28 citations · 129 across the 26 of their papers we have counts for
8 papers · 1 filter
Averaged Controllability of Time-Fractional Schrödinger Equations with Random Quantum Diffusivity
Jon Asier Bárcena-Petisco, Salah-Eddine Chorfi, Fouad Et-tahri +1
This paper addresses the problem of averaged controllability for the time-fractional Schrodinger equation, where the quantum diffusivity parameter is a random variable with a gener…
Controllability and Inverse Problems for Hyperbolic and Dispersive Equations with Dynamic Boundary Conditions
S. E. Chorfi, L. Maniar, R. Morales
This review examines classical and recent results on controllability and inverse problems for hyperbolic and dispersive equations with dynamic boundary conditions. We aim to illust…
Controllability and Inverse Problems for Parabolic Systems with Dynamic Boundary Conditions
S. E. Chorfi, L. Maniar
This review surveys previous and recent results on null controllability and inverse problems for parabolic systems with dynamic boundary conditions. We aim to demonstrate how class…
Boundary null controllability of the heat equation with Wentzell boundary condition and Dirichlet control
S. E. Chorfi, M. I. Ismailov, L. Maniar +1
We consider the linear heat equation with a Wentzell-type boundary condition and a Dirichlet control. Such a boundary condition can be reformulated as one of dynamic type. First, w…
Numerical impulse controllability for parabolic equations by a penalized HUM approach
S. E. Chorfi, G. El Guermai, L. Maniar +1
This work presents a comparative study to numerically compute impulse approximate controls for parabolic equations with various boundary conditions. Theoretical controllability res…
Finite-time stabilization and impulse control of heat equation with dynamic boundary conditions
Salah-Eddine Chorfi, Ghita El Guermai, Lahcen Maniar +1
In this paper, we study the impulse controllability of a multi-dimensional heat equation with dynamic boundary conditions in a bounded smooth domain. Using a recent approach based…
Logarithmic convexity and impulsive controllability for the 1-D heat equation with dynamic boundary conditions
S. E. Chorfi, G. El Guermai, L. Maniar +1
In this paper, we prove a logarithmic convexity that reflects an observability estimate at a single point of time for 1-D heat equation with dynamic boundary conditions. Consequent…
Impulse null approximate controllability for heat equation with dynamic boundary conditions
S. E. Chorfi, G. El Guermai, L. Maniar +1
The main purpose of this article is to prove a logarithmic convexity estimate for the solution of a linear heat equation subject to dynamic boundary conditions in a bounded convex…