Carole ROSIER

• Professeur au LMPA
• Équipe : Équations aux dérivées partielles, Modéles aléatoires et Approximation (EMA)

Directrice du LMPA

• Email : Carole.Rosier@univ-littoral.fr


• Laboratoire de Mathématiques Pure et Appliquées
  • Adresse :
    LMPA
    Centre Universitaire de la Mi-Voix
    50 rue Ferdinand Buisson
    CS 80699
    62228 CALAIS Cedex France
  • Bureau : B114
  • Téléphone : +33 3 21 46 55 83

40 publications

1. Anderson acceleration. Convergence analysis and applications to equilibrium chemistry (Awada R., Carrayrou J. and Rosier C.), In Applied Numerical Mathematics, 2024. [url] [doi][hal]
2. Mathematical Analysis of a Subsurface Flow Model (Al Nazer S., Bourel C. and Rosier C.), In SIAM Journal on Applied Mathematics, volume 84, 2024. [url] [doi]
3. Numerical control of a semilinear wave equation on an interval (Cavalcanti M., Cavalcanti V. D., Rosier C. and Rosier L.), Chapter in Advances in distributed parameter systems, Springer, Cham, volume 14, [2022] copyright 2022. [url] [doi][hal-lmpa]
4. Numerical control of the wave equation and Huygens' principle (Rosier C. and Rosier L.), In Math. Rep. (Bucur.), volume 24(74), 2022. [hal-lmpa]
5. Mathematical analysis of a Dupuit-Richards model (Al Nazer S., Rosier C. and Tsegmid M.), In Electron. J. Differential Equations, 2022. [hal-lmpa]
6. Well posedness of general cross-diffusion systems (Choquet C., Rosier C. and Rosier L.), In Journal of Differential Equations, volume 300, 2021. [url] [doi][hal-lmpa]
7. Convergence acceleration of iterative sequences for equilibrium chemistry computations (Al Nazer S., Jazar M. and Rosier C.), In Computational Geosciences, 2021. [url] [doi][hal-lmpa]
8. Parameters identification in a saltwater intrusion problem (Li J. and Rosier C.), In Acta Math. Sci. Ser. B (Engl. Ed.), volume 40, 2020. [url] [doi][hal-lmpa]
9. Modeling of shallow aquifers in interaction with overland water (Bourel C., Choquet C., Rosier C. and Tsegmid M.), In Appl. Math. Model., volume 81, 2020. [url] [doi][hal-lmpa]
10. A nonlinear optimization method applied to the hydraulic conductivity identification in unconfined aquifers (Mourad A. and Rosier C.), In J. Optim. Theory Appl., volume 183, 2019. [url] [doi]
11. A finite element method for a seawater intrusion problem in unconfined aquifers (Abudawia A., Mourad A., Rodrigues J. H. and Rosier C.), In Appl. Numer. Math., volume 127, 2018. [url] [doi]
12. Uniqueness for cross-diffusion systems issuing from seawater intrusion problems (Choquet C., Li J. and Rosier C.), In Electron. J. Differential Equations, 2017. [hal-lmpa]
13. General decay rate estimates and numerical analysis for a transmission problem with locally distributed nonlinear damping (Cavalcanti M. M., Corrêa W. J., Rosier C. and Dias Silva F. R.), In Comput. Math. Appl., volume 73, 2017. [url] [doi]
14. Mathematical analysis of a seawater intrusion model including storativity (Choquet C., Diédhiou M. M. and Rosier C.), In SIAM J. Math. Anal., volume 49, 2017. [url] [doi][hal]
15. Numerical analysis for the wave equation with locally nonlinear distributed damping (Domingos Cavalcanti V. N., Rodrigues J. H. and Rosier C.), In J. Comput. Appl. Math., volume 301, 2016. [url] [doi]
16. Derivation of a sharp-diffuse interfaces model for seawater intrusion in a free aquifer. Numerical simulations (Choquet C., Diédhiou M. M. and Rosier C.), In SIAM J. Appl. Math., volume 76, 2016. [url] [doi][hal-lmpa]
17. Numerical analysis for a seawater intrusion problem in a confined aquifer (Abudawia A. and Rosier C.), In Math. Comput. Simulation, volume 118, 2015. [url] [doi]
18. Mathematical analysis of a sharp-diffuse interfaces model for seawater intrusion (Choquet C., Diédhiou M. M. and Rosier C.), In J. Differential Equations, volume 259, 2015. [url] [doi][hal-lmpa]
19. Global existence for seawater intrusion models: comparison between sharp interface and sharp-diffuse interface approaches (Choquet C., Li J. and Rosier C.), In Electron. J. Differential Equations, 2015.
20. Numerical simulations for a seawater intrusion problem in a free aquifer (Marion P., Najib K. and Rosier C.), In Appl. Numer. Math., volume 75, 2014. [url] [doi]
