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Convergence analysis of high gain disturbance observer based backstepping control: A contraction theory approach

机译:基于高增益扰动观测器的反推控制的收敛性分析:一种收缩理论方法

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Backstepping design is a powerful method for stabilization and tracking of strict feedback nonlinear systems which find applications in practical fields like robotics, aerospace, process control, etc. However the presence of uncertainties in system dynamics complicates the control design procedure. In recent past, high gain disturbance observer based backstepping design has received considerable attention. Due to the use of large observer gains, the closed loop system possess a time scale separation between the system dynamics and the observer dynamics. This paper analyzes the performance of high gain disturbance observer based backstepping controller using contraction framework. In doing so the steady state error bounds are obtained in terms of design parameters which can be exploited to tune the closed loop system performance. Unlike the quadratic Lyapunov based methods, the stability analysis does not require any interconnection conditions. Furthermore the convergence results are shown to hold for less conservative choice of observer gain. The effectiveness of the proposed controller is verified through simulation example.
机译:Backstepping设计是稳定和跟踪严格反馈非线性系统的有力方法,该非线性反馈系统可在机器人,航空航天,过程控制等实际领域中找到应用。但是,系统动力学的不确定性使控制设计过程变得复杂。在最近的过去,基于高增益干扰观测器的反推设计受到了相当大的关注。由于使用了较大的观察者增益,因此闭环系统在系统动力学和观察者动力学之间具有时间尺度上的分隔。本文使用收缩框架分析了基于高增益扰动观测器的反推控制器的性能。这样,就可以根据设计参数获得稳态误差范围,可以利用这些参数来调整闭环系统的性能。与基于二次Lyapunov的方法不同,稳定性分析不需要任何互连条件。此外,收敛结果显示出对于观察者增益的较保守选择是成立的。仿真实例验证了所提控制器的有效性。

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