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Neural network-based optimal control for trajectory tracking of a helicopter UAV

机译:基于神经网络的直升机无人机轨迹跟踪最优控制

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Helicopter unmanned aerial vehicles (UAVs) may be widely used for both military and civilian operations. Because these helicopters are underactuated nonlinear mechanical systems, high-performance controller design for them presents a challenge. This paper presents an optimal controller design for trajectory tracking of a helicopter UAV using a neural network (NN). The state-feedback control system utilizes the backstepping methodology, employing kinematic and dynamic controllers. The online approximator-based dynamic controller learns the infinite-horizon Hamilton-Jacobi-Bellman (HJB) equation in continuous time and calculates the corresponding optimal control input to minimize the HJB equation forward-in-time. Optimal tracking is accomplished with a single NN utilized for cost function approximation. The overall closed-loop system stability is demonstrated using Lyapunov analysis, with the position, orientation, angular and translational velocity tracking errors, and NN weight estimation errors uniformly ultimately bounded (UUB) in the presence of bounded disturbances and NN functional reconstruction errors.
机译:直升机无人飞行器(UAV)可能广泛用于军事和民用行动。由于这些直升机是驱动不足的非线性机械系统,因此针对它们的高性能控制器设计提出了挑战。本文提出了一种使用神经网络(NN)的直升机无人机轨迹跟踪的最优控制器设计。状态反馈控制系统利用反推方法,采用运动学和动态控制器。基于在线逼近器的动态控制器在连续时间内学习无限水平的Hamilton-Jacobi-Bellman(HJB)方程,并计算相应的最佳控制输入以最小化HJB方程的时间提前量。最优跟踪是通过单个NN用于成本函数逼近来完成的。使用Lyapunov分析证明了整体闭环系统的稳定性,在存在有界扰动和NN功能重建误差的情况下,位置,方向,角速度和平移速度跟踪误差以及NN权重估计误差最终最终均一(UUB)。

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