Troestler, C., & Desmons, B. (In press). Wrinkling of thin films laying on liquid substrates under small one-dimensional compression. UMONS preprint.  Peer reviewed |
  | Galant, D., De Coster Colette, Troestler, C., Dovetta Simone, & Enrico Serra. (2023). Constant sign and sign changing NLS ground states on noncompact metric graphs. Analysis and PDE. Peer reviewed vérifié par ORBi |
  | Troestler, C., & Salort, A. (July 2022). A Computer Assisted Proof of the Symmetries of Least Energy Nodal Solutions on Squares. Minimax Theory and its Applications, 2, 365–380. Peer reviewed |
Troestler, C. (2020). Quand les extrêmes sont les meilleurs ! |
Troestler, C., & Bridoux, S. (2020). Optimisation: quand les extrêmes sont les meilleurs. |
 | Troestler, C., Gladiali, F., & Grossi, M. (2019). A non-variational system involving the critical Sobolev exponent. The radial case. Journal d'Analyse Mathématique. Peer reviewed |
 | Troestler, C. (27 June 2019). A computer assisted proof of the symmetries of least energy nodal solutions on squares [Paper presentation]. Second Days Of Nonlinear Elliptic PDE in Hauts-de-France, Calais, France. |
 | Troestler, C., & Bridoux, S. (2019). Optimisation - Quand les extrêmes sont les meilleurs ! |
 | Troestler, C. (01 October 2018). Une preuve assistée par ordinateur pour les symétries des solutions nodales d'énergie minimale de Lane-Emden sur le carré [Paper presentation]. Séminaire d'analyse appliquée A³, Amiens, France. |
Troestler, C., & Bridoux, S. (2018). Optimisation: quand les extrêmes sont les meilleurs. |
 | Troestler, C. (2018). Optimisation - Quand les extrêmes sont les meilleurs ! |
 | Troestler, C., Gladiali, F., & Grossi, M. (25 February 2018). Entire radial and nonradial solutions for systems with critical growth. Calculus of Variations and Partial Differential Equations, 57 (2). Peer reviewed vérifié par ORBi |
 | Troestler, C. (2018). Optimisation - Quand les extrêmes sont les meilleurs ! |
 | Troestler, C. (25 August 2017). A computer assisted proof of the symmetry of solutions to a PDE [Paper presentation]. Computers in Scientific Discovery 8, Mons, Belgium. |
 | Troestler, C. (28 June 2017). Radial and non-radial positive solutions to a system with critical growth on Rᴺ [Paper presentation]. First days of Nonlinear Elliptic PDE in Hauts-de-France, Valenciennes, France. |
 | Troestler, C., & Bridoux, S. (2017). Optimisation - Quand les extrêmes sont les meilleurs ! |
 | Troestler, C., & Bridoux, S. (2017). Optimisation - Quand les extrêmes sont les meilleurs ! |
 | Troestler, C. (2017). Les procédures de vote sous la loupe mathématique. |
Troestler, C., De Coster, C., & Nicaise, S. (14 January 2017). Spectral analysis of a generalized buckling problem on a ball. Positivity, 21 (4), 1319-1340. doi:10.1007/s11117-017-0469-x Peer reviewed |
 | Troestler, C. (2017). Les procédures de vote sous la loupe mathématique. |
Troestler, C., Grumiau, C., & Bonheure, D. (2016). Multiple radial positive solutions of semilinear elliptic problems with Neumann boundary conditions. Nonlinear Analysis: Theory, Methods and Applications, (147), 236-273. doi:10.1016/j.na.2016.09.010 Peer reviewed vérifié par ORBi |
 | Troestler, C. (2016). Les procédures de vote sous la loupe mathématique. |
 | Troestler, C., & Bridoux, S. (2016). Quand les extrêmes sont les meilleurs ! |
 | Troestler, C. (25 September 2015). On positive solutions to the Lane-Emden problem with Neumann boundary conditions [Paper presentation]. Séminaire ANEDP - Analyse non linéaire et EDP, Bruxelles, Belgium. |
