In this note we address the problem of model reduction of a particular class of linear systems, namely, the linear port-Hamiltonian (PH) systems. Furthermore, we explore the preservation of the PH structure in the reduced model. Towards this end, we adopt the balanced truncation approach to reduced the order of the model, in particular, we study the use of extended Gramians to balance the linear PH systems. The latter provides degrees of freedom to impose a desired structure, in this case a PH one, to the reduced model. Moreover, for balanced truncation using extended Gramians, the error bound is well-known and is given in terms of the Hankel singular values of the truncated state
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this note we address the problem of model reduction of a particular class of linear systems, name...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
In this paper, we present a novel balancing method for nonlinear port Hamiltonian systems based on t...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
The goal of this work is to demonstrate that a specific projection-based model reduction method, whi...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...
It is shown that by use of the Kalman-decomposition an uncontrollable and/or unobservable port-Hamil...