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Avtomatika i Telemekhanika, 2023, Issue 10, Pages 104–117
DOI: https://doi.org/10.31857/S0005231023100094
(Mi at16224)
 

Topical issue

Suppressing exogenous disturbances in a discrete-time control system as an optimization problem

M. V. Khlebnikov

Trapeznikov Institute of Control Sciences, Russian Academy of Sciences, Moscow, Russia
References:
Abstract: This paper proposes a novel approach to suppressing bounded exogenous disturbances in a linear discrete-time control system by a static state- or output-feedback control law. The approach is based on reducing the original problem to a nonconvex matrix optimization problem with the gain matrix as one variable. The latter problem is solved by the gradient method; its convergence is theoretically justified for several important special cases. An example is provided to demonstrate the effectiveness of the iterative procedure proposed.
Keywords: linear discrete-time system, exogenous disturbances, output feedback, state feedback, optimization, gradient method, Newton’s method, convergence.
Presented by the member of Editorial Board: V. M. Glumov

Received: 19.06.2023
Revised: 24.07.2023
Accepted: 02.08.2023
English version:
Automation and Remote Control, 2023, Volume 84, Issue 10, Pages 1221–1231
DOI: https://doi.org/10.25728/arcRAS.2023.28.37.001
Bibliographic databases:
Document Type: Article
Language: Russian
Citation: M. V. Khlebnikov, “Suppressing exogenous disturbances in a discrete-time control system as an optimization problem”, Avtomat. i Telemekh., 2023, no. 10, 104–117; Autom. Remote Control, 84:10 (2023), 1221–1231
Citation in format AMSBIB
\Bibitem{Khl23}
\by M.~V.~Khlebnikov
\paper Suppressing exogenous disturbances in a discrete-time control system as an optimization problem
\jour Avtomat. i Telemekh.
\yr 2023
\issue 10
\pages 104--117
\mathnet{http://mi.mathnet.ru/at16224}
\crossref{https://doi.org/10.31857/S0005231023100094}
\edn{https://elibrary.ru/YBXHZN}
\transl
\jour Autom. Remote Control
\yr 2023
\vol 84
\issue 10
\pages 1221--1231
\crossref{https://doi.org/10.25728/arcRAS.2023.28.37.001}
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  • https://www.mathnet.ru/eng/at/y2023/i10/p104
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    References:14
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