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Relation between the quantity of sampled stars and the ePSF mode's accuracy in Astrometry

机译:采样恒星数量与EPSF模式在天体测量中的准确性之间的关系

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Effective point-spread function(ePSF) method is an excellent method for the positional measurements of stars in undersampled stellar images, whose critical step is deriving an accurate ePSF mode. In the presentation, we investigate the effects of the grid density and the sample density on the mode's accuracy through some experiments on positional measurement in synthetic undersampled stellar images. We find that constructing a stable ePSF mode requires two samples in every cell (basic unit of pixel segmentation) for a certain grid. That is, ideally, 2n2 sampled stars in a stellar image are enough for constructing a stable ePSF mode. Whether the derived stable ePSF mode is accurate is related to the grid density, the denser the mode's grid is, the more accurate it is.
机译:有效的点扩展功能(EPSF)方法是用于缺乏采样的恒星图像中恒星的位置测量的优异方法,其关键步骤得出准确的EPSF模式。在演示中,我们研究了网格密度和样品密度对模式精度的影响,通过一些实验在合成底采样的恒星图像中的位置测量实验。我们发现,构建稳定的EPSF模式需要在特定网格中的每个单元格(像素分段的基本单元)中的两个样本。也就是说,理想情况下,恒星图像中的2N2采样恒星足以构建稳定的EPSF模式。是否衍生的稳定EPSF模式是准确的与网格密度相关,模式的网格更加准确,它越准确。

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