The port-Hamiltonian (pH) theory for distributed parameter systems has developed greatly in
the past two decades. The theory has been successfully extended from finite-dimensional to …

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

A finite-difference spatial discretization scheme that preserves the port-Hamiltonian structure
of infinite dimensional systems governed by the wave equation is proposed. The scheme is …

Discretizing open systems of conservation laws while preserving the power-balance at the
discrete level can be achieved using a new Partitioned Finite Element Method (PFEM) …

The propagation of acoustic waves in a 2D geometrical domain under mixed boundary
control is here described by means of the port-Hamiltonian (pH) formalism. A finite element …

This paper proposes a finite difference spatial discretization scheme that preserve the port-
Hamiltonian structure of 1D and 2D infinite dimensional hyperbolic systems. This scheme is …

The free surface motion in moving containers is an important physical phenomenon for
many engineering applications. One way to model the free surface motion is by employing …

The port-Hamiltonian system approach is intended to be an innovative and unifying way of
modeling multiphysics systems, by expressing all of them as systems of conservation laws …

This paper deals with the structure-preserving discretization and control of a two-
dimensional vibro-acoustic tube using the port-Hamiltonian framework. A discretization …

A geometric spatial reduction method is presented in this paper. It applies to port
Hamiltonian models for open systems of balance equations. It is based on projections which …