4.7 Article

ADP-Based Robust Resilient Control of Partially Unknown Nonlinear Systems via Cooperative Interaction Design

Journal

IEEE TRANSACTIONS ON SYSTEMS MAN CYBERNETICS-SYSTEMS
Volume 51, Issue 12, Pages 7466-7474

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TSMC.2020.2970040

Keywords

Adaptive dynamic programming (ADP); nonlinear systems; resilient control; robust control

Funding

  1. National Natural Science Foundation of China [61873056, 61473068, 61273148, 61621004, 61420106016]
  2. Fundamental Research Funds for the Central Universities in China [N170405004, N182608004]
  3. Research Fund of State Key Laboratory of Synthetical Automation for Process Industries in China [2013ZCX01]

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This article investigates resilient control problems for partially unknown nonlinear systems under malicious attacks on control input signals. A novel controller design method based on neural network identifier and adaptive dynamic programming techniques is proposed, ensuring stability of attacked system states through a cooperative interaction framework.
This article studies resilient control problems for partially unknown nonlinear systems subjected to malicious injections on the control input signals. The injection model is assumed to be Lipschitz continuous and derivable regarding an unknown bounded signal, and the signal is produced from an unknown finite L-2-gain dynamical system. First, based on neural network identifier and adaptive dynamic programming techniques, a novel controller with two fictitious dynamical systems, as co-workers of the closed-loop systems resisting attacks, is proposed. Furthermore, a cooperative interaction framework between the virtual dynamical systems and the closed-loop systems is developed, and through optimal control theory and Lyapunov function methods, it is proved that, the robust resilient controller designed in the framework ensures the attacked system states are uniformly ultimately bounded. Contrary to the presented approach, the impact of attacks is not considered in the existing results, then the stability for partially unknown nonlinear systems might not be guaranteed. Two illustrative examples validate the presented method.

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