Results 1 to 10 of about 72,691 (241)
A Novel Fractional-Order System: Chaos, Hyperchaos and Applications to Linear Control [PDF]
Chaos and hyperchaos are generated from a new fractional-order system. Local stability of the system’s three equilibria is analyzed when the fractional parameter belongs to (0,2].
Ahmed Ezzat Matouk
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This paper investigates practical stability for a class of fractional-order impulsive control coupled systems with noninstantaneous impulses on networks.
Jin You, Shurong Sun
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Aleksandr Lyapunov, the man who created the modern theory of stability [PDF]
The outstanding Russian mathematician Aleksandr M. Lyapunov passed away one hundred years ago, on November 6, 1918. Honouring his memory, we recall the main events of his life when he was a student, then from the years in Saint Petersburg until 1885 ...
Ramin Kazemi
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Design of Distributed Interval Observers for Multiple Euler–Lagrange Systems
This paper investigates the problem of distributed interval estimation for multiple Euler–Lagrange systems. An interconnection topology is supposed to be strongly connected.
Zhihang Yin, Jun Huang, Thach Ngoc Dinh
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Due to the worldwide outbreak of COVID-19, many strategies and models have been put forward by researchers who intend to control the current situation with the given means. In particular, compartmental models are being used to model and analyze the COVID-
Haiyue Chen +2 more
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This paper is concerned with the asymptotic and pinning synchronization of fractional-order nonidentical complex dynamical networks with uncertain parameters (FONCDNUP).
Yu Wang, Xiliang He, Tianzeng Li
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Designing stable neural identifier based on Lyapunov method [PDF]
The stability of learning rate in neural network identifiers and controllers is one of the challenging issues which attracts great interest from researchers of neural networks.
F. Alibakhshi +3 more
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Stable Exact Solutions in Cosmological Models with Two Scalar Fields [PDF]
The stability of isotropic cosmological solutions for two-field models in the Bianchi I metric is considered. We prove that the sufficient conditions for the Lyapunov stability in the Friedmann-Robertson-Walker metric provide the stability with respect ...
A. A. Starobinsky +40 more
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Stability of time-varying systems in the absence of strict Lyapunov functions [PDF]
When a non-linear system has a strict Lyapunov function, its stability can be studied using standard tools from Lyapunov stability theory. What happens when the strict condition fails?
Ikhouane, Fayçal +1 more
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HYDRODYNAMICAL STABILITY AND POINCARÉ-LYAPUNOV THEORY. I [PDF]
Abstract : The purpose of the paper is to initiate a rigorous theory of hydrodynamical stability. Results were established corresponding to the classical PoincareLyapunov theory for systems of nonlinear ordinary differential equations, for classes of nonlinear partial differential equations occurring in hydrodynamics. (Author)
Bellman, Richard, Wing, G. Milton
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