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Thomas Henneron

Also published under: T. Henneron

Publications
75
Citations
551
Publications by Year
20042025
Co-Authors:
Show All Co-Authors (74)
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Thomas Henneron

Also published under: T. Henneron

Affiliation

University Lille
Arts et Métiers Institute of Technology
Lille, France

Publication Topics

Biography

Thomas Henneron received the graduation degree in electrical engineering and the doctoral degree in electrical engineering from the University of Lille, Lille, France, in 2001 and 2004, respectively.,Since 2006, he is an Associate Professor with the Laboratory of Electrical Engineering and Power Electronics (L2EP), University of Lille. His research interests include the development of the model order reduction approaches applied to FE models of electrical devices.(Based on document published on 17 January 2025).
Publications
75
Citations
551
Publications by Year
20042025
Co-Authors:
Show All Co-Authors (74)
Author's Published Works

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Co-Simulation of a Printed Circuit Board Modeled by a Cauer Ladder Network Approach Combined With GaN Transistors

Thomas Henneron;Wei Chen;Loris Pace;Jérôme Tomezyk;Stéphane Clénet;Houssein Taha

IEEE Transactions on Power Electronics
Year: 2025 | Volume: 40, Issue: 5 | Journal Article |
In order to design efficient power converter operating at high switching frequencies, the electromagnetic behavior of the printed circuit board (PCB) must be well known. Then, numerical approaches can be used to study the voltage and current waveforms as well as the current density distribution associated with a PCB. Considering a half-bridge converter connected to a passive electrical load, we pr...Show More

Co-Simulation of a Printed Circuit Board Modeled by a Cauer Ladder Network Approach Combined With GaN Transistors

Thomas Henneron;Wei Chen;Loris Pace;Jérôme Tomezyk;Stéphane Clénet;Houssein Taha

Year: 2025 | Volume: 40, Issue: 5 | Journal Article |

Co-Simulation of Low-Frequency Electromagnetic Device Coupled With Complex Electrical Circuit Based on the PGD Approach

J. Tomezyk;T. Henneron

IEEE Transactions on Magnetics
Year: 2024 | Volume: 60, Issue: 12 | Journal Article |
To study a low-frequency electromagnetic device represented by a finite-element (FE) model coupled with a complex electrical circuit, an approach based on the co-simulation principle can be investigated. Then, each component of a system is solved by a dedicated software. To reduce the computation time of a co-simulation, an approach based on the proper generalized decomposition (PGD) method that i...Show More

Co-Simulation of Low-Frequency Electromagnetic Device Coupled With Complex Electrical Circuit Based on the PGD Approach

J. Tomezyk;T. Henneron

Year: 2024 | Volume: 60, Issue: 12 | Journal Article |

Comparison of Hyper-Reduction Methods Combined With POD: Model Order Reduction of a Squirrel Cage Induction Machine in Nonlinear Case

T. Delagnes;T. Henneron;S. Clenet;M. Fratila;J. P. Ducreux

IEEE Transactions on Magnetics
Year: 2024 | Volume: 60, Issue: 6 | Journal Article |
Cited by: Papers (1)
In an industrial context of electrical device design or expertise, it is common for engineers to use models based on the finite element (FE) method. In the case of nonlinear magneto-quasistatic problems, it can lead to prohibitive computational times. Then, model order reduction (MOR) approaches based on the proper orthogonal decomposition (POD) combined with a hyper-reduction (HR) method can be e...Show More

Comparison of Hyper-Reduction Methods Combined With POD: Model Order Reduction of a Squirrel Cage Induction Machine in Nonlinear Case

T. Delagnes;T. Henneron;S. Clenet;M. Fratila;J. P. Ducreux

Year: 2024 | Volume: 60, Issue: 6 | Journal Article |

Metamodel of Parametric Geometric Magnetostatic Problem Based on PGD and RBF Approaches

