
arXiv: 1805.05698
Collisionless plasmas, mostly present in astrophysical and space environments, often require a kinetic treatment as given by the Vlasov equation. Unfortunately, the six-dimensional Vlasov equation can only be solved on very small parts of the considered spatial domain. However, in some cases, e.g. magnetic reconnection, it is sufficient to solve the Vlasov equation in a localized domain and solve the remaining domain by appropriate fluid models. In this paper, we describe a hierarchical treatment of collisionless plasmas in the following way. On the finest level of description, the Vlasov equation is solved both for ions and electrons. The next courser description treats electrons with a 10-moment fluid model incorporating a simplified treatment of Landau damping. At the boundary between the electron kinetic and fluid region, the central question is how the fluid moments influence the electron distribution function. On the next coarser level of description the ions are treated by an 10-moment fluid model as well. It may turn out that in some spatial regions far away from the reconnection zone the temperature tensor in the 10-moment description is nearly isotopic. In this case it is even possible to switch to a 5-moment description. This change can be done separately for ions and electrons. To test this multiphysics approach, we apply this full physics-adaptive simulations to the Geospace Environmental Modeling (GEM) challenge of magnetic reconnection.
13 pages, 5 figures
Physics, QC1-999, ddc:530, FOS: Physical sciences, multiphysics coupling, Computational Physics (physics.comp-ph), kinetic plasmas, Physics - Plasma Physics, numerical simulations, Plasma Physics (physics.plasm-ph), reconnection, fluid descriptions, Physics - Computational Physics
Physics, QC1-999, ddc:530, FOS: Physical sciences, multiphysics coupling, Computational Physics (physics.comp-ph), kinetic plasmas, Physics - Plasma Physics, numerical simulations, Plasma Physics (physics.plasm-ph), reconnection, fluid descriptions, Physics - Computational Physics
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