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Practical stabilization for nonholonomic chained systems with fast convergence, pole-placement and robustness

Ti-Chung Lee

Year
2003
Citations
9

Abstract

In this paper, issues of practical stabilization problem for nonholonomic chained systems are discussed. A novel controller that can guarantee a fast convergence, like the exponential convergence, is proposed based on the switching controllers approach. The steady-state error can be specified in advance. Moreover, the convergent rate can be pre-assigned and the transient response can be improved using the pole-placement method. The proposed controller is shown to be robust with respect to some uncertainties in the model. Simulation results for a unicycle-modeled mobile robot that has a small bias in orientation, an unknown radius in the rear wheels and an unknown distance in between them are presented to validate the effectiveness of our approach.

Keywords

Nonholonomic systemControl theory (sociology)Robustness (evolution)Convergence (economics)Computer scienceMobile robotFull state feedbackRate of convergenceController (irrigation)Robot

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