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Fixed-time formation tracking for multiple nonholonomic wheeled mobile robots based on distributed observer
by
Sun, Fenglan
, Kurths, Juergen
, Zhu, Wei
, Li, Hao
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Graph theory
/ Mechanical Engineering
/ Multiple robots
/ Original Paper
/ Robots
/ Settling
/ Topology
/ Tracking problem
/ Upper bounds
/ Vibration
2021
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Fixed-time formation tracking for multiple nonholonomic wheeled mobile robots based on distributed observer
by
Sun, Fenglan
, Kurths, Juergen
, Zhu, Wei
, Li, Hao
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Graph theory
/ Mechanical Engineering
/ Multiple robots
/ Original Paper
/ Robots
/ Settling
/ Topology
/ Tracking problem
/ Upper bounds
/ Vibration
2021
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Do you wish to request the book?
Fixed-time formation tracking for multiple nonholonomic wheeled mobile robots based on distributed observer
by
Sun, Fenglan
, Kurths, Juergen
, Zhu, Wei
, Li, Hao
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Graph theory
/ Mechanical Engineering
/ Multiple robots
/ Original Paper
/ Robots
/ Settling
/ Topology
/ Tracking problem
/ Upper bounds
/ Vibration
2021
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Fixed-time formation tracking for multiple nonholonomic wheeled mobile robots based on distributed observer
Journal Article
Fixed-time formation tracking for multiple nonholonomic wheeled mobile robots based on distributed observer
2021
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Overview
This paper studies the distributed fixed-time formation tracking problem of multiple nonholonomic wheeled mobile robots system over directed fixed and switching topologies. Through a classical nonlinear transformation, the formation control problem is transformed into a consensus problem. New control protocols based on a distributed observer are proposed. The directed communication topology between multiple nonholonomic wheeled mobile robots is considered. Some sufficient conditions of multiple robots achieving the desired formation shape are given. All follower robots can form the desired formation shape within a fixed settling time and make the leader in the geometric center of the formation. By adopting graph theory and fixed-time stability theory, an upper bound of settling time that is independent of the system’s initial states is obtained. Finally, two examples are presented to illustrate the correctness of the main results.
Publisher
Springer Netherlands,Springer Nature B.V
Subject
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