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GBAS heavy-tail error overbounding with GARCH model

机译:GARCH模型对GBAS重尾误差的限制

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摘要

To reduce the inflation for statistical uncertainty and describe the real error distribution objectively, generalized autoregressive conditional heteroskedasticity (GARCH) model is utilized in this paper to model and overbound ground based augmentation system (GBAS) heavy-tail errors. Based on the GARCH model, heavy-tail errors are normalized to the standard Gaussian distribution, and error samples from all elevations are mixed together to calculate overbound without being grouped. By this means, compared with classic error distribution models, the heavy-tail errors are overbounded more tightly, and the calculated inflation factors, error confidence limits in pseudorange domain and protection levels in position domain are reduced correspondingly.
机译:为了减少用于统计不确定性的通货膨胀并客观地描述实际误差分布,本文使用广义自回归条件异方差(GARCH)模型来建模和基于地面的增强系统(GBAS)重尾误差。基于GARCH模型,将重尾误差归一化为标准的高斯分布,并且将来自所有高程的误差样本混合在一起以计算出上界而不进行分组。通过这种方式,与经典的误差分布模型相比,重尾误差被更紧密地覆盖,并且相应地减少了计算的膨胀因子,伪距域中的误差置信极限和位置域中的保护等级。

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