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首页> 外文期刊>International journal of aerospace engineering >Effective Computational Approach for Prediction and Estimation of Space Object Breakup Dispersion during Uncontrolled Reentry
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Effective Computational Approach for Prediction and Estimation of Space Object Breakup Dispersion during Uncontrolled Reentry

机译:有效控制和预测不受控再入过程中空间物体破裂弥散的计算方法

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This paper provides an effective approach for the prediction and estimation of space debris due to a vehicle breakup during uncontrolled reentry. For an advanced analysis of the time evolution of space debris dispersion, new efficient computational approaches are proposed. A time evolution of the dispersion of space pieces from a breakup event to the ground impact time is represented in terms of covariance ellipsoids, and in this paper, two covariance propagation methods are introduced. First, a derivative-free statistical linear regression method using the unscented transformation is utilized for performing a covariance propagation. Second, a novel Gaussian moment-matching method is proposed to compute the estimation of the covariance of a debris dispersion by using a Gauss-Hermite cubature-based numerical integration approach. Compared to a linearized covariance propagation method such as the Lyapunov covariance equation, the newly proposed Gauss-Hermite cubature-based covariance computation approach could provide high flexibilities in terms of effectively representing an initial debris dispersion and also precisely computing the time evolution of the covariance matrices by utilizing a larger set of sigma points representing debris components. In addition, we also carry out a parametric study in order to analyze the effects on the accuracy of the covariance propagation due to modeling uncertainties. The effectiveness of the newly proposed statistical linear regression method and the Gauss-Hermite computational approach is demonstrated by carrying out various simulations.
机译:本文提供了一种有效的方法,用于预测和估计由于不可控制的重返过程中的车辆抛锚引起的空间碎片。为了进一步分析空间碎片扩散的​​时间演变,提出了新的有效计算方法。用协方差椭球表示了空间碎片从破裂事件到地面撞击时间的时间演化,本文介绍了两种协方差传播方法。首先,使用无味变换的无导数统计线性回归方法用于执行协方差传播。其次,提出了一种新颖的高斯矩匹配方法,该方法通过使用基于高斯-赫姆特温格数的数值积分方法来计算碎屑弥散的协方差估计。与线性协方差传播方法(例如Lyapunov协方差方程)相比,新提出的基于Gauss-Hermite cubature的协方差计算方法在有效表示初始碎片散布以及精确计算协方差矩阵的时间演化方面可以提供较高的灵活性通过利用代表碎片成分的更大的sigma点集。此外,我们还进行了参数研究,以分析由于建模不确定性而对协方差传播的准确性产生的影响。通过进行各种模拟,证明了新提出的统计线性回归方法和高斯-赫尔米特计算方法的有效性。

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