|
|
|
| e-Pub |
Previous | 
Home
Section: Dissemination
Teaching - Supervision - Juries
Teaching
RAPSODI team members are strongly involved in teaching at Université de Lille. C. Calgaro is in charge of the Master of Mathematical Engineering. I. Lacroix-Violet is responsible of the IESP2A's third year at Polytech Lille. B. Merlet is in charge of the Master 2 of Scientific Computing. E. Creusé is the director of the Mathematics Department of the Université Polytechnique Hauts-de-France.
In 2019, C. Cancès gave practicals (16h) of scientific computing at the École Centrale de Lille. He also gave lectures (32h) on fundamental notions in mathematics in the framework of the newly created Master on Data Sciences of the Université de Lille and the École Centrale de Lille. F. Chave gave practicals to first-year students at Polytech Lille. M. Herda gave lectures (26h) on mathematical methods for signal processing in the Master of Numerical and Statistical Engineering of Université de Lille. S. Lemaire gave lectures (32h) on mathematical tools for simulation in the Master 2 of Scientific Computing at Université de Lille.
C. Chainais-Hillairet gave lectures about “Finite volume methods, dissipative problems, and long-time behavior” in 2 Summer Schools, at Le Lioran (GdR EGRIN ) in June, and at CIRM in Marseille (CEMRACS 2019) in July.
Supervision
Post-doc in progress: F. Chave, on “High-order polytopal discretization methods for electromagnetism”, since 12/01/2018; supervisors: S. Lemaire and E. Creusé.
PhD in progress: A. Nahas, on “Vortices in Bose–Einstein condensates”, since 09/01/2019; advisors: I. Lacroix-Violet and G. Dujardin (Inria Lille - Nord Europe). The thesis is half funded by the LabEx CEMPI .
PhD in progress: S. Bassetto, on “Towards a more robust and accurate treatment of capillary effects in multiphase flow simulations in porous media”, since 01/01/2019; advisors: C. Cancès, G. Enchéry and Q.-H. Tran (IFPEN).
PhD in progress: B. Gaudeul, on the “Numerical approximation of cross-diffusion systems arising in physics and biology”, since 09/01/2018; advisors: C. Chainais-Hillairet and C. Cancès.
PhD: A. Zurek defended his PhD thesis [11] entitled “Problèmes à interface mobile pour la dégradation de matériaux et la croissance de biofilms : analyse numérique et modélisation” on September 26; advisors: C. Chainais-Hillairet and B. Merlet.
PhD: C. Colin defended her PhD thesis [12] entitled “Analyse et simulation numérique par méthode combinée Volumes Finis - Éléments Finis de modèles de type faible Mach” on May 10; advisors: E. Creusé and C. Calgaro.
M2 Modélisation - Optimisation - Sécurité group research in progress (Université Polytechnique Hauts-de-France): L. Romanowicz and A. Violet, on the “Numerical study of the rise of a suspension bridge”, 2019-2020; advisor: E. Creusé.
M2 internship: L. Maisonneuve, on the “Mathematical modeling of a knowledge model in structured populations”, from April to September; advisors: T. Rey, S. Billiard and M. Derex.
M2 internship: A. Nahas, on the “Numerical study of the local minimizers of a Bose–Einstein energy functional in 2D”, from January to July; advisors: I. Lacroix-Violet and G. Dujardin (Inria Lille - Nord Europe).
M2 internship: N. Aghouzzaf, on “Keller–Segel equations for chemotaxis”, from December 2018 to July; advisor: T. Rey.
M1 internship: Q. Fourche, on “Spectral moment methods for linear kinetic equations”, from June to July; advisor: T. Rey.
M1 internship: M. Jonval, on “Nonlinear numerical schemes for drift-diffusion equations”, from June to July; advisor: C. Chainais-Hillairet.
M1 CHPS group research (Université de Lille): M. Ghestin and A. Rotolo, on “Systems of interacting particles and their mean-field limits”, from February to May; advisor: T. Rey.
M1 MAS group research (Université de Lille): C. Germain and A. Jossien, on “Deterministic predictive models of the average annual temperature in Morocco in 2019”, 2019; advisor: C. Calgaro.
M1 Modélisation - Optimisation - Sécurité group research (Université Polytechnique Hauts-de-France): I. Kahiyehmoumin, A. Ndao and M. Fall, on a “Domain decomposition method for the finite difference approximation of a diffusion problem”, 2019; advisor: E. Creusé.
L3 internship: G. Helbecque, on the “Numerical simulation of charged particles in a strong magnetic field”, from April to May; advisor: M. Herda.
Juries
C. Calgaro was a jury member for the PhD defense of M. Tsegmid (Université du Littoral-Côte-d'Opale). She is also a member of the Jury de l'Agrégation de Mathématiques, which is a national hiring committee for the highest level of high-school teachers.
C. Cancès reported on T. Beltzung's (CEA / UVSQ), J. W. Both's (University of Bergen, Norway), and D. Shylaja's (Monash University / ITT Bombay, Australia / India) PhD theses. He is also a member of the Jury de l'Agrégation de Mathématiques.
C. Chainais-Hillairet reported on A. Gerstenmayer's (T.U. Vienna) PhD thesis. She was also a jury member for the PhD defenses of L. Boittin (Paris), C. Colin (Lille), R. Chalayer (Clermont-Ferrand), P. Mennuni (Lille), and M. Id Moulay (Pau). She finally was part of the selection committee for an associate professor (MCF) position at Orsay.
E. Creusé reported on P. Daniel's PhD thesis, defended on March 22 at Sorbonne Université, and entitled “Éléments finis -adaptatifs avec contraction d'erreur garantie et solveurs multi-niveaux inexacts”. He was also a jury member for the PhD defenses of J. Tomezyk (Université Polytechnique Hauts-de-France) and G. Jeanmasson (Université de Bordeaux). He finally was part of the selection committee for an associate professor (MCF) position at Université Polytechnique Hauts-de-France.
B. Gaudeul was a jury member for the Tournoi Français des Jeunes Mathématiciennes et Mathématiciens.
I. Lacroix-Violet was a jury member for the PhD defense of I. Bensouilah (Lille), and for the habilitation of D. Sanchez (Toulouse).
B. Merlet reported on M. Bonafini's PhD thesis, defended on April 11 at the University of Trento (Italy), and entitled “Variational and convex approximations of 1-dimensional optimal networks and hyperbolic obstacle problems”.