Get 20M+ Full-Text Papers For Less Than $1.50/day. Start a 14-Day Trial for You or Your Team.

Learn More →

Design of absolutely robust control systems for multilinked plants on the basis of an uncertainty hyperobserver

Design of absolutely robust control systems for multilinked plants on the basis of an uncertainty... A new approach to control of indeterminate dynamic plants based on the Lyapunov function method is proposed. The concept of this approach consists in compensating for the general components of the plant’s incomplete model as potential sources of parasite dynamics and imparting the desired behavior to the reduced system. The condition of absolute observability of the indeterminate plant’s dynamics is obtained. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Automatic Control and Computer Sciences Springer Journals

Design of absolutely robust control systems for multilinked plants on the basis of an uncertainty hyperobserver

Rustamov, G.
Automatic Control and Computer Sciences , Volume 48 (3) – Jul 15, 2014
Download PDF
15 pages

Loading next page...
 
/lp/springer-journals/design-of-absolutely-robust-control-systems-for-multilinked-plants-on-ye1WLq4t4S
Publisher
Springer Journals
Copyright
Copyright © 2014 by Allerton Press, Inc.
Subject
Computer Science; Control Structures and Microprogramming
ISSN
0146-4116
eISSN
1558-108X
DOI
10.3103/S0146411614030055
Publisher site
See Article on Publisher Site

Abstract

A new approach to control of indeterminate dynamic plants based on the Lyapunov function method is proposed. The concept of this approach consists in compensating for the general components of the plant’s incomplete model as potential sources of parasite dynamics and imparting the desired behavior to the reduced system. The condition of absolute observability of the indeterminate plant’s dynamics is obtained.

Journal

Automatic Control and Computer Sciences – Springer Journals

Published: Jul 15, 2014

References

  • Rough Systems
    Andronov, AA; Pontryagin, LS
  • State-space solutions to standard H2 and H∞ control problems
    Doyle, JC; Glover, K; Khargonekar, PP; Francis, BA
  • Robust and Optimal Control
    Zhou, K; Doyle, JC; Glover, K
  • Robust modal control of distributed parameter system with uncertainty
    Chen, YH; Piontek, ED
  • Osnovy robastnogo upravleniya (N ∞-teoriya)
    Poznyak, AS
  • Robust Control: The Parametric Approach
    Bhattacharyya, SP; Chapellat, H; Keel, LH
  • Adaptive and Robust Control with Compensation of Perturbations
    Nikiforov, VO
  • Robastnaya ustoichivost’ i upravlenie
    Polyak, BT; Shcherbakov, PS
  • Metody robastnogo controlya, neuro-fuzzy I adaptivnogo upravleniya
    Pupkov, KA; Egupov, ND
  • Comparative evaluation of robust control systems using various types of observers
    Potapenko, EM
  • Izv. Ross. Akad. Nauk, Teor. Sist. Upr.
    Potapenko, EM
  • Absolutely robust control systems
    Rustamov, GA
  • Proc. 7th Int. Conf. “Application of Information and Communication Technologies,” Baku, Azerbaijan
    Rustamov, GA
  • Stabilization of nonlinear systems on the basis of the method of the Lyapunov function with the nonlinearity and disturbance estimation
    Rustamov, GA; Gardashov, SG; Rustamov, RG
  • Constructing quasi-invariant control systems based on the Lyapunov function method for non-linear plants with an incomplete mathematical model
    Rustamov, GA
  • Sliding Modes in Optimization and Control Problems
    Utkin, VI
  • Lineinaya Algebra
    Shevtsov, GS
  • The invariance conditions in variable structure systems
    Drazenovic, B
  • Proc. IEEE Int. Conf. on Fuzzy System
    Ho, HF; Wong, YK; Rad, AB
  • Proc. IEEE Int. Conf. Control and Automation, Guangzhou. China
    Geng, F; Zhu, X
  • Sintez struktur sistem avtomaticheskogo upravleniya vysokoi tochnosti
    Meerov, MV
  • Issledovanie i optimizatsiya mnogosvyaznykh sistem upravleniya
    Meerov, MV
  • Robust Control Toolbox™ Getting Started Guide
    Balas, G; Chiang, R; Packard, A; Safonov, M
  • Nelineinye sistemy: geometricheskie metody analiza i sinteza
    Krasnoshchechenko, VI
  • Synthesis of nonlinear regulators with variable structure for one class on nonlinear objects
    Tkhang, C
  • Stabilization of chaos in the Rössler system by pulsed or harmonic signal
    Kuznetsov, AP; Stankevich, NV; Chernyshov, NYu