ISBN 10: 7121171554 ISBN 13: 9787121171550
Librería: liu xing, Nanjing, JS, China
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Añadir al carritopaperback. Condición: New. Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Pub Date: 2012 Publisher: Electronic Industry Press Note: If you are required to bookstore inventory number of books than you can inform the treasurer Tel 15801427360 Contact qq 794153166 (sending staples bibliography). bookstores internal transfer cargo in place 1-2 days. The OUR Books brand new genuine absolute guarantee. when you sign must seriously view the parcel. satisfaction after receipt books. not satisfied directly refusal. this can save Returns cost and time. the problems caused due to reasons of bookstores all unconditional return policy. Thank you for your visit. Assured orders to ensure that your shopping smooth look forward to your good basic information about the title: foreign computer science textbook series: nonlinear control systems (3rd Edition) (Volume 1) List Price: $ 75.00 Author: Isidor (Alberto Isidori) Publisher: Electronic Industry Press Publication Date: June 1. 2012 ISBN: 9787121171550 Words: Page: Revision: 1 Binding: Paperback: 16 commodity identification: B008D4S4JE Editor's Choice foreign computer science textbook series: non-linear sexual control system (3rd Edition) (Volume 1) drawn wide range of narrative clarity and rigorous argument. the text is simple and smooth as automatic control professional senior undergraduate and graduate teaching material. but also as other related fields of academics and engineers reference books. Example relates to the field of the book. including mechanical. electrical and aeronautical engineering. Abstract No partial decomposition of the control system of Contents Chapter 1 1.1 Introduction 1.2 Notation partially exploded distribution 1.3 1.5 1.4 Frobenius theorem of differential geometry viewpoint 1.6 invariant distribution control systems 1.7 1.8 1.9 partial local reachability observability Chapter 2 global control system decomposition 2.1 Sussmann theorem 2.2 2.5 instances Chapter 3 input - output mapping and control observation space Lie algebra 2.3 2.4 Linear systems and bilinear systems theory 3.1 Fliess functional decomposition global expansions 3.2 Volterra series commenced -3.3 basic theory of nonlinear feedback theory only 3.5 Minimum Chapter 4 single-input single-output system output invariance 3.4 4.1 local coordinate transform 4.2 through feedback to achieve accurate linearization 4.3 zero dynamic 4.4 local asymptotic stability 4.5 Asymptotic Output Tracking 4.6 the disturbance decoupling 4.7 high-gain feedback 4.8 Basic theory 5.1 on the exact linearization additional conclusions 4.9 4.10 instance has a linear dynamic observer error Chapter 5 multi-input multi-output system of nonlinear feedback relative degree of local coordinate transform 5.2 after dynamic expansion after feedback exact linearization 5.3 non-interactive control 5.4 5.5 instances 5.6 geometric theory of feedback input - output response exact linearization Chapter 6 states: 6.1 zero dynamic tool 6.2 by controlled invariant distribution 6.3 ker (dh). the largest controlled invariant distribution 6.4 controllable geometric theory of nonlinear system of distribution of Chapter 7: Application 7.1 7.2 disturbance decoupling state feedback asymptotically stable 7.3 after static non-interactive feedback stability control 7.4 a necessary condition for stability of non-interactive control 7.5 sufficient condition for stability of non-interactive control Chapter 8 track with regulation 8.1 of nonlinear systems in the steady-state response 8.2 output regulation problem 8.3 full-information case. the output regulation 8.4 error feedback output regulation 8.5 structural stability regulation Chapter 9 single-input single-output system global feedback design 9.1 global standard form of 9.2 global asymptotic stability instances 9.3 semi-global stability instance 9.4 global disturbance attenuation instance Artstein-Sontag theorem 9.5 9.6 semi-global output feedback stability Appendix A Appendi.