A. E. Boumesbah;J. Tomezyk;T. Henneron

IEEE Transactions on Magnetics
Year: 2023 | Volume: 59, Issue: 2 | Journal Article |
Cited by: Papers (1)
In order to reduce the computational time induced by solving a finite element (FE) model for a magnetostatic problem with varying geometric parameters, a parametric geometric metamodel is defined using the proper generalized decomposition (PGD) approach. The mesh deformation associated with the geometric variation is implemented using the radial basis functions (RBFs) interpolation method. The pro...Show More

Metamodel of Parametric Geometric Magnetostatic Problem Based on PGD and RBF Approaches

A. E. Boumesbah;J. Tomezyk;T. Henneron

Year: 2023 | Volume: 59, Issue: 2 | Journal Article |

Electromagnetic Modeling of PCB Based on Darwin's Model Combined With Degenerated Prism Whitney Elements

Houssein Taha;Thomas Henneron;Zuqi Tang;Yvonnick Le Menach;Loris Pace;Jean-Pierre Ducreux

IEEE Transactions on Power Electronics
Year: 2023 | Volume: 38, Issue: 1 | Journal Article |
Cited by: Papers (4)
Due to the advancement in the development of semiconductors used in the power converters, the printed circuit boards (PCBs) require an in-depth study of their electromagnetic behavior. To characterize the behavior of the PCBs, the Darwin model is employed, which can take into account all the coupled effects, namely resistive, inductive, and capacitive effects, at the intermediate frequencies. Neve...Show More

Electromagnetic Modeling of PCB Based on Darwin's Model Combined With Degenerated Prism Whitney Elements

Houssein Taha;Thomas Henneron;Zuqi Tang;Yvonnick Le Menach;Loris Pace;Jean-Pierre Ducreux

Year: 2023 | Volume: 38, Issue: 1 | Journal Article |

Development of a FE Reduced Model on a Large Operating Range for a Squirrel Cage Induction Machine in Non Linear Case

Théo Delagnes;Thomas Henneron;Stéphane Clenet;Mircea Fratila

2022 IEEE 20th Biennial Conference on Electromagnetic Field Computation (CEFC)
Year: 2022 | Conference Paper |
Cited by: Papers (2)
Numerical simulation of nonlinear magneto-quasistatic problems based on the Finite Element (FE) method can lead to significant computational times. Then, Model Order Reduction (MOR) approaches based on the Proper Orthogonal Decomposition (POD) alleviates the issue, by projecting the FE model onto a reduced basis. The accuracy of a reduced model depends on the choice of the reduced basis. In this c...Show More

Development of a FE Reduced Model on a Large Operating Range for a Squirrel Cage Induction Machine in Non Linear Case

Théo Delagnes;Thomas Henneron;Stéphane Clenet;Mircea Fratila

Year: 2022 | Conference Paper |

Hierarchical Multilevel Surrogate Model Based on POD Combined With RBF Interpolation of Nonlinear Magnetostatic FE Model

T. Henneron;S. Clénet

IEEE Transactions on Magnetics
Year: 2022 | Volume: 58, Issue: 9 | Journal Article |
Cited by: Papers (2)
From solutions of finite element (FE) simulations depending on parameters, a surrogate model of the FE solution can be built based on the proper orthogonal decomposition (POD) combined with the radial basis functions (RBFs) interpolation. Then, a fast approximation of an FE solution can be computed for any parameter set. In order to optimize the number of FE solutions required for the construction...Show More

Hierarchical Multilevel Surrogate Model Based on POD Combined With RBF Interpolation of Nonlinear Magnetostatic FE Model

T. Henneron;S. Clénet

Year: 2022 | Volume: 58, Issue: 9 | Journal Article |

Error Estimator for Cauer Ladder Network Representation

Shingo Hiruma;Stéphane Clénet;Hajime Igarashi;Thomas Henneron

IEEE Transactions on Magnetics
Year: 2022 | Volume: 58, Issue: 9 | Journal Article |
Cited by: Papers (8)
The Cauer ladder network (CLN) method enables to construct a reduced-based circuit model of analytical or numerical models, e.g., finite-element (FE) model, under quasistatic approximation. This article proposes an estimator that provides guaranteed upper bounds of the truncation error due to the CLN method. The error estimator is tested on an analytical model and an FE model to validate the appro...Show More

