1.

Record Nr.

UNINA9910961074703321

Autore

Isidori Alberto

Titolo

Nonlinear Control Systems II / / by Alberto Isidori

Pubbl/distr/stampa

London : , : Springer London : , : Imprint : Springer, , 1999

ISBN

1-4471-0549-4

Edizione

[1st ed. 1999.]

Descrizione fisica

1 online resource (XII, 293 p.)

Collana

Communications and Control Engineering, , 2197-7119

Disciplina

629.8

Soggetti

Automatic control

System theory

Control theory

Multibody systems

Vibration

Mechanics, Applied

Electrical engineering

Engineering mathematics

Engineering - Data processing

Mathematical optimization

Calculus of variations

Control and Systems Theory

Systems Theory, Control

Multibody Systems and Mechanical Vibrations

Electrical and Electronic Engineering

Mathematical and Computational Engineering Applications

Calculus of Variations and Optimization

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Note generali

Bibliographic Level Mode of Issuance: Monograph

Nota di bibliografia

Includes bibliographical references and index.

Nota di contenuto

10. Stability of Interconnected Nonlinear Systems -- 10.1 Preliminaries -- 10.2 Asymptotic Stability and Small Perturbations -- 10.3 Asymptotic Stability of Cascade-Connected Systems -- 10.4 Input-to-State Stability -- 10.5 Input-to-State Stability of Cascade-Connected Systems -- 10.6 The “Small-Gain” Theorem for Input-to-State Stable Systems -- 10.7 Dissipative Systems -- 10.8 Stability of Interconnected



Dissipative Systems -- 10.9 Dissipative Linear Systems -- 11. Feedback Design for Robust Global Stability -- 11.1 Preliminaries -- 11.2 Stabilization via Partial State Feedback: a Special Case -- 11.3 Stabilization via Output Feedback: a Special Case -- 11.4 Stabilization of Systems in Lower Triangular Form -- 11.5 Design for Multi-Input Systems -- 12. Feedback Design for Robust Semiglobal Stability -- 12.1 Achieving Semiglobal and Practical Stability -- 12.2 Semiglobal Stabilization via Partial State Feedback -- 12.3 A Proof of Theorem 9.6.2 -- 12.4 Stabilization of Minimum-Phase Systems in Lower-Triangular Form -- 12.5 Stabilization via Output Feedback Without a Separation Principle -- 12.6 Stabilization via Output Feedback of Non-Minimum-Phase Systems -- 12.7 Examples -- 13. Disturbance Attenuation -- 13.1 Robust Stability via Disturbance Attenuation -- 13.2 The Case of Linear Systems -- 13.3 Disturbance Attenuation -- 13.4 Almost Disturbance Decoupling -- 13.5 An Estimate of the Minimal Level of Disturbance Attenuation -- 13.6L2-gain Design for Linear Systems -- 13.7 GlobalL2-gain Design for a Class of Nonlinear Systems -- 14. Stabilization Using Small Inputs -- 14.1 Achieving Global Stability via Small Inputs -- 14.2 Stabilization of Systems in Upper Triangular Form -- 14.3 Stabilization Using Saturation Functions -- 14.4 Applications and Extensions -- Bibliographical Notes -- References.

Sommario/riassunto

This book incorporates recent advances in the design of feedback laws to the purpose of globally stabilizing nonlinear systems via state or output feedback. It is a continuation of the first volume by Alberto Isidori on Nonlinear Control Systems. Specifically this second volume will cover: • Stability analysis of interconnected nonlinear systems. The notion of Input-to-State stability and its role in analysing stability of cascade-connected or feedback-connected systems. The notion of dissipativity and its consequences (passivity and "gain"). • Robust stabilization in the case of parametric uncertainties. The case of state feedback: global or semi-global stabilization. The case of output feedback: semi-global stabilization. • Robust stabilization in the case of unstructured perturbations. Feedback design via the small-gain approach. Robust semi-global stabilization via output feedback. • Methods for asymptotic tracking, disturbance rejection and model following. Global and semi-global analysis. • Normal forms for multi-input multi-output nonlinear systems form a global point of view. Their role in feedback design.