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234 Références [169] S. Sastry and M. Bodson. Adaptive control: stability, convergence and robustnes. Prentice Hall, New Jersey, U.S.A., 1989. [170] P. Seiler and R. Sengupta. Analysis of communication losses in vehicle control problems. In ACC’01 (American Control Conference) Arlington, U.S.A., pages 1491–1496, 2001. [171] P. Seiler and R. Sengupta. An H ∞ approach to networked control. IEEE Transactions on Automatic Control, 50(3):356–364, 2005. [172] R. Sepulchre, M. Jankovic, and P.V. Kokotović. Constructive Nonlinear Control. Springer-Verlag, London, U.K., 1997. [173] K. Shillcutt. Patterned search for planning and testing for the robotic antactic meteorite search. In International Topical Meeting on Robotics and Remote Systems for the Nuclear Industry, American Nuclear Society, Pittsburgh, U.S.A., 1999. [174] H. Shim, D. Liberzon, and J.-S. Kim. Quasi-ISS reduced-order observers and quantized output feedback. In CDC’09 (IEEE Conference on Decision and Control), Shanghai, China, (submitted), 2009. [175] C. Simoes. On stabilization of discrete-time nonlinear systems. PhD thesis, Departement of Applied Mathematics, University of Twente, 1996. [176] B. Sinopoli, L. Schenato, M. Franschetti, K. Poolla, M.I. Jordan, and S.S. Sastry. Kalman filtering with intermittent observations. IEEE Transactions on Automatic Control, 49:1453–1464, 2004. [177] E. Skafidas, R.J. Evans, I.M. Mareels, and A. Fradkov. Trajectory approximation based adaptive control of nonlinear systems under matching conditions. In CDC’96 (IEEE Conference on Decision and Control), Kobe, Japan, pages 4667–4672, 1996. [178] F. Skantze, A.-P. Loh, and A.M. Annaswamy. Adaptive estimation of discrete-time systems with nonlinear parameterization. Automatica, 36:1879–1887, 2000. [179] J.-J. Slotine and W. Li. Adaptive manipulator control: a case study. IEEE Transactions on Automatic Control, 33:995–1003, 1988. [180] E.D. Sontag. Smooth stabilization implies coprime factorization. IEEE Transactions on Automatic Control, 34:435–443, 1989. [181] E.D. Sontag. Mathematical Control Theory. Deterministic Finite-Dimensional Systems. Springer-Verlag, New York, U.S.A., 2nd edition, 1998. [182] E.D. Sontag. Clocks and insensivity to small measurement errors. ESAIM: control, optimization and calculus of variations, 4:537–557, 1999. [183] E.D. Sontag. Input to state stability: basic concepts and results. In P. Nistri and G. Stefani, editors, Nonlinear and Optimal Control Theory, pages 163–220, Berlin, 2007. Springer Verlag. [184] E.D. Sontag and B. Ingalls. A small-gain theorem with applications to input/output systems, incremental stability, detectability, and interconnections. Journal of the Franklin Institute, 339(2):211–229, 2002.