Error Estimator for Cauer Ladder Network Representation

Shingo Hiruma;Stéphane Clénet;Hajime Igarashi;Thomas Henneron

Year: 2022 | Volume: 58, Issue: 9 | Journal Article |

Stabilized Gauged Formulation of Darwin Model for FEM Computation of Industrial Applications

Houssein Taha;Zuqi Tang;Thomas Henneron;Yvonnick Le Menach;Jean-Pierre Ducreux;Florentin Salomez

IEEE Transactions on Magnetics
Year: 2022 | Volume: 58, Issue: 9 | Journal Article |
Cited by: Papers (4)
The Darwin model, which simultaneously incorporates resistive, capacitive, and inductive effects but neglects the radiation one, has recently attracted more and more attention in the research area. For our industrial application needs, the finite-element (FE) system to solve derived from the Darwin model generally has a large size, which is beyond the capabilities of the direct solvers due to the ...Show More

Stabilized Gauged Formulation of Darwin Model for FEM Computation of Industrial Applications

Houssein Taha;Zuqi Tang;Thomas Henneron;Yvonnick Le Menach;Jean-Pierre Ducreux;Florentin Salomez

Year: 2022 | Volume: 58, Issue: 9 | Journal Article |

Parametric Geometric Metamodel of Nonlinear Magnetostatic Problem Based on POD and RBF Approaches

Allaa Eddine Boumesbah;Thomas Henneron

IEEE Transactions on Magnetics
Year: 2022 | Volume: 58, Issue: 2 | Journal Article |
Cited by: Papers (3)
A parametric geometric metamodel is built for a nonlinear magnetostatic problem, using proper orthogonal decomposition (POD) approach combined with radial basis functions (RBFs) interpolation. Furthermore, the geometrical variation of the problem is modeled using an RBF interpolation for smooth mesh deformation. The metamodel is applied for a single-phase EI inductance, and the aim is to create pr...Show More

Parametric Geometric Metamodel of Nonlinear Magnetostatic Problem Based on POD and RBF Approaches

Allaa Eddine Boumesbah;Thomas Henneron

Year: 2022 | Volume: 58, Issue: 2 | Journal Article |

Nonlinear Data-Driven Model Order Reduction Applied to Circuit-Field Magnetic Problem

Antoine Pierquin;Thomas Henneron

IEEE Transactions on Magnetics
Year: 2021 | Volume: 57, Issue: 11 | Journal Article |
Cited by: Papers (3)
As in most of the domains in physics, finite element (FE) formulation is a very common method for electromagnetic fields computation. For many years both proper orthogonal decomposition (POD) and empirical interpolation method are also often used in a model order reduction (MOR) context. If these methods are efficient, their application is intrusive because it requires access to the matrices and t...Show More

Nonlinear Data-Driven Model Order Reduction Applied to Circuit-Field Magnetic Problem

Antoine Pierquin;Thomas Henneron

Year: 2021 | Volume: 57, Issue: 11 | Journal Article |

Sensor Placement for Field Reconstruction in Rotating Electrical Machines

S. Clénet;T. Henneron;J. Korecki

IEEE Transactions on Magnetics
Year: 2021 | Volume: 57, Issue: 6 | Journal Article |
Cited by: Papers (1)
A method is proposed in this article to place sensors in an electrical machine in order to be able to reconstruct the magnetic field distribution. This method is based on the empirical interpolation method combined with the Maxvol technique. The results applied on a surface-mounted permanent magnet machine at no load show that the field distribution can be accurately reconstructed even when the se...Show More

