Reference : Accurate h-Conform Finite Element Model of Multiply Connected Thin Regions via a Subprob...

	Document type :	Scientific congresses and symposiums : Paper published in a book
	Discipline(s) :	Engineering, computing & technology : Electrical & electronics engineering
	To cite this reference:	http://hdl.handle.net/2268/133173

Title :	Accurate h-Conform Finite Element Model of Multiply Connected Thin Regions via a Subproblem Method
Language :	English
Author, co-author :	Dang, Quoc Vuong [Université de Liège - ULg > Dép. d'électric., électron. et informat. (Inst.Montefiore) > Applied and Computational Electromagnetics (ACE) >]
	Dular, Patrick [Université de Liège - ULg > Dép. d'électric., électron. et informat. (Inst.Montefiore) > Applied and Computational Electromagnetics (ACE) >]
	Vazquez Sabariego, Ruth [Université de Liège - ULg > Dép. d'électric., électron. et informat. (Inst.Montefiore) > Applied and Computational Electromagnetics (ACE) >]
	Krähenbühl, Laurent [Université de Lyon, École Centrale de Lyon > Laboratoire Ampère (CNRS UMR5005) > > >]
Publication date :	Nov-2012
Main document title :	Proceedings of the 15th Biennial IEEE Conference on Electromagnetic Field Computation (CEFC2012)
On invitation :	No
Audience :	International
Event name :	15th Biennial IEEE Conference on Electromagnetic Field Computation (CEFC2012)
Event date :	November 11–14, 2012
Event organizer :	IEEE
Event place (city) :	Oita
Event country :	Japan
Keywords :	[en] sub-problem method ; thin shell method ; finite elements
Abstract :	[en] A subproblem method for solving eddy current finite element is developed to correct the inaccuracies near edges and corners arising from thin shell models. Such models replace thin volume regions by surfaces but neglect border effects in the vicinity of their edges and corners. A thin shell solution, performed by a simplified mesh near the thin structures, serves as a source of a correction problem consisting of the actual volume thin regions alone and concentrating the meshing effort on the thin regions. The general case of multiply connected thin regions is considered.
Permalink :	http://hdl.handle.net/2268/133173

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