Abstract

Inspired by the group activities of natural swarms (e.g., a flock of birds, a colony of ants, etc.), a fleet of mobile robots can be collaboratively put into work to accomplish complex real-world tasks. Depending on the nature and complexity of a problem, a multi-robot system (MRS) may need to be decomposed into several subgroups. This paper proposes a unified group coordinated control scheme for networked MRSs having multiple targets. A `discontinuous' cooperative control law is first developed for a networked MRS to achieve individual sub-formations surrounding the assigned targets. A `continuous' cooperative control protocol is then proposed to overcome the chattering phenomenon often caused by a discontinuous control action during hardware implementation. The closed-loop stability of the overall networked MRS is guaranteed via the Lyapunov theory and boundary-layer techniques. Finally, two hardware experiments (target-enclosing and object transportation) involving real mobile robots have been carried out to demonstrate the usefulness of the proposed scheme.

Highlights

  • Distributed cooperative control of multi-robot systems (MRSs) has established its worth in both theories and practice over the past two decades [1]

  • This paper proposes a unified group coordinated control scheme for networked MRSs having multiple targets

  • In [5], the formation control problem for a group of nonholonomic mobile robots was addressed considering the communication time-delays. [6] proposed an extended state observer-based distributed model predictive control approach to deal with the multi-robot formation control problem in the presence of unknown disturbances

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Summary

INTRODUCTION

Distributed cooperative control of multi-robot systems (MRSs) has established its worth in both theories and practice over the past two decades [1]. In some multi-robot applications (e.g. multi-target pursuit and target-enclosing mission), a team of robots may need to be split into several subgroups ( known as ‘clusters’) surrounding each target, depending on the positions of the targets and the complexity of the task [10]. In such cases, the analysis and design of the coordinated control strategies become more challenging as the inter-group conflicts cause significant difficulties. A couple of hardware experiments involving real mobile robots have been conducted to test the feasibility of the proposed GCC scheme. It is explained that the leaderfollowing consensus-seeking problem, the formation tracking problem and the cluster control problem can all be considered as special cases of the proposed GCC framework

PROBLEM FORMULATION
Linearization of the nonlinear robot dynamics
Group coordinated control protocol design
B P ξi B P ξi when B P ξi
Group coordinated control with continuous control action
EXPERIMENTAL VALIDATION
Experiment 1
Experiment 2
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