Low-gain integral control of linear distributed parameter systems subject to input saturation
Closing the loop around an exponentially stable single-input single-output regular linear system, subject to a globally Lipschitz and nondecreasing actuator nonlinearity and compensated by an integral controller, is shown to ensure asymptotic tracking of constant reference signals, provided that (a)...
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Published in | Proceedings of the 37th IEEE Conference on Decision and Control (Cat. No.98CH36171) Vol. 1; pp. 921 - 926 vol.1 |
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Main Authors | , , |
Format | Conference Proceeding |
Language | English |
Published |
IEEE
1998
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Subjects | |
Online Access | Get full text |
ISBN | 9780780343948 0780343948 |
ISSN | 0191-2216 |
DOI | 10.1109/CDC.1998.760811 |
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Abstract | Closing the loop around an exponentially stable single-input single-output regular linear system, subject to a globally Lipschitz and nondecreasing actuator nonlinearity and compensated by an integral controller, is shown to ensure asymptotic tracking of constant reference signals, provided that (a) the steady-state gain of the linear part of the plant is positive, (b) the positive integrator gain is sufficiently small and (c) the reference value is feasible in a very natural sense. The class of actuator nonlinearities under consideration contains standard nonlinearities important in control engineering such as saturation and deadzone. |
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AbstractList | Closing the loop around an exponentially stable single-input single-output regular linear system, subject to a globally Lipschitz and nondecreasing actuator nonlinearity and compensated by an integral controller, is shown to ensure asymptotic tracking of constant reference signals, provided that (a) the steady-state gain of the linear part of the plant is positive, (b) the positive integrator gain is sufficiently small and (c) the reference value is feasible in a very natural sense. The class of actuator nonlinearities under consideration contains standard nonlinearities important in control engineering such as saturation and deadzone. |
Author | Logemann, H. Ryan, E.P. Townley, S. |
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Snippet | Closing the loop around an exponentially stable single-input single-output regular linear system, subject to a globally Lipschitz and nondecreasing actuator... |
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StartPage | 921 |
SubjectTerms | Control engineering Control systems Distributed control Distributed parameter systems Gain Hydraulic actuators Linear systems Nonlinear control systems Steady-state Tracking loops |
Title | Low-gain integral control of linear distributed parameter systems subject to input saturation |
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