Title :
Nonsingular formation control of cooperative mobile robots via feedback linearization
Author :
Yang, Erfu ; Gu, Dongbing ; Hu, Huosheng
Author_Institution :
Dept. of Comput. Sci., Essex Univ., Colchester, UK
Abstract :
This paper addresses the control of a leader-follower formation where the leader robot has its own target and the follower robots are constrained by the specified formation tasks. The dynamics of the leader robot with nonholonomic constraint is explicitly integrated into the formation system to yield a centralized coordinating controller. As a result there is no need to assume the motion of the leader separatively when we develop cooperative formation controllers for coordinating the robots. The feedback linearization is used to deal with the nonlinear formation control of a team of autonomous mobile robots with nonholonomic constraints. Although the nonlinear formation system under consideration can be exactly linearized by taking advantage of dynamic feedback linearization, there exists structural singularity which may pose serious problems in practice. To solve this singular problem a new formation model for controlling the leader-follower formation in a cooperative manner is developed. This new formation model can be extended to studying other control and learning issues in multi-robot systems for both cooperation and noncooperation. The internal dynamics is derived and proven to be globally stable under the stable linear controller obtained via the partially linearized dynamics. To demonstrate the performance of the developed formation controller, simulation results are provided.
Keywords :
centralised control; constraint handling; cooperative systems; feedback; linear systems; linearisation techniques; mobile robots; motion control; multi-robot systems; robot dynamics; stability; autonomous mobile robots; centralized coordinating controller; cooperative mobile robots; dynamic feedback linearization; leader-follower formation; multirobot systems; nonholonomic constraint; nonsingular formation control; partially linearized dynamics; robot coordination; robot dynamics; stable linear controller; Centralized control; Computer science; Control systems; Linear feedback control systems; Mobile robots; Motion control; Multirobot systems; Nonlinear control systems; Robot kinematics; Vehicle dynamics; Cooperative control; autonomous mobile robots; feedback linearization; leader-follower formation; multi-robot systems;
Conference_Titel :
Intelligent Robots and Systems, 2005. (IROS 2005). 2005 IEEE/RSJ International Conference on
Print_ISBN :
0-7803-8912-3
DOI :
10.1109/IROS.2005.1545537