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Near-optimal continuous control for spacecraft collision avoidance maneuvers via generating functions

机译:通过生成函数对航天器避免碰撞机动进行近乎最佳的连续控制

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摘要

This paper presents a suboptimal continuous control algorithm that would enable an active spacecraft to avoid collision with inactive space objects. To prevent collision, a penalty function whose value soars as a spacecraft is about to collide with other objects is inserted into the cost functional of an optimal control problem. Then, a two-point boundary value problem for a Hamiltonian system is constructed, and is solved with the generating functions. This algorithm can be coded step-by-step to obtain suboptimal feedback continuous control laws as truncated power series with no initial guess or iteration. This advantage over direct optimizations, however, requires moderate efforts to develop higher order generating functions and update the penalty function parameters heuristically. In the illustrative examples, the above process allows an active satellite to smoothly circumvent other space objects or forbidden regions. The overall process is also useful for obtaining an appropriate initial guess for the direct optimization approaches in case of numerically sensitive problems because of the definiteness in its solution procedure. (C) 2016 Elsevier Masson SAS. All rights reserved.
机译:本文提出了一种次优的连续控制算法,该算法可使有源航天器避免与非活动空间物体发生碰撞。为了防止碰撞,在航天器的值将随着其他物体碰撞而飙升的惩罚函数中插入最优控制问题的代价函数中。然后,构造了一个哈密顿系统的两点边值问题,并用生成函数进行求解。可以逐步对该算法进行编码,以获得次优反馈连续控制律,即无初始猜测或迭代的截断幂级数。然而,相对于直接优化的这一优势,需要适度的努力来开发更高阶的生成函数并启发式更新罚函数参数。在说明性示例中,上述过程允许一颗活动卫星平稳地避开其他空间物体或禁区。由于其求解过程的确定性,因此在数值敏感问题的情况下,整个过程也可用于为直接优化方法获得适当的初始猜测。 (C)2016 Elsevier Masson SAS。版权所有。

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