21. Effective models for reactive flow under a dominant Péclet number and order one Damköhler number: numerical simulations (Choquet C. and Rosier C.), In Nonlinear Anal. Real World Appl., volume 15, 2014. [url] [doi]
22. On the global existence for a degenerate elliptic-parabolic seawater intrusion problem (Najib K. and Rosier C.), In Math. Comput. Simulation, volume 81, 2011. [url] [doi]
23. Smooth solutions for the motion of a ball in an incompressible perfect fluid (Rosier, Carole and Rosier, Lionel), In J. Funct. Anal., volume 256, 2009. [url] [doi][hal-lmpa]
24. Rigorous upscaling of the infinite adsorption rate reactive flow under dominant Peclet number through a pore (Mikelić, Andro and Rosier, Carole), In Ann. Univ. Ferrara Sez. VII Sci. Mat., volume 53, 2007. [url] [doi]
25. On the global existence of solutions for a non-local problem occurring in statistical mechanics (Rosier, Carole and Rosier, Lionel), In Nonlinear Anal., volume 60, 2005. [url] [doi][hal-lmpa]
26. Modeling solute transport through unsaturated porous media using homogenization. I (Mikelić, Andro and Rosier, Carole), In Comput. Appl. Math., volume 23, 2004. [url] [doi]
27. Global solutions for a problem modeling the dynamics of a system of self-gravitating Brownian particles (Rosier, Carole and Rosier, Lionel), Chapter in Nonlocal elliptic and parabolic problems, Polish Acad. Sci. Inst. Math., Warsaw, volume 66, 2004. [url] [doi][hal]
28. On the analogy between self-gravitating Brownian particles and bacterial populations (Chavanis, Pierre-Henri, Ribot, Magali, Rosier, Carole and Sire, Clément), Chapter in Nonlocal elliptic and parabolic problems, Polish Acad. Sci. Inst. Math., Warsaw, volume 66, 2004. [url] [doi][hal]
29. Finite speed propagation in the relaxation of vortex patches (Rosier, Carole and Rosier, Lionel), In Quart. Appl. Math., volume 61, 2003. [url] [doi]
30. Thermodynamics of self-gravitating systems (Chavanis, Pierre-Henri, Rosier, Carole and Sire, Clément), In Phys. Rev. E (3), volume 66, 2002. [url] [doi]
31. Problème de Cauchy pour une équation parabolique modélisant la relaxation des systèmes stellaires auto-gravitants (Rosier, Carole), In C. R. Acad. Sci. Paris Sér. I Math., volume 332, 2001. [url] [doi]
32. Well-posedness of a degenerate parabolic equation issuing from two-dimensional perfect fluid dynamics (Rosier, Carole and Rosier, Lionel), In Appl. Anal., volume 75, 2000. [url] [doi]
33. The modeling of small scales in two-dimensional turbulent flows: a statistical mechanics approach (Robert, Raoul and Rosier, Carole), In J. Statist. Phys., volume 86, 1997. [url] [doi]
34. Multi-dimensional Riemann problems for linear hyperbolic systems (Gilquin, Hervé, Laurens, Jérôme and Rosier, Carole), In RAIRO Modél. Math. Anal. Numér., volume 30, 1996. [url] [doi]
35. Spectral methods for $2$D Riemann problems (Ould Kaber, Sidi M. and Rosier, Carole), Chapter in , volume 116, 1994, ICOSAHOM'92 (Montpellier, 1992). [url] [doi]
36. Multi-dimensional Riemann problems for linear hyperbolic systems. II (Gilquin, Hervé, Laurens, Jérôme and Rosier, Carole), Chapter in Nonlinear hyperbolic problems: theoretical, applied, and computational aspects (Taormina, 1992), Friedr. Vieweg, Braunschweig, volume 43, 1993.
37. Multi-dimensional Riemann problems for linear hyperbolic systems. I (Gilquin, Hervé, Laurens, Jérôme and Rosier, Carole), Chapter in Nonlinear hyperbolic problems: theoretical, applied, and computational aspects (Taormina, 1992), Friedr. Vieweg, Braunschweig, volume 43, 1993.
38. A nonlinear Galerkin method for the Navier-Stokes equations (Jauberteau, F., Rosier, C. and Temam, R.), Chapter in Spectral and high order methods for partial differential equations (Como, 1989), North-Holland, Amsterdam, 1990.
39. A nonlinear Galerkin method for the Navier-Stokes equations (Jauberteau, F., Rosier, C. and Temam, R.), Chapter in , volume 80, 1990, Spectral and high order methods for partial differential equations (Como, 1989). [url] [doi]
40. The nonlinear Galerkin method in computational fluid dynamics (Jauberteau, F., Rosier, C. and Temam, R.), In Appl. Numer. Math., volume 6, 1990. [url] [doi]