activity
20192026
most citedGenerating boundary conditions for a Boussinesq system

20 citations · 27 across the 6 of their papers we have counts for

collaborators

6 papers

math.NA2026

phi-FD, a second order finite difference scheme for geometries defined by a level-set function: the Neumann case

Michel Duprez, Vanessa Lleras, Alexei Lozinski +2

We extend the phi-FD finite-difference scheme, which handles domains described by a level-set function on a Cartesian grid, to Neumann boundary conditions. The condition is relaxed…

math.AP2024

Assessment of a Threshold Method for Computing Activation Maps from Reconstructed Transmembrane Voltages

Emma Lagracie, Lisl Weynans, Yves Coudière

Electrocardiographic imaging non-invasively reconstructs activation maps of the heart from temporal body surface potential maps by post-processing solutions of an inverse problem.…

math.AP2024

Comparison of Two Formulations for Computing Body Surface Potential Maps

Emma Lagracie, Lisl Weynans, Yves Coudière

In order to establish a link between the activation map and the body surface signals, we want to compute body potentials from activation maps and a frontlike approximation of the a…

math.NA2023★ 4 cited

A numerical method for wave-structure interactions in the Boussinesq regime

Geoffrey Beck, David Lannes, Lisl Weynans

The goal of this work is to study waves interacting with partially immersed objects allowed to move freely in the vertical direction, and in a regime in which the propagation of th…

math.NA2023★ 3 cited

Immersed Boundary Method for the Complete Electrode Model in Electrical Impedance Tomography

Jérémi Dardé, Niami Nasr, Lisl Weynans

We propose an immersed boundary scheme for the numerical resolution of the Complete Electrode Model in Electrical Impedance Tomography, that we use as a main ingredient in the reso…

math.AP2019★ 20 cited

Generating boundary conditions for a Boussinesq system

David Lannes, Lisl Weynans

We present a new method for the numerical implementation of generating boundary conditions for a one dimensional Boussinesq system. This method is based on a reformulation of the e…