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<tex>$H_infty$</tex>Control for Networked Systems With Random Communication Delays
680
Citations
22
References
2006
Year
Time Delay SystemNetworked SystemEngineeringNetworked ControlRobust ControlLinear ControlSystems EngineeringLinear Matrix InequalityDistributed SystemsComputer ScienceStochastic ControlRandom Communication DelaysSignal ProcessingControl ProtocolRandom Delays
The study focuses on networked systems experiencing two types of random communication delays—from controller to plant and from sensor to controller—over a limited bandwidth channel. The paper addresses designing an observer‑based controller that exponentially stabilizes the networked system in mean‑square sense while achieving a prescribed H∞ disturbance attenuation level. Delays are modeled as a linear function of a Bernoulli random variable, and the controller design is reformulated as a convex optimization problem solvable via linear matrix inequalities. An illustrative example demonstrates the applicability of the proposed controller design method.
This note is concerned with a new controller design problem for networked systems with random communication delays. Two kinds of random delays are simultaneously considered: i) from the controller to the plant, and ii) from the sensor to the controller, via a limited bandwidth communication channel. The random delays are modeled as a linear function of the stochastic variable satisfying Bernoulli random binary distribution. The observer-based controller is designed to exponentially stabilize the networked system in the sense of mean square, and also achieve the prescribed H/sub /spl infin// disturbance attenuation level. The addressed controller design problem is transformed to an auxiliary convex optimization problem, which can be solved by a linear matrix inequality (LMI) approach. An illustrative example is provided to show the applicability of the proposed method.
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