IEEE Transactions on Magnetics · 2006 · 11 citations · 11 references
ComputingComputational EngineeringElectrical EngineeringFinite Element AnalysisFinite Element MethodsPlasma PhysicsAdaptive Mesh RefinementFinite Element DiscretizationFinite Element FormulationMesh AnalysisMesh GenerationPlasma SimulationCharge ConservationElectrical Field ModelingFinite Element Methods For PlatesNumerical DiffusionPoisson EquationPoisson's EquationPoisson-boltzmann EquationSpace Charge Distribution
This paper presents the numerical resolution of the problem defined by corona discharge in a gas at the edge of a blade facing a plate. We use the finite element method to solve the Poisson equation and the method of characteristics to determine the distribution of charge density (charge conservation equation). The main point is the use of a structured mesh which is redefined at each iteration step to avoid artificial numerical diffusion when solving the charge conservation equation. This algorithm is applied using an injection law giving the charge density at the injector as a function of the local electric field
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Numerical solution of nonstationary charge coupled problems
A.M. Meroth, T. Gerber, C.‐D. Munz et al. · Journal of Electrostatics · 1999 · 70 citations