Bienvenue sur la page de Olivier Goubet
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33, rue Saint Leu 80039 Amiens CEDEX 1, France Telephone (+33) (0) 3 22 82 78 26 e-mail : Olivier.Goubet@u-picardie.fr |
PUBLICATIONS
Discrete
Schrödinger equations ansd dissipative dynamical systems, with
M. Abounouh,
H. Al Moatassime, JP. Chehab and S. Dumont, accepté à
Comm. in Pure and Applied Analysis.
A
stochastic matrix model to understand the local population dynamics of
an alien tree species with
a complex life-history cycle, with E. Sebert-Cuvillier, F.
Paccaut, O. Chabrerie, P. Engels et G. Decocq, Ecological
Modelling, 201, pp 127-143, 2007.
Large time behavior of
solutions to a dissipative Boussinesq System, with M.
Abounouh and A. Atlas, accepté à
Adv. in Diff. Eq.
Two remarks
on solutions of Gross-Pitaevskii equations on Zhidkov spaces, accepté
à Monatshefte fur Mathematik.
Back to the Keller-Osserman
condition for boundary blow-up solutions, with S. Dumont, L.
Dupaigne and V. Radulescu,
accepté à Advances in Nonlinear Studies
On
the dual Petrov-Galerkin
formulation of the KdV
equation in a finite interval, with J. Shen,
Advances in Differential equations, vol 12, 2, pp 221-239, 2007.
Long-Time Asymptotic Behavior of
Dissipative Boussinesq System, with M. Chen, accepté
à
Discrete and Continuous Dynamical Systems.
Mesh-free
methods and boundary
conditions, with S. Dumont, T. Ha-Duong et P. Villon,
International Journal for Numerical Methods in
Engineering, n 7, pp 989-1011, 2006.
Ondes hydrodynamiques amorties,
Annals Univ. Craoiva, Ser. Math and Comp. Sciences, vol 32,
pp 16-25, 2005.
Regularity of the attractor for KP1-Burgers equation: the
periodic
case, with M. Abounouh, Comm.
on Pure and Applied analysis, vol 3, n 2, pp 237-252, 2004.
Regularity of the attractor for a coupled
Klein-Gordon-Schrodinger
system, with M. Abounouh et A. Hakim,
Differential and Integral Equations, 16 no. 5, 573--581, 2003
Asymptotic smoothing and the global attractor for a weakly damped
kdv equation on the real line, with R. Rosa,
Journal of Differential Equations, vol 165, 1, pp 25-53, 2002.
Asymptotic smoothing effect for a weakly damped forced
Korteweg-de
Vries equations,
Discrete and Continuous Dynamical Systems, vol 6, 3, pp 625-644, 2000.
Asymptotic smoothing effect for a weakly damped nonlinear
Schr\odinger
equation on the two-dimensional torus,
Journal of Differential Equations, vol 161, 1, pp 96-122, 2000
Attractor for a weakly damped nonlinear Schr\odinger equation on
a two-dimensional thin domain, with M. Abounouh
Differential and Integral Eq., vol 1-3, 311-340, 2000.
Displacement problem for time discretization and evolution
equation
related to minimal surfaces and plasticity:
existence, uniqueness and regularity , with T.Astruc and
F. Demengel
Differential and Integral Eq., n 5, pp661-690, 1999.
Regularity of the attractor for a weakly damped nonlinear
Schr\"odinger
equation in IR^2
Advances in Differential Equations, vol 3, 337-360, 1998.
Attractor for dissipative Zakharov system, with I. Moise
Nonlinear Analysis: Theory , Methods and Applications, vol 31,
n 7, pp 823-847, 1998.
Approximate inertial manifolds for a weakly damped nonlinear \par
Schr\"odinger equation,
Discrete and Continuous Dynamical Systems, vol 3, n 4, 503-530, 1997.
Regularity of the attractor for a weakly damped nonlinear
Schr\"odinger
equation,
Applicable Analysis, vol 60, 99-119, 1996.
Behavior of the small finite element structures for Navier-Stokes
equations,
Math. Model. and Methods in Applied Sciences, vol 6, 1, 1-32,
1996.
A relation between the pressure gradient and the flux for general
channel flow problems,
Applied Math and Optimization, vol 34, 361-365, 1996.
Study of the Uzawa operator for the channel flow problem,
Applicable Analysis, vol 55, 235-258, 1994.
Finite element multilevel approximation of a function and
applications,
Numer. Funct. Analysis and Appli., vol 15, pp
279-299,
1994.
Separation of the variables into the Stokes problem. Applications
to its finite element multilevel approximation,
Model. Math. et Anal. Num., vol 28, n 3, pp 243-266, 1994.
Nonlinear Galerkin methods using almost-orthogonal finite element
bases,
Nonlinear Analysis: Theory , Methods and Applications, vol 20,
n 3, pp 223-247, 1993.
Construction of approximate inertial manifolds using wavelets,
SIAM J. Math. Analysis, vol 23, n 6, pp 1455-1481, 1992.
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