International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of nonlinear infinite-dimensional switching systems. Our results characterize uniform exponential stability with respect to the switching law through the existence of both coercive and non-coercive Lyapunov functionals. The starting point for our arguments is a generalization of the well-known Datko lemma to the case of nonlinear infinite-dimensional switching systems
By means of examples, we study stability of infinite-dimensional linear and nonlinear systems. First...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
In this paper we deal with infinite-dimensional nonlinear forward complete dynamical systems which a...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
We present a stability analysis framework for the general class of discrete-time linear switching sy...
Abstract — The main contribution of this paper is a converse Lyapunov theorem derived for a class of...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
By means of examples, we study stability of infinite-dimensional linear and nonlinear systems. First...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper, we provide two converse Lyapunov theorems in the framework of n...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
In this paper we deal with infinite-dimensional nonlinear forward complete dynamical systems which a...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
International audienceIn this paper we deal with infinite-dimensional nonlinear forward complete dyn...
We present a stability analysis framework for the general class of discrete-time linear switching sy...
Abstract — The main contribution of this paper is a converse Lyapunov theorem derived for a class of...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
By means of examples, we study stability of infinite-dimensional linear and nonlinear systems. First...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...
This paper presents an alternative approach for obtaining a converse Lyapunov theorem for discrete-t...