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Analysis of spacecraft motion under constant circumferential propulsive acceleration

机译:恒圆周推进加速度下航天器运动分析。

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摘要

This paper reassesses the classical circumferential-thrust problem, in which a spacecraft orbiting around a primary body is subjected to a propulsive acceleration of constant modulus, whose direction is in the plane of the parking orbit and orthogonal to the spacecraft-primary line. In particular, a new formulation is proposed to obtain a reduction in the number of differential equations required for the study of the spacecraft propelled trajectory. The mathematical complexity of the problem may be further reduced assuming that both the propulsive acceleration modulus and the spacecraft distance from the primary body are sufficiently small. In that case, an approximate model is able to accurately describe the characteristics of the propelled trajectory when the parking orbit is circular. Finally, using the data obtained by numerical simulations, the approximate model is extended to generate a set of semi-analytical equations for the analysis of a classical escape mission scenario.
机译:本文重新评估了经典的圆周推力问题,在该问题中,围绕主体飞行的航天器受到恒定模量的推进加速度,其方向在停车轨道的平面内且与航天器的主线正交。特别是,提出了一种新的公式来减少研究航天器推进轨迹所需的微分方程的数量。假设推进加速度模量和航天器与基体的距离都足够小,则可以进一步降低问题的数学复杂性。在那种情况下,当停车轨道为圆形时,近似模型能够准确地描述推进轨迹的特性。最后,使用通过数值模拟获得的数据,扩展近似模型以生成一组半解析方程,用于分析经典逃生任务场景。

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