The usual setting of an eddy current problem distinguishes between a conducting region and an air region (non-conducting) surrounding the conductor. For the numerical approximation of this heterogeneous problem it is very natural to use iterative substructuring methods based on transmission conditions at the interface. We analyze the convergence of the Dirichlet-Neumann iterative method for two different formulations of the eddy current problem: the one that consider as main unknown the electric field and the one based on the magnetic field.
Heterogeneous domain decomposition methods for eddy current problems
Alonso Rodriguez, Ana Maria
2013-01-01
Abstract
The usual setting of an eddy current problem distinguishes between a conducting region and an air region (non-conducting) surrounding the conductor. For the numerical approximation of this heterogeneous problem it is very natural to use iterative substructuring methods based on transmission conditions at the interface. We analyze the convergence of the Dirichlet-Neumann iterative method for two different formulations of the eddy current problem: the one that consider as main unknown the electric field and the one based on the magnetic field.File in questo prodotto:
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