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Dispersion Analysis in Hypersonic Flight During Planetary Entry Using Stochastic Liouville Equation

机译:利用随机Liouville方程分析行星进入过程中超音速飞行的色散

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A framework is provided for the propagation of uncertainty in planetary entry, descent, and landing. ThentraditionalMonte–Carlo based dispersion analysis is overly resource-expensive for such high-dimensional nonlinearnsystems and does not provide any methodical way to analyze the effect of uncertainty for mission design. It is shownnthat propagating the density function through Liouville equation is computationally attractive and suitable fornfurther statistical analysis. Comparative simulation results are provided to bring forth the efficacies of the proposednmethod. Examples are given fromthe entry, descent, and landing domain to illustrate howone can retrieve statisticalninformation of interest from an analyst’s perspective.
机译:提供了一个框架,用于传播行星进入,下降和着陆时的不确定性。基于传统蒙特卡洛方法的色散分析对于这种高维非线性系统过于耗费资源,并且没有提供任何方法来分析不确定性对任务设计的影响。结果表明,通过Liouville方程传播密度函数具有计算吸引力,适合进一步的统计分析。提供了比较仿真结果以提出所提出方法的效率。从进入,下降和着陆域给出了示例,以说明如何从分析师的角度检索感兴趣的统计信息。

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