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Article Dans Une Revue COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering Année : 2020

Unstructured PEEC Method with the use of Surface Impedance Boundary Condition

Résumé

An unstructured-PEEC method for modelling electromagnetic regions with surface impedance condition (SIBC) is proposed. Two coupled circuits representations are used for solving both electric and/or magnetic effects in thin regions discretized by a finite element surface mesh. The formulation is applied in the context of low frequency problems with volumic magnetic media and coils. Non simply connected regions are treated with fundamental branch independent loop matrices coming from the circuit representation. Purpose-An unstructured PEEC (Partial Element Equivalent Circuit) method for modelling electromagnetic regions with Surface Impedance Boundary Condition (SIBC) is proposed Design/Methodology/Approach-Thanks to the use of Withney face elements, two coupled circuits representations are used for solving both electric and/or magnetic effects in thin regions discretized by a finite element surface mesh. The air is not meshed. Finding-The new surface impedance formulation enables the modeling of volume conductive regions in order to efficiently simulate various devices with only a surface mesh. Research limitations implications-The propagation effects are not taken into account in the proposed formulation Originality/Value-The formulation is original and is efficient for modelling non simply connected conductive regions with the use of SIBC. The unstructured PEEC SIBC formulation has been validated in presence of volume magnetic nonconductive region and compared with a SIBC FEM approach. The computational effort is considerably reduced in comparison with volume approaches.
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Dates et versions

hal-02991208 , version 1 (05-11-2020)

Identifiants

Citer

Gérard Meunier, Q.-A Phan, Olivier Chadebec, J M Guichon, B Bannwarth, et al.. Unstructured PEEC Method with the use of Surface Impedance Boundary Condition. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 2020, 39 (5), pp.1017-1030. ⟨10.1108/COMPEL-01-2020-0023⟩. ⟨hal-02991208⟩
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