Reconstructing initial data using observers: error analysis of the semi-discrete and fully discrete approximations. - Ghislain Haine; Karim Ramdani (Numerische Mathematik, 2012)

Recovering the observable part of the initial data of an infinite-dimensional linear system with skew-adjoint generator. - Ghislain Haine (Math. Control. Signals Syst., 2014)

Recovering the observable part of the initial data of an infinite-dimensional linear system with perturbed skew-adjoint generator using observers. - Ghislain Haine (ECC, 2015)

A Partitioned Finite Element Method for the Structure-Preserving Discretization of Damped Infinite-Dimensional Port-Hamiltonian Systems with Boundary Control. - Anass Serhani; Denis Matignon; Ghislain Haine (GSI, 2019)

Numerical analysis of a structure-preserving space-discretization for an anisotropic and heterogeneous boundary controlled N-dimensional wave equation as port-Hamiltonian system. - Ghislain Haine; Denis Matignon; Anass Serhani (CoRR, 2020)

Numerical approximation of port-Hamiltonian systems for hyperbolic or parabolic PDEs with boundary control. - Andrea Brugnoli; Ghislain Haine; Anass Serhani; Xavier Vasseur (CoRR, 2020)

Structure-preserving Discretization of the Cahn-Hilliard Equations Recast as a Port-Hamiltonian System. - Antoine Bendimerad-Hohl; Ghislain Haine; Denis Matignon (GSI (2), 2021)

Structure-Preserving Discretization of a Coupled Heat-Wave System, as Interconnected Port-Hamiltonian Systems. - Ghislain Haine; Denis Matignon (GSI, 2021)

Modelling and Structure-Preserving Discretization of the Schrödinger as a Port-Hamiltonian System, and Simulation of a Controlled Quantum Box. - Gabriel Verrier; Ghislain Haine; Denis Matignon (GSI (2), 2021)

Data-driven identification of a 2D wave equation model with port-Hamiltonian structure. - Charles Poussot-Vassal; Denis Matignon; Ghislain Haine; Pierre Vuillemin (CoRR, 2022)

Rotational shallow water equations with viscous damping and boundary control: structure-preserving spatial discretization. - Flávio Luiz Cardoso-Ribeiro; Ghislain Haine; Laurent Lefèvre; Denis Matignon (Math. Control. Signals Syst., 2025)

Structure-preserving space discretization of differential and nonlocal constitutive relations for port-Hamiltonian systems. - Antoine Bendimerad-Hohl; Ghislain Haine; Laurent Lefèvre; Denis Matignon (CoRR, 2025)