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Nonlinear and Adaptive ControlNCN42001(英文)
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详细说明:Nonlinear and Adaptive ControlNCN42001(英文)Nonlinear and Adaptive ControlNCN42001(英文)Alan Zinober, David Owens(Eds)
Nonlinear and Adaptive control
NCN42001
with 88 Figures
Springer
Series advisory board
A Bensoussan.p fleming .m. grimble.p Kokotovic
A.B. Kurzhanski.h kwakernaak .jn Tsitsiklis
Editors
Professor alan zinober
The University of Sheffield
Departement of AppliedMathematics
Western bank
Sheffield s10 2TN
UK
Professor david owens
The University of Sheffield
Dept of Automatic Control and Systems Engineerin
Mappin street
Sheffield s1 3jd
UK
Library of Congress Cataloging-in-Publication Data
Nonlinear and Adadtive Control(4th: 2001: University of Sheffield)
NCN 2001/ Alan Zinober, David Owens(eds)
p. cm-(Lecture notes in control and information sciences; 281)
Network, held at the University of Sheffield, 25-28 June, zll op of the Nonlinear Control
Contains 31 papers based on talk delivered at the 4th Workshe
ISBN3-540-43240-X
1. Nonlinear control theory--Congresses L. Zinober, A SI(Alan S.L. )II. Owens, D.
H. (David H )III. Title. IV Series
QA402.35W672001
629836-dc21
20
02026832
isBN3-540-43240-X Springer-Verlag Berlin Heidelberg New York
This work is subject to copyright. All rights are reserved, whether the whole or part of the mate-
rial is concerned, specifically the rights of translation, reprinting, reuse of illustrations, recitation
broadcasting, reproduction on microfilm or in other ways, and storage in data banks. Duplication
of this publication or parts thereof is permitted only under the provisions of the German Copyright
Law of September 9, 1965, in its current version, and permission for use must always be obtained
from Springer-Verlag. Violations are liable for prosecution act under German Copyright Law
Springer-Verlag Berlin Heidelberg New York
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http://www.springer.de
O Springer-Verlag Berlin Heidelberg 2003
Printed in germany
The use of general descriptive names, registered names, trademarks, etc. in this publication does
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Preface
This volume contain thirty-one papers based on talks delivered at the 4th
WorkshopoftheNonlinearControlNetwork(http://www.shef/ncn4),held
at The University of Sheffield, 25-28 June. 200
We would like to emphasize one peculiarity of our field: nonlinear control
is an example of a theory situated at a crossroad between mathematics and
engineering science. Due to this position, nonlinear control has its roots in
both fields and, as we deeply believe, can bring new ideas and new results
for both domains. The book reflects very well this " double character of
nonlinear control theory: the reader will find in it results which cover a wide
variety of problems: starting from pure mathematics, through its applications
to nonlinear feed back design, and all the way to recent industrial advances
The following delivered invited talks at the Workshop
Frank Allgower, Alessandro Astolfi, Riccardo Marino
Francoise Lamnabhi-Lagarrigue, Wei Lin and Malcolm Smith
Altogether the book contains 31 papers and therefore it is impossible to
mention here all the discussed topics
We wish to thank all invited speakers and contributors to the 4th Non-
linear Control Network Workshop for making this conference an outstand
ing intellectual celebration of the area of Nonlinear Control. We would like
to thank the TMR Program for the financial support which, in particular,
helped numerous young researchers in attending the Workshop. Many thanks
to our local administrative helpers; Nirvana Bloor, Marianna Keray, Lynda
Harrison, Ali Jafari Koshkouei, Russ Mills and Alex Price. Also, greatly ap.
