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LOUIS TEBOU
LOUIS TEBOU
Professor (Full)- Mathematics, Florida International University
Dirección de correo verificada de fiu.edu
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Uniform exponential long time decay for the space semi-discretization of a locally damped wave equation via an artificial numerical viscosity
LRT Tébou, E Zuazua
Numerische Mathematik 95, 563-598, 2003
1382003
Uniform boundary stabilization of the finite difference space discretization of the 1−d wave equation
LT Tebou, E Zuazua
Advances in Computational Mathematics 26, 337-365, 2007
1232007
Stabilization of the wave equation with localized nonlinear damping
LRT Tébou
Journal of differential equations 145 (2), 502-524, 1998
1011998
A constructive method for the stabilization of the wave equation with localized Kelvin–Voigt damping
L Tebou
Comptes Rendus. Mathématique 350 (11-12), 603-608, 2012
412012
Well-posedness and energy decay estimates for the damped wave equation with lr localizing coefficient
LR Tcheugoué Tébou, LR Tcheugoué Tébou
Communications in partial differential equations 23 (9-10), 1839-1855, 1998
371998
Energy decay estimates for some weakly coupled Euler-Bernoulli and wave equations with indirect damping mechanisms
L Tebou
Math. Control Relat. Fields 2 (1), 45-60, 2012
342012
Well-posedness and stability of a hinged plate equation with a localized nonlinear structural damping
L Tebou
Nonlinear Analysis: Theory, Methods & Applications 71 (12), e2288-e2297, 2009
302009
Stabilization of some elastodynamic systems with localized Kelvin-Voigt damping
L Tebou
Discrete and continuous dynamical systems 36 (12), 7117-7136, 2016
282016
Some results on the controllability of coupled semilinear wave equations: the desensitizing control case
L Tebou
SIAM journal on control and optimization 49 (3), 1221-1238, 2011
282011
Stabilization of the wave equation with localized compensating frictional and Kelvin-Voigt dissipating mechanisms
MM Cavalcanti, VN Domingos Cavalcanti, L Tebou
Texas State University, Department of Mathematics, 2017
242017
Stabilization of some coupled hyperbolic/parabolic equations
L Tebou
Discrete Contin. Dyn. Syst. Ser. B 14, 1601-1620, 2010
242010
A Gevrey class semigroup for a thermoelastic plate model with a fractional Laplacian: Between the Euler-Bernoulli and Kirchhoff models.
V Keyantuo, L Tebou, M Warma
Discrete & Continuous Dynamical Systems: Series A 40 (5), 2020
232020
Locally distributed desensitizing controls for the wave equation
L Tebou
Comptes Rendus. Mathématique 346 (7-8), 407-412, 2008
212008
On the decay estimates for the wave equation with a local degenerate or nondegenerate dissipation
LRT Tébou
Portugal. Math 55 (3), 293-306, 1998
211998
Equivalence between observability and stabilization for a class of second order semilinear evolution
LT Tebou
Conference Publications 2009 (Special), 744-752, 2009
202009
A Carleman estimates based approach for the stabilization of some locally damped semilinear hyperbolic equations
L Tebou
ESAIM: Control, Optimisation and Calculus of Variations 14 (3), 561-574, 2008
202008
Carleman inequalities for wave equations with oscillatory boundary conditions and application
CG Gal, L Tebou
SIAM Journal on Control and Optimization 55 (1), 324-364, 2017
162017
Regularity and stability for a plate model involving fractional rotational forces and damping
L Tebou
Zeitschrift für angewandte Mathematik und Physik 72 (4), 158, 2021
152021
A localized nonstandard stabilizer for the Timoshenko beam
L Tebou
Comptes Rendus Mathematique 353 (3), 247-253, 2015
152015
Simultaneous observability and stabilization of some uncoupled wave equations
L Tebou
Comptes Rendus Mathematique 350 (1-2), 57-62, 2012
152012
El sistema no puede realizar la operación en estos momentos. Inténtalo de nuevo más tarde.
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