Abstract
The stabilisation problem of second-order switched positive systems consisting of two unstable subsystems is considered in this article. By considering the vector fields and geometric characteristics, a necessary and sufficient condition for the stabilisability of second-order switched positive systems with two unstable subsystems is provided. Furthermore, it is shown via this condition that neither second-order switched positive systems consisting of two subsystems with unstable nodes nor second-order switched positive systems consisting of one subsystem with unstable nodes and the other with a saddle point can be stabilised via any switching law. © 2011 Taylor & Francis.
| Original language | English |
|---|---|
| Pages (from-to) | 1387-1397 |
| Journal | International Journal of Control |
| Volume | 84 |
| Issue number | 8 |
| DOIs | |
| Publication status | Published - Aug 2011 |
Research Keywords
- geometrical approach
- stabilisation problem
- switched positive systems
Fingerprint
Dive into the research topics of 'Stabilisation of second-order LTI switched positive systems'. Together they form a unique fingerprint.Cite this
- APA
- Author
- BIBTEX
- Harvard
- Standard
- RIS
- Vancouver