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Numerical study of optimized fractional-order controller for chaos controlof nonlinear dynamical power system

机译:非线性动力系统混沌控制的最优分数阶控制器数值研究

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摘要

Nonlinear dynamical system exhibit bifurcation, chaos, and instability due to initial conditions andrnparametric variation. The power system is also nonlinear dynamical system, which exhibits thesernbehaviors due to different initial operating conditions and uncertain variation in parameter like reactivernpower load demand. The fractional-order controller is introduced as the better choice for several controlrnsystems as compared to conventional proportional-integral-derivative controllers owing to its merits. Thisrnpaper proposes a first ever numerical study of novel use of optimized fractional-order controller for controlrnof chaos in power system. This paper discusses the steps to optimize the order of fractional controller. Thernrole of fractional-order controller is to inject or withdraw the precise amount of reactive power to controlrnchaotic nature of voltage. The proposed controller will perturb the dynamics of the nonlinear power systemrnand push it to nonchaotic and bounded stable state because of precise state feedback control. Precisernperturbation in reactive-power value inhibits voltage bifurcation point, chaos, and instability thereafter.rnFourth order benchmark model of the power system is used as a case study in the paper.
机译:由于初始条件和参数变化,非线性动力学系统表现出分叉,混乱和不稳定性。电力系统也是非线性动力学系统,由于不同的初始运行条件和不确定的参数变化(例如无功功率负载需求),其表现出一些行为。与传统的比例积分微分控制器相比,分数阶控制器是几种控制系统的更好选择。本文提出了关于优化分数阶控制器在电力系统中控制混沌中的新颖应用的首次数值研究。本文讨论了优化小数控制器顺序的步骤。分数阶控制器的作用是注入或提取精确量的无功功率,以控制电压的混沌特性。所提出的控制器将扰动非线性电力系统的动力学,并由于精确的状态反馈控制将其推向非混沌和有界稳定状态。无功功率值的精确扰动抑制了电压分叉点,混沌和此后的不稳定性。本文以电力系统的四阶基准模型为例。

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