Different representations of linear dissipative Hamiltonian and port-Hamiltonian differential–algebraic equations (DAE) systems are presented and compared. Using global geometric and algebraic points of view, translations between different representations are presented. Characterizations are also derived when a general DAE system can be transformed into one of these structured representations. Approaches for computing the structural information and the described transformations are derived that can be directly implemented as numerical methods. The results are demonstrated with a large number of examples.</p
Geometric structures behind a variety of physical systems stemming from mechanics, electromagnetism ...
Either from a control theoretic viewpoint or from an analysis viewpoint it is necessary to convert s...
This work extends an earlier result which characterized Hamiltonian systems described by second orde...
Different representations of linear dissipative Hamiltonian and port-Hamiltonian differential–algebr...
Different representations of dissipative Hamiltonian and port-Hamiltonian differential-algebraic equ...
Port-Hamiltonian systems theory provides a systematic methodology for the modeling, simulation and c...
Motivated by recent work in this area we expand on a generalization of port-Hamiltonian systems that...
The modeling framework of port-Hamiltonian systems is systematically extended to constrained dynamic...
We extend the modeling framework of port-Hamiltonian descriptor systems to include under- and over-d...
In this article we study the possibilities of recovering the structure of port-Hamiltonian systems s...
In this paper, some new results concerning the modeling of distributed parameter systems in port Ham...
This paper addresses the issue of structure-preserving discretization of open distributed-parameter ...
Motivated by the structure which arises in the port-Hamiltonian formulation of constraint dynamical ...
Simplicial Dirac structures as finite analogues of the canonical Stokes Dirac structure, capturing t...
Geometric structures behind a variety of physical systems stemming from mechanics, electromagnetism ...
Either from a control theoretic viewpoint or from an analysis viewpoint it is necessary to convert s...
This work extends an earlier result which characterized Hamiltonian systems described by second orde...
Different representations of linear dissipative Hamiltonian and port-Hamiltonian differential–algebr...
Different representations of dissipative Hamiltonian and port-Hamiltonian differential-algebraic equ...
Port-Hamiltonian systems theory provides a systematic methodology for the modeling, simulation and c...
Motivated by recent work in this area we expand on a generalization of port-Hamiltonian systems that...
The modeling framework of port-Hamiltonian systems is systematically extended to constrained dynamic...
We extend the modeling framework of port-Hamiltonian descriptor systems to include under- and over-d...
In this article we study the possibilities of recovering the structure of port-Hamiltonian systems s...
In this paper, some new results concerning the modeling of distributed parameter systems in port Ham...
This paper addresses the issue of structure-preserving discretization of open distributed-parameter ...
Motivated by the structure which arises in the port-Hamiltonian formulation of constraint dynamical ...
Simplicial Dirac structures as finite analogues of the canonical Stokes Dirac structure, capturing t...
Geometric structures behind a variety of physical systems stemming from mechanics, electromagnetism ...
Either from a control theoretic viewpoint or from an analysis viewpoint it is necessary to convert s...
This work extends an earlier result which characterized Hamiltonian systems described by second orde...