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Incorporating Uncertainty into Spacecraft Mission and Trajectory Design.

机译:将不确定性纳入航天器的任务和弹道设计中。

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摘要

The complex nature of many astrodynamic systems often leads to high computational costs or degraded accuracy in the analysis and design of spacecraft missions, and the incorporation of uncertainty into the trajectory optimization process often becomes intractable. This research applies mathematical modeling techniques to reduce computational cost and improve tractability for design, optimization, uncertainty quantication (UQ) and sensitivity analysis (SA) in astrodynamic systems and develops a method for trajectory optimization under uncertainty (OUU).;This thesis demonstrates the use of surrogate regression models and polynomial chaos expansions for the purpose of design and UQ in the complex three-body system. Results are presented for the application of the models to the design of mid-eld rendezvous maneuvers for spacecraft in three-body orbits. The models are shown to provide high accuracy with no a priori knowledge on the sample size required for convergence. Additionally, a method is developed for the direct incorporation of system uncertainties into the design process for the purpose of OUU and robust design; these methods are also applied to the rendezvous problem. It is shown that the models can be used for constrained optimization with orders of magnitude fewer samples than is required for a Monte Carlo approach to the same problem.;Finally, this research considers an application for which regression models are not well-suited, namely UQ for the kinetic de ection of potentially hazardous asteroids under the assumptions of real asteroid shape models and uncertainties in the impact trajectory and the surface material properties of the asteroid, which produce a non-smooth system response. An alternate set of models is presented that enables analytic computation of the uncertainties in the imparted momentum from impact. Use of these models for a survey of asteroids allows conclusions to be drawn on the eects of an asteroid's shape on the ability to successfully divert the asteroid via kinetic impactor.
机译:许多航天动力系统的复杂性通常导致航天器任务的分析和设计中的高计算成本或准确性下降,并且不确定性并入轨迹优化过程中常常变得棘手。这项研究应用数学建模技术来减少计算成本,并提高航天系统中设计,优化,不确定性量化(UQ)和灵敏度分析(SA)的可处理性,并开发了一种在不确定性(OUU)下进行轨迹优化的方法。在复杂的三体系统中使用代理回归模型和多项式混沌展开进行设计和UQ的目的。给出了将模型应用于三体轨道航天器中场交会设计的结果。所显示的模型可提供高准确性,而无需先验知识即可收敛。此外,还开发了一种将系统不确定性直接纳入设计过程的方法,以达到OUU和稳健设计的目的。这些方法也适用于会合问题。结果表明,该模型可用于约束优化,且样本数比针对同一问题的蒙特卡洛方法所需的样本数少。;最后,本研究考虑了回归模型不适合的应用,即在实际小行星形状模型的假设以及小行星的撞击轨迹和表面材料特性的不确定性的假设下,UQ用于潜在危险小行星的动力学检测,从而产生非平稳的系统响应。提出了一组备用模型,这些模型能够对冲击产生的动量中的不确定性进行解析计算。使用这些模型对小行星进行调查,可以得出关于小行星形状形状成功通过动力学撞击器成功转移小行星的能力的结论。

著录项

  • 作者

    Juliana D., Feldhacker.;

  • 作者单位

    University of Colorado at Boulder.;

  • 授予单位 University of Colorado at Boulder.;
  • 学科 Aerospace engineering.
  • 学位 Ph.D.
  • 年度 2016
  • 页码 182 p.
  • 总页数 182
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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