Bayesian Modeling of Spacecraft Safe Mode Events

Melissa Hooke, Gabriel Chandler, T. Imken
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Abstract

When a spacecraft experiences an unexpected anomaly that could cause permanent damage to the vehicle, the spacecraft enters a pre-specified minimally operating state called safe mode in order to protect itself from further harm. Based on data collected by the Jet Propulsion Laboratory (JPL) which spans beyond-Earth missions from the past 30 years, previous analyses have modeled the occurrence of safe mode events and the duration of their recoveries. These analyses modeled failure and recovery rates according to two Weibull probability distributions which assume independent identically distributed (iid) data across all missions and mission timelines. Model-based risk assessment teams at JPL have applied these statistical analysis directly to flight projects resulting in tangible adjustments to the mission design process, specifically for trajectory planning on future missions. In the present analysis, we argue that the iid assumption does not hold across missions. Instead, recovery times and times between safing events should be grouped and analyzed by destination rather than treated as one population. Here, this grouping is achieved through a hierarchical Bayesian architecture which prioritizes the sharing of mission data (failure and recovery times) across missions with the same destination. The hierarchical nature of the model allows for prediction of new mission safing rates without making an iid assumption. The Bayesian model is implemented using the Gibbs Sampler, a Markov Chain Monte Carlo (MCMC) technique which allows for flexible specification of distributions. An exploration of non-constant failure rates over the timeline of individual missions is also included.
航天器安全模态事件的贝叶斯建模
当航天器遇到可能对航天器造成永久性损坏的意外异常时,航天器进入预先指定的最小操作状态,称为安全模式,以保护自己免受进一步伤害。根据喷气推进实验室(JPL)在过去30年中收集的跨越地球以外任务的数据,先前的分析已经模拟了安全模式事件的发生及其恢复的持续时间。这些分析根据两个威布尔概率分布(假设所有任务和任务时间线上的独立同分布(iid)数据)对故障率和恢复率进行建模。喷气推进实验室基于模型的风险评估团队已经将这些统计分析直接应用于飞行项目,从而对任务设计过程进行切实的调整,特别是对未来任务的轨迹规划。在目前的分析中,我们认为这种假设并不适用于所有特派团。相反,恢复时间和安全事件之间的时间应该按目的地分组和分析,而不是作为一个群体来处理。在这里,这种分组是通过分层贝叶斯体系结构实现的,该体系结构优先考虑具有相同目的地的任务之间的任务数据共享(故障和恢复时间)。该模型的层次性质允许在不作假设的情况下预测新的特派团安全率。贝叶斯模型是使用吉布斯采样器实现的,吉布斯采样器是一种马尔可夫链蒙特卡罗(MCMC)技术,它允许灵活地规范分布。还包括对个别任务时间表上的非恒定故障率的探索。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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