collaborators

5 papers

math.OC2026

Exponential stability of abstract boundary-coupled positive systems

Yassine El Gantouh, Mahyar Mahinzaeim

In this paper, we study the well-posedness and exponential stability of a class of abstract boundary-coupled positive systems. Within a general semigroup framework, we establish we…

math.OC2026

A Spectral-based ISS small-gain theorem for boundary control systems with infinite couplings

Yassine El Gantouh, Jun Zheng, Guchuan Zhu +1

We study the input-to-state stability (ISS) of boundary control systems allowing for infinitely many boundary couplings. Using semigroup perturbation theory and the theory of posit…

math.OC2026

Admissibility of control operators for positive semigroups and robustness of input-to-state stability

Yassine El Gantouh, Yang Liu, Jianquan Lu +1

In this paper, we investigate well-posedness and stability properties of distributed parameter systems, with particular emphasis on linear positive control systems. We establish a…

math.OC2026

Well-posedness of boundary control systems and application to ISS for coupled heat equations with boundary disturbances and delays

Yassine El Gantouh, Jun Zheng, Guchuan Zhu

This paper studies the existence of solutions and, in particular, the well-posedness of a class of boundary control systems. Our main result provides explicit and verifiable condit…

math.OC2025

Well-posedness and stability of boundary delay equations

Yassine El Gantouh, Yang Liu

In this paper, we introduce the notion of boundary delay equations, establishing a unified framework for analyzing linear time-invariant systems with pure time-delayed boundary con…