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For a long time it was a common opinion that hyperbolic attractors are artificial mathematical constructions. However, in the recent papers [2, 3] there were proposed physically realizable systems that possess, in their phase space, the set with features that are very similar to hyperbolic type of attractors. As is known, invariant sets are called hyperbolic attractors of the dynamical system if they are closed, topologically transitive subsets, and every their trajectory possesses uniform hyperbolicity. Very familiar types of the hyperbolic attractors are Smale-Williams’ solenoid and Plykin’s attractor.
№ | Имя | Описание | Имя файла | Размер | Добавлен |
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1. | Полный текст | Stabilization of hyperbolic chaos by the Pyragas metod | Contemporary_tools_for_reducing_the_model_error_in_weather_… | 48,5 КБ | 30 марта 2014 [Sergey111] |