DocumentCode
51994
Title
Modeling and Velocity Control for a Novel Narrow Vehicle Based on Mobile Wheeled Inverted Pendulum
Author
Jian Huang ; Feng Ding ; Fukuda, Toshio ; Matsuno, Toshiya
Author_Institution
Dept. of Control Sci. & Eng., Huazhong Univ. of Sci. & Technol., Wuhan, China
Volume
21
Issue
5
fYear
2013
fDate
Sept. 2013
Firstpage
1607
Lastpage
1617
Abstract
Traffic problems such as pollution and congestion are becoming more and more serious in urban areas. A potential solution to these problems is to develop narrow vehicles that occupy less space and have lower emissions. There has been increasing interest in underactuated mechanical systems, i.e., mobile wheeled inverted pendulum (MWIP) models, which are widely used in the field of autonomous robotics and intelligent narrow vehicles. A novel narrow vehicle based on an MWIP and a movable seat, called UW-Car, is investigated in this paper. The dynamic model of the underactuated vehicle system running on flat ground is derived by Lagrange´s equation of motion. Based on the dynamic model and terminal sliding mode control method, two terminal sliding mode controllers are designed to control velocity and braking of the UW-Car. The first one is used to control the forward speed to a desired value while keeping the body upright and the seat on some fixed position. The second one is a switching sliding mode controller, composed of three terminal sliding mode controllers that quickly brakes the system according to an optimal braking scheme. All the control algorithms are tested in both Matlab simulation and a UW-Car experiment. The simulation and experimental results demonstrate the efficiency of the model and controllers.
Keywords
automated highways; braking; mobile robots; nonlinear systems; optimal control; pendulums; road traffic; variable structure systems; vehicle dynamics; velocity control; wheels; Lagrange equation of motion; MATLAB simulation; MWIP models; UW-Car experiment; autonomous robotics; intelligent narrow vehicles; mobile wheeled inverted pendulum models; optimal braking scheme; switching sliding mode controller; terminal sliding mode control method; terminal sliding mode controllers; traffic problems; underactuated mechanical systems; underactuated vehicle system dynamic model; velocity control; Equations; Mathematical model; Modeling; Vehicle dynamics; Vehicles; Velocity control; Wheels; Dynamic modeling; mobile wheeled inverted pendulum (MWIP); optimal braking; terminal sliding mode control; velocity control;
fLanguage
English
Journal_Title
Control Systems Technology, IEEE Transactions on
Publisher
ieee
ISSN
1063-6536
Type
jour
DOI
10.1109/TCST.2012.2214439
Filename
6324409
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