Abstract
| Original language | Undefined |
|---|---|
| Title of host publication | Proceedings of the 16th IFAC World Congress |
| Editors | P Horacek, M Simandl, P Zitek |
| Place of Publication | Amsterdam |
| Publisher | International Federation of Automatic Control |
| Pages | - |
| Number of pages | 6 |
| ISBN (Print) | 978-0-08-045108-4 |
| Publication status | Published - Jul 2005 |
| Event | 16th IFAC World Congress 2005 - Prague, Czech Republic Duration: 3 Jul 2005 → 8 Jul 2005 Conference number: 16 http://www.utia.cas.cz/news/608 |
Publication series
| Name | |
|---|---|
| Publisher | Elsevier |
Conference
| Conference | 16th IFAC World Congress 2005 |
|---|---|
| Country | Czech Republic |
| City | Prague |
| Period | 3/07/05 → 8/07/05 |
| Internet address |
Keywords
- EWI-8283
- IR-63719
- METIS-225037
Cite this
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Boundary Control Systems and the System Node. / Villegas, J.A.; Le Gorrec, Y.; Zwart, Heiko J.; van der Schaft, Arjan.
Proceedings of the 16th IFAC World Congress. ed. / P Horacek; M Simandl; P Zitek. Amsterdam : International Federation of Automatic Control, 2005. p. -.Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Academic › peer-review
TY - GEN
T1 - Boundary Control Systems and the System Node
AU - Villegas, J.A.
AU - Le Gorrec, Y.
AU - Zwart, Heiko J.
AU - van der Schaft, Arjan
PY - 2005/7
Y1 - 2005/7
N2 - In this paper we show how to formulate a boundary control system in terms of the system node, that is, as an operator $ \mathcal{S}:= \left[ \begin{smallmatrix} A\& B\, \\ C\& D \end{smallmatrix}\right]:D(S) \rightarrow \vects{ X }{ Y }$ where $X$ is the state space and $Y$ is the output space. Here we give results which show how to find the top part of this operator and its domain in an easy way. For a class of boundary control systems, associated with a skew-symmetric differential operator, we completely identify the system node. Some results about stability and approximate observability are presented for this class of systems.
AB - In this paper we show how to formulate a boundary control system in terms of the system node, that is, as an operator $ \mathcal{S}:= \left[ \begin{smallmatrix} A\& B\, \\ C\& D \end{smallmatrix}\right]:D(S) \rightarrow \vects{ X }{ Y }$ where $X$ is the state space and $Y$ is the output space. Here we give results which show how to find the top part of this operator and its domain in an easy way. For a class of boundary control systems, associated with a skew-symmetric differential operator, we completely identify the system node. Some results about stability and approximate observability are presented for this class of systems.
KW - EWI-8283
KW - IR-63719
KW - METIS-225037
M3 - Conference contribution
SN - 978-0-08-045108-4
SP - -
BT - Proceedings of the 16th IFAC World Congress
A2 - Horacek, P
A2 - Simandl, M
A2 - Zitek, P
PB - International Federation of Automatic Control
CY - Amsterdam
ER -