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Multi-Element Trajectory Models for Satellite Tour Missions

机译:卫星巡回任务的多元素弹道模型

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Polynomial chaos expansions (PCEs) are useful for improving tractability and reducing computational cost when propagating uncertainty through nonlinear system dynamics. However, global PCEs may fail when applied to systems that exhibit non-smooth, multi-modal, or discontinuous behavior. Multi-element expansion models can achieve better performance for such systems by decomposing the random input space and generating individual PCEs for each component element. This study uses an adaptive approach to generating multi-element PCEs for the modeling of uncertainty propagation both for a spacecraft in a Molniya orbit about the Earth and for a spacecraft conducting a double-flyby during a satellite tour at an outer planet. It is shown that, in these applications, the multi-element models can achieve much more rapid convergence in the final state statistics compared to a Monte Carlo simulation and 1-2 orders of magnitude improvement in accuracy over a global PCE.
机译:当通过非线性系统动力学传播不确定性时,多项式混沌扩展(PCE)可用于改善易处理性并降低计算成本。但是,如果将全局PCE应用于表现出不平滑,多模式或不连续行为的系统,则可能会失败。通过分解随机输入空间并为每个组成元素生成单独的PCE,多元素扩展模型可以为此类系统实现更好的性能。这项研究使用一种自适应方法来生成多元素PCE,以对围绕地球的Molniya轨道上的航天器以及在外行星进行卫星巡视时进行两次飞越的航天器进行不确定性传播建模。结果表明,在这些应用中,与蒙特卡罗模拟相比,多元素模型可以在最终状态统计中实现更快的收敛,并且在全局PCE上的精度提高了1-2个数量级。

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