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Optimal feedback gains determination method for nominal reentry guidance

机译:名义再入指导的最优反馈增益确定方法

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This paper presents a new method for solving feedback gains in guidance based on optimal control theory. The determination of feedback gains is a critical problem for nominal guidance, because landing precision benefits from appropriate feedback gains. The magnitude of the bank angle is determined by minimizing the total error of final altitude as well as downrange requirement to the landing site. The problem is formulated as an optimal control problem by means of the Pontryagin's maximum principle, and backward integration is used to solve the problem based on homogeneous property. The proposed approach not only can avoid linearizing the nonlinear dynamic equations, but also are applicable to different guidance equations. Validation shows that the proposed approach can provide consistent results with that of Apollo. Despite employment of nominal guidance in the entire reentry of lunar mission, the proposed approach demonstrates good performance in all simulation cases while subject to significant disturbances. Copyright (C) 2015 John Wiley & Sons, Ltd.
机译:本文提出了一种基于最优控制理论的制导中反馈增益求解的新方法。反馈增益的确定是标称制导的关键问题,因为着陆精度得益于适当的反馈增益。倾斜角的大小通过最小化最终高度的总误差以及对降落点的降落要求来确定。利用庞特里亚金的最大原理将该问题表述为最优控制问题,并使用后向积分基于均匀性质来解决该问题。该方法不仅可以避免非线性动力学方程线性化,而且可以适用于不同的制导方程。验证表明,所提出的方法可以提供与Apollo一致的结果。尽管在重新执行登月任务的整个过程中都采用了名义指导,但所提出的方法在所有模拟情况下均表现出良好的性能,同时受到了重大干扰。版权所有(C)2015 John Wiley&Sons,Ltd.

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