preciated thanks are extended to Ali Jafari Koshkouei for his very patient
and attentive final checking of the complete manuscript
Alan Zinober David Owens
Sheffield, UK
November 2001
Contents
Invariant manifolds, asymptotic immersion and the(adaptive)
stabilization of nonlinear systems
Alessandro Astolfi, Romeo Ortega
1 Introduction
2 Asymptotic stabilization via immersion and invariance
1146
3 Robustification vis a vis high order dynamics
4 Adaptive control via immersion and invariance
5 Conclusions and outlook
18
References
19
Robust control of a nonlinear fluidics problem
21
Lubimor baramot, Owen Tutty, Eric Rogers
1 Introduction
21
2 Mathematical models
3 Control design
28
4 Results and conclusions
重日
References
Optimal control of the Schrodinger equation with two or three
levels
33
Ugo Boscain, Gregoire Charlot, Jean-Paul gauthier
1 Introduction
33
2 The two levels case
·····请
35
3 The resonant problem with three levels.,..,,...,.,.,37
4 The counter intuitive solutions
5 Conclusion
42
References
42
Strong robustness in adaptive control
,,,,,,,,,,,45
Maria Cadic. an willem Polderman
1 Introduction
45
2 General setup
:
46
3 Strong robustness and strongly robust stability radius
47
4 Existence of strongly robust sets
49
5 Strong robustness and open balls of systems
50
6 Conclusion
重
54
References
54
ⅥIII
ontents
On composition of Dirac structures and its implications for
control by interconnection
oaquin Cervera, Arjan J. van der Schaft, Alfonso Barios
1 Introduction
55
2 Parametrization of kernel/image representations
n.,,56
3 Dirac structures composition expression
58
4 Application example
61
5 Conclusions
62
References
63
Adaptive nonlinear excitation control of synchronous generators. 65
Gilney Damm, Riccardo Marino, Francoise Lamnabhi-Lagarrigue
1 Introduction.......,,,,,,,,,,.,,,,,…,
65
2 Dynamical model
66
3 Adaptive controller and main result
69
4 Simulation results
74
5 Conclusions
Referenc
76
Parameter identification for nonlinear pneumatic cylinder
actuators
N A. Daw, Wang, Q.H. Wu, J. Chen, and Y. Zhao
1 Introduction
77
2 Mathematical model of pneumatic actuators
78
3 Static friction measurement
■■曹■曹曹
,81
4 Description of Genetic Algorithms for parameter identification
82
5 Experiment and simulation results
83
6 Conclusion
86
References
87
The quasi-infinite horizon approach to nonlinear model
predictive control
89
Rolf Findeisen, Frank: Allgower
1 Introduction to nonlinear model predictive control
89
2 Quasi-infinite horizon NMPC
94
3 Some results on output feedback NMPC
...98
4 Some remarks on the efficient numerical solution of NMPC
102
5 Application example-real-time feasibility of NMPC
103
6 Conclusions
104
References
105
State and parameter identification for nonlinear uncertain
systems using variable structure theory
109
Fabienne Floret. Pontet, Francoise Lamnabhi-Lagarrigrue
1 Introduction
109
2 State identification
,,,,111
Contents
3 Parameter identification
,,,,,,,,,115
4 Simultaneous state and parameter identification
n,,,,,,,118
5 Simulations results
1.·
119
6 Conclusion
127
References
...,128
Stabilizing memoryless controllers and controls with memory
for a class of uncertain. bilinear systems with discrete and
distributed delays..........
