2010
DOI: 10.1051/epjap/2010073
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Boundary conditions for the electron kinetic equation using expansion techniques

Abstract: Abstract. The numerical solution of partial differential equations requires suitable boundary conditions.

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Cited by 3 publications
(2 citation statements)
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“…In the past, the system (6) has been solved in two-term approximation [29,30] using the expression (7) with 2 as well as in multiterm approximation considering higher order contributions to the evdf anisotropy [32][33][34][35] to study the behaviour of electrons in prescribed time-dependent as well as stationary electric fields. But the coupled solution (stationary or time-dependent) of the kinetic Equations (6) for electrons, fluid equations for heavy particles and Poisson's equation for the electric field is still an ambitious task and has been achieved for a few discharge situations, only [21,[36][37][38].…”
Section: Kinetic Description Of Electronsmentioning
confidence: 99%
“…In the past, the system (6) has been solved in two-term approximation [29,30] using the expression (7) with 2 as well as in multiterm approximation considering higher order contributions to the evdf anisotropy [32][33][34][35] to study the behaviour of electrons in prescribed time-dependent as well as stationary electric fields. But the coupled solution (stationary or time-dependent) of the kinetic Equations (6) for electrons, fluid equations for heavy particles and Poisson's equation for the electric field is still an ambitious task and has been achieved for a few discharge situations, only [21,[36][37][38].…”
Section: Kinetic Description Of Electronsmentioning
confidence: 99%
“…Based on such a view, it is thus sufficient to replace the plasma-facing solid by an object with a geometrical boundary and probabilities for electron sticking/reflection, ion neutralization, and secondary electron emission [59]. Within such an approach [228][229][230] it is of course impossible to investigate the plasma-induced modifications of the electronic structure of the solid, which in turn however may strongly affect the probabilities for charge transfer. We consider this to be a particularly severe drawback for the modeling of microdischarges on semiconducting substrates [231,232].…”
Section: A Integrated Modeling Of the Electric Double Layermentioning
confidence: 99%