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Localization of hidden attractors in smooth Chua's systems

机译:平滑蔡氏系统中隐藏吸引子的本地化

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The classical attractors of Lorenz, Rossler, Chua, Chen, and other widely-known attractors are those excited from unstable equilibria. From computational point of view this allows one to use numerical method, in which after transient process a trajectory, started from a point of unstable manifold in the neighborhood of equilibrium, reaches an attractor and identifies it. However there are attractors of another type: hidden attractors, a basin of attraction of which does not contain neighborhoods of equilibria. Recently such hidden attractors were discovered Chua's circuits by special analytical-numerical algorithm. In the present paper localization of hidden attractors in smooth Chua's systems is considered.
机译:洛伦兹(Lorenz),罗斯勒(Rossler),蔡(Chua),陈(Chen)和其他广为人知的吸引子是那些不稳定平衡激发的吸引子。从计算的角度来看,这允许人们使用数值方法,其中在瞬态过程之后,从平衡附近的不稳定歧管的点开始的轨迹到达吸引子并对其进行识别。但是,还有另一种类型的吸引子:隐藏的吸引子,吸引盆不包含均衡区域。最近,通过特殊的解析数字算法发现了这种隐藏的吸引子。在本文中,考虑了平滑蔡氏系统中隐藏吸引子的定位。

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