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VARIATIONAL EQUATIONS FOR A GENERALIZED SPACECRAFT TRAJECTORY MODEL

机译:广义航天飞机弹道模型的变分方程

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This paper develops the variational equations associated with a spacecraft trajectory model general enough for most applications of interest. The sensitivity equations of the final state vector with respect to all the independent parameters are derived. The trajectory can have impulsive and/or finite-burn maneuvers, or mass discontinuities. The gradient expressions are derived using the state transition matrix associated with an augmented state vector, which includes the position, velocity, mass, and all other control-related quantities, such as thrust magnitude and direction. This analysis was motivated by the study of abort Moon-Earth trajectories. Examples comparing the performance of these gradients with numerically approximated ones are presented.
机译:本文开发了对于大多数感兴趣的应用足够普遍的与航天器轨迹模型相关的变分方程。得出关于所有独立参数的最终状态向量的灵敏度方程。该轨迹可以具有脉冲燃烧和/或有限燃烧操纵或质量不连续性。使用与增强状态向量关联的状态转换矩阵来导出梯度表达式,该状态转移矩阵包括位置,速度,质量以及所有其他与控制相关的量,例如推力大小和方向。该分析是由研究中止的月球地球轨道所激发的。给出了将这些梯度的性能与数值逼近的性能进行比较的示例。

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