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VIRTUAL PASSIVITY-BASED DECENTRALIZED CONTROL OF MULTIPLE 3-WHEELED MOBILE ROBOTIC SYSTEMS VIA SYSTEM AUGMENTATION  

SUH J. H. (Department of Electrical Engineering, Dong-A University)
LEE K. S. (Department of Electrical Engineering, Dong-A University)
Publication Information
International Journal of Automotive Technology / v.6, no.5, 2005 , pp. 545-554 More about this Journal
Abstract
Passive velocity field control (PVFC) was previously developed for fully mechanical systems, in which the motion task was specified by behaviors in terms of a velocity field and the closed-loop was passive with respect to the supply rate given by the environment input. However, the PVFC was only applied to a single manipulator. The proposed control law was derived geometrically and the geometric and robustness properties of the closed-loop system were also analyzed. In this paper, we propose a virtual passivity-based algorithm to apply decentralized control to multiple 3­wheeled mobile robotic systems whose subsystems are under nonholonomic constraints and convey a common rigid object in a horizontal plain. Moreover, it is shown that multiple robot systems ensure stability and the velocities of augmented systems converge to a scaled multiple of each desired velocity field for cooperative mobile robot systems. Finally, the application of proposed virtual passivity-based decentralized algorithm via system augmentation is applied to trace a circle and the simulation results is presented in order to show effectiveness for the decentralized control algorithm proposed in this research.
Keywords
Decentralized control; Passive velocity field control (PVFC); Augmented system; Minor loop compensation; Passivity; Wheeled mobile robot; Automated guided vehicle (AGV);
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1 Li, P. Y. and Horowitz, R. (2001). Passive velocity field control (PVFC) Part I-Geometry and Robustness-. IEEE Trans. on Automatic Control 46, 9, 1346-1359   DOI   ScienceOn
2 Nouillant, C., Assadian, F., Moreau, X. and Oustaloup, A. (2002). A cooperative control for car suspension and brake systems, Int. J. Automotive Technology 3, 4, 147-155
3 Slotine, J. J. and Li, W. (1991). Applied Nonlinear Control. Prentice-Hall, New Jersey
4 Suh, J. H., Yamakita, M. and Kim, S. B. (2004). Adaptive desired velocity field control for cooperative mobile robotic systems with decentralized PVFC. The Japan Society of Mechanical Engineers (JSME) Int. J. Series-C 47,1,280-288
5 Li, P. Y. and Horowitz, R. (1999). Passive velocity field control of mechanical manipulator. IEEE Trans. on Robotics and Automation 15, 4, 751-763   DOI   ScienceOn
6 Campion, G., Bastin, G. and D'Andrea-Novel, B. (1996). Structural properties and classification of kinematic and dynamic models of wheeled mobile robots. IEEE Trans. on Robotics and Automation 12, 1, 47-62   DOI   ScienceOn
7 Yamakita, M., Suzuki, K., Zheng, X. and Ito, K. (1998). Cooperative control for multiple manipulator using an extended passive velocity field control, Trans. on IEE Japan, 180-C, 1, 21-28
8 Yamakita, M., Suh, J. H. and Hashiba, K. (2000). Decentralized PVFC for cooperative mobile robots, Trans. on IEE Japan 120-C, 10, 1485-1491
9 Suh, J. H. and Lee, K. S. (2004). Decentralized control of cooperative mobile robot systems using passive velocity field control method. Trans. Korean Society of Automotive Engineers 12, 4, 129-138