Fast Multipole Method for 3-D elastodynamic boundary integral equations. Application to seismic wave propagation. (Méthode multipôle rapide pour les équations intégrales de frontière en élastodynamique 3D. Application à la propagation d'ondes sismiques). - Stéphanie Chaillat (2008)

FaIMS: A fast algorithm for the inverse medium problem with multiple frequencies and multiple sources for the scalar Helmholtz equation. - Stéphanie Chaillat; George Biros (J. Comput. Phys., 2012)

A new Fast Multipole formulation for the elastodynamic half-space Green's tensor. - Stéphanie Chaillat; Marc Bonnet (J. Comput. Phys., 2014)

A wideband Fast Multipole Method for the Helmholtz kernel: Theoretical developments. - Stéphanie Chaillat; Francis Collino (Comput. Math. Appl., 2015)

Theory and implementation of ℋ-matrix based iterative and direct solvers for Helmholtz and elastodynamic oscillatory kernels. - Stéphanie Chaillat; Luca Desiderio; Patrick Ciarlet (J. Comput. Phys., 2017)

Fast iterative boundary element methods for high-frequency scattering problems in 3D elastodynamics. - Stéphanie Chaillat; Marion Darbas; Frédérique Le Louër (J. Comput. Phys., 2017)

Metric-based anisotropic mesh adaptation for 3D acoustic boundary element methods. - Stéphanie Chaillat; Samuel P. Groth; Adrien Loseille (J. Comput. Phys., 2018)

On the efficiency of nested GMRES preconditioners for 3D acoustic and elastodynamic H-matrix accelerated Boundary Element Methods. - Félix Kpadonou; Stéphanie Chaillat; Patrick Ciarlet Jr. (Comput. Math. Appl., 2020)

Improvement of hierarchical matrices for 3D elastodynamic problems with a complex wavenumber. - Laura Bagur; Stéphanie Chaillat; Patrick Ciarlet (Adv. Comput. Math., 2022)

Efficient evaluation of three-dimensional Helmholtz Green's functions tailored to arbitrary rigid geometries for flow noise simulations. - Stéphanie Chaillat; Benjamin Cotté; Jean-François Mercier; Gilles Serre; Nicolas Trafny (J. Comput. Phys., 2022)

Efficient boundary integral method to evaluate the acoustic scattering from coupled fluid-fluid problems excited by multiple sources. - L. Pacaut; Stéphanie Chaillat; Jean-Marc Mercier; Gilles Serre (J. Comput. Phys., 2025)