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Conjunction Time and Collision Probability Calculation Based on Bayesian Optimization

机译:基于贝叶斯优化的结合时间和碰撞概率计算

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Collision probability calculation is critical to space situational awareness or space traffic management. To determine the collision probability, the conjunction time is required first. In this paper, the continuous representation of the polynomial chaos is used to describe the uncertainty of space objects along with time. Based on this representation, the Bayesian optimization is employed to find the conjunction time and then the collision probability. The polynomial chaos representation and Bayesian optimization do not require Gaussian assumption and are computationally more efficient than the Monte Carlo sampling-based method to calculate collision probability and time. The effect of the order of polynomial chaos as well as the sampling period is also analyzed. Two numerical experiments are used to show the effectiveness of the proposed algorithm.
机译:碰撞概率计算对于空间情境感知或空间交通管理是至关重要的。 为了确定碰撞概率,首先需要结合时间。 在本文中,多项式混沌的连续表示用于描述空间物体的不确定性随时间。 基于该表示,采用贝叶斯优化来查找结合时间,然后是碰撞概率。 多项式混沌表示和贝叶斯优化不需要高斯假设,并且比基于蒙特卡罗采样的方法计算得比计算碰撞概率和时间。 还分析了多项式混沌顺序以及采样周期的效果。 两个数值实验用于显示所提出的算法的有效性。

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