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An Adaptive Architecture for Control of Uncertain Dynamical Systems with Unknown Actuator Bandwidths

机译:一种自适应架构,用于控制具有未知执行器带宽的不确定动力系统

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Closed-loop system stability of adaptive control architectures for autonomous aerospace vehicles can be seriously degraded by the presence of actuator dynamics. To this end, recent research by the authors focuses on a new reference model design approach such that not only closed-loop system stability is rigorously addressed using linear matrix inequalities, but also the proposed reference model achieves better performance characteristics as compared with a well-adopted method in the literature called pseudo-control hedging. Yet, this reference model assumes the exact knowledge of the actuator bandwidth parameter, where such an assumption may not always hold for practical aerospace applications. Motivated from this standpoint, this paper generalizes our recent results such that the exact knowledge of the actuator bandwidth parameter is no longer necessary. Specifically, we utilize an online estimate of the actuator bandwidth parameter in the proposed reference model and show the stability of the closed-loop dynamical system using tools and methods from Lyapunov theory and linear matrix inequalities. An illustrative numerical example involving the short-period dynamics of a hypersonic vehicle model is also included in this paper to elucidate the proposed adaptive architecture for control of uncertain dynamical systems with unknown actuator bandwidths.
机译:自动航空航天车辆的自适应控制架构的闭环系统稳定性可以通过执行器动力学严重降低。为此,作者最近的研究侧重于新的参考模型设计方法,使得不仅使用线性矩阵不等式严格地解决了闭环系统稳定性,而且所提出的参考模型与井相比,所提出的参考模型也实现了更好的性能特征。文献中采用的方法称为伪控制对冲。然而,该参考模型假设致动器带宽参数的确切知识,其中这种假设可以不始终保持实用的航空航天应用。本文从这个角度出发,本文概括了我们最近的结果,使得不再需要执行器带宽参数的确切知识。具体地,我们利用了所提出的参考模型中的执行器带宽参数的在线估计,并使用来自Lyapunov理论和线性矩阵不等式的工具和方法来显示闭环动态系统的稳定性。本文还包括涉及高超声速车辆模型的短时间动力学的说明性数值示例,以阐明所提出的自适应架构,用于控制具有未知致动器带宽的不确定动力系统。

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