Skip to main navigation Skip to search Skip to main content

Event-Triggered Model Reference Adaptive Control for Linear Partially Time-Variant Continuous-Time Systems with Nonlinear Parametric Uncertainty

Yi Jiang, Dawei Shi, Jialu Fan, Tianyou Chai*, Tongwen Chen

*Corresponding author for this work

Research output: Journal Publications and ReviewsRGC 21 - Publication in refereed journalpeer-review

Abstract

In this work, we develop an event-triggered adaptive control approach for solving the state tracking problem of linear partially time-variant continuous-time systems with the nonlinear state-dependent matched parametric uncertainty under unknown system dynamics. First, an event-triggered model reference adaptive controller is designed, which is composed of event-triggered adaptive laws based on the event-updated information and an event-triggering condition depending on the state tracking error of the controlled plant and reference model. Then, the state tracking error and the error between control parameters and ideal ones of the resulting closed-loop system are proven to be uniformly ultimately bounded. Moreover, based on the designed event-triggering condition, the inter-event time between two consecutive triggering points is proven to have a positive lower bound. At last, a simulation example is provided to show the effectiveness of the proposed approach. © 2022 IEEE.
Original languageEnglish
Pages (from-to)1878-1885
JournalIEEE Transactions on Automatic Control
Volume69
Issue number3
Online published25 Apr 2022
DOIs
Publication statusPublished - Mar 2023

Research Keywords

  • Adaptation models
  • Adaptive control
  • Automation
  • Closed loop systems
  • Computational modeling
  • Event-triggered adaptive control
  • linear partially time-variant continuous-time systems
  • model reference adaptive control
  • nonlinear statedependent matched parametric uncertainty
  • Nonlinear systems
  • Uncertainty

Fingerprint

Dive into the research topics of 'Event-Triggered Model Reference Adaptive Control for Linear Partially Time-Variant Continuous-Time Systems with Nonlinear Parametric Uncertainty'. Together they form a unique fingerprint.

Cite this