics.