Resilient Distributed Control for Uncertain Nonlinear Interconnected Systems under Network Anomaly
Youqing Wang, Ying Li, Thomas Parisini, and Dong Zhao

TL;DR
This paper proposes a distributed adaptive control method for nonlinear interconnected systems that maintains stability despite network anomalies by deriving bounds on anomaly duration and resting time, supported by simulations.
Contribution
It introduces a novel distributed adaptive control approach that ensures stability under network anomalies by quantifying resilience through bounds on anomaly duration and frequency.
Findings
System remains asymptotically stable if anomaly duration is below a certain bound.
All signals stay bounded if resting time exceeds a specific threshold.
Simulation results confirm theoretical resilience conditions.
Abstract
We address a distributed adaptive control methodology for nonlinear interconnected systems possibly affected by network anomalies. In the framework of adaptive approximation, the distributed controller and parameter estimator are designed by exploiting a backstepping approach. The stability of the distributed control system under anomalies is analyzed, where both local and neighboring anomaly effects are considered. To quantify the resilience of the interconnected system under the action of network anomalies, we derive bounds on the duration of each anomaly and the resting time between two consecutive anomalies. Specifically, when each anomaly duration is smaller than our designed upper bound, the interconnected system controlled by the distributed approximation-based controller remains asymptotically stable. Moreover, if the resting time between two consecutive anomalies is larger than…
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Taxonomy
TopicsStability and Control of Uncertain Systems
