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Robust Nonlinear Optimal Solution to the Lunar Landing Guidance by Using Neighboring Optimal Control

机译:月球着陆制导的鲁棒非线性优化解法

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摘要

A closed-loop time-optimal control strategy for the highly nonlinear problem of the lunar landing mission by using the perturbation technique is developed in this study. The first part of the study considers analytical solution for an optimal control policy of variable mass spacecraft, while it descents on the surface of the moon in the variable gravitational field of it. To validate the accuracy of perturbation solution, a numerical approach based on steepest descent method is employed. The second part considers analytical derivation of an optimal feedback guidance solution by employing the neighboring optimal control (NOC) law when effects of imperfection in the dynamic model or disturbing noises have been taken into account. The technique of NOC produces time-varying feedback gains that minimize the performance index to the second order for perturbations from a nominal optimal path. The robustness of the designed NOC law is examined with applying sinusoidal noises. From the study of the simulation results, it may be concluded that the developed optimal guidance laws may be used in real world spacecraft applications.
机译:本文研究了一种利用摄动技术对月球着陆任务高度非线性问题的闭环时间最优控制策略。研究的第一部分考虑了变质量航天器的最优控制策略的解析解,同时它在月球表面的引力场中下降。为了验证摄动解的准确性,采用了基于最速下降法的数值方法。第二部分考虑了动态模型中的缺陷或干扰噪声的影响时,通过采用邻近的最优控制(NOC)定律考虑了最优反馈指导解决方案的解析推导。 NOC技术会产生随时间变化的反馈增益,从而使性能指标最小化,从而使标称最佳路径的扰动达到二阶。设计的NOC定律的鲁棒性通过施加正弦波噪声进行检验。从对模拟结果的研究中可以得出结论,所开发的最佳制导律可用于现实世界的航天器应用中。

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