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Short-arc measurement and fitting based on the bidirectional prediction of observed data

机译:基于观测数据的双向预测的短弧测量和拟合

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摘要

To measure a short arc is a notoriously difficult problem. In this study, the bidirectional prediction method based on the Radial Basis Function Neural Network (RBFNN) to the observed data distributed along a short arc is proposed to increase the corresponding arc length, and thus improve its fitting accuracy. Firstly, the rationality of regarding observed data as a time series is discussed in accordance with the definition of a time series. Secondly, the RBFNN is constructed to predict the observed data where the interpolation method is used for enlarging the size of training examples in order to improve the learning accuracy of the RBFNN's parameters. Finally, in the numerical simulation section, we focus on simulating how the size of the training sample and noise level influence the learning error and prediction error of the built RBFNN. Typically, the observed data coming from a 5 degrees short arc are used to evaluate the performance of the Hyper method known as the 'unbiased fitting method of circle' with a different noise level before and after prediction. A number of simulation experiments reveal that the fitting stability and accuracy of the Hyper method after prediction are far superior to the ones before prediction.
机译:测量短弧是一个众所周知的难题。本文提出了一种基于径向基函数神经网络(RBFNN)的双向预测方法,以增加沿短弧分布的观测数据,从而增加了相应的弧长,从而提高了拟合精度。首先,根据时间序列的定义讨论了将观测数据视为时间序列的合理性。其次,RBFNN用于预测观测数据,其中使用插值方法扩大训练样本的大小,以提高RBFNN参数的学习准确性。最后,在数值模拟部分,我们集中于模拟训练样本的大小和噪声水平如何影响所构建的RBFNN的学习误差和预测误差。通常,来自5度短弧的观测数据用于评估在预测前后具有不同噪声水平的Hyper方法(称为“圆的无偏拟合方法”)的性能。大量的仿真实验表明,Hyper方法在预测后的拟合稳定性和准确性远优于预测前。

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