Delay-Tolerant Adaptive Robust Tracking Control of Uncertain Time-Delay Systems
The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an nth-order (possibly unstable) dynamical system makes formal tracking control design difficult. Existing model-based control methodologies can handle only a subset of the above-mentioned...
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Published in | IEEE transactions on automatic control Vol. 65; no. 2; pp. 695 - 710 |
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Main Authors | , , |
Format | Journal Article |
Language | English |
Published |
New York
IEEE
01.02.2020
The Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Subjects | |
Online Access | Get full text |
ISSN | 0018-9286 1558-2523 |
DOI | 10.1109/TAC.2019.2916941 |
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Abstract | The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an nth-order (possibly unstable) dynamical system makes formal tracking control design difficult. Existing model-based control methodologies can handle only a subset of the above-mentioned complexities, and hence, become insufficient to accurately track the desired trajectory. In this paper, a prediction-based adaptive robust control framework is proposed for high performance control of dynamical systems subject to the above-mentioned complexities, which involves the following. First, prediction-based projection-type adaptation laws with model compensation to reduce the effect of parameter uncertainties under delay and time-varying disturbances. Second, a robust prediction scheme that factors in both unknown parameters and disturbance uncertainties under delay to handle the resulting unmatched disturbances. Third, prediction-based continuous robust feedback to attenuate the cumulative effect of disturbance terms due to uncertain prediction. The controller guarantees semiglobal, exponential convergence of the tracking error with an ultimate error bound proportional to delay, disturbance, and controller gain. The controller effectiveness is demonstrated with an illustrative flight control example and compared with the baseline adaptive robust controller. |
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AbstractList | The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an [Formula Omitted]-order (possibly unstable) dynamical system makes formal tracking control design difficult. Existing model-based control methodologies can handle only a subset of the above-mentioned complexities, and hence, become insufficient to accurately track the desired trajectory. In this paper, a prediction-based adaptive robust control framework is proposed for high performance control of dynamical systems subject to the above-mentioned complexities, which involves the following. First, prediction-based projection-type adaptation laws with model compensation to reduce the effect of parameter uncertainties under delay and time-varying disturbances. Second, a robust prediction scheme that factors in both unknown parameters and disturbance uncertainties under delay to handle the resulting unmatched disturbances. Third, prediction-based continuous robust feedback to attenuate the cumulative effect of disturbance terms due to uncertain prediction. The controller guarantees semiglobal, exponential convergence of the tracking error with an ultimate error bound proportional to delay, disturbance, and controller gain. The controller effectiveness is demonstrated with an illustrative flight control example and compared with the baseline adaptive robust controller. The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an nth-order (possibly unstable) dynamical system makes formal tracking control design difficult. Existing model-based control methodologies can handle only a subset of the above-mentioned complexities, and hence, become insufficient to accurately track the desired trajectory. In this paper, a prediction-based adaptive robust control framework is proposed for high performance control of dynamical systems subject to the above-mentioned complexities, which involves the following. First, prediction-based projection-type adaptation laws with model compensation to reduce the effect of parameter uncertainties under delay and time-varying disturbances. Second, a robust prediction scheme that factors in both unknown parameters and disturbance uncertainties under delay to handle the resulting unmatched disturbances. Third, prediction-based continuous robust feedback to attenuate the cumulative effect of disturbance terms due to uncertain prediction. The controller guarantees semiglobal, exponential convergence of the tracking error with an ultimate error bound proportional to delay, disturbance, and controller gain. The controller effectiveness is demonstrated with an illustrative flight control example and compared with the baseline adaptive robust controller. |
Author | Kwon, Cheolhyeon Nandiganahalli, Jayaprakash Suraj Hwang, Inseok |
Author_xml | – sequence: 1 givenname: Jayaprakash Suraj orcidid: 0000-0002-7109-0125 surname: Nandiganahalli fullname: Nandiganahalli, Jayaprakash Suraj email: jnandiga@purdue.edu organization: School of Aeronautics and Astronautics, Purdue University, West Lafayette, IN, USA – sequence: 2 givenname: Cheolhyeon orcidid: 0000-0002-6084-8236 surname: Kwon fullname: Kwon, Cheolhyeon email: kwonc@unist.ac.kr organization: School of Aeronautics and Astronautics, Purdue University, West Lafayette, IN, USA – sequence: 3 givenname: Inseok orcidid: 0000-0001-7847-9865 surname: Hwang fullname: Hwang, Inseok email: ihwang@purdue.edu organization: School of Aeronautics and Astronautics, Purdue University, West Lafayette, IN, USA |
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Snippet | The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an nth-order (possibly unstable) dynamical... The simultaneous presence of parameter variations, time-varying disturbances, and delay in the control loop of an [Formula Omitted]-order (possibly unstable)... |
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SubjectTerms | Adaptation models Adaptive control Controllers Delay systems Delays Disturbances Dynamical systems Flight control Forecasting Linear systems Mathematical models nonlinear control systems Parameter uncertainty Robust control Time delay systems Time-varying systems Tracking control Tracking errors uncertain systems Uncertainty |
Title | Delay-Tolerant Adaptive Robust Tracking Control of Uncertain Time-Delay Systems |
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