Loading...
Please wait, while we are loading the content...
Similar Documents
Robust h ∞ control for networked systems with random packet losses.
| Content Provider | CiteSeerX |
|---|---|
| Author | Wang, Zidong Yang, Fuwen Ho, Daniel W. C. Liu, Xiaohui |
| Abstract | Abstract—In this paper, the robust H ∞ control problem is considered for a class of networked systems with random communication packet losses. Because of the limited bandwidth of the channels, such random packet losses could occur, simultaneously, in the communication channels from the sensor to the controller and from the controller to the actuator. The random packet loss is assumed to obey the Bernoulli random binary distribution, and the parameter uncertainties are norm-bounded and enter into both the system and output matrices. In the presence of random packet losses, an observer-based feedback controller is designed to robustly exponentially stabilize the networked system in the sense of mean square and also achieve the prescribed H∞ disturbance-rejection-attenuation level. Both the stability-analysis and controller-synthesis problems are thoroughly investigated. It is shown that the controller-design problem under consideration is solvable if certain linear matrix inequalities (LMIs) are feasible. A simulation example is exploited to demonstrate the effectiveness of the proposed LMI approach. Index Terms—H ∞ control, linear matrix inequality (LMI), networked systems, random packet loss, stochastic stability. I. |
| File Format | |
| Access Restriction | Open |
| Subject Keyword | Random Packet Loss Networked System Robust Control Random Communication Packet Loss Linear Matrix Inequality Bernoulli Random Binary Distribution Communication Channel Controller-synthesis Problem Lmi Approach Index Term Control Limited Bandwidth Observer-based Feedback Controller Prescribed Disturbance-rejection-attenuation Level Mean Square Simulation Example Stochastic Stability Controller-design Problem Parameter Uncertainty Robust Control Problem Certain Linear Matrix Inequality Output Matrix |
| Content Type | Text |