POD-based reduced-order model of an eddy-current levitation problem
MD Rokibul Hasan, Laurent Montier, Thomas Henneron, and Ruth V., Sabariego

TL;DR
This paper introduces a proper-orthogonal-decomposition reduced-order model to efficiently simulate eddy-current problems with movement, validated on a standard test case, showing improved computational performance.
Contribution
It presents a novel POD-based reduced-order modeling approach specifically designed for eddy-current problems involving motion, filling a gap in existing reduced-order modeling literature.
Findings
The reduced-order model achieves high accuracy compared to full finite element solutions.
The approach significantly reduces computational cost.
Validation on the TEAM workshop problem demonstrates effectiveness.
Abstract
The accurate and efficient treatment of eddy-current problems with movement is still a challenge. Very few works applying reduced-order models are available in the literature. In this paper, we propose a proper-orthogonal-decomposition reduced-order model to handle these kind of motional problems. A classical magnetodynamic finite element formulation based on the magnetic vector potential is used as reference and to build up the reduced models. Two approaches are proposed. The TEAM workshop problem 28 is chosen as a test case for validation. Results are compared in terms of accuracy and computational cost.
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Taxonomy
TopicsModel Reduction and Neural Networks · Magnetic Properties and Applications · Non-Destructive Testing Techniques
