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  1. Vestnik St. Petersburg University: Mathematics
  2. Vestnik St. Petersburg University: Mathematics : Volume 44
  3. Vestnik St. Petersburg University: Mathematics : Volume 44, Issue 3, September 2011
  4. Dynamic control for non-linear systems with delay
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Vestnik St. Petersburg University: Mathematics : Volume 50
Vestnik St. Petersburg University: Mathematics : Volume 49
Vestnik St. Petersburg University: Mathematics : Volume 48
Vestnik St. Petersburg University: Mathematics : Volume 47
Vestnik St. Petersburg University: Mathematics : Volume 46
Vestnik St. Petersburg University: Mathematics : Volume 45
Vestnik St. Petersburg University: Mathematics : Volume 44
Vestnik St. Petersburg University: Mathematics : Volume 44, Issue 4, December 2011
Vestnik St. Petersburg University: Mathematics : Volume 44, Issue 3, September 2011
On one method of constructing approximate solutions to linear systems on long time intervals
Stochastic and quasistochastic computations
Dynamic control for non-linear systems with delay
Asymptotic formula for an eigenvalue of the dirichlet problem in a cranked waveguide
Application of the method of Lyapunov periodic functions
Dynamical systems with Lipschitz inverse shadowing properties
Methods for laplace transform inversion
Simulation algorithms for the second-order parabolic Cauchy problem
Dynamic interactive stabilization of systems of flow with processor sharing
Vestnik St. Petersburg University: Mathematics : Volume 44, Issue 2, June 2011
Vestnik St. Petersburg University: Mathematics : Volume 44, Issue 1, March 2011
Vestnik St. Petersburg University: Mathematics : Volume 43
Vestnik St. Petersburg University: Mathematics : Volume 42
Vestnik St. Petersburg University: Mathematics : Volume 41
Vestnik St. Petersburg University: Mathematics : Volume 40

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Dynamic control for non-linear systems with delay

Content Provider Springer Nature Link
Author Zuber, I. E. Gelig, A. Kh.
Copyright Year 2011
Abstract We consider some class of non-linear systems of the form $\dot x = A( \cdot )x + \sum\limits_{i = 1}^l {A_i ( \cdot )x(t - \tau _i (t)) + b( \cdot )u} ,$ where A(·) ∈ ℝ$^{ n × n }$, A $_{ i }$(·) ∈ ℝ$^{ n × n }$, b(·) ∈ ℝ$^{ n }$, whose coefficients are arbitrary uniformly bounded functionals.A special type of the Lyapunov-Krasovskii functional is used to synthesize dynamic control described by the equation $\dot u = \rho ( \cdot )u + (m( \cdot ),x),$ where ρ(·) ∈ ℝ$^{1}$, m(·) ∈ ℝ$^{ n }$, which makes the system globally asymptotically stable. Also, the situation is considered where the control u enters into the system not directly but through a pulse element performing an amplitude-frequency modulation.
Starting Page 182
Ending Page 189
Page Count 8
File Format PDF
ISSN 10634541
Journal Vestnik St. Petersburg University: Mathematics
Volume Number 44
Issue Number 3
e-ISSN 19347855
Language English
Publisher Allerton Press, Inc.
Publisher Date 2011-08-24
Publisher Place Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword systems with time-varying delay global asymptotic stability dynamic control the Lyapunov-Krasovskii functional Analysis
Content Type Text
Resource Type Article
Subject Mathematics
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