A Discrete-Time Least-Squares Adaptive State Tracking Control Scheme With a Mobile-Robot System Study

This paper develops an adaptive state tracking control scheme for discrete-time systems, using least-squares algorithms, as the new solution to the long-standing discrete-time adaptive state tracking control problem. The system stability and state tracking properties are proved mathematically. The developed adaptive state tracking control scheme, combined with a newly proposed collision avoidance mechanism, is applied to a multi-robot system to achieve tracking objectives. Simulation results demonstrate its effectiveness in achieving state tracking and collision avoidance.

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Publication Details

Journal
IEEE Transactions on Automatic Control
Published
2025-06-16
DOI
https://doi.org/10.1109/tac.2025.3580032
Citations
1
Primary Topic
Adaptive Control of Nonlinear Systems
Type
article
Field-Weighted Citation Impact
1.21
Controls
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article

A Discrete-Time Least-Squares Adaptive State Tracking Control Scheme With a Mobile-Robot System Study

Qianhong Zhao, Gang Tao
1 citations
IEEE Transactions on Automatic Control
Adaptive Control of Nonlinear Systems
1.21
article

A Discrete-Time Least-Squares Adaptive State Tracking Control Scheme With a Mobile-Robot System Study

Qianhong Zhao, Gang Tao
article en
1 citations

Abstract

This paper develops an adaptive state tracking control scheme for discrete-time systems, using least-squares algorithms, as the new solution to the long-standing discrete-time adaptive state tracking control problem. The system stability and state tracking properties are proved mathematically. The developed adaptive state tracking control scheme, combined with a newly proposed collision avoidance mechanism, is applied to a multi-robot system to achieve tracking objectives. Simulation results demonstrate its effectiveness in achieving state tracking and collision avoidance.

IEEE Transactions on Automatic ControlVol. 70(11)
University of Virginia (US)
Openalex Percentile: Top 20%
Adaptive Control of Nonlinear Systems
1.21
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