Formation control of underactuated ships with elliptical shape approximation and limited communication ranges

Based on the recent theoretical development for formation control of multiple fully actuated agents with an elliptical shape in Do (2012), this paper develops distributed controllers that force a group of NN underactuated ships with limited communication ranges to perform a desired formation, and gu...

Full description

Bibliographic Details
Main Author: Do, Khac Duc
Format: Journal Article
Published: 2012
Subjects:
Online Access:http://hdl.handle.net/20.500.11937/7320
_version_ 1848745334976544768
author Do, Khac Duc
author_facet Do, Khac Duc
author_sort Do, Khac Duc
building Curtin Institutional Repository
collection Online Access
description Based on the recent theoretical development for formation control of multiple fully actuated agents with an elliptical shape in Do (2012), this paper develops distributed controllers that force a group of NN underactuated ships with limited communication ranges to perform a desired formation, and guarantee no collisions between any ships in the group. The ships are first fitted to elliptical disks for solving collision avoidance. A coordinate transformation is then proposed to introduce an additional control input, which overcomes difficulties caused by underactuation and off-diagonal terms in the system matrices. The control design relies on potential functions with the separation condition between elliptical disks and the smooth or pp-times differentiable step functions embedded in.
first_indexed 2025-11-14T06:15:43Z
format Journal Article
id curtin-20.500.11937-7320
institution Curtin University Malaysia
institution_category Local University
last_indexed 2025-11-14T06:15:43Z
publishDate 2012
recordtype eprints
repository_type Digital Repository
spelling curtin-20.500.11937-73202019-02-19T04:26:27Z Formation control of underactuated ships with elliptical shape approximation and limited communication ranges Do, Khac Duc Potential functions Collision avoidance Elliptical disks Formation control Underactuated ships Based on the recent theoretical development for formation control of multiple fully actuated agents with an elliptical shape in Do (2012), this paper develops distributed controllers that force a group of NN underactuated ships with limited communication ranges to perform a desired formation, and guarantee no collisions between any ships in the group. The ships are first fitted to elliptical disks for solving collision avoidance. A coordinate transformation is then proposed to introduce an additional control input, which overcomes difficulties caused by underactuation and off-diagonal terms in the system matrices. The control design relies on potential functions with the separation condition between elliptical disks and the smooth or pp-times differentiable step functions embedded in. 2012 Journal Article http://hdl.handle.net/20.500.11937/7320 10.1016/j.automatica.2011.11.013 fulltext
spellingShingle Potential functions
Collision avoidance
Elliptical disks
Formation control
Underactuated ships
Do, Khac Duc
Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title_full Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title_fullStr Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title_full_unstemmed Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title_short Formation control of underactuated ships with elliptical shape approximation and limited communication ranges
title_sort formation control of underactuated ships with elliptical shape approximation and limited communication ranges
topic Potential functions
Collision avoidance
Elliptical disks
Formation control
Underactuated ships
url http://hdl.handle.net/20.500.11937/7320