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dc.contributor.author
 hal.structure.identifier
HENNERON, Thomas
13338 Laboratoire d’Électrotechnique et d’Électronique de Puissance - ULR 2697 [L2EP]
dc.contributor.author
 hal.structure.identifier
CLENET, Stéphane
13338 Laboratoire d’Électrotechnique et d’Électronique de Puissance - ULR 2697 [L2EP]
dc.date.accessioned2014
dc.date.available2014
dc.date.issued2014
dc.date.submitted2014
dc.identifier.issn0018-9464
dc.identifier.urihttp://hdl.handle.net/10985/7816
dc.description.abstractIn the domain of numerical computation, Model Order Reduction approaches are more and more frequently applied in mechanics and have shown their efficiency in terms of reduction of computation time and memory storage requirements. One of these approaches, the Proper Orthogonal Decomposition (POD), can be very efficient in solving linear problems but encounters limitations in the non-linear case. In this paper, the Discret Empirical Interpolation Method coupled with the POD method is presented. This is an interesting alternative to reduce large-scale systems deriving from the discretization of non-linear magnetostatic problems coupled with an external electrical circuit.
dc.language.isoen
dc.publisherInstitute of Electrical and Electronics Engineers
dc.rightsPost-print
dc.subjectDiscret Empirical Interpolation Method
dc.subjectModel Order Reduction
dc.subjectNon linear Problem
dc.subjectProper Orthogonal Decomposition
dc.subjectStatic Fields
dc.subjectPOD DEIM
dc.titleModel Order Reduction of Non-Linear Magnetostatic Problems Based on POD and DEI Methods
dc.identifier.doi10.1109/TMAG.2013.2284231
dc.typdocArticle dans une revue avec comité de lecture
dc.localisationCentre de Lille
dc.subject.halSciences de l'ingénieur: Electromagnétisme
ensam.audienceInternationale
ensam.pagen.c.
ensam.journalIEEE Transactions on Magnetics
ensam.volume50
ensam.issue2
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