AbstractIn this work, we prove that the exact controllability of linear autonomous systems are conserved with “small” Desch–Schappacher perturbations arising, e.g., from the perturbations of dynamic operator's domain. Our results are illustrated by an application to controlled systems with dynamic and boundary perturbations
AbstractThe theory of robust controllers is extended to the case where we have boundary and/or distr...
AbstractIf an infinite-dimensional linear system is strongly controllable (i.e., every state can be ...
AbstractThis paper deals with the approximate controllability for the semilinear retarded control sy...
AbstractIn this work, we prove that the exact controllability of linear autonomous systems are conse...
AbstractWe analyse the action of perturbations on controllable distributed parameter systems. We sho...
AbstractIn this paper we consider linear systems which are stable and examine the robustness of this...
AbstractIn this paper we prove that the controllability for evolution equations in Banach spaces is ...
AbstractA criterion of exact controllability using the resolvent of the state space operator is give...
AbstractWe characterize the approximate controllability of first-order and second-order linear abstr...
AbstractNew phenomena arising when a linear dynamical system is defined on an infinite dimensional B...
International audienceA criterion of exact controllabilty using the resolvent of the state space ope...
The paper deals with the exact controllability of a semilinear system in a separable Hilbert space. ...
AbstractMethods of the theory of nonautonomous differential equations are used to study the extent t...
AbstractThe stabilization problem of systems with a skew-adjoint operator in a Hilbert space is cons...
This paper studies controllability of systems of the form ${{dw} / {dt}} = \mathcal {A}w + p(t)\math...
AbstractThe theory of robust controllers is extended to the case where we have boundary and/or distr...
AbstractIf an infinite-dimensional linear system is strongly controllable (i.e., every state can be ...
AbstractThis paper deals with the approximate controllability for the semilinear retarded control sy...
AbstractIn this work, we prove that the exact controllability of linear autonomous systems are conse...
AbstractWe analyse the action of perturbations on controllable distributed parameter systems. We sho...
AbstractIn this paper we consider linear systems which are stable and examine the robustness of this...
AbstractIn this paper we prove that the controllability for evolution equations in Banach spaces is ...
AbstractA criterion of exact controllability using the resolvent of the state space operator is give...
AbstractWe characterize the approximate controllability of first-order and second-order linear abstr...
AbstractNew phenomena arising when a linear dynamical system is defined on an infinite dimensional B...
International audienceA criterion of exact controllabilty using the resolvent of the state space ope...
The paper deals with the exact controllability of a semilinear system in a separable Hilbert space. ...
AbstractMethods of the theory of nonautonomous differential equations are used to study the extent t...
AbstractThe stabilization problem of systems with a skew-adjoint operator in a Hilbert space is cons...
This paper studies controllability of systems of the form ${{dw} / {dt}} = \mathcal {A}w + p(t)\math...
AbstractThe theory of robust controllers is extended to the case where we have boundary and/or distr...
AbstractIf an infinite-dimensional linear system is strongly controllable (i.e., every state can be ...
AbstractThis paper deals with the approximate controllability for the semilinear retarded control sy...