Results 291 to 300 of about 1,072,986 (332)
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Finite-time stability of homogeneous systems
Proceedings of the 1997 American Control Conference (Cat. No.97CH36041), 1997Examines finite-time stability of homogeneous systems. The main result is that a homogeneous system is finite-time stable if and only if it is asymptotically stable and has a negative degree of homogeneity.
S.P. Bhat, D.S. Bernstein
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Finite time stability and comparison principles
Mathematical Proceedings of the Cambridge Philosophical Society, 1968Motivated by discussion on practical stability in LaSalle and Lefschetz (3), Weiss and Infante (5), have discussed various notions of stability over finite time interval of a given differential system. This theory of stability differs from the usual stability theory mainly by the preassigned limits to which any given solution of the differential system
Kayande, A. A., Wong, J. S. W.
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Finite-time stability of switched systems
2012 24th Chinese Control and Decision Conference (CCDC), 2012The finite-time stability of switched linear systems which contain both Hurwitz stable subsystems and unstable subsystems is researched in this paper. Firstly, the definition of finite-time stability is introduced. Then, based on the average dwell-time concept and by using the idea of specifying the total activation time period ration between the ...
null Wenbo Sheng, null Xiaoli Zhang
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Finite‐time boundary stabilization of reaction‐diffusion systems
International Journal of Robust and Nonlinear Control, 2017SummaryIn this paper, the problem of boundary finite‐time stabilization is considered for reaction‐diffusion systems (RDSs). First, a full‐domain controller is designed, and sufficient conditions are given to ensure finite‐time stability of RDSs under the designed controller. Then, for practical applications, a boundary controller is designed to obtain
Kai‐Ning Wu +3 more
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Mathematical methods in the applied sciences, 2019
This paper firstly deals with finite time stability (FTS) of Riemann‐Liouville fractional delay differential equations via giving a series of properties of delayed matrix function of Mittag‐Leffler. We secondly study relative controllability of such type‐
Mengmeng Li, Jinrong Wang
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This paper firstly deals with finite time stability (FTS) of Riemann‐Liouville fractional delay differential equations via giving a series of properties of delayed matrix function of Mittag‐Leffler. We secondly study relative controllability of such type‐
Mengmeng Li, Jinrong Wang
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Finite-time stability and finite-time boundedness of fractional order switched systems
Transactions of the Institute of Measurement and Control, 2019Finite-time stability and finite-time boundedness of fractional order switched systems with 0 < α < 1 are investigated in this paper. First of all, by employing the average dwell time technique and Lyapunov functional method, some sufficient conditions ...
Jinxia Liang +4 more
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Finite‐time stability of switched positive linear systems
International Journal of Robust and Nonlinear Control, 2012SUMMARYThis brief paper addresses the finite‐time stability problem of switched positive linear systems. First, the concept of finite‐time stability is extended to positive linear systems and switched positive linear systems. Then, by using the state transition matrix of the system and copositive Lyapunov function, we present a necessary and sufficient
Chen, Guopei, Yang, Ying
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Finite-time stabilization of impulsive dynamical linear systems
Nonlinear Analysis: Hybrid Systems, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
F. Amato +4 more
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Finite-time stability of fractional-order fuzzy cellular neural networks with time delays
Fuzzy Sets Syst., 2021Feifei Du, Jun‐Guo Lu
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IEEE Transactions on Circuits and Systems - II - Express Briefs, 2019
In this brief, we propose an approach based on the Laplace transform and “inf-sup” method for studying finite-time stability of fractional-order systems (FOS) with time-varying delay and nonlinear perturbation.
N. T. Thanh, V. Phat
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In this brief, we propose an approach based on the Laplace transform and “inf-sup” method for studying finite-time stability of fractional-order systems (FOS) with time-varying delay and nonlinear perturbation.
N. T. Thanh, V. Phat
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