Conference Agenda
Overview and details of the sessions of this conference. Please select a date or location to show only sessions at that day or location. Please select a single session for detailed view (with abstracts and downloads if available).
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Session Overview |
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OA1: Mathematical modelling and formulations
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10:00am - 10:20am
ID: 495 / OA1: 1 Topics: Static and Quasi-Static Fields, Mathematical Modelling and Formulations, Numerical Techniques Keywords: Electromagneto-quasistatic fields, frequency-domain analysis, finite-element methods A Grad-Div Regularized Electromagneto-Quasistatic Field Formulation University of Wuppertal, Germany Electromagneto-quasistatic field formulations capture resitive, capacitive and inductive effects, while neglecting wave propagation. These formulation are commonly based on the vector magnetic and scalar electric potentials A and φ, respectively, and they require gauging in order to be uniquely solvable. To this end, a finite-element discrete grad-div gauged formulation is presented and numerically verified.
10:20am - 10:40am
ID: 398 / OA1: 2 Topics: Multi-Physics and Coupled Problems, Multi-Scale Modelling and Homogenization Keywords: eddy currents, skin and proximity effects, multi-turn windings, electromagnetic homogenisation, thermal homogenisation, finite element methods Analysis of electro-thermal homogenisation for the fast and accurate modelling of windings in power electronics magnetic components 1KU Leuven, Belgium; 2Universidade Federal de Santa Catarina; 3Universite Libre de Bruxelles, Belgium This paper deals with the electro-thermal characterisation of multi-turn windings in the magnetic components of power electronics (PE) converters (inductors and transformers). The ever higher frequencies and smaller PE components demand the fast and accurate power loss computation for an optimal design accounting for severe electro-thermal constraints. Homogenisation techniques prove indispensable. Works on both electromagnetic and thermal homogenisation exist but mainly consider both physics independently. We aim at studying the interaction of the strongly coupled systems when applying homogenisation techniques.
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