activity
20152025
most citedThe cost of approximate controllability of heat equation with dynamical boundary conditions

23 citations · 48 across the 10 of their papers we have counts for

collaborators

12 papers

math.OC2025

Controllability of finite-dimensional linear fractional systems under uncertain parameters

Idriss Boutaayamou, Fouad Et-Tahri, Lahcen Maniar

This paper investigates the controllability of finite-dimensional linear fractional systems involving an uncertain parameter. We establish new results on the simultaneous and avera…

math.OC2025

Control of the Fisher-Stefan system

Idriss Boutaayamou, Fouad Et-tahri, Lahcen Maniar +1

This paper addresses the exact controllability of trajectories in the one-dimensional Fisher-Stefan problem--a reaction-diffusion equation that models the spatial propagation of bi…

math.OC2024

On uniform null controllability of transport-diffusion equations with vanishing viscosity limit

Fouad Et-Tahri, Jon Asier Bárcena-Petisco, Idriss Boutaayamou +1

This paper aims to address an interesting open problem, posed in the paper "Singular Optimal Control for a Transport-Diffusion Equation" of Sergio Guerrero and Gilles Lebeau in 200…

math.OC2024

Insensitizing controls of a volume-surface reaction-diffusion equation with dynamic boundary conditions

Idriss Boutaayamoua, Fouad Et-tahri, Lahcen Maniar

This paper deals with the insensitizing controllability property of the quasilinear parabolic equation with dynamic boundary conditions. This problem can be reformulated as a null…

math.OC2024

Null controllability of an ODE-heat system with coupled boundary and internal terms

Idriss Boutaayamou, Fouad Et-tahri, Lahcen Maniar

This paper is devoted to the theoretical and numerical analysis of the null controllability of a coupled ODE-heat system internally and at the boundary with Neumann boundary contro…

math.OC2023

On uniform null-controllability of tangential transport-diffusion equations with vanishing viscosity limit

Fouad Et-tahri, Jon Asier Barcena-Petisco, Idriss Boutaayamou +1

This paper aims to address an interesting open problem posed in the paper ''Singular Optimal Control for a Transport-Diffusion Equation'' of Sergio Guerrero and Gilles Lebeau in 20…

math.OC2021★ 15 cited

Stackelberg-Nash null controllability of heat equation with general dynamic boundary conditions

Idriss Boutaayamou, Lahcen Maniar, Omar Oukdach

This paper deals with the hierarchical control of the anisotropic heat equation with dynamic boundary conditions and drift terms. We use the Stackelberg-Nash strategy with one lead…

math.AP2021

Boundary controllability for a degenerate wave equation in non divergence form with drift

Idriss Boutaayamou, Genni Fragnelli, Dimitri Mugnai

We consider a degenerate wave equation with drift in presence of a leading operator which is not in divergence form. We provide some conditions for the boundary controllability of…

math.AP2020★ 23 cited

The cost of approximate controllability of heat equation with dynamical boundary conditions

I. Boutaayamou, S. E. Chorfi, L. Maniar +1

We consider the heat equation with dynamic bounary conditions involving gradient terms in a bounded domain. In this paper we study the cost of approximate controllability for this…

math.AP2019

Controllability for a degenerate cascade system

Idriss Boutaayamou, Genni Fragnelli

In this paper we consider a cascade system in non divergence form which models the interaction between two different species, the first one can be seen as a predator and the other…

math.AP2017★ 10 cited

Null controllability of a population dynamics with interior degeneracy

Idriss Boutaayamou, Younes Echarroudi

In this paper, we deal with the null controllability of a population dynamics model with an interior degenerate diffusion. To this end, we proved first a new Carleman estimate for…

math.AP2015

Carleman estimates for parabolic equations with interior degeneracy and Neumann boundary conditions

Idriss Boutaayamou, Genni Fragnelli, Lahcen Maniar

We consider a parabolic problem with degeneracy in the interior of the spatial domain and Neumann boundary conditions. In particular, we will focus on the well-posedness of the pro…