Sensor Placement for Field Reconstruction in Rotating Electrical Machines

S. Clénet;T. Henneron;J. Korecki

Year: 2021 | Volume: 57, Issue: 6 | Journal Article |

Model Order Reduction Applied to a Linear Finite Element Model of a Squirrel Cage Induction Machine Based on POD Approach

L. Montier;T. Henneron;S. Clénet;B. Goursaud

IEEE Transactions on Magnetics
Year: 2021 | Volume: 57, Issue: 6 | Journal Article |
Cited by: Papers (12)
The proper orthogonal decomposition (POD) approach is applied to a linear finite element (FE) model of a squirrel cage induction machine. In order to obtain a reduced model valid on the whole operating range, snapshots are extracted from the simulation of typical tests, such as at the locked rotor and the synchronous speed. Then, the reduced model of the induction machine is used to simulate diffe...Show More

Model Order Reduction Applied to a Linear Finite Element Model of a Squirrel Cage Induction Machine Based on POD Approach

L. Montier;T. Henneron;S. Clénet;B. Goursaud

Year: 2021 | Volume: 57, Issue: 6 | Journal Article |

Finite Element Analysis of the Magneto-Mechanical Coupling Due to Punching Process in Electrical Steel Sheet

N. M’zali;T. Henneron;A. Benabou;F. Martin;A. Belahcen

IEEE Transactions on Magnetics
Year: 2021 | Volume: 57, Issue: 6 | Journal Article |
Cited by: Papers (5)
In this article, a finite element (FE) modeling of the punching effect on the magnetic properties of electrical steel sheet is carried out. For that, the modified anhysteretic Sablik model is applied together with the plastic strain distribution obtained from a punching process simulation performed using the software ABAQUS. First, a synchronous electrical machine is simulated including the effect...Show More

Finite Element Analysis of the Magneto-Mechanical Coupling Due to Punching Process in Electrical Steel Sheet

N. M’zali;T. Henneron;A. Benabou;F. Martin;A. Belahcen

Year: 2021 | Volume: 57, Issue: 6 | Journal Article |

Effect of Mesh-to-Mesh Projection on the Magnetic Tooth Forces Calculation in Electrical Machines

Raphaël Pile;Guillaume Parent;Yvonnick Le Menach;Jean Le Besnerais;Thomas Henneron;Jean-Philippe Lecointe

2020 International Conference on Electrical Machines (ICEM)
Year: 2020 | Conference Paper |
Cited by: Papers (5)
Magnetic forces calculation for the electromagnetic noise and vibration analysis in electrical machines (eNVH) is a key issue for an accurate modelling of magneto-mechanical interactions. An accurate method to compute magnetic forces consists in applying Virtual Work Principle (VWP). However, the magnetic force result depends intrinsically on the electromagnetic mesh which is generally not adapted...Show More

Effect of Mesh-to-Mesh Projection on the Magnetic Tooth Forces Calculation in Electrical Machines

Raphaël Pile;Guillaume Parent;Yvonnick Le Menach;Jean Le Besnerais;Thomas Henneron;Jean-Philippe Lecointe

Year: 2020 | Volume: 1 | Conference Paper |

Finite-Element Modeling of Magnetic Properties Degradation Due to Plastic Deformation

N. M’zali;F. Martin;R. Sundaria;T. Henneron;A. Benabou;A. Belahcen

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 2 | Journal Article |
Cited by: Papers (11)
In this article, the anhysteretic Sablik model is identified from measurements and implemented in a finite-element (FE) code. The model takes into account the effect of the plastic deformation through the dislocation density, and thus, enables to account for the degradation of the magnetic properties. A new model for magnetostriction is proposed and implemented in the Sablik model. Experimental da...Show More

Finite-Element Modeling of Magnetic Properties Degradation Due to Plastic Deformation

