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Schooling for Multiple Underactuated AUVs

Authors
이계홍전봉환이판묵임용곤이계홍
Issue Date
1월-2009
Publisher
I-Tech Education and Publishing
Keywords
AUV; Fleet; Formation Control; Schooling Rule; Group Navigation
Citation
Intelligent underwater vehicles, v.1, no.1, pp 295 - 314
Pages
20
Journal Title
Intelligent underwater vehicles
Volume
1
Number
1
Start Page
295
End Page
314
URI
https://www.kriso.re.kr/sciwatch/handle/2021.sw.kriso/9242
Abstract
In the past few decades, autonomous underwater vehicles (AUVs) have been playing one of most important roles in the applications ranging from scientific research, survey to industry and military operations. Today, there is an apparent trend that more and more underwater tasks are carrying out by cooperative operations of multiple AUVs instead of traditional method of using single AUV. Multiple AUVs have cost-effective potential. However, a number of research efforts are still remained to be done before this advanced technology can be fully applied in the practice. And one of the efforts is about the efficient schooling scheme for these multiple underwater vehicles. The history of the formation or cooperative control of multiple agent systems can be traced back to the 1980’s. Reynolds introduced a distributed behavioural model for flocks of birds, herds of land animals, and schools of fishes. This model can be summarized as three heuristic rules: flock centring, collision avoidance and velocity matching. In the formation algorithm, each dynamic agent was modelled as certain particle system – a simple double-integrator system. This kind of agent model has been inherited in most of the following research works. Besides these works, another type of linear model was used in Smith et al., and certain nonlinear model was applied for underwater vehicles and for wheel robots with terminal constraints. In both of Dunbar & Murray and Fax & Murray, the nonlinear dynamics were all fully actuated. In this chapter, we consider the schooling problem for multiple underactuated AUVs, where only three control inputs - surge force, stern plane and rudder are available for each vehicle’s six degrees of freedom (DOF) motion. For these torpedo-type underwater flying vehicles, since there are non-integrable constraints in the acceleration dynamics, the vehicles do not satisfy Brockett’s necessary condition, and therefore, could not be asymptotically stabilizable to an equilibrium
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