- Antonio Andre Novotny, Katarzyna Szulc, Antoni Zochowski, 2012 17th International Conference on Methods & Models in Automation & Robotics (MMAR), 2012, 131
- M. Hintermüller, V. A. Kovtunenko, “From shape variation to topological changes in constrained minimization: a velocity method-based concept”, Optimization Methods and Software, 26, № 4-5, 2011, 513
- Audric Drogoul, Gilles Aubert, “The topological gradient method for semi-linear problems and application to edge detection and noise removal”, IPI, 10, № 1, 2016, 51
- S.M. Giusti, J. Sokołowski, J. Stebel, “On Topological Derivatives for Contact Problems in Elasticity”, J Optim Theory Appl, 165, № 1, 2015, 279
- Samuel Amstutz, Alain Bonnafé, “Topological derivatives for a class of quasilinear elliptic equations”, Journal de Mathématiques Pures et Appliquées, 107, № 4, 2017, 367
- Elena Beretta, Andrea Manzoni, Luca Ratti, “A reconstruction algorithm based on topological gradient for an inverse problem related to a semilinear elliptic boundary value problem”, Inverse Problems, 33, № 3, 2017, 035010
- S. M. Giusti, Jan Sokołowski, Jan Stebel, 101, Optimization with PDE Constraints, 2014, 203
- Matteo Dalla Riva, Riccardo Molinarolo, Paolo Musolino, “Local uniqueness of the solutions for a singularly perturbed nonlinear nonautonomous transmission problem”, Nonlinear Analysis, 191, 2020, 111645
- Kevin Sturm, “Topological sensitivities via a Lagrangian approach for semilinear problems”, Nonlinearity, 33, № 9, 2020, 4310
- Samuel Amstutz, “An introduction to the topological derivative”, EC, 39, № 1, 2022, 3