Analysis of Kinetic Dynamics of the Multipole Resonance Probe
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Analysis of Kinetic Dynamics of the Multipole Resonance Probe. / Gong, Junbo; Friedrichs, Michael; Wilczek, Sebastian et al.
In: Bulletin of the American Physical Society, 09.11.2018.Research output: Journal contributions › Conference abstract in journal › Research › peer-review
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TY - JOUR
T1 - Analysis of Kinetic Dynamics of the Multipole Resonance Probe
AU - Gong, Junbo
AU - Friedrichs, Michael
AU - Wilczek, Sebastian
AU - Eremin, Denis
AU - Oberrath, Jens
AU - Brinkmann, Ralf Peter
PY - 2018/11/9
Y1 - 2018/11/9
N2 - Active Plasma Resonance Spectroscopy (APRS) denotes a class of industry-compatible plasma diagnostic methods. One particular realizationof APRS with a high degree of geometric and electric symmetry is the Multipole Resonance Probe (MRP). The Ideal MRP is an even moresymmetric idealization which is suited for theoretical investigations. In this work, a spectral kinetic scheme is presented to investigate thebehavior of the Ideal MRP in the low pressure regime. Similar to the particle-in-cell method, the scheme consists of two modules, the particlepusher and the field solver. A Green’s function is defined to solve this potential problem. The spherical harmonics is employed to provide ageneral solution. With suitable truncation of the harmonics expansion, the complexity of the task can be reduced. The proposed kinetic modelovercomes limitation of the cold plasma model and covers kinetic effects. Numerical results illustrate the resonance behavior and dampingphenomena due to the escape of particles.
AB - Active Plasma Resonance Spectroscopy (APRS) denotes a class of industry-compatible plasma diagnostic methods. One particular realizationof APRS with a high degree of geometric and electric symmetry is the Multipole Resonance Probe (MRP). The Ideal MRP is an even moresymmetric idealization which is suited for theoretical investigations. In this work, a spectral kinetic scheme is presented to investigate thebehavior of the Ideal MRP in the low pressure regime. Similar to the particle-in-cell method, the scheme consists of two modules, the particlepusher and the field solver. A Green’s function is defined to solve this potential problem. The spherical harmonics is employed to provide ageneral solution. With suitable truncation of the harmonics expansion, the complexity of the task can be reduced. The proposed kinetic modelovercomes limitation of the cold plasma model and covers kinetic effects. Numerical results illustrate the resonance behavior and dampingphenomena due to the escape of particles.
KW - Engineering
UR - http://meetings.aps.org/Meeting/GEC18/Session/TF3.6
M3 - Conference abstract in journal
JO - Bulletin of the American Physical Society
JF - Bulletin of the American Physical Society
SN - 0003-0503
M1 - TF3.00006
ER -