Topology Optimization of Chip Inductor Using Density Method
Article dans une revue avec comité de lecture
Date
2025Journal
IEEE Transactions on MagneticsAbstract
This paper proposes a novel methodology of the topology optimization method considering eddy current effects. The method is applied on chip inductors modelled by the Finite Element Method (FEM). Aiming to meet a specified inductance value while minimizing eddy current losses, we employ a density-based approach to construct a continuous material distribution. The derivative of the objective function with respect to the material distribution is obtained using the adjoint variable method, then the material layout is iteratively updated via the L-BFGS-B algorithm. The proposed framework is validated on both single-turn and multi-turn inductor structures, achieving designs that satisfy the target performance within a limited number of iterations. A key innovation of this work lies in the integration of field-circuit coupling into the topology optimization framework, enabling the analysis of inductors under complex coil configurations involving both series and parallel connections. Additionally, we present an original derivation of the sensitivity formulation associated with the inductance value ensuring that the optimized inductance meets the design specification.
Files in this item
Related items
Showing items related by title, author, creator and subject.
-
Article dans une revue avec comité de lectureDENG, Siyang; EL BECHARI, Reda; BRISSET, Stéphane;
CLENET, Stephane (Institute of Electrical and Electronics Engineers, 2018)
Reliability-Based Design Optimization (RBDO) in electromagnetic field problems requires the calculation of probability of failure leading to a huge computational cost in the case of expensive models. Three different RBDO ... -
Model-Order Reduction of Magnetoquasi-Static Problems Based on POD and Arnoldi-Based Krylov Methods Communication avec acteThe proper orthogonal decomposition method and Arnoldi-based Krylov projection method are investigated in order to reduce a finite-element model of a quasi-static problem. Both methods are compared on an academic example ...
-
Article dans une revue avec comité de lecturePIERQUIN, Antoine; HENNERON, Thomas; BRISSET, Stephane;
CLENET, Stephane (Wydawnictwo Czasopism i Ksia̜żek Technicznych Sigma, 2015)
The modelling of a multirate system -composed of components with heterogeneous time constants- can be done using fixed-point method. This method allows a time-discretization of each subsystem with respect to its own time ... -
Article dans une revue avec comité de lecturePIERQUIN, Antoine; BRISSET, Stéphane; HENNERON, Thomas;
CLENET, Stephane (Institute of Electrical and Electronics Engineers, 2014)
We present an optimization problem that requires to model a multirate system, composed of subsystems with different time constants. We use waveform relaxation method in order to simulate such a system. But computation time ... -
Article dans une revue avec comité de lectureEL BECHARI, Reda; BRISSET, Stéphane; MIPO, Jean-Claude;
CLENET, Stephane (Institute of Electrical and Electronics Engineers, 2017)
Meta-models proved to be a very efficient strategy for optimization of expensive black-box models, e.g. Finite Element simulation for electromagnetic devices. It enables to reduce the computational burden for optimization ...

