Abstract
In this article, a methodology to incorporate non-conforming interfaces between several conforming mesh regions is presented for Maxwell's curl-curl problem. The derivation starts from a general interior penalty discontinuous Galerkin formulation of the curl-curl problem and eliminates all interior jumps in the conforming parts but retains them across non-conforming interfaces. Therefore, it is possible to think of this Nitsche approach for interfaces as a specialization of discontinuous Galerkin on meshes, which are conforming nearly everywhere. The applicability of this approach is demonstrated in two numerical examples, including parameter jumps at the interface. A convergence study is performed for h-refinement, including the investigation of the penalization- (Nitsche-) parameter.
Originalsprache | englisch |
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Aufsatznummer | 9034161 |
Seitenumfang | 7 |
Fachzeitschrift | IEEE Transactions on Magnetics |
Jahrgang | 56 |
Ausgabenummer | 5 |
DOIs | |
Publikationsstatus | Veröffentlicht - 2020 |
Extern publiziert | Ja |
ASJC Scopus subject areas
- Elektronische, optische und magnetische Materialien
- Elektrotechnik und Elektronik