 | Troestler, C., & Chaudhry, A. (04 September 2015). Tools to explore the OPAM Community [Paper presentation]. OCaml 2015, Vancouver, Canada. |
Troestler, C., Grumiau, C., & Squassina, M. (01 July 2015). Asymptotic symmetries for fractional operators. Nonlinear Analysis: Real World Applications, 26, 351-371. doi:10.1016/j.nonrwa.2015.06.001 Peer reviewed vérifié par ORBi |
Troestler, C., Nicaise, S., & De Coster, C. (2015). Nodal properties of eigenfunctions of a generalized buckling problem on balls. Positivity. doi:10.1007/s11117-015-0331-y Peer reviewed |
 | Troestler, C., De Coster, C., & Nicaise, S. (10 March 2015). Nodal properties of eigenfunctions of a generalized buckling problem on balls [Poster presentation]. 8ème édition de la Matinée des Chercheurs 2015 (MdC2015), Mons, Belgium. |
 | Agarwal, A., Mondet, S., Veber, P., & Troestler, C. (11 July 2014). Biocaml: The OCaml Bioinformatics Library [Paper presentation]. Bioinformatics Open Source Conference (BOSC 2014), Boston, United States - Massachusetts. |
Bridoux, S., & Troestler, C. (2014). Optimisation: quand les extrêmes sont les meilleurs. |
Bridoux, S., & Troestler, C. (2014). Optimisation: quand les extrêmes sont les meilleurs. |
 | Troestler, C., & Bridoux, S. (2014). Optimisation - quand les extrêmes sont les meilleurs. |
Grumiau, C., & Troestler, C. (10 February 2014). Convergence of a mountain pass type algorithm for strongly indefinite problems and systems. Electronic Journal of Differential Equations, Conference 21, 129-147. Peer reviewed vérifié par ORBi |
 | Troestler, C. (06 February 2014). Solutions positives de l'équation de Lane-Emden avec conditions au bord de Neumann [Paper presentation]. Séminaire du LAMAV, Valenciennes, France. |
 | Troestler, C. (02 September 2013). Multiplicity and symmetry of positive solutions to semi-linear elliptic problems with Neumann boundary conditions [Paper presentation]. International Workshop on Variational Problems and PDE's, São Paulo, Brazil. |
 | Grumiau, C., Squassina, M., & Troestler, C. (01 July 2013). On the Mountain-pass algorithm for the quasi-linear Schrodinger equation: arXiv:1205.0517. Discrete and Continuous Dynamical Systems, 18 (5), 1345-1360. doi:10.3934/dcdsb.2013.18.1345 Peer reviewed |
 | Troestler, C. (29 April 2013). Multiplicité et symétrie des solutions positives de problèmes semilinéaires elliptiques avec conditions au bord de Neumann [Paper presentation]. Séminaire A³, Amiens, France. |
Troestler, C., & Bridoux, S. (2013). Maths en rue: Quiz Mathématique. |
Troestler, C., & Bridoux, S. (2013). Optimisation - quand les extrêmes sont les meilleurs. |
Troestler, C. (2013). oasis2opam. |
 | Troestler, C., & Bridoux, S. (2013). La théorie des graphes au secours des géographes. |
 | Troestler, C., & Bridoux, S. (2013). Optimisation - quand les extrêmes sont les meilleurs. |
Troestler, C. (2012). Delimited Overloading. |
Troestler, C., Desmons, B., Pijcke, F., & Hauweele, P. (2012). Archimedes: a scientific 2D plotting library. |
Troestler, C. (2012). Mesh: a collection of algorithms to build and manipulate triangular meshes. |
 | Troestler, C. (08 June 2012). Multiplicity and symmetry of positive solutions to semi-linear elliptic problems with Neumann boundary conditions [Paper presentation]. Variational and Topological problems, Flagstaff, United States. |
 | Bridoux, S., & Troestler, C. (2012). Optimisation - quand les extrêmes sont les meilleurs. |
Bridoux, S., & Troestler, C. (2012). Quiz Mathématique. |
Troestler, C. (2012). L-BFGS: a binding to the code by J. Nocedal giving a quasi-Newton method for the optimization of functions of many variables. |
