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In order to compute eddy current distributions in thin conductive nonmagnetic shells, a new integral formulation is proposed. The method is based on a surface impedance condition which takes into account the field variation through depth due to skin effect. It is general and enables the modeling of various problems whatever their skin-depth and avoiding the meshing of the air region.
This paper presents an efficient preconditioning technique in order to couple Partial Element Equivalent Circuit (PEEC) method with Fast Multipole algorithm (FMM).
In order to introduce magnetic conductive thin plates in quasi-static PEEC method, a coupling with the integro-differential method is proposed. This coupling enables to take the advantage of each method. The complex conductor geometry is achieved thanks to the PEEC method. The modeling of thin plates is taken into account thanks to an integro-differential one.
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