This paper is addressed to a study of the controllability for a one-dimensional wave equation
in domains with moving boundary. This equation characterizes the motion of a string with a …

Let α:[0,∞)→(0,∞) be a twice continuous differentiable function which satisfies that α (0)= 1,
α is monotone and 0< c1≤ α (t)≤ c2< 1 for some constants c1, c2. The exact controllability …

This paper is devoted to the study of the exact controllability for a one-dimensional wave
equation in domains with moving boundary. This equation characterizes the motion of a …

This paper is concerned with the exact boundary controllability for a degenerate and
singular wave equation in a bounded interval with a moving endpoint. By the multiplier …

In this article we study the exact controllability of a one-dimensional wave equation with
mixed boundary conditions in a non-cylindrical domain. The fixed endpoint has a Dirichlet …

This paper addresses the study of the controllability for a one-dimensional wave equation in
domains with moving boundary. This equation characterizes the motion of a string with a …

This article focuses on the exact null controllability of a one‐dimensional wave equation in
noncylindrical domains. Both the fixed endpoint and the moving endpoint are Neumann …

In this paper, by applying the Hilbert Uniqueness Method in a non-cylindrical domain, we
prove the exact null controllability of one wave equation with a moving boundary. The …

In this paper, exact null controllability of one-dimensional wave equations in non-cylindrical
domains was discussed. It is different from past papers, as we consider boundary conditions …

This paper addresses the study of the hierarchical control for the one-dimensional wave
equation in intervals with a moving boundary. This equation models the motion of a string …