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首页> 外文期刊>Journal of Dynamic Systems, Measurement, and Control >Trajectory Control of Miniature Helicopters Using a Unified Nonlinear Optimal Control Technique
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Trajectory Control of Miniature Helicopters Using a Unified Nonlinear Optimal Control Technique

机译:基于统一非线性最优控制技术的微型直升机轨迹控制

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摘要

It is always a challenge to design a real-time optimal full flight envelope controller for a miniature helicopter due to the nonlinear, underactuated, uncertain, and highly coupled nature of its dynamics This paper integrates the control of translational, rotational, and flapping motions of a simulated miniature aerobatic helicopter in one unified optimal control framework. In particular, a recently developed real-time nonlinear optimal control method, called the θ - D technique, is employed to solve the resultant challenging problem considering the full nonlinear dynamics without gain scheduling techniques and timescale separations. The uniqueness of the θ - D method is its ability to obtain an approximate analytical solution to the Hamilton-Jacobi-Bellman equation, which leads to a closed-form suboptimal control law. As a result, it can provide a great advantage in real-time implementation without a high computational load. Two complex trajectory tracking scenarios are used to evaluate the control capabilities of the proposed method in full flight envelope. Realistic uncertainties in modeling parameters and the wind gust condition are included in the simulation for the purpose of demonstrating the robustness of the proposed control law.
机译:由于其动力学的非线性,欠驱动,不确定和高度耦合的特性,为微型直升机设计实时最优的全飞行包络线控制器始终是一个挑战。本文集成了对飞机平移,旋转和扑动运动的控制。一个统一的最优控制框架中的模拟微型特技直升机。特别是,最近开发的一种实时非线性最优控制方法,称为θ-D技术,被用来解决在没有增益调度技术和时标分离的情况下考虑完全非线性动力学的结果性难题。 θ-D方法的独特之处在于它能够获得Hamilton-Jacobi-Bellman方程的近似解析解,从而得出封闭形式的次优控制定律。结果,它可以在没有高计算负荷的情况下在实时实现中提供很大的优势。使用两种复杂的轨迹跟踪方案来评估所提出方法在全飞行包线中的控制能力。仿真中包括建模参数和阵风条件的实际不确定性,目的是证明所提出的控制律的鲁棒性。

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