activity
20222026
most citedStability of optimal shapes and convergence of thresholding algorithms in linear and spectral optimal control problems

1 citations · 1 across the 10 of their papers we have counts for

collaborators

11 papers

math.AP2026

Shape optimisation of the first solenoidal Maxwell eigenvalue

Antoine Henrot, Idriss Mazari-Fouquer, Yannick Privat +1

We study the minimisation of the first solenoidal Maxwell eigenvalue in perfectly conducting cavities through the scale-invariant functional $J_{\mathrm{Per…

math.AP2026

Unstable free boundary problems in optimal control theory: existence and regularity

Lorenzo Ferreri, Idriss Mazari-Fouquer, Raphaël Prunier

We establish the first general regularity result for constrained optimal control problems arising naturally in mathematical physics and mathematical biology. Namely, we prove that…

math.AP2025

Optimisation of space-time periodic eigenvalues

Beniamin Bogosel, Idriss Mazari-Fouquer, Grégoire Nadin

The goal of this paper is to provide a qualitative analysis of the optimisation of space-time periodic principal eigenvalues. Namely, considering a fixed time horizon and the $…

math.AP2024

Another look at qualitative properties of eigenvalues using effective Hamiltonians

Idriss Mazari-Fouquer

The goal of this paper is to review several qualitative properties of well-known eigenvalue problems using a different perspective based on the theory of effective Hamiltonians, wo…

math.AP2024

Mean-field games for harvesting problems: Uniqueness, long-time behaviour and weak KAM theory

Ziad Kobeissi, Idriss Mazari-Fouquer, Domènec Ruiz-Balet

The goal of this paper is to study a Mean Field Game (MFG) system stemming from the harvesting of resources. Modelling the latter through a reaction-diffusion equation and the harv…

math.AP2024

Large-time optimal observation domain for linear parabolic systems

Idriss Mazari-Fouquer, Yannick Privat, Emmanuel Trélat

Given a well-posed linear evolution system settled on a domain of , an observation subset and a time horizon , the observability constant is define…