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Stability in a novel 3-D chaotic system using optimal generalized back-stepping method

机译:使用最佳广义后推法的新型3-D混沌系统的稳定性

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This paper investigates on control and stabilization of a novel 3_D chaotic system. The chaotic system is stabilized using Generalized Back-stepping Method (GBM); it's similarity to Back-stepping and more applications in systems than it. Back-stepping method is used only to strictly feedback systems but GBM expand this class. The Generalized Back-stepping approach consists of parameters which accept positive value, the system responses differently for each value, It's necessary to select proper parameter to obtain a good response because inappropriate selection lead to the improper responses or even the system unstable for this reason in this text. A series of optimization techniques were applied. To achieve optimal parameters. These optimization techniques are to Genetic Algorithm (GA), Artificial Bee Colony (ABC) And Shuffled Frog Leaping Algorithm (SFLA). In these Algorithms using a minimum squared error cost function. Cost function enforces the system error to decay to zero rapidly. Finally, according to the results of simulations and numerical calculations, we discuss which one of the above algorithms is the best performance and efficiency in the control of the aforementioned system.
机译:本文研究了新型3_D混沌系统的控制和稳定性。混沌系统使用广义后推法(GBM)来稳定;它与Back-stepping相似,并且系统中的应用程序更多。 Backstepping方法仅用于严格反馈系统,但GBM扩展了此类。通用Backstepping方法由接受正值的参数组成,系统对每个值的响应都不同。有必要选择适当的参数以获得良好的响应,因为选择不当会导致响应不当,甚至由于该原因导致系统不稳定本文。应用了一系列优化技术。实现最佳参数。这些优化技术分别适用于遗传算法(GA),人工蜂群(ABC)和改组蛙跳算法(SFLA)。在这些算法中,使用最小平方误差代价函数。成本函数使系统误差迅速衰减到零。最后,根据仿真和数值计算的结果,我们讨论了上述算法中哪一种是上述系统控制中最佳的性能和效率。

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