Model order reduction of nonlinear eddy current problems using missing point estimation

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Abstract

In electromagnetics, the finite element method has become the most used tool to study several applications from transformers and rotating machines in low frequencies to antennas and photonic devices in high frequencies. Unfortunately, this approach usually leads to (very) large systems of equations and is thus very computationally demanding. This contribution compares three model order reduction techniques for the solution of nonlinear low frequency electromagnetic applications (in the so-called magnetoquasistatic regime) to efficiently reduce the number of equations—leading to smaller and faster systems to solve.

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Paquay, Y., Brüls, O., & Geuzaine, C. (2017). Model order reduction of nonlinear eddy current problems using missing point estimation. In Modeling, Simulation and Applications (Vol. 17, pp. 439–454). Springer-Verlag Italia s.r.l. https://doi.org/10.1007/978-3-319-58786-8_27

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