Adaptive Vibration Control of an Axially Moving String

Author:

de Queiroz M. S.1,Dawson D. M.1,Rahn C. D.2,Zhang F.3

Affiliation:

1. Department of Electrical and Computer Engineering, Clemson, South Carolina 29634-0921

2. Department of Mechanical Engineering, Clemson, South Carolina 29634-0921

3. Department of Electrical and Computer Science, Clemson University, Clemson, South Carolina 29634-0921

Abstract

In this paper, the displacement of an axially moving string is regulated using a control force and a control torque applied to the string via a mechanical guide. Given the hybrid model of the string system (i.e., distributed parameter field equation coupled to discrete actuator equations), Lyapunov-type arguments are utilized to design model-based and adaptive control laws that exponentially and asymptotically stabilize the string displacement, respectively. The proposed control laws are based on measurements of the string displacement, velocity, slope, and slope rate at the mechanical guide. While the model-based controller requires exact knowledge of the actuator/string parameters (e.g., actuator mass and string tension), the adaptive controller estimates the parameters online. Dynamic simulation results demonstrate the vibration damping provided by the control strategies.

Publisher

ASME International

Subject

General Engineering

Reference11 articles.

1. Baicu C. F. , RahnC. D., and NibaliB. D., 1996, “Active Boundary Control of Elastic Cables: Theory and Experiment,” Journal of Sound and Vibration, Vol. 198, No. 1, pp. 17–26.

2. Hardy, G. H., Littlewood, J. E., and Polya, G., 1959, Inequalities, Cambridge University Press.

3. Joshi, S., and Rahn, C. D., 1995, “Position Control of a Flexible Cable Gantry Crane: Theory and Experiment,” Proc. American Control Conf., pp. 2820–2824, Seattle, WA.

4. Lee S. Y. , and MoteC. D., 1996, “Vibration Control of an Axially Moving String by Boundary Control,” ASME Journal of Dynamic Systems, Measurement, and Control, Vol. 118, pp. 66–74.

5. Meirovitch, L., 1967, Analytical Methods in Vibrations, New York, MacMillan.

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