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Global Control for a Class of Upper-Triangular Nonlinear Systems with Unknown Powers

机译:一类幂未知的上三角非线性系统的全局控制

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This paper considers the global control problem for a class of uncertain upper-triangular nonlinear systems whose powers are not exactly known due to the model uncertainty. Under certain assumptions, a state-feedback controller, only involving the bounds of powers, is designed to make the nonlinear system locally stable by recursively constructing the Lyapunov functions with uncertain parameters. Then, based on the nested saturation method, it can be proved that the saturated control law is able to globally asymptotically stabilize the upper-triangular nonlinear systems with appropriate saturation level. Finally, a simulation example is presented to demonstrate the effectiveness of the proposed control scheme.
机译:本文考虑了一类不确定的上三角非线性系统的全局控制问题,该系统由于模型的不确定性而无法精确地知道其功率。在某些假设下,通过仅递归地构造具有不确定参数的Lyapunov函数,将状态反馈控制器设计为仅包含幂的边界,以使非线性系统局部稳定。然后,基于嵌套饱和方法,可以证明饱和控制律能够以适当的饱和度全局渐​​近稳定上三角非线性系统。最后,给出了一个仿真实例来证明所提出的控制方案的有效性。

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