曹曹
129
D.P. Goodall
1 Introduction
129
2 Preliminaries and nomenclature
,,,.,,130
3 Problem statement
130
4 Hypotheses
131
5 Stability results
133
6 Example
.....,.136
7 Concluding remarks
137
References
.138
Sliding mode control of a full-bridge unity power factor rectifier. 139
Robert grind, Enric Fossas, Domingo Biel
1 Introduction
,139
2 Problem formulation
140
3 Steady-state and zero-dynamics analysis............. 141
4 Control design
1曹曹曹曹曹
143
5 Parameter analysis
144
6 Simulation results...................... 146
7 Conclusions
14
References
148
Flatness-based control of the induction drive minimising
energy dissipation
重曹曹重曹自曹重曹
149
Veit Hagemeyer, Andrea Ranftl, Emmanuel delaleau
1 Introduction
149
2 Model of the motor
150
3 Control of the reduced order model
152
4 Tracking
control of the complete model
155
5 Simulation results
,,,,,,,,,,,,,,.,,,.,,157
6 Conclusion..........,,......
159
References
159
Exact feedforward linearisation based on differential flatness:
The siso case
.,,,161
Veit Hagemeyer, Emmanuel delaleau
I Introduction
161
2 Exact feedforward linearisation based on differential flatness..., 162
Contents
3 Exact feedforward linearisation and control law design
164
4 Structure of the error equation
165
5 Extended PID control
166
6 Stability
166
References
.,.,,170
Local controlled dynamics
171
Efthimios Kappos
1 Control system basics
.171
2 Accessible sets
173
3 Control-transverse geometric objects
176
4 Variations of transverse objects and the Conley index
179
5 Concluding remarks
m曹重重曹
.180
References
180
Adaptive feedback passivity of nonlinear systems with slidin
noce
曹■
..181
Ali Koshkouei. alan s.i. zinober
1 Introduction
.181
2 Passivation of nonlinear systems
182
3 Sliding mode of passive systems
184
4 Sliding mode of linear systems with passivation
.186
5 Adaptive passivation of nonlinear systems
190
6 Example: Gravity-flow/pipeline system.............191
7 Conclusions
n,,,193
References
194
Linear algebraic tools for discrete-time nonlinear control
systems with Mathematica
195
U. Kotta. M. TOnso
2 Linear algebraic framewoy·…
1 Introduction
195
196
3 Solutions of the control problems in terms of the HR subspaces
197
4 Symbolic implementation using Mathematica
202
Re
eterences
,,,,,,,,,,,,,,,,,,,,204
Adaptive compensation of multiple sinusoidal disturbances
with unknown frequencies
207
Riccardo marino. giovanni santosuosso, patrizio tomea
1 Introduction
207
2 Adaptive compensation design
209
3 Stability analysis
...213
4 Extension to m sinusoidal disturbances
217
5 An illustrative example
220
6 Conclusions
224
References
224
Contents
Backstepping algorithms for a class of disturbed nonlinear
nontriangular systems
227
Russell E. Mills. ALi Koshkouei. Alan S. I. Zinober
1 Introduction
227
2 Applicable class of systems
228
3 DAB algorithm for disturbed systems
4 Combined sliding backstepping control of disturbed systems
234
5 Example
·里1遭重■
236
6 Conclusions
237
Referer
237
Nonminimum phase output tracking using sliding modes
239
Govert Monsees, Jacquelin Scherpen
1 Introduction
239
2 Method of dichotomies
241
3 Bounded preview time
244
4 Bounded preview time with sliding mode control
245
5 Simulation
246
6 Conclusions
....,247
References
248
Goursat distributions not strongly nilpotent in dimensions
not exceeding seven
249
Piotr mormal
1 Introduction: geometric classes(basic geometry) of Goursat germs. 249
2 Kumpera-Ruiz algebras. Theorems of the paper
251
3 Nilpotency orders of KR algebras- proof of Thm. I........254
4 Nilpotent approximations of Goursat germs often are not Goursat
(proof of Theorem 3)
258
References
260
Stabilizability for boundary-value control systems using
symbolic calculus of pseudo-differential operators
263
Markku T. Nihtila, Jouko Tervo
1 Introduction
263
2 State space equation
265
3 On transfer function analysis of coercive problems
268
4 Transfer function manipulations by symbols
269
References
272
Multi-periodic nonlinear repetitive control: Feedback stability
analysis.........
::.:.:.:.:审
275
David H. Owens, Liangmin Li, Steve P. Banks
1 Introduction
275
2 Lyapunov stability analysis
275
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