行星着陆:推进降落的建模与控制

E. Canuto, A. Molano-Jimenez, W. Acuña-Bravo, C. Perez-Montenegro, S. Malan
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引用次数: 11

摘要

在推进阶段,在降落伞释放后,像火星或月球这样的行星着陆水平运动,水平运动是通过倾斜轴向推力来获得的,这样它要么与负速度矢量(重力转向)对齐,要么与要求的加速度矢量对齐。这里假定采用后一种策略,因为它允许精确着陆。因此,倾斜角度(俯仰角和偏航角)与水平加速度成正比。在以水平加速度作为姿态控制目标的分层制导控制中,可以设计一种基于角加速度到位置的四阶动力学的独特控制系统。本文表明,除了倾角非线性因素(垂直制动产生的轴向推力)和其他不太严重的缺陷外,组合动力学可以(准)输入状态线性化。本文表明,围绕制导给出的参考轨迹(倾斜和位置)进行控制设计可以利用准线性化,但必须证明跟踪误差的稳定性。本文研究的是闭环控制策略,通过蒙特卡罗仿真和与小倾角设计的比较,证明了其有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Planetary landing: Modelling and control of the propulsive descent
In the propulsive phase, after parachute release, of planetary landing like Mars or Moon horizontal motion, horizontal motion is obtained by tilting the axial thrust, so that it aligns either to the negative velocity vector (gravity turn) or to the requested acceleration vector. The latter strategy is assumed here, as it allows pinpoint landing. As such, tilt angles (pitch and yaw) become proportional to the horizontal acceleration. Instead of designing a hierarchical guidance and control in which horizontal acceleration becomes the attitude control target, a unique control system can be designed based on the fourth order dynamics from angular acceleration to position. The paper shows that the combined dynamics can be (quasi) input-state linearized except the nonlinear factor of the tilt angles (the axial thrust imposed by vertical braking), and other less severe flaws. The paper shows that control design around the reference trajectory (tilt and position) given by the guidance can exploit the quasi linearization, but tracking error stability must be proved. The paper is restricted to closed-loop control strategies, and their effectiveness is proved through Monte Carlo simulations, and comparison with a small-tilt design.
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