A classification of dynamical systems
Janina Kłapyta (1991)
Annales Polonici Mathematici
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Janina Kłapyta (1991)
Annales Polonici Mathematici
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Katarzyna Horbacz (1989)
Annales Polonici Mathematici
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Peter E. Kloeden, Thomas Lorenz (2014)
Nonautonomous Dynamical Systems
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A pullback incremental attraction, a nonautonomous version of incremental stability, is introduced for nonautonomous systems that may have unbounded limiting solutions. Its characterisation by a Lyapunov function is indicated.
Kovtunenko, Victor A., Krejčí, Pavel, Bauer, Erich, Siváková, Lenka, Zubkova, Anna V.
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We investigate the Lyapunov stability implying asymptotic behavior of a nonlinear ODE system describing stress paths for a particular hypoplastic constitutive model of the Kolymbas type under proportional, arbitrarily large monotonic coaxial deformations. The attractive stress path is found analytically, and the asymptotic convergence to the attractor depending on the direction of proportional strain paths and material parameters of the model is proved rigorously with the help of a Lyapunov...
Didier Pilod (2014-2015)
Séminaire Laurent Schwartz — EDP et applications
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In this report, we review the proof of the asymptotic stability of the Zakharov-Kuznetsov solitons in dimension two. Those results were recently obtained in a joint work with Raphaël Côte, Claudio Muñoz and Gideon Simpson.
B. Vrdoljak (1980)
Matematički Vesnik
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Li, Weiye, Szidarovszky, Ferenc (1999)
Southwest Journal of Pure and Applied Mathematics [electronic only]
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Choi, Sung Kyu, Goo, Yoon Hoe, Koo, Namjip (2007)
Advances in Difference Equations [electronic only]
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Chukwu, E.N., Smoczynski, P. (1995)
International Journal of Mathematics and Mathematical Sciences
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Dobrovol'skij, S.M., Rogozin, A.V. (2005)
Sibirskij Matematicheskij Zhurnal
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M. E. Lord (1982)
Rendiconti del Seminario Matematico della Università di Padova
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Katarzyna Horbacz (1989)
Annales Polonici Mathematici
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Bradul, Nataliya, Shaikhet, Leonid (2007)
Discrete Dynamics in Nature and Society
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Vadim Azhmyakov (2000)
Discussiones Mathematicae, Differential Inclusions, Control and Optimization
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The problem of asymptotic stabilization for a class of differential inclusions is considered. The problem of choosing the Lyapunov functions from the parametric class of polynomials for differential inclusions is reduced to that of searching saddle points of a suitable function. A numerical algorithm is used for this purpose. All the results thus obtained can be extended to cover the discrete systems described by difference inclusions.