Publications by Ghislain Haine

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Alternative author names: Ghislain Haine, Ghilslain Haine.

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• Stokes-Lagrange and Stokes-Dirac representations of \( N \)-dimensional port-Hamiltonian systems for modeling and control

• On Stokes-Lagrange and Stokes-Dirac representations for 1D distributed port-Hamiltonian systems

• Rotational shallow water equations with viscous damping and boundary control: structure-preserving spatial discretization

• Port-Hamiltonian formulations for the modeling, simulation and control of fluids

• Simulation and control of interactions in multi-physics, a Python package for port-Hamiltonian systems

• Stokes-Dirac structures for distributed parameter port-Hamiltonian systems: An analytical viewpoint

• Structure-preserving Discretization of the Cahn-Hilliard Equations Recast as a Port-Hamiltonian System

• Implicit port-Hamiltonian systems: structure-preserving discretization for the nonlocal vibrations in a viscoelastic nanorod, and for a seepage model

• Data-driven port-Hamiltonian structured identification for non-strictly passive systems

• Modelling and Structure-Preserving Discretization of the Schrödinger as a Port-Hamiltonian System, and Simulation of a Controlled Quantum Box

• Explicit structure-preserving discretization of port-Hamiltonian systems with mixed boundary control

• Structure-preserving discretization of a coupled Allen-Cahn and heat equation system

• Numerical Analysis of a Structure-Preserving Space-Discretization for an Anisotropic and Heterogeneous Boundary Controlled \( N \)-Dimensional Wave Equation as a Port-Hamiltonian System

• Structure-preserving discretization of Maxwell's equations as a port-Hamiltonian system

• Numerical Approximation of Port-Hamiltonian Systems for Hyperbolic or Parabolic PDEs with Boundary Control

• Incompressible Navier-Stokes Equation as port-Hamiltonian systems: velocity formulation versus vorticity formulation

• Structure-Preserving Discretization of a Coupled Heat-Wave System, as Interconnected Port-Hamiltonian Systems

• Partitioned finite element method for structured discretization with mixed boundary conditions

• Modelling the 1D piston problem as interconnected port-Hamiltonian systems

• Modelling and structure-preserving discretization of Maxwell’s equations as port-Hamiltonian system

• A Partitioned Finite Element Method for the Structure-Preserving Discretization of Damped Infinite-Dimensional Port-Hamiltonian Systems with Boundary Control

• Partitioned Finite Element Method for port-Hamiltonian systems with Boundary Damping: Anisotropic Heterogeneous 2D wave equations

• Anisotropic heterogeneous n-D heat equation with boundary control and observation: I. Modeling as port-Hamiltonian system

• Anisotropic heterogeneous n-D heat equation with boundary control and observation: II. Structure-preserving discretization

• Structure-Preserving Finite Volume Method for 2D Linear and Non-Linear Port-Hamiltonian Systems