Abstract. We consider the exact controllability problem by boundary action of hyperbolic systems of networks of Euler-Bernoulli beams. Using the multiplier method and Ingham’s inequality, we give sucient conditions insuring the exact controllability for all time. These conditions are related to the spectral behaviour of the associated operator and are suciently concrete in order to be able to check them on particular networks as illustrated on simple examples. Resume. Nous considerons le probleme de la contrôlabilite exacte par contrôle frontiere du systeme hyperbolique des poutres d’Euler-Bernoulli sur des reseaux. Utilisant la methode des multiplicateurs et les inegalites d’Ingham, nous donnons des conditions susantes qui assurent la co...
AbstractWe consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls...
In this work, we consider networks of so-called geometrically exact beams, namely, shearable beams t...
We consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls g1 and ...
We consider the exact controllability problem by boundary action of hyperbolic systems of networks o...
We consider the exact controllability problem by boundary action of hyperbolic sys-tems of a chain o...
AbstractThe aim is to study the boundary controllability of a system modeling the vibrations of a ne...
This paper deals with the controllability of linear one-dimensional hyperbolic systems. Reformulatin...
We investigate a method with which one can deduce controllability results from smoothing properties....
The Rayleigh beam is a perturbation of the Bernoulli-Euler beam. We establish convergence of the sol...
This paper is concerned with domain decomposition in exact controllability of a class of linear seco...
We consider planar networks of Euler-Bernoulli beams subject to Neumann-type boundary controls at si...
This book provides a comprehensive overview of the exact boundary controllability of nodal profile, ...
Abstract: A complex network of Euler-Bernoulli beams is studied in this paper. As for this network, ...
This paper considers the Euler-Bernoulli problem with boundary controls g1, g2 in the Dirichlet and ...
The aim of this work is to study the numerical implementation of the Hilbert Uniqueness Method for t...
AbstractWe consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls...
In this work, we consider networks of so-called geometrically exact beams, namely, shearable beams t...
We consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls g1 and ...
We consider the exact controllability problem by boundary action of hyperbolic systems of networks o...
We consider the exact controllability problem by boundary action of hyperbolic sys-tems of a chain o...
AbstractThe aim is to study the boundary controllability of a system modeling the vibrations of a ne...
This paper deals with the controllability of linear one-dimensional hyperbolic systems. Reformulatin...
We investigate a method with which one can deduce controllability results from smoothing properties....
The Rayleigh beam is a perturbation of the Bernoulli-Euler beam. We establish convergence of the sol...
This paper is concerned with domain decomposition in exact controllability of a class of linear seco...
We consider planar networks of Euler-Bernoulli beams subject to Neumann-type boundary controls at si...
This book provides a comprehensive overview of the exact boundary controllability of nodal profile, ...
Abstract: A complex network of Euler-Bernoulli beams is studied in this paper. As for this network, ...
This paper considers the Euler-Bernoulli problem with boundary controls g1, g2 in the Dirichlet and ...
The aim of this work is to study the numerical implementation of the Hilbert Uniqueness Method for t...
AbstractWe consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls...
In this work, we consider networks of so-called geometrically exact beams, namely, shearable beams t...
We consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls g1 and ...