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A MODEL OF THE NONSTATIONARY CHAR GE FLOW IN AN
ELECTROSTATIC PRECIPITATOR
AM Meroth T Gerb er CD Munz AJ Schwab
Institut fur Elektro energiesysteme und Ho chspannungstechnik Universitat Karlsruhe
Karlsruhe Germany
Institut fur Neutronenphysik und Reaktortechnik Forschungszentrum Karlsruhe
GmbH Postfach Karlsruhe
Abstract
In this pap er the authors present a numerical mo del based on the combination
of nite element and nite volume techniques for the self consistent coupling of Pois
sons equation and the nonstationary current continuity equation The numerical
metho ds are based on highresolution schemes develop ed in computational uid dy
namics They represent a new approach in electrical engineering and esp ecially in
electrostatics
The continuity equation conservation of charge is solved in nonstationary form
by means of a second order nite volume scheme for arbitrary non regular grids
Time integration is p erformed either by a very robust explicit approach or by an
implicit metho d where large time steps may b e chosen without restriction by the
CFL condition The nite volume mesh is obtained from the top ological dual of
the triangulation used for the nite element computation of Poissons equation The
presented metho d p ermits mo deling of the propagation of charge pulses in precipitators
with pulsed energization
Mo del of pulsed energization
Pulsed energization allows to increase the maximum op eration voltage and the charge
density far b eyond the static breakdown magnitude Usually pulses with risetimes from
nanoseconds up to some milliseconds are sup erp osed on to a DC
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