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Robust fault diagnosis of fractional order Takagi-Sugeno systems with uncertainties in premise variables. [PDF]
Djeddi A +5 more
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Harmonic adaptive fault-tolerant control for incipient and multiple faults of high mobility fighter. [PDF]
Hu K, Wang Z, Wang J.
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An enhanced bat algorithm based intelligent inspired architecture for resilient macroeconomic prediction. [PDF]
Mou S, Gan J, Yang Y, Lan Y, Rao C.
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Lyapunov Theory for Zeno Stability
IEEE Transactions on Automatic Control, 2013Zeno behavior is a dynamic phenomenon unique to hybrid systems in which an infinite number of discrete transitions occurs in a finite amount of time. This behavior commonly arises in mechanical systems undergoing impacts and optimal control problems, but its characterization for general hybrid systems is not completely understood.
Andrew Lamperski, Aaron D. Ames
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Lyapunov's direct method in stability theory (review)
International Applied Mechanics, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lakshmikantham, V., Martynyuk, A. A.
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The Lyapunov stability theory in system identification
Proceedings of the 1997 American Control Conference (Cat. No.97CH36041), 1997A new identification framework is developed for some long-standing problems. The convergence conditions of the process parameters: identification are explored from the Lyapunov stability theory, and this paper applies the second method toward a unified treatment of the convergence of the identification process.
S. Lyashevskiy, null Yaobin Chen
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Cone-valued Lyapunov functions and stability theory
Nonlinear Analysis: Theory, Methods & Applications, 1994The authors consider a differential system of the form \(x'= f(t,x)\), \(x\in\mathbb{R}^ n\). They deal with stability in terms of two measures, a notion of stability which allows a unified treatment of a number of different definitions existing in the literature.
Lakshmikantham, V. +1 more
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1999
The study of the stability of dynamical systems has a very rich history. Many famous mathematicians, physicists, and astronomers worked on axiomatizing the concepts of stability. A problem, which attracted a great deal of early interest was the problem of stability of the solar system, generalized under the title “the N-body stability problem.” One of ...
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The study of the stability of dynamical systems has a very rich history. Many famous mathematicians, physicists, and astronomers worked on axiomatizing the concepts of stability. A problem, which attracted a great deal of early interest was the problem of stability of the solar system, generalized under the title “the N-body stability problem.” One of ...
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Stability Theory via Vector Lyapunov Functions
2011This chapter describes a fundamental stability theory for nonlinear dynamical systems using vector Lyapunov functions. It first introduces the notation and definitions before developing stability theorems via vector Lyapunov functions for continuous-time and discrete-time nonlinear dynamical systems.
Wassim M. Haddad, Sergey G. Nersesov
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Power system stability enhancement using Lyapunov theory
2016 International Conference on Emerging Technologies (ICET), 2016This paper describes the enhancement of power system stability using the application of Lyapunov stability theory. It is proved that system becomes more stable with the inclusion of additional controls in the model. Method of mathematical manipulation is used.
Osama Abdur Rehman, Naeem Iqbal
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