LOCALIZATION OF COMPACT INVARIANT SETS OF NONLINEAR TIME-VARYING SYSTEMS
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Publication:3536167
DOI10.1142/S021812740802121XzbMath1147.34326MaRDI QIDQ3536167
Konstantin E. Starkov, Alexander P. Krishchenko
Publication date: 17 November 2008
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Related Items (19)
LOCALIZATION OF COMPACT INVARIANT SETS OF DISCRETE-TIME NONLINEAR SYSTEMS ⋮ Localization of invariant compact sets for continuous systems with uncertainties ⋮ Localization of invariant compact sets of families of discrete-time systems ⋮ Qualitative properties of a Duffing system with polynomial nonlinearity ⋮ Localizing sets for invariant compact sets of continuous dynamical systems with a perturbation ⋮ Chaos and periodicity in Vallis model for El Niño ⋮ Cancer cell eradication in a 6D metastatic tumor model with time delay ⋮ On the efficiency of the functional localization method ⋮ Global dynamics of the Hastings-Powell system ⋮ Periodic solutions of \textit{El Niño} model through the Vallis differential system ⋮ Antimonotonicity, Bifurcation and Multistability in the Vallis Model for El Niño ⋮ Polynomial differential systems in \(\mathbb R^3\) having invariant weighted homogeneous surfaces ⋮ Global asymptotic stability analysis by the localization method of invariant compact sets ⋮ Localizing sets for invariant compact sets of discrete dynamical systems with perturbation and control ⋮ Localization of invariant compact sets of nonautonomous systems ⋮ Localizing sets and behavior of trajectories of time-varying systems ⋮ Chaotic dynamics of fractional Vallis system for El-Niño ⋮ Localization of control robust invariant compact sets in continuous systems ⋮ Localization of simple and complex dynamics in nonlinear systems
Cites Work
- Localization of compact invariant sets of the Lorenz system
- Phase synchronization of chaotic oscillations in terms of periodic orbits
- Limit sets, zero dynamics, and internal models in the problem of nonlinear output regulation
- BIFURCATIONS AND CONTINUOUS TRANSITIONS OF ATTRACTORS IN AUTONOMOUS AND NONAUTONOMOUS SYSTEMS
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