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Dynamic high gain scaling: an application to robust adaptive output feedback for feedforward systems

机译:动态高增益缩放:应用于馈电系统的适自适应输出反馈的应用

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We propose an adaptive output feedback control design for global asymptotic stabilization of feedforward systems based on our recent results on dynamic high gain scaling based controller design for strict-feedback systems. The system is allowed to contain uncertain functions of all the states and the input as long as they satisfy certain bounds. Unknown parameters are allowed in the bounds assumed on uncertain functions. If the uncertain functions involve the input, then the output-dependent functions in the bounds need to be polynomially bounded. It is also shown that if the uncertain functions can be bounded by a function independent of the input, then the polynomial boundedness requirement can be relaxed. The designed controllers have a simple structure being essentially a linear feedback with state-dependent dynamic gains and do not involve any saturations or recursive computations. The observer utilized to estimate unmeasured states is similar to a Luenberger observer with dynamic observer gains. The Lyapunov functions are quadratic in state estimates, observer errors, and parameter estimation error. The stability analysis is based on our recent results on uniform solvability of coupled state-dependent Lyapunov equations. The controller provides strong robustness properties both with respect to uncertain parameters and additive disturbances. This robustness is the key to the output feedback controller design.
机译:基于我们最近的严格反馈系统的动态高增益缩放控制器设计,提出了一种自适应输出反馈控制设计,用于基于我们最近的动态高增益缩放的控制器设计的结果。只要它们满足某些界限,允许系统包含所有状态和输入的不确定功能。在不确定功能假定的界限中允许未知的参数。如果不确定的函数涉及输入,则需要多项式界限的界限中的输出相关函数。还示出,如果不确定的功能可以通过独立于输入的函数界定,则可以松弛多项式边界要求。设计的控制器具有简单的结构,基本上是具有状态依赖性动态增益的线性反馈,并且不涉及任何饱和度或递归计算。用于估计未测量状态的观察者类似于Luenberger观察者,具有动态观察者收益。 Lyapunov函数在状态估计,观察者错误和参数估计错误中是二次的。稳定性分析基于我们最近的结果耦合状态依赖Lyapunov方程的均匀可溶性结果。控制器在不确定的参数和添加剂干扰方面提供强大的鲁棒性。这种稳健性是输出反馈控制器设计的关键。

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