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Adaptive control of a two-scroll novel chaotic system with a quartic nonlinearity

机译:具有二次非线性的两卷新型混沌系统的自适应控制

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This paper proposes a two-scroll novel 3-D chaotic system with a quartic nonlinearity and devises an adaptive control law for globally stabilizing the system when the system parameters are unknown. First, this paper derives fundamental qualitative properties of the new chaotic system such as dissipativity, symmetry, invariance, Lyapunov exponents and Lyapunov dimension. The phase portraits of the novel chaotic system are shown using MATLAB. Next, this paper uses adaptive control theory and Lyapunov stability theory to derive an adaptive feedback control law for globally stabilizing the novel chaotic system for all initial conditions. The main result is proved with the help of Lyapunov stability theory. Adaptive control results are validated by MATLAB simulations.
机译:提出了一种具有二次非线性的两辊新型3-D混沌系统,并设计了一种自适应控制律,用于在系统参数未知的情况下全局稳定系统。首先,本文推导了新混沌系统的基本定性性质,如耗散性,对称性,不变性,李雅普诺夫指数和李雅普诺夫维数。使用MATLAB显示了新型混沌系统的相图。接下来,本文使用自适应控制理论和Lyapunov稳定性理论来推导自适应反馈控制律,以在所有初始条件下全局稳定新型混沌系统。借助李雅普诺夫稳定性理论证明了主要结果。自适应控制结果通过MATLAB仿真进行了验证。

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