Troestler, C. (2012). Odepack: an OCaml interface to the celebrated collection of code to numerically solve systems of ordinary differential equations. |
 | Troestler, C. (26 January 2012). Symmetry and symmetry breaking of least energy (nodal) solutions of semi-linear elliptic problems with Neumann boundary conditions [Paper presentation]. Séminaire, Université Toulouse 1 - Capitole, France. |
 | Troestler, C., & Tacheny, N. (07 January 2012). A mountain pass algorithm with projector. Journal of Computational and Applied Mathematics, 236 (7), 2025-2036. doi:10.1016/j.cam.2011.11.011 Peer reviewed vérifié par ORBi |
 | Troestler, C. (2011). Les procédures de vote sous la loupe mathématique. |
Troestler, C., & Jones, R. (2011). OCaml CSV. |
 | Bridoux, S., & Troestler, C. (2011). Optimisation - quand les extrêmes sont les meilleurs. |
Troestler, C. (2011). Atelier de robotique : Rubik's cube & Puissance 4. |
Bridoux, S., & Troestler, C. (2011). Quiz Mathématique. |
 | Mélot, H., & Troestler, C. (01 March 2011). L'ordinateur au coeur de la découverte mathématique. Élement: le Magazine de l'Université de Mons, 5, 29-31. |
 | Troestler, C. (18 October 2010). Wrinkling of thin membranes on fluid substrates [Paper presentation]. Workshop on Variational Methods in Nonlinear Differential Equations, Oaxaca, Mexico. |
 | Grumiau, C., & Troestler, C. (01 July 2010). Oddness of least energy nodal solutions on radial domains. Electronic Journal of Differential Equations, Conference 18, 23-31. Peer reviewed vérifié par ORBi |
Troestler, C. (2010). Atelier de robotique : Puissance 4. |
 | Troestler, C. (28 January 2010). Oddness of least energy nodal solutions of the Lane-Emden problem [Paper presentation]. Johann Wolfgang Goethe-Universität, Frankfurt, Germany. |
Troestler, C., De Pril, J., & Maslowski, D. (2009). Atelier de robotique : Labyrinthe & Rubik's cube. |
Troestler, C. (2009). Lego Mindstorm library. |
Troestler, C. (2009). Atelier de robotique : Labyrinthe & Rubik's cube. |
Troestler, C. (2009). Atelier de robotique. |
 | Grumiau, C., & Troestler, C. (01 May 2009). Nodal line structure of least energy nodal solutions for Lane-Emden problems. Comptes Rendus. Mathématique, 347 (13-14), 767-771. doi:10.1016/j.crma.2009.04.023 Peer reviewed vérifié par ORBi |
 | Troestler, C. (12 February 2009). Minimax algorithms: convergence and applications [Poster presentation]. New trends in scientific computing, Marseille, France. |
 | Troestler, C. (04 February 2009). Delimited overloading [Paper presentation]. OCaml users meeting, Grenoble, France. |
Troestler, C., Maslowski, D., & De Pril, J. (12 September 2008). Delimited Overloading [Paper presentation]. OCaml summer projects meeting, New-York, United States - New York. |
 | Troestler, C. (2008). Analyse Mathématique I. |
Troestler, C. (2008). Atelier de robotique : Labyrinthe & Rubik's cube. |
Bridoux, S., Troestler, C., Brouette, Q., & Desmons, B. (2008). Les experts à l'UMH. |
 | Troestler, C. (2007). Introduction à la logique du premier ordre et à la théorie naïve des ensembles. |
 | Troestler, C. (23 May 2007). Algorithms and (partial) symmetry for solutions of the non-linear Poisson equation [Paper presentation]. Variational and topological problems, Flagstaff, United States. |
Bridoux, S., & Troestler, C. (2007). Optimisation - quand les extrêmes sont les meilleurs. |
 | Troestler, C. (09 January 2007). Convergence of a mountain pass algorithm with projection [Paper presentation]. Theoretical and Computational nonlinear partial differential equations, Mexico city, Mexico. |
Troestler, C. (2006). Automates et atteignabilité. |
