Surface impedance boundary conditions are used to take into account electromagnetic phenomena in thin layers. By exploiting a dual geometrical discretisation of the surface of a conducting object, it can be used to formulate the skin effect as a circuit. The mesh can be either structured or unstructured as in case of triangular elements. The surface circuit can be coupled to a boundary element method for the region surrounding it giving rise to a hybrid solution. Field distribution along the depth of the conductor can account for nonlinearity if the analytical one dimensional solution is replaced by a numerical one. The hybrid technique is applied to the analysis of induction heating devices.

Nonlinear BEM-surface impedance boundary condition formulation for unstructured meshes / Freschi, Fabio; Giaccone, Luca; Repetto, Maurizio. - ELETTRONICO. - (2017), pp. 1-1. (Intervento presentato al convegno 17th Biennial IEEE Conference on Electromagnetic Field Computation, IEEE CEFC 2016; tenutosi a Miami; United States nel 13- 16 November) [10.1109/CEFC.2016.7816326].

Nonlinear BEM-surface impedance boundary condition formulation for unstructured meshes

Freschi, Fabio;Giaccone, Luca;Repetto, Maurizio
2017

Abstract

Surface impedance boundary conditions are used to take into account electromagnetic phenomena in thin layers. By exploiting a dual geometrical discretisation of the surface of a conducting object, it can be used to formulate the skin effect as a circuit. The mesh can be either structured or unstructured as in case of triangular elements. The surface circuit can be coupled to a boundary element method for the region surrounding it giving rise to a hybrid solution. Field distribution along the depth of the conductor can account for nonlinearity if the analytical one dimensional solution is replaced by a numerical one. The hybrid technique is applied to the analysis of induction heating devices.
2017
978-1-5090-1032-5
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/2705203
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