N. M’zali;F. Martin;R. Sundaria;T. Henneron;A. Benabou;A. Belahcen

Year: 2020 | Volume: 56, Issue: 2 | Journal Article |

3-D Numerical Modeling of Claw-Pole Alternators With its Electrical Environment

G. Caron;T. Henneron;F. Piriou;P. Faverolle;J.-C. Mipo

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 2 | Journal Article |
Cited by: Papers (3)
This article describes a methodology for modeling a six-phase claw-pole alternator with its electrical environment. Magnetic nonlinearities, eddy currents, and rectifiers are taken into account. To solve magnetodynamic problems, we use the modified magnetic vector potential formulation. The complex structure of the machine requires a 3-D finite-element analysis. To limit the mesh size, we introduc...Show More

3-D Numerical Modeling of Claw-Pole Alternators With its Electrical Environment

G. Caron;T. Henneron;F. Piriou;P. Faverolle;J.-C. Mipo

Year: 2020 | Volume: 56, Issue: 2 | Journal Article |

Error Estimators for Proper Generalized Decomposition in Time-Dependent Electromagnetic Field Problems

F. Müller;T. Henneron;S. Clénet;K. Hameyer

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 1 | Journal Article |
Cited by: Papers (2)
Due to fine discretization in space and time, the simulation of transient electromagnetic phenomena results in a large system of equations. To cope with this computational effort, model-order reduction techniques can be employed. To assess the accuracy of the solution of the reduced model, an error estimation is crucial. A commonly used approach consists in the evaluation of the deviation between ...Show More

Error Estimators for Proper Generalized Decomposition in Time-Dependent Electromagnetic Field Problems

F. Müller;T. Henneron;S. Clénet;K. Hameyer

Year: 2020 | Volume: 56, Issue: 1 | Journal Article |

Surrogate Model Based on the POD Combined With the RBF Interpolation of Nonlinear Magnetostatic FE Model

T. Henneron;A. Pierquin;S. Clénet

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 1 | Journal Article |
Cited by: Papers (15)
The proper orthogonal decomposition (POD) is an interesting approach to compress into a reduced basis numerous solutions obtained from a parametrized finite-element (FE) model. In order to obtain a fast approximation of an FE solution, the POD can be combined with an interpolation method based on radial basis functions (RBFs) to interpolate the coordinates of the solution into the reduced basis. I...Show More

Surrogate Model Based on the POD Combined With the RBF Interpolation of Nonlinear Magnetostatic FE Model

T. Henneron;A. Pierquin;S. Clénet

Year: 2020 | Volume: 56, Issue: 1 | Journal Article |

Proper Generalized Decomposition for Edge Elements in Magnetostatics With Adaptive Stopping Criterion

Shuai Yan;Zuqi Tang;Thomas Henneron;Zhuoxiang Ren

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 1 | Journal Article |
Cited by: Papers (1)
The proper generalized decomposition (PGD) is an a priori model-order reduction (MOR) method based on a variable-separated expression of the problem. Two iterative loops are needed in the PGD algorithm, namely, the outer loop for enriching the reduction modes progressively and the inner loop for solving each mode by fixed point iterations. Setting the stopping criterion of these two loops blindly ...Show More

Proper Generalized Decomposition for Edge Elements in Magnetostatics With Adaptive Stopping Criterion

Shuai Yan;Zuqi Tang;Thomas Henneron;Zhuoxiang Ren

Year: 2020 | Volume: 56, Issue: 1 | Journal Article |

Structure-Preserved Reduced-Order Modeling for Frequency-Domain Solution of the Darwin Model With a Gauged Potential Formulation

Shuai Yan;Zuqi Tang;Thomas Henneron;Zhuoxiang Ren

IEEE Transactions on Magnetics
Year: 2020 | Volume: 56, Issue: 1 | Journal Article |
Cited by: Papers (4)
In this article, the proper orthogonal decomposition (POD) is applied for parametric analysis in the gauged potential formulation of the Darwin model, considering both capacitive and inductive effects. Due to the large contrast in material parameters, the resulting system matrix is ill-conditioned. In addition, the condition number of the corresponding snapshot complex matrices is very huge. To im...Show More

