DocumentCode
2280349
Title
A solution to simultaneous arrival of multiple UAVs using Pythagorean hodograph curves
Author
Shanmugavel, Madhavan ; Tsourdos, A. ; Zbikowski, R. ; White, B.A. ; Rabbath, C.A. ; Léchevin, N.
Author_Institution
Dept. of Aerosp., Power & Sensors, Cranfield Univ., Swindon
fYear
2006
fDate
14-16 June 2006
Abstract
This paper presents a solution to the problem of simultaneous arrival of a swarm of UAVs by safe and continuously flyable paths. Continuously flyable-paths are generated by satisfying the curvature constraint throughout the path-length. The flyable paths ensure the safety of the UAVs by changing the shape of the flyable-paths by adjusting curvature of the paths. The main idea used in this paper is that a specific type of path is used in the first place for path planning and the shape of the path is varied to meet the multiple constraints. Pythagorean hodograph curves are used for the path planning algorithm. The principle of differential geometry that a planar curve is completely determined by its curvature is used for changing the shape of the path. The multiple constraints are: (i) curvature constraints (ii) minimum-separation-distance and (iii) non-intersection of paths at equal length
Keywords
aircraft control; differential geometry; path planning; position control; remotely operated vehicles; Pythagorean hodograph curve; continuously flyable paths; curvature constraint; curvature constraints; differential geometry; minimum-separation-distance; multiple UAV; path planning algorithm; simultaneous arrival; Aerospace engineering; Aerospace safety; Collision avoidance; Geometry; Kinematics; Path planning; Research and development; Shape; Turning; Unmanned aerial vehicles;
fLanguage
English
Publisher
ieee
Conference_Titel
American Control Conference, 2006
Conference_Location
Minneapolis, MN
Print_ISBN
1-4244-0209-3
Electronic_ISBN
1-4244-0209-3
Type
conf
DOI
10.1109/ACC.2006.1656650
Filename
1656650
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