4.5 Article

Fast Tube-Based Robust Compensation Control for Fixed-Wing UAVs

期刊

DRONES
卷 7, 期 7, 页码 -

出版社

MDPI
DOI: 10.3390/drones7070481

关键词

unmanned aerial vehicles; nonlinear robust control; robust compensation control; trajectory tube; fast robust control

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A nonlinear fast Tube-based Robust Compensation Control (TRCC) for fixed-wing UAVs is proposed in this study to address the conflict between nonlinearity and fast-solving requirements. The study introduces a solving method for discrete trajectory tubes to enable fast parallel computation and develops a TRCC algorithm that minimizes the trajectory tube for enhanced robustness. Additionally, dimensionality reduction techniques and a control reuse method are incorporated in the fast TRCC algorithm. Simulations demonstrate that the proposed method effectively enhances the robustness of UAVs while meeting the requirements for fast solving.
When considering the robust control of fixed-wing Unmanned Aerial Vehicles (UAVs), a conflict often arises between addressing nonlinearity and meeting fast-solving requirements. In existing studies, the less nonlinear robust control methods have shown significant improvements that parallel computing and dimensionality reduction techniques in real-time applications. In this paper, a nonlinear fast Tube-based Robust Compensation Control (TRCC) for fixed-wing UAVs is proposed to satisfy robustness and fast-solving requirements. Firstly, a solving method for discrete trajectory tubes was proposed to facilitate fast parallel computation. Subsequently, a TRCC algorithm was developed that minimized the trajectory tube to enhance robustness. Additionally, considering the characteristics of fixed-wing UAVs, dimensionality reduction techniques such as decoupling and stepwise approaches are proposed, and a fast TRCC algorithm that incorporates the control reuse method is presented. Finally, simulations verify that the proposed fast TRCC effectively enhances the robustness of UAVs during tracking tasks while satisfying the requirements for fast solving.

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