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Bias Compensation for Rational Function Model Based on Total Least Squares

机译:基于总最小二乘的有理函数模型的偏差补偿

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摘要

When using the rational function model for the geometric orientation and geopositioning of satellite imagery, systematic bias compensation for vendor-provided rational polynomial coefficients (RPCs) is very important. Most existing bias-compensation models express systematic biases as a function of certain deterministic parameters, and least squares adjustment is used for estimating correction parameters. In this paper, the errors-in-variables model is introduced to take random errors in both the observation vector and the design matrix into consideration, based on a weighted total least squares adjustment. Experiments performed with two datasets demonstrate that the proposed method is reliable and the geopositioning accuracy improvement is better compared with a traditional least squares adjustment.
机译:当使用有理函数模型进行卫星图像的几何定位和地理定位时,卖方提供的有理多项式系数(RPC)的系统偏差补偿非常重要。大多数现有的偏差补偿模型都将系统偏差表示为某些确定性参数的函数,并且最小二乘平差用于估计校正参数。在本文中,引入了变量误差模型,基于加权总最小二乘平差,将观测向量和设计矩阵中的随机误差都考虑在内。用两个数据集进行的实验表明,与传统的最小二乘平差相比,该方法是可靠的,并且提高了地理定位精度。

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