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Content Provider | IEEE Xplore Digital Library |
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Author | Tavakoli, M. Taghirad, H.D. Abrishamchian, M. |
Copyright Year | 2003 |
Description | Author affiliation: Department of Electrical and Computer Engineering, University of Western Ontario, Canada. E-mail: tavakoli@uwo.ca (Tavakoli, M.) |
Abstract | RTAC benchmark problem considers a nonlinear fourth-order dynamical system involving the nonlinear interaction of a translational oscillator and an eccentric rotational proof mass. This problem has been posed to investigate the utility of a rotational proof mass actuator for stabilizing translational motion. In order to implement any of the model-based controllers proposed in the literature, the values of model parameters are required which are generally difficult to determine rigorously. In this paper, an approach to the least-squares estimation of system parameters is discussed and practically applied to the benchmark problem. Next, in order to design an H∞controller, the nonlinear system is modelled as a perturbed linear system using an effective identification scheme. Experimental results confirm that this approach can effectively condense the whole nonlinearities, uncertainties, and disturbances within the system into a favorable perturbation block. Finally, an effective mixed-sensitivity problem is developed for the system to satisfy all performance requirements as well as robust stability despite actuator saturation. |
Sponsorship | Lee Found. IEEE Montreal Sect. Candian Soc. Mechanical Eng |
Starting Page | 765 |
Ending Page | 769 |
File Size | 873283 |
Page Count | 5 |
File Format | |
ISBN | 078037777X |
DOI | 10.1109/ICCA.2003.1595126 |
Language | English |
Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Publisher Date | 2003-06-12 |
Publisher Place | Canada |
Access Restriction | Subscribed |
Rights Holder | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Subject Keyword | Robust control Actuators Oscillators Parameter estimation Control system synthesis Nonlinear control systems Nonlinear systems Linear systems Uncertainty Robust stability |
Content Type | Text |
Resource Type | Article |
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