Troestler, C. (18 September 2005). Convergence of a mountain pass algorithm with projector [Paper presentation]. International Conference of Numerical Analysis and Applied Mathematics, Rhodes, Greece. |
 | Troestler, C., & Bridoux, S. (2005). Mathématique Élémentaire. |
Michaux, C., Troestler, C., & Bridoux, S. (2004). Préparer la transition secondaire-université dans les cours de mathématiques. |
 | Brihaye, T., Michaux, C., Rivière, C., & Troestler, C. (01 January 2004). On O-Minimal Hybrid Systems. Lecture Notes in Computer Science, 2993, 133-138. Peer reviewed |
| Troestler, C. (07 August 2002). Scalar- v.s. vector-recursion for BSS-recursive functions [Paper presentation]. Foundations of Computational Mathematics, Minneapolis, United States. |
Troestler, C. (08 June 2002). Equivalence of scalar- and vector-recursion for BSS machines [Paper presentation]. 21st Days of Weak Arithmetics, Saint Petersburg, Russia. |
 | Troestler, C., Finet, C., & Quarta, L. (30 October 2001). Vector-Valued Variational Principles. Nonlinear Analysis: Theory, Methods and Applications, 52, 197-218. doi:10.1016/S0362-546X(02)00103-7 Peer reviewed vérifié par ORBi |
 | Troestler, C. (04 June 2001). Equivalence of BSS scalar- and vector-recursion. Bulletin de la Société Mathématique de Belgique, A tribute to Maurice Boffa, 65-80. Peer reviewed |
 | Troestler, C. (2001). Catastrophes numériques. |
Troestler, C., & Michaux, C. (28 January 2000). Isomorphism theorem for BSS recursively enumerable sets on real closed fields. Theoretical Computer Science, 231, 253-273. doi:10.1016/S0304-3975(99)00103-6 Peer reviewed vérifié par ORBi |
 | Ramos, M., Terracini, S., & Troestler, C. (10 November 1998). Superlinear indefinite elliptic problems and Pohoz?aev type identities. Journal of Functional Analysis, 159 (2), 596-628. doi:10.1006/jfan.1998.3332 Peer reviewed vérifié par ORBi |
| Michaux, C., & Troestler, C. (1998). Isomorphism theorem for BSS recursively enumerable sets on real closed fields. NeuroCOLT2. |
Troestler, C. (1998). Strongly indefinite variational problems with lack of compactness [Paper presentation]. International Conference on Differential Equations, Lisboa, Portugal. |
Michaux, C., & Troestler, C. (1998). Isomorphism Theorem for BSS Recursiveley Enumerable Sets over Real Closed Fields [Paper presentation]. International Colloquium Universal Machines and Computations, Metz, France. |
 | Troestler, C. (1997). Liouville type theorems and applications. Académie royale de Belgique. Classe des Sciences. |
 | Ramos, M., Terracini, S., & Troestler, C. (03 August 1997). Problèmes elliptiques sur-linéaires avec non-linéarité sans signe défini. Comptes Rendus de l'Académie des Sciences. Série I. Mathématique, 325 (3), 283-286. doi:10.1016/S0764-4442(97)83956-0 Peer reviewed vérifié par ORBi |
 | Ben-Naoum, A. K., Troestler, C., & Willem, M. (04 February 1996). Extrema problems with critical Sobolev exponent on unbounded domains. Nonlinear Analysis: Theory, Methods and Applications, 26 (4), 823-833. doi:10.1016/0362-546X(94)00324-B Peer reviewed vérifié par ORBi |
 | Troestler, C., & Willem, M. (31 January 1996). Nontrivial solution of a semilinear Schrödinger equation. Communications in Partial Differential Equations, 21 (9-10), 1431-1449. doi:10.1080/03605309608821233 Peer reviewed vérifié par ORBi |
 | Ben-Naoum, A. K., Troestler, C., & Willem, M. (01 August 1994). Existence and Multiplicity Results for Homogeneous Second Order Differential Equations. Journal of Differential Equations, 112 (1), 239-249. doi:10.1006/jdeq.1994.1103 Peer reviewed vérifié par ORBi |