Références 235 [185] E.D. Sontag and Y. Wang. On characterizations of the input-to-state stability property. Systems & Control Letters, 24(5):351–359, 1995. [186] E.D. Sontag and Y. Wang. Lyapunov characterizations of input to output stability. SIAM Journal on Control and Optimization, 39(1):226–249, 2000. [187] M. Spong. Modeling and control of elastic joint robots. ASME Journal of Dynamical Systems, Measurements and Control, 109:310–319, 1987. [188] A. M. Stuart and A. R. Humphries. Dynamical systems and numerical analysis. Cambridge University Press, New York, U.S.A., 1996. [189] M. Tabbara and D. Nešić. Input-output stability of networked control systems with stochastic protocols and channels. IEEE Transactions on Automatic Control, 53(5):1160– 1175, 2008. [190] M. Tabbara, D. Nešić, and A.R. Teel. Stability of wireless and wireline networked control systems. IEEE Transactions on Automatic Control, 52(9):1615–1630, 2007. [191] Y. Tan, D. Nešić, and I.M.Y. Mareels. On non-local stability properties of extremum seeking control. Automatica, 42:889–903, 2006. [192] S. Tatikonda and S. Mitter. Control under communication constraints. IEEE Transactions on Automatic Control, 49(7):1056–1068, 2004. [193] D.G. Taylor. Nonlinear control of electric machines: an overview. IEEE Control Systems Magazine, 14(6):41–51, 1994. [194] A. R. Teel and L. Praly. On assigning the derivative of a disturbance attenuation control Lyapunov function. Mathematics of Control, Signals, and Systems, 13:95–124, 2000. [195] A.R. Teel, R.R. Kadiyala, P.V. Kokotović, and S.S. Sastry. Indirect techniques for adaptive input output linearization of nonlinear systems. International Journal of Control, 53:193–222, 1991. [196] A.R. Teel, D. Nešić, and P.V. Kokotović. A note on input-to-state stability of nonlinear sampled-data systems. In CDC’98 (IEEE Conference on Decision and Control) Tampa, U.S.A., pages 2473–2478, 1998. [197] A.R. Teel and L. Praly. Tools for semiglobal stabilization by partial state and output feedback. SIAM Journal on Control and Optimization, 33(5):1443–1488, 1995. [198] G. C. Walsh, H. Ye, and G. Bushnell. Stability analysis of networked control systems. IEEE Transactions Control Systems Technology, 10(3):438–446, 2002. [199] G.C. Walsh, O. Beldiman, and L.G. Bushnell. Asymptotic behavior of nonlinear networked control systems. IEEE Transactions on Automatic Control, 46:1093–1097, 2001. [200] G.C. Walsh and H. Ye. Scheduling of networked control systems. IEEE Control Systems Magazine, 21(1):57–65, 2001. [201] C. Wang and S.S. Ge. Adaptive synchronization of uncertain chaotic systems via backstepping design. Chaos, Solitons & Fractals, 12(7):1199–1206, 2001.
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N° D’ORDRE 9655 THÈSE DE DOCTOR
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« Tout est déjà dans l’air il
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ix Remerciements Je remercie sincè
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Table des matières xi Table des ma
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Table des matières xiii 5.3.2 Obse
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Contributions 1 Contributions Les c
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Contributions 3 de la zone où se s
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Publications 5 Publications La list
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Notations 7 Notations Ensembles On
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Notations 9 (ou les solutions) de (
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11 Première partie Contributions
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14 Chapitre 1. Introduction véhicu
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16 Chapitre 1. Introduction où x =
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18 Chapitre 1. Introduction Exemple
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20 Chapitre 1. Introduction ment é
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22 Chapitre 1. Introduction 1.3.2 S
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24 Chapitre 1. Introduction CTD DTD
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26 Chapitre 1. Introduction
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28 Chapitre 2. Commande adaptative
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avec ⎧ ⎪⎨ ⎪ ⎩ p 011 (x,u
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48 Chapitre 3. Backstepping robuste
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Chapitre 4. Introduction 69 Chapitr
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Chapitre 4. Introduction 71 Ordonna
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Chapitre 4. Introduction 73 limité
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Chapitre 4. Introduction 75 et d’
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Chapitre 4. Introduction 77 Une ana
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Chapitre 4. Introduction 79 états.
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Chapitre 4. Introduction 81 frag re
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Chapitre 4. Introduction 83 On déd
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Chapitre 4. Introduction 85 frag re
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Chapitre 4. Introduction 87 Lorsqu
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Chapitre 4. Introduction 89 L’id
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Chapitre 5. Conditions suffisantes
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Chapitre 6. Extension des observate
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Chapitre 7. Convergence semiglobale
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Annexes
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166 Annexe A. Rappels mathématique
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168 Annexe A. Rappels mathématique
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170 Annexe B. Rappels de stabilité
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172 Annexe B. Rappels de stabilité
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174 Annexe C. Preuve de la Proposit
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176 Annexe D. Théorèmes du petit
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Page 248 and 249: 232 Références [140] P. Naghshtab
Page 252: 236 Références [202] G.D. Warshaw
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