E
Enrique Zuazua
Researcher at University of Erlangen-Nuremberg
Publications - 442
Citations - 14428
Enrique Zuazua is an academic researcher from University of Erlangen-Nuremberg. The author has contributed to research in topics: Controllability & Observability. The author has an hindex of 60, co-authored 421 publications receiving 12785 citations. Previous affiliations of Enrique Zuazua include Pierre-and-Marie-Curie University & Rice University.
Papers
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Journal ArticleDOI
Exponential decay for the semilinear wave equation with locally distributed damping
TL;DR: In this article, the exponential decay for the Semilinear Wave Equation with Locally Distributed Damping is investigated. But the decomposition is not considered in this paper, as it is in this article.
Journal ArticleDOI
Null and approximate controllability for weakly blowing up semilinear heat equations
TL;DR: In this paper, it was shown that the system is controllable at any time provided a globally defined and bounded trajectory exists and the nonlinear term f(y) is such that |f(s)| grows slower than |s|log3/2(1+|s|) as | s|→∞.
Journal Article
A direct method for the boundary stabilization of the wave equation
Vilmos Komornik,Enrique Zuazua +1 more
TL;DR: In this article, the boundary stabilizability of the solutions of the wave equation y''−Δy=0 in a bounded domain Ω⊂R n with smooth boundary Γ, subject to mixed boundary conditions y=0 on Γ 1 and δy/δv=F(x,y'), was studied.
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Propagation, Observation, and Control of Waves Approximated by Finite Difference Methods
TL;DR: This paper surveys several topics related to the observation and control of wave propagation phenomena modeled by finite difference methods, focusing on the property of observability, corresponding to the question of whether the total energy of solutions can be estimated from partial measurements on a subregion of the domain or boundary.
Book ChapterDOI
Controllability and Observability of Partial Differential Equations: Some Results and Open Problems
TL;DR: In this article, the authors present some of the recent progresses done on the problem of controllability of partial differential equations (PDE), which concerns the possibility of recovering full estimates on the solutions of the uncontrolled adjoint system in terms of partial measurements done on a control region.