Standard
Robust stability of the linear time-delay systems with indefinite delay. / Zhabko, A. P.; Zaretsky, D. V.
Control of Microworld Processes. Nano- and Femtotechnologies. ed. / E. Jonckheere; S.D. Zemlyakov; I.V. Miroshnik; P.V. Pakshin; Alexander L. Fradkov; A.S. Kovaleva; A.N. Churilov; N.N. Bolotnik. Institute of Electrical and Electronics Engineers Inc., 2003. p. 1050-1051 1237048 (2003 International Conference Physics and Control, PhysCon 2003 - Proceedings; Vol. 3).
Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review
Harvard
Zhabko, AP & Zaretsky, DV 2003,
Robust stability of the linear time-delay systems with indefinite delay. in E Jonckheere, SD Zemlyakov, IV Miroshnik, PV Pakshin, AL Fradkov, AS Kovaleva, AN Churilov & NN Bolotnik (eds),
Control of Microworld Processes. Nano- and Femtotechnologies., 1237048, 2003 International Conference Physics and Control, PhysCon 2003 - Proceedings, vol. 3, Institute of Electrical and Electronics Engineers Inc., pp. 1050-1051, 1st International Conference Physics and Control, PhysCon 2003, Saint Petersburg, Russian Federation,
20/08/03.
https://doi.org/10.1109/PHYCON.2003.1237048
APA
Zhabko, A. P., & Zaretsky, D. V. (2003).
Robust stability of the linear time-delay systems with indefinite delay. In E. Jonckheere, S. D. Zemlyakov, I. V. Miroshnik, P. V. Pakshin, A. L. Fradkov, A. S. Kovaleva, A. N. Churilov, & N. N. Bolotnik (Eds.),
Control of Microworld Processes. Nano- and Femtotechnologies (pp. 1050-1051). [1237048] (2003 International Conference Physics and Control, PhysCon 2003 - Proceedings; Vol. 3). Institute of Electrical and Electronics Engineers Inc..
https://doi.org/10.1109/PHYCON.2003.1237048
Vancouver
Zhabko AP, Zaretsky DV.
Robust stability of the linear time-delay systems with indefinite delay. In Jonckheere E, Zemlyakov SD, Miroshnik IV, Pakshin PV, Fradkov AL, Kovaleva AS, Churilov AN, Bolotnik NN, editors, Control of Microworld Processes. Nano- and Femtotechnologies. Institute of Electrical and Electronics Engineers Inc. 2003. p. 1050-1051. 1237048. (2003 International Conference Physics and Control, PhysCon 2003 - Proceedings).
https://doi.org/10.1109/PHYCON.2003.1237048
Author
Zhabko, A. P. ; Zaretsky, D. V. /
Robust stability of the linear time-delay systems with indefinite delay. Control of Microworld Processes. Nano- and Femtotechnologies. editor / E. Jonckheere ; S.D. Zemlyakov ; I.V. Miroshnik ; P.V. Pakshin ; Alexander L. Fradkov ; A.S. Kovaleva ; A.N. Churilov ; N.N. Bolotnik. Institute of Electrical and Electronics Engineers Inc., 2003. pp. 1050-1051 (2003 International Conference Physics and Control, PhysCon 2003 - Proceedings).
BibTeX
@inproceedings{8384006b471a40ad8e99d8cdf0e23bd7,
title = "Robust stability of the linear time-delay systems with indefinite delay",
abstract = "Usually physical control systems such as that of stabilization of the current in tokamaks, or that of stabilization of the form of the plasma in tokamaks should operate adequately in presence of various of uncertain factors. These factors include both the uncertainty in the mathematical description of the processes and some external perturbations of the system under consideration. This note is devoted to the qualitative analysis of control dynamical systems subjected to the parametrical type of uncertainty. The main goal of the note is to obtain some new bounds on system delay within which the system preserves Such qualitative characteristics as, for example, given stability margin, or (and) given oscillation margin. Results presented in the note may have direct application in analysis and synthesis of robust regulators described by differential-difference equations.",
keywords = "Control system analysis, Control systems, Delay systems, Differential equations, Plasma stability, Regulators, Robust stability, Robustness, Tokamaks, Uncertainty",
author = "Zhabko, {A. P.} and Zaretsky, {D. V.}",
year = "2003",
month = jan,
day = "1",
doi = "10.1109/PHYCON.2003.1237048",
language = "English",
series = "2003 International Conference Physics and Control, PhysCon 2003 - Proceedings",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
pages = "1050--1051",
editor = "E. Jonckheere and S.D. Zemlyakov and I.V. Miroshnik and P.V. Pakshin and Fradkov, {Alexander L.} and A.S. Kovaleva and A.N. Churilov and N.N. Bolotnik",
booktitle = "Control of Microworld Processes. Nano- and Femtotechnologies",
address = "United States",
note = "1st International Conference Physics and Control, PhysCon 2003 ; Conference date: 20-08-2003 Through 22-08-2003",
}
RIS
TY - GEN
T1 - Robust stability of the linear time-delay systems with indefinite delay
AU - Zhabko, A. P.
AU - Zaretsky, D. V.
PY - 2003/1/1
Y1 - 2003/1/1
N2 - Usually physical control systems such as that of stabilization of the current in tokamaks, or that of stabilization of the form of the plasma in tokamaks should operate adequately in presence of various of uncertain factors. These factors include both the uncertainty in the mathematical description of the processes and some external perturbations of the system under consideration. This note is devoted to the qualitative analysis of control dynamical systems subjected to the parametrical type of uncertainty. The main goal of the note is to obtain some new bounds on system delay within which the system preserves Such qualitative characteristics as, for example, given stability margin, or (and) given oscillation margin. Results presented in the note may have direct application in analysis and synthesis of robust regulators described by differential-difference equations.
AB - Usually physical control systems such as that of stabilization of the current in tokamaks, or that of stabilization of the form of the plasma in tokamaks should operate adequately in presence of various of uncertain factors. These factors include both the uncertainty in the mathematical description of the processes and some external perturbations of the system under consideration. This note is devoted to the qualitative analysis of control dynamical systems subjected to the parametrical type of uncertainty. The main goal of the note is to obtain some new bounds on system delay within which the system preserves Such qualitative characteristics as, for example, given stability margin, or (and) given oscillation margin. Results presented in the note may have direct application in analysis and synthesis of robust regulators described by differential-difference equations.
KW - Control system analysis
KW - Control systems
KW - Delay systems
KW - Differential equations
KW - Plasma stability
KW - Regulators
KW - Robust stability
KW - Robustness
KW - Tokamaks
KW - Uncertainty
UR - http://www.scopus.com/inward/record.url?scp=84945423862&partnerID=8YFLogxK
U2 - 10.1109/PHYCON.2003.1237048
DO - 10.1109/PHYCON.2003.1237048
M3 - Conference contribution
AN - SCOPUS:84945423862
T3 - 2003 International Conference Physics and Control, PhysCon 2003 - Proceedings
SP - 1050
EP - 1051
BT - Control of Microworld Processes. Nano- and Femtotechnologies
A2 - Jonckheere, E.
A2 - Zemlyakov, S.D.
A2 - Miroshnik, I.V.
A2 - Pakshin, P.V.
A2 - Fradkov, Alexander L.
A2 - Kovaleva, A.S.
A2 - Churilov, A.N.
A2 - Bolotnik, N.N.
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 1st International Conference Physics and Control, PhysCon 2003
Y2 - 20 August 2003 through 22 August 2003
ER -
