activity
20182026
most citedRepresenting three-dimensional cross fields using 4th order tensors

16 citations · 18 across the 6 of their papers we have counts for

collaborators

6 papers

cs.CE2026

Accounting for Hysteresis and Eddy Currents in Finite Element Simulations of Ferromagnetic Laminated Cores using a Recurrent Neural Network

Florent Purnode, Louis Denis, François Henrotte +2

Incorporating hysteresis and eddy currents into finite element simulations of laminated-core electrical machines is computationally challenging. Resolving the fields inside the lam…

physics.acc-ph2023

Helicoidal Transformation Method for Finite Element Models of Twisted Superconductors

Julien Dular, François Henrotte, André Nicolet +3

This paper deals with the modelling of superconducting and resistive wires with a helicoidal symmetry, subjected to an external field and a transport current. Helicoidal structures…

math.NA2021★ 1 cited

Quad layouts with high valence singularities for flexible quad meshing

Jovana Jezdimirović, Alexandre Chemin, Maxence Reberol +2

A novel algorithm that produces a quad layout based on imposed set of singularities is proposed. In this paper, we either use singularities that appear naturally, e.g., by minimizi…

math.NA2020★ 1 cited

Ginzburg-Landau energy and placement of singularities in generated cross fields

Alexis Macq, Maxence Reberol, François Henrotte +4

Cross field generation is often used as the basis for the construction of block-structured quadrangular meshes, and the field singularities have a key impact on the structure of th…

math.NA2020

Automatic feature-preserving size field for 3D mesh generation

Arthur Bawin, François Henrotte, Jean-François Remacle

This paper presents a methodology aiming at easing considerably the generation of high-quality meshes for complex 3D domains. We show that the whole mesh generation process can be…

cs.CG2018★ 16 cited

Representing three-dimensional cross fields using 4th order tensors

Alexandre Chemin, François Henrotte, Jean-François Remacle +1

This paper presents a new way of describing cross fields based on fourth order tensors. We prove that the new formulation is forming a linear space in . The algebraic…