Dynamic Feedback Linearization for Electrohydraulically Actuated Control Systems
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Published:1995-12-01
Issue:4
Volume:117
Page:468-477
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ISSN:0022-0434
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Container-title:Journal of Dynamic Systems, Measurement, and Control
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language:en
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Short-container-title:
Author:
Vossoughi Gholamreza1, Donath Max1
Affiliation:
1. Department of Mechanical Engineering and the Center for Advanced Manufacturing, Design and Control (CAMDAC), University of Minnesota, Minneapolis, MN 55455
Abstract
Using the dynamic inversion principal, a globally linearizing feedback control law is developed for an electrohydraulic servo system. The proposed control law is implemented on a rotational joint driven by a linear actuator. The results from experiments indicate that better uniformity of response is achieved across a wider range of operating conditions than would otherwise be possible. Improved symmetry is obtained for the extension and retraction phases of motion for an asymmetric actuator under various loading conditions and actuator positions. As a result of the improvements in linearity, significantly better performance is achieved when using linear controllers. To incorporate the effects of parametric uncertainties on the feedback linearization, a state space linear fractional representation of the parametrically uncertain linearized system is also developed. This uncertainty model is specifically suited for the design of robust control systems using the μ-synthesis and H∞ based approach.
Publisher
ASME International
Subject
Computer Science Applications,Mechanical Engineering,Instrumentation,Information Systems,Control and Systems Engineering
Reference24 articles.
1. Axelson, S., and Kumar, K. S. P., 1988, “Dynamic Feedback Linearization of a Hydraulic Valve-Actuator Combination,” Proc. ACC, Atlanta, GA, pp. 2202–2203. 2. Davies
A. M.
, and DaviesR. M., 1969, “Non-linear Behavior, Including Jump Resonance of Hydraulic Servomechanisms,” Journal of Mechanical Engineering Science, Vol. 11, No. 3, pp. 281–289. 3. Doyle
J. C.
, 1982, “Analysis of Feedback Systems with Structured Uncertainties,” Proc. IEE, Vol. 129, Pt. D No. 6, Nov., pp. 242–250. 4. Doyle, J. C., Wall, J. E., and Stein, G., 1982, “Performance and Robustness Analysis for Structured Uncertainty,” Proc. IEEE CDC Conf., pp. 629–636. 5. Doyle, J. C., and Packard, A., 1987, “Uncertain Multivariable Systems from a State Space Perspective,” Proc. of the American Control Conference, June, pp. 2147–2152.
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