KRÄHENBÜHL, Laurent; DULAR, Patrick; PÉRON, Victor; PERRUSSEL, Ronan; SABARIEGO, Ruth; POIGNARD, Clair

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KRÄHENBÜHL, Laurent
Ampère, Département Méthodes pour l'Ingénierie des Systèmes [MIS]

DULAR, Patrick
Applied and Computational Electromagnetics [Liège] [ACE]

PÉRON, Victor
Laboratoire de Mathématiques et de leurs Applications [Pau] [LMAP]

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Proceedings of the 20th IEEE Conference on the Computation of Electromagnetic Fields, Proceedings of the 20th IEEE Conference on the Computation of Electromagnetic Fields, Compumag 2015, 2015-06-28, Montréal. 2015-06-29p. 442

Résumé en anglais

The impedance boundary condition methods (IBCs) are among the most efficient for solving time-harmonic eddy-current problems with a small skin depth (delta). When the solution is required for a wide range of frequencies (or material conductivities) the standard approach is not efficient, because it leads to the solution of a finite element (FE) complex-valued problem for each frequency (or conductivity). Moreover, the error of IBC grows much too quickly with delta. As an extension of previous work, we propose here in more details a possible method of parameterization in delta of the 2D small-delta eddy-currents problem. This numerically efficient method gives a very good precision for all the “difficult” frequencies, that means from the frequency corresponding to the last good solution obtainable by meshing the conductor, to the infinite limit (perfect conductor solution).< Réduire

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Surface impedance

parametric solutions

small skin depth

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Efficient delta-parametrization of 2D Surface-Impedance solutions

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