This article investigates the global asymptotic synchronization of time-delay Lur'e systems under sampled-da-ta control.Initially,the study constructs a time-delayed master-slave system model and formulates a corresponding sampling controller.Subsequently,the research introduces a novel Lyapunov function,harnesses stability theory,leverages properties of inequalities,and employs delay decomposition strategies to derive a fresh synchronization criterion for delayed Lur'e systems,articulated as a matrix inequality.The study culminates by validating the practicality and effectiveness of the theoretical find-ings through numerical simulations.
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