Coordinated control with multiple dynamic leaders for uncertain Lagrangian systems via self‐tuning adaptive distributed observer

Summary This paper studies coordinated control of multiple Lagrangian systems with parametric uncertainties subject to external disturbances by proposing a fully distributed continuous control law based on the improved self‐tuning adaptive observer inspired by non‐identifier‐based high‐gain adaptive...

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Published inInternational journal of robust and nonlinear control Vol. 27; no. 16; pp. 2708 - 2721
Main Authors Dong, Yi, Xu, Shengyuan, Hu, Xiaoming
Format Journal Article
LanguageEnglish
Published Chichester, UK John Wiley & Sons, Ltd 10.11.2017
Wiley Subscription Services, Inc
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ISSN1049-8923
1099-1239
1099-1239
DOI10.1002/rnc.3706

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Summary:Summary This paper studies coordinated control of multiple Lagrangian systems with parametric uncertainties subject to external disturbances by proposing a fully distributed continuous control law based on the improved self‐tuning adaptive observer inspired by non‐identifier‐based high‐gain adaptive control technique. Under this distributed continuous control law, a group of Lagrangian systems are driven to the convex hull spanned by multiple heterogenous dynamic leaders, which can be any combination of step signals of arbitrary unknown magnitudes, ramp signals of arbitrary unknown slopes, and sinusoidal signals of arbitrary unknown amplitudes, initial phases, and any unknown frequencies. It is also worth to mention that this control law we propose, depending neither on any information of leader systems for uninformed followers, nor on external disturbances, even independent of neighbors' velocity, can achieve asymptotic tracking of multiple leaders without any additional condition instead of ensuring the ultimate boundedness of the containment error as in the literature. Copyright © 2016 John Wiley & Sons, Ltd.
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ISSN:1049-8923
1099-1239
1099-1239
DOI:10.1002/rnc.3706