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博碩士論文 etd-0713104-153645 詳細資訊
Title page for etd-0713104-153645
論文名稱
Title
針對具有非匹配擾動大型系統之分散式適應順滑模態控制器
Design of Decentralized Adaptive Sliding Mode Controllers for Large-Scale Systems with Mismatched Perturbations
系所名稱
Department
畢業學年期
Year, semester
語文別
Language
學位類別
Degree
頁數
Number of pages
50
研究生
Author
指導教授
Advisor
召集委員
Convenor
口試委員
Advisory Committee
口試日期
Date of Exam
2004-06-23
繳交日期
Date of Submission
2004-07-13
關鍵字
Keywords
順滑模態、大型系統、非匹配擾動
Large-scale systems, Mismatched perturbations, Sliding mode
統計
Statistics
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中文摘要
本論文基於李亞普諾夫理論(Lyapunov Theorem),針對具有非匹配擾動大型系統提出一個分散式適應順滑模態控制器。在設計順滑面時導入虛擬控制器的增益,以使得當子系統進入順滑模態時,經由虛擬回授控制器使子系統達到穩定。並且由於控制器引入調適機制,控制器將自動調適未知擾動上界,以致擾動上界的資訊是不需要的。最後,本論文提供一個數值範例以驗証控制器之可行性。
Abstract
A novel design methodology of a decentralized adaptive sliding mode control scheme for a class of large-scale systems with mismatched disturbances and uncertainties in each subsystem and interconnections is proposed in this thesis. The main idea of this new method is that the design of the switching surface of each subsystem is through the design of a pseudo-feedback controller which can stabilize the dynamics when system is in the sliding mode. The feedback gain of the pseudo controller then becomes a important parameter of switching surface. The proposed controllers of each subsystem contain three parts. The first part is measurable feedback signals, and the second part is an adaptive control mechanism, which is used for overcoming the disturbances and uncertainties of each subsystem and interconnections among subsystems. The information of upper bound of those disturbances and uncertainties are not required. The third part of the decentralized controllers is used for adjusting the convergent rate of state variables of the controlled system. The asymptotical stability is guaranteed for each subsystem even if the mismatched perturbations exist when employing the proposed control scheme. An example is demonstrated for showing the feasibility of the proposed methodology.
目次 Table of Contents
Abstract i
List of Figures iii
Chapter 1 Introduction 1
1.1 Motivation . . . . . . . . . . . . . . . . . . . 1
1.2 Brief Sketch of the Contents . . . . . . . . . . 3
Chapter 2 Control Design 4
2.1 System Descriptions and Problem Formulations . . 4
2.2 Design of Decentralized Switching Surface . . . 5
2.3 Stability in The Sliding Mode . . . . . . . . . 6
2.4 Design of The Adaptive Controllers . . . . . . . 15
2.5 Summary of Design Procedure . . . . . . . . . . 22
Chapter 3 Numerical Example 23
Chapter 4 Conclusions 40
References 41
參考文獻 References
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[3] J. Y. Hung, W. Gao and J. C. Hung, “Variable structure control: a survey,” IEEE Trans. Industrial Electronic,” Vol. 40, pp. 2-2, 1993.
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[5] H. H. Choi, “Variable structure control of dynamical systems with mismatched norm-bounded uncertainties: an LMI approach,” Int. J. Contr., Vol. 74, No. 13, pp. 1324-1334, 2001..
[6] H. H. Choi, “An LMI-based switching surface design method for a class of mismatched uncertain systems,” IEEE Trans. Automat. Contr., Vol. 48, pp. 1634-1638, 2003.
[7] K. S. Kim, Y. Park and S. H. Oh, “Designing robust sliding hyperplanes for parametric uncertain systems: a Riccati approach,” Automatica, Vol. 36, pp. 1041-1048, 2000.
[8] K. K. Shyu, Y. W. Tsai and C. K. Lai, “Stability regions estimation for mismatched uncertain variable structure systems with bounded controllers,” IEEElectronics Letters, Vol. 35, No. 16, pp. 1388-1390, 1999.
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[10] Y. W. Tsai, K. K. Shyu and K. C. Chang, “Decentralized variable structure control for mismatched uncertain large-scale systems: a new approach,” System & control letters, Vol. 43, pp. 117-125, 2001.
[11] C.-F. Cheng, “Design of robust observation schemes for uncertain large scale systems”, IEE Proc.-Control Theoty Appl., Vol. 144, No. 5, pp. 369-374, 1997.
[12] X. G. Yan, S. K. Spurgeon and C. Edwards, “Decentralized Output Feedback Sliding Mode Control of Nonlinear Large-Scale Systems with Uncertainties,” Journal of Optimization Theory and Applications, Vol. 119, No. 3, pp. 597-614, 2003.
[13] C.-H. Chou and C. C. Cheng, “Design of adaptive variable structure controllers for perturbed time-varying state delay systems,” J. Franklin Inst., Vol. 388, No. 1, pp. 35-46, 2001.
[14] C.-H. Chou and C. C. Cheng, “A decentralized model reference adaptive variable structure controller for large-scale time-varying delay systems,” IEEE Trans. Auto. Contr., Vol. 48, No. 7, pp. 1123-1127, 2003.
[15] S. J. Leon, Linear algebra with applications, New Jersey, Prentice Hall, 1999.
[16] O. M. E. El-Ghezawi, A. S. I. Zinober, and S. A. Billings, “Analysis and design of variable structure systems using a geometric approach,” Int. J. Contr., Vol. 38, No. 3, pp. 657-671, 1983.
[17] J. X. Xu, Q. W. Jia, and T. H. Lee, “On the design of a nonlinear adaptive variable structure derivative estimator,” Contr., Vol. 45, No. 5, pp. 1028-1033, 2000.
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