Structure-Preserved Reduced-Order Modeling for Frequency-Domain Solution of the Darwin Model With a Gauged Potential Formulation

Shuai Yan;Zuqi Tang;Thomas Henneron;Zhuoxiang Ren

Year: 2020 | Volume: 56, Issue: 1 | Journal Article |

Model Order Reduction Techniques applied to Magnetodynamic Scalar Potential Formulation

Fabian Müller;Lucas Crampen;Thomas Henneron;Stéphane Clénet;Kay Hameyer

2019 19th International Symposium on Electromagnetic Fields in Mechatronics, Electrical and Electronic Engineering (ISEF)
Year: 2019 | Conference Paper |
Cited by: Papers (3)
Numerical techniques to extract important information from large systems of equations are in focus of research to cope with the computational effort. This paper discusses the feasibility of model order reduction techniques applied to magnetic scalar potential formulation coupled to the electric vector potential, known as T-Ω formulation. This formulation, compared to the magnetic vector potential ...Show More

Model Order Reduction Techniques applied to Magnetodynamic Scalar Potential Formulation

Fabian Müller;Lucas Crampen;Thomas Henneron;Stéphane Clénet;Kay Hameyer

Year: 2019 | Conference Paper |

Mesh Deformation Based on Radial Basis Function Interpolation Applied to Low-Frequency Electromagnetic Problem

Thomas Henneron;Antoine Pierquin;Stéphane Clénet

IEEE Transactions on Magnetics
Year: 2019 | Volume: 55, Issue: 6 | Journal Article |
Cited by: Papers (18)
In order to take into account a modification of the geometry during an optimization process or due to a physical phenomenon, a deformation of the elements of the spatial discretization is preferable to conserve a conformal mesh and to apply the finite element (FE) method. To perform the displacement of nodes, an interpolation method can be investigated in this context. In this paper, the radial ba...Show More

Mesh Deformation Based on Radial Basis Function Interpolation Applied to Low-Frequency Electromagnetic Problem

Thomas Henneron;Antoine Pierquin;Stéphane Clénet

Year: 2019 | Volume: 55, Issue: 6 | Journal Article |

Stabilized Reduced-Order Model of a Non-Linear Eddy Current Problem by a Gappy-POD Approach

MD. Rokibul Hasan;Laurent Montier;Thomas Henneron;Ruth V. Sabariego

IEEE Transactions on Magnetics
Year: 2018 | Volume: 54, Issue: 12 | Journal Article |
Cited by: Papers (11)
In this paper, a stabilized reduced-order model based on the gappy proper orthogonal decomposition (POD) technique is applied to an eddy-current problem with the non-linear material property. A classical magnetodynamic finite element formulation based on the magnetic vector potential is used as reference and starting point to build up the reduced models. The computational complexity of the non-lin...Show More

Stabilized Reduced-Order Model of a Non-Linear Eddy Current Problem by a Gappy-POD Approach

MD. Rokibul Hasan;Laurent Montier;Thomas Henneron;Ruth V. Sabariego

Year: 2018 | Volume: 54, Issue: 12 | Journal Article |

Finite-Element Model Reduction of Surface-Mounted Permanent Magnet Machines by Exploitation of Geometrical Periodicity

M. Al Eit;S. Clénet;T. Henneron

IEEE Transactions on Magnetics
Year: 2018 | Volume: 54, Issue: 9 | Journal Article |
Cited by: Papers (1)
This paper presents a methodology that allows taking advantage of the geometrical periodicity of electrical machines together with the modeling of rotor motion. It enables by means of the discrete Fourier transform (DFT) to reduce the large-scale system obtained from the finite-element model to several smaller independent subsystems, allowing a shortening of the computational time. Due to DFT prop...Show More

Finite-Element Model Reduction of Surface-Mounted Permanent Magnet Machines by Exploitation of Geometrical Periodicity

M. Al Eit;S. Clénet;T. Henneron

Year: 2018 | Volume: 54, Issue: 9 | Journal Article |

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