On reachable states of a class of distributed parameter systems with control constraints. - Mohamed Elarbi Achhab (ECC, 1999)

Time optimal steering for a mobile robot along a given path. - M. A. Benayad; Guy Campion; Vincent Wertz; Mohamed E. Achhab (ECC, 1999)

Feedback stabilization of a class of distributed parameter systems with control constraints. - Mohamed Elarbi Achhab; Mohamed Laabissi (Syst. Control. Lett., 2002)

Positivity and Invariance Properties of Nonisothermal Tubular Reactor Nonlinear Models. - Mohamed Laabissi; Mohamed E. Achhab; Joseph J. Winkin; Denis Dochain (POSTA, 2003)

Equilibrium Profiles for a Class of Tubular Reactor Nonlinear Models. - Mohamed Elarbi Achhab; Bouchaib Aylaj; Mohamed Laabissi (ISIC, 2005)

Dynamical Analysis of a Tubular Biochemical Reactor Infinite-Dimensional Nonlinear Model. - Mohamed Laabissi; Joseph J. Winkin; Denis Dochain; Mohamed E. Achhab (CDC/ECC, 2005)

Asymptotic behaviour of state trajectories for a class of tubular reactor non-linear models. - Bouchaib Aylaj; Mohamed E. Achhab; Mohamed Laabissi (IMA J. Math. Control. Inf., 2007)

Exponential Observer for a Class of Nonlinear Distributed Parameter Systems with Application to a Nonisothermal Tubular Reactor. - Nadia Barje; Mohamed E. Achhab; Vincent Wertz (ICINCO-ICSO, 2008)

Stabilization of a class of partially observed infinite-dimensional systems with control constraints. - Bouchra Abouzaid; Mohamed E. Achhab; Vincent Wertz (IMA J. Math. Control. Inf., 2009)

Feedback Stabilization of Infinite-Dimensional Linear Systems with Constraints on Control and its Rate. - Bouchra Abouzaid; Vincent Wertz; Mohamed E. Achhab (Eur. J. Control, 2011)

Positive observers for linear positive systems in a Hilbert lattice space. - Abdellaziz Binid; Mohamed Elarbi Achhab; Mohamed Laabissi (IMA J. Math. Control. Inf., 2021)

Locally positive stabilization of infinite-dimensional linear systems by state feedback. - Bouchra Abouzaid; Mohamed E. Achhab; Jonathan N. Dehaye; Anthony Hastir; Joseph J. Winkin (Eur. J. Control, 2022)

Positive observers for semilinear positive systems. - Abdellaziz Binid; Mohamed Elarbi Achhab; Mohamed Laabissi (IMA J. Math. Control. Inf., 2022)