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Realization of trajectory precise tracking for hypersonic flight vehicles with prescribed performances

机译:过高速公路的轨迹精确跟踪,规定表演的轨迹精确跟踪

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摘要

This work attempts to achieve precise tracking control for the longitudinal dynamics of hypersonic flight vehicles (HFVs) without adopting universal approximators (e.g., fuzzy logic systems, neural networks, etc.). To this purpose, the system nonlinearities are well constrained to be bounded within some compact sets and are tackled by means of adaptation technique. Apart from achieving precise tracking, some prescribed performances (e.g., convergence rate, maximum steady tracking error, etc.) of the tracking errors of velocity, altitude, flight path angle, angle of attack, and pitch rate are also preserved. The proposed method is complexity-reduced and structurally simple in the sense that the time derivatives of the virtual control laws are no longer required and that the number of adaptation parameters have been reduced to only five due to the absence of universal approximators. Barbalat lemma is combined with Lyapunov theory to prove the closed-loop stability, while guaranteeing that the tracking errors eventually converge to zero through choosing appropriate design parameters. The effectiveness of the proposed control scheme is demonstrated by comparative numerical simulations. (C) 2021 The Author(s). Published by Elsevier Masson SAS.
机译:这项工作试图实现对超音速飞行车辆(HFV)的纵向动态的精确跟踪控制,而无需采用通用近似器(例如,模糊逻辑系统,神经网络等)。为此目的,系统非线性受到很好的约束,以在一些紧凑的组内界定,并通过适应技术进行粘附。除了实现精确的跟踪之外,还保留了速度,高度,飞行路径角度,攻角和俯仰速率的跟踪误差的一些规定的性能(例如,收敛速率,最大稳态跟踪误差等)。所提出的方法在不再需要虚拟控制法的时间衍生物并且由于没有通用近似器而被降低到仅五个,因此不再需要进行复杂性和结构简单。 Barbalat Lemma与Lyapunov理论相结合,以证明闭环稳定性,同时保证跟踪误差最终通过选择适当的设计参数来收敛到零。通过比较数值模拟证明了所提出的控制方案的有效性。 (c)2021提交人。由Elsevier Masson SA出版。

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