Page 304 - Autonomous Mobile Robots

Adaptive Control of Mobile Robots 291

7. A. Astolfi, “On the stabilization of nonholonomic systems,” in Proceedings of
the 33rd IEEE Conference on Decision & Control (Lake Buena Vista, FL, USA),
pp. 3481–3486, December 1994.
8. A. Astolfi, “Discontinuous control of nonholonomic systems,” Systems and
Control Letters, 27, 37–45, 1996.
9. G. C. Walsh and L. G. Bushnell, “Stabilization of multiple input chained form
control systems,” System and Control Letters, 25, 227–234, 1995.
10. C. Canudas de Wit, H. Berghuis, and H. Nijmeijer, “Practical stabilization of
nonlinear systems in chained form,” in Proceedings of the 33rd IEEE Confer-
ence on Decision & Control (Lake Buena Vista, FL, USA), pp. 3475–3480,
1994.
11. Z. P. Jiang, “Robust exponential regulation of nonholonomic systems with
uncertainties,” Automatica, 36, 189–209, 2000.
12. S. S. Ge, Z. P. Wang, and T. H. Lee, “Adaptive stabilization of uncertain non-
holonomic systems by state and output feedback,” Automatica, 39, 1451–1460,
2003.
13. W. E. Dixon, D. M. Dawson, E. Zergeroglu, and A. Behal, Nonlinear Control of
Wheeled Mobile Robots. LNCIS 262, London: Springer-Verlag, 2001.
14. R. Murray and S. Sastry, “Nonholonomic motion planning: steering
using sinusoids,” IEEE Transactions on Automatic Control, 38, 700–716,
1993.
15. R. M’Closkey and R. Murray, “Convergence rate for nonholonomic systems in
power form,” in Proceedings of the American Control Conference (Chicago,
USA), pp. 2489–2493, June 1992.
16. Z. Sun, S. S. Ge, W. Huo, and T. H. Lee, “Stabilization of nonholonomic chained
systems via nonregular feedback linearization,” System and Control Letters, 44,
279–289, 2001.
17. W. Huo and S. S. Ge, “Exponential stabilization of nonholonomic sys-
tems: an ENI approach,” International Journal of Control, 74, 1492–1500,
2001.
18. C. Samson, “Control of chained systems: application to path following and time-
varying point-stabilization of mobile robots,” IEEE Transactions on Automatic
Control, 40, 64–77, 1995.
19. S. S. Ge, Z. Sun, T. H. Lee, and M. W. Spong, “Feedback linearization and stabil-
ization of second-order nonholonomic chained systems,” International Journal
of Control, 74, 1383–1392, 2001.
20. R. Murray, “Control of nonholonomic systems using chained form,” Fields
Institute of Communication, 1, 219–245, 1993.
21. Z. P. Wang, S. S. Ge, and T. H. Lee, “Robust adaptive neural network control of
uncertain nonholonomic systems with strong nonlinear drifts,” IEEE Transactions
on Systems, Man, and Cybernetics, Part B: Cybernetics, 34, 2048–2059, 2004.
22. C. Y. Su and Y. Stepanenko, “Robust motion/force control of mechanical sys-
tems with classical nonholonomic constraints,” IEEE Transactions on Automatic
Control, 39, 609–614, 1994.
23. W. Dong and W. Huo, “Adaptive stabilization of uncertain dynamic non-
holonomic systems,” International Journal of Control, 72, 1689–1700,
1999.

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