2008
DOI: 10.1016/j.automatica.2007.09.019
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Leader–follower formation control of nonholonomic mobile robots with input constraints

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Cited by 605 publications
(330 citation statements)
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“…The distance covered by each robot, total cycles in simulation and the average distance involved are also calculated. In each of the simulation, the goal is assumed to be at coordinates (4,6) and the obstacles are placed at coordinates (2,2) and (3,4) with a radius of 0.5 units. The coordinates of the starting location of the robots are assigned as (1,1) for robot 1, (1.5,1) for robot 2, (1,1.5) for robot 3, (1.2,0.7) for robot 4, (1.25,1.35) for robot 5 and (1.3,0.9) for robot 6.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…The distance covered by each robot, total cycles in simulation and the average distance involved are also calculated. In each of the simulation, the goal is assumed to be at coordinates (4,6) and the obstacles are placed at coordinates (2,2) and (3,4) with a radius of 0.5 units. The coordinates of the starting location of the robots are assigned as (1,1) for robot 1, (1.5,1) for robot 2, (1,1.5) for robot 3, (1.2,0.7) for robot 4, (1.25,1.35) for robot 5 and (1.3,0.9) for robot 6.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…The leadership exchange is the backbone of the leader-follower system [6], [7]. This was utilized in the present work to design an efficient multi robot obstacle avoidance strategy.…”
Section: Introductionmentioning
confidence: 99%
“…3(a)]. In this case, system (27) The last equation is of the type A sin(a) + B cos(a) + C = 0 and admits the two solutions…”
Section: Path Length Computationmentioning
confidence: 99%
“…According to Zhang and Mehrjerdi (2013) the coordination and control algorithms can be classified in leader-follower, behavioral based, virtual structure, graph based and potential field based approaches. The leader-follower principle is a well-established approach for non-holonomic mobile robots (Consolini et al 2008;Cui et al 2009), particularly regarding decentralized controllers in order to maintain the flexibility of a distributed system. These decentralized controllers are typically based on feedback linearization (Ge and Cui 2002;Desai et al 1998) or backstepping and can be adapted to different tasks by switching the control law (Das et al 2002).…”
Section: Related Workmentioning
confidence: 99%