Abstract
This paper explains the use of the charge-simulation technique with both Laplace's and Poisson's equations to map lines of field and equipotential contours of complex geometries. The geometries reported here are: 1. (1) Plane electrodes used for the generation of curvilinear electrostatic fields. This configuration represents an asymmetric and unbounded electrostatic problem. 2. (2) Corotron, with a shielded single corona wire. For this symmetric geometry, only the Laplacian case is considered. 3. (3) Duct-type electrostatic precipitator geometry. Both the Laplacian and Poissonian fields are investigated for this doubly symmetric and bounded geometry.
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