PUBLISHED
[1] Araruna D., Braz e Silva P., Zuazua E., Asymptotics and stabilization for dynamic models of nonlinear beams, Proceedings of the Estonian Academy of Sciences, 2010, 59, 2, 150-155.
[2] Araruna D., Braz e Silva P., Zuazua E., Asymptotic limits and stabilization for the 1D nonlinear Mindlin-Timoshenko system, J. Systems Science and Complexity, 23 (3) (2010), 414-430.
[3] Ersoy M.,Ngom T., Sy M., Compressible primitive equations: formal derivation and stability of weak solutions, Nonlinearity, 24(1), pp 79-96, 2011.
[4] Ervedoza S., Zuazua E., A systematic method for building smooth controls for smooth data, Discrete adn Continuous Dynamical Systems, special issue in honor of D. L. Russell, 14 (4) (2010), 1375-1401.
[5] Marica A., Zuazua E., Localized solutions for the finite difference semi-discretization of the wave equation, PICOF'10 Proceedings.
[6] Marica A., Zuazua E., Localized solutions for the finite difference semi-discretization of the wave equation, C.R. Acad. Sci. Paris, Ser. I 348 (2010) 647-652.
[7] Marica A., Zuazua E., Localized solutions and filtering mechanisms for the discontinuous Galerkin semi-discretizations of the 1-d wave equation, C.R. Acad. Sci. Paris, Ser. I 348 (2010) 1087-1092.
[8] Krejcirik D., Zuazua E., The asymptotic behaviour of the heat equation in a twisted Dirichlet-Neumann waveguide, J.Differential Equations 250 (2011) 2334-2346.
[9] Marica A., Zuazua E., High frequency wave packets for the Schrodinger equation and its numerical approximations, C. R. Acad. Sci., Paris, Ser. I 349 (2011) 105-110.
[10] Zuazua E., Switching control, J. Eur. Math. Soc. 13, 85–117.
[11] Bourdarias C., Ersoy M., Gerbi S., A kinetic scheme for transient mixed flows in non uniform closed pipes: a global manner to upwind all the source term, Journal of Scientific Computing, Springer Netherlands, 1-16, 2011.
[12] Farago I., Korotov S., Szabo T., On continuous and discrete maximum principles for elliptic problems with the third boundary condition.
[13] Korotov S., Krizek M., Local nonobtuse tetrahedral refinements around an edge.
[14] Micu S., Zuazua E., Regularity issues for the null-controllability of the linear 1-d heat equation, Systems and Control Letters, 60 (2011) 406-413.
[15] M. Ersoy, T.Ngom, M.Sy, Compressible primitive equations: formal derivation and stability of weak solutions, Nonlinearity, 24(1), pp 79-96, 2011.
[17] Hannukainen A., Korotov S., Krizek M., The maximum angle condition is not necessary for convergence of the finite element method, Numerische Mathematik.
[18] Bueno-Orovio A., Castro C., Palacios F., Zuazua E., Continuous adjoint approach for the Spalart-Allmaras model in aerodynamic optimization, AIAA Journal.
[19] Casado-Díaz J., Castro C., Luna-Laynez M., Zuazua E., Numerical approximation of a one-dimensional elliptic optimal design problem, SIAM J. Multiscale Analysis.
[20] Ervedoza S., Zuazua E., Sharp observability estimates for heat equations, Archive for Rational Mechanics and Analysis.
[21] Ervedoza S., Zuazua E., The Wave Equation: Control and Numerics, "Control of Partial Differential Equations", P. M. Cannarsa and J. M. Coron, eds., "Lecture Notes in Mathematics", CIME Subseries, Springer Verlag.
[23] Arrieta J.M., López-Fernández M., Zuazua E., Approximating travelling waves by equilibria of non local equations.
[24] Ignat L., Zuazua E., Convergence rates for dispersive approximation schemes of Nonlinear Schrödinger equations.
[25] Marica A., Zuazua E., On the quadratic finite element approximation of 1-d waves: propagation, observation and control.
[26] Porreta A., Zuazua E., Null controllability of viscous Hamilton-Jacobi equations.
[27] Puel J-P., A regularity property for Schrödinger equations on bounded domains
[1] Landajuela M., Burgers Equation. Internship at BCAM, Summer 2011
