This paper presents a structure-preserving spatial discretization method for distributed
parameter port-Hamiltonian systems. The class of considered systems are hyperbolic …

This paper presents a state of the art on port-Hamiltonian formulations for the modeling and
numerical simulation of open fluid systems. This literature review, with the help of more than …

We consider the design of structure-preserving discretization methods for the solution of
systems of boundary controlled Partial Differential Equations (PDEs) thanks to the port …

Port-Hamiltonian (PH) systems provide a framework for modeling, analysis and control of
complex dynamical systems, where the complexity might result from multi-physical …

In this article, we present the port-Hamiltonian representation, the structure preserving
discretization and the resulting finite-dimensional state space model of one-dimensional …

The anisotropic and heterogeneous $ N $-dimensional wave equation, controlled and
observed at the boundary, is considered as a port-Hamiltonian system. A recent structure …

A continuous Galerkin finite element method that allows mixed boundary conditions without
the need for Lagrange multipliers or user-defined parameters is developed. A mixed …

In this contribution, we present how to obtain explicit state space models in port-Hamiltonian
form when a mixed finite element method is applied to a linear mechanical system with non …

This paper presents a systematic methodology for the discretization and reduction of a class
of one-dimensional Partial Differential Equations (PDEs) with inputs and outputs collocated …

In this contribution, port-Hamiltonian systems with non-homogeneous mixed boundary
conditions are discretized in a structure-preserving fashion by means of the Partitioned FEM …