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Stabilization and Tracking in Lorenz Chaotic System using Optimal Generalized Backstepping Method

机译:最优广义Backstepping方法在Lorenz混沌系统中的稳定与跟踪

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This study deals with the control chaos using generalized backstepping method. This new method to control nonlinear systems was called generalized backstepping method because of its similarity to backstepping but its abilities to control more systems than backstepping. Generalized backstepping approach consists of parameters which accept positive values. The parameters are usually chosen optional. The system responses are different for each value. It is necessary to select proper parameters to obtain a good response because the improper selection of the parameters lead to inappropriate responses or even may lead to instability of system. Genetic algorithm can select appropriate and optimal values for the parameters. GA by minimizing the fitness function can find the optimal values for the parameters. This selected fitness function is for minimizing the least square error. Fitness function forces the system error to decay to zero rapidly that it causes the system to have a short and optimal setting time. Fitness function also makes an optimal controller and causes overshoot to reach to its minimum value. This hybrid makes an optimal backstepping controller.
机译:本研究采用广义后推法处理控制混沌问题。这种控制非线性系统的新方法称为广义反推法,因为它与反推相似,但与反推相比,它能够控制更多的系统。广义反推方法由接受正值的参数组成。参数通常选择为可选。每个值的系统响应都不同。选择适当的参数以获得良好的响应是必要的,因为不正确的参数选择会导致响应不当,甚至可能导致系统不稳定。遗传算法可以为参数选择适当和最佳的值。通过最小化适应度函数,GA可以找到参数的最佳值。选择的适应度函数用于最小化最小平方误差。适应度函数迫使系统误差迅速衰减至零,从而导致系统具有较短的最佳设置时间。适应性功能还可以使控制器达到最佳状态,并使过冲量达到最小值。这种混合动力是最佳的反推控制器。

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