Download PDF by Alessandro Astolfi: Nonlinear and adaptive control : tools and algorithms for

By Alessandro Astolfi

ISBN-10: 1860946178

ISBN-13: 9781860946172

ISBN-10: 1860947344

ISBN-13: 9781860947346

This e-book summarizes the most effects accomplished in a four-year ecu venture on nonlinear and adaptive keep watch over. The undertaking contains major researchers from top-notch associations: Imperial collage London (Prof A Astolfi), Lund college (Prof A Rantzer), Supelec Paris (Prof R Ortega), college of expertise of Compiegne (Prof R Lozano), Grenoble Polytechnic (Prof C Canudas de Wit), collage of Twente (Prof A van der Schaft), Politecnico of Milan (Prof S Bittanti), and Polytechnic college of Valencia (Prof P Albertos). The e-book additionally offers an creation to theoretical advances in nonlinear and adaptive keep an eye on and an summary of novel functions of complicated regulate idea, quite issues at the regulate of partly recognized platforms, under-actuated platforms, and bioreactors.

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69) 47 Nonlinear Control of Feedforward Systems 3 with 4 x 3 ) = *(+3 and output y = 2 3 . 71) and b is a constant to be selected later. 72) i = - A ( 2 3 ) ~ bw, which is LES-ISS. 71) can be seen either as a differential equation for the definition of p ( 2 3 ) , if A(x3) is selected by the designer, or as the definition of X ( 5 3 ) , if P ( z 3 ) is selected. For example, P(23) = - P z 3 with p > 0 is a simple choice. 73) that results from the first two of Eqs. 74) with K selected as in Lemma 1".

54) 2,-1 = 2, xn =u. 55) is LES and ISS with the restriction IwI < &. Moreover, i f w = 0 , 1u1 < E . G. Kaliom and A . Astolfi 42 Proof: The proof can be carried out iteratively. 56) satisfies the assumptions of Proposition lk for every A, > 0. 56) represents an ISS system with the restriction J v , - ~ ) < 6. 56), with the restriction Ivn-21 < f , and local exponential stability for vn-2 = 0, according to Propositions 1 and 2. The proof is then completed by recursive application of Proposition 1.

Cambridge University Press, reprint with corrections, Cambridge, 1996. 8. R. Johansson and A. Robertsson. Observer-based strict positive real (SPR) feedback control system design. Automatica, 38:1557-1564, 2002. 9. E. Kalman. Lyapunov functions for the problem of Lur'e in automatic control. Proc. Nut. Acad. , 49:201-205, 1963. 10. K. Khalil. Nonlinear Systems. , 1996. 11. V. J. Sussman. A positive real condition for global stabilization of nonlinear systems. Systems tY Control Letters, 13(2):125-133, 1989.

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