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Estimations for ultimate boundary of a new hyperchaotic system and its simulation

机译:新超混沌系统极限边界的估计及其仿真

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摘要

This paper has investigated the boundedness of a new hyperchaotic Rabinovich system. We have obtained the global exponential attractive set and the ultimate bound Ω_λ for this system. Furthermore, we can conclude that the rate of the trajectories of the system going from the exterior of the set Ω_(λ,2) to the interior of the set Ω_(λ,2) is an exponential rate. The estimate of the trajectories rate is also obtained. Numerical simulations are presented to show the effectiveness of the proposed scheme.
机译:本文研究了一个新的超混沌Rabinovich系统的有界性。我们已经获得了该系统的全局指数吸引集和极限边界Ω_λ。此外,我们可以得出结论,从集合Ω_(λ,2)的外部到集合Ω_(λ,2)的内部的系统轨迹的速率是指数速率。还可以获得轨迹速率的估计。数值仿真表明了该方案的有效性。

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