Mathématiques Appliquées de Bordeaux

Publications dans des revues à comité de lecture

P. Fabrie, C. G, Exponential attractors for partially dissipative reaction systems, Asymtotic Analysis, n. 12, p329-354, 1996.

P. Fabrie, C.G, Exponential attractors for the slightly compressible 2D-Navier- Stokes, Discrete and Continuous Dynamical Systems, vol. 2, n. 3, p315-348, 1996.

C. G, Existence et continuité d'attracteurs exponentiels pour une équation hyperbolique amortie, C. R. Acad. Sci. Paris, t. 326, Série I, p. 169-172, 1998.

C. G, Existence and continuity of uniform exponential attractors of singularly perturbed Hodgkin-Huxley system, J. Differential Equations 144 (1998), no. 1, 99--169.

C. G, M. Hnid, A. Miranville, Exponential attractors for nonautonomous partially dissipative equations, Differential Integral Equations, Vol 12 (1999), no.1, 1--22.

P.Fabrie, C. G, A. Miranville, Uniform inertial sets for damped wave equations, Disc. and Cont. Dyn. Sys., Vol 6 (2000), no. 2, 393--418. article poscript

C. G, A singular perturbation problem in a system of nonlinear Schrodinger equation occuring in Langmuir turbulence, M2AN, Vol. 34 (2000), no. 1, 109--125. article poscript

P. Fabrie, C. G, The slightly compressible Navier-Stokes equations revisited, Non Linear Analysis TMA, Vol 46 (2001), n. 8, 1165--1195. article poscript

T. Colin, C. G., H. Kaper, Waves in ferromagnetic media, C.P.D.E, vol. 27 (2002), no. 7-8, 1625--1658. article poscript

P.Fabrie, C. G, A. Miranville, S. Zelik, Uniform exponential attractors for a singularly perturbed damped wave equation,.DCDS, vol. 10 (2004), no. 1-2, 211-238.article dvi

        Galusinski, Cédric; Zelik, Serguei, Uniform Gevrey regularity for the attractor of a damped wave equation. Dynamical systems and differential equations (Wilmington, NC, 2002). Discrete Contin. Dyn. Syst. 2003, suppl., 305--312. article dvi

         Belaouar, R.; Colin, T.; Gallice, G.; Galusinski, C., Amortissement     Landau en physique des plasmas. Séminaire: Équations aux Dérivées Partielles. 2003--2004, Exp. No. II, 12 pp., Sémin. Équ. Dériv. Partielles, École Polytech., Palaiseau, 2004 article dvi

       Galusinski, Cédric; Saad, Mazen, On a degenerate parabolic system for compressible, immiscible, two-phase flows in porous media. Adv. Differential Equations 9 (2004), no. 11-12, 1235--1278. article dvi

        R. Belaouar, T. Colin, G. Gallice, C. Galusinski, Theoretical and numerical study of a quasi-linear Zakharov system describing Landau damping, M2AN Vol 40, N. 6. (2006), pp. 961-990.

        C. Galusinski, M. Saad, A nonlinear degenerate system modelling water-gas flows in porous media, DCDS B Vol. 9, N. 2 (2008) pp 281– 308.

        C. Galusinski, M.Saad, Two compressible immiscible fluids in porous media, J. Differential Equations, 244 (2008), pp. 1741–1783.

        C. Galusinski, Paul Vigneaux, Level-set method and stability condition for curvature driven flows. C. R. Math. Acad. Sci. Paris 344 (2007), no. 11, 703–708.

        C. Galusinski, Paul Vigneaux, On stability condition for bifluid flows with surface tension: application to microfluidics, accepté et à paraître à J. Comp. Phys. (2008).

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