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Correcting bias in the rational polynomial coefficients of satellite imagery using thin-plate smoothing splines

机译:使用薄板平滑样条校正卫星图像的有理多项式系数中的偏差

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摘要

The Rational Function Model (RFM) has proven to be a viable alternative to the rigorous sensor models used for geo-processing of high-resolution satellite imagery. Because of various errors in the satellite ephemeris and instrument calibration, the Rational Polynomial Coefficients (RPCs) supplied by image vendors are often not sufficiently accurate, and there is therefore a clear need to correct the systematic biases in order to meet the requirements of high-precision topographic mapping. In this paper, we propose a new RPC bias-correction method using the thin-plate spline modeling technique. Benefiting from its excellent performance and high flexibility in data fitting, the thin-plate spline model has the potential to remove complex distortions in vendor-provided RPCs, such as the errors caused by short-period orbital perturbations. The performance of the new method was evaluated by using Ziyuan-3 satellite images and was compared against the recently developed least-squares collocation approach, as well as the classical affine-transformation and quadratic-polynomial based methods. The results show that the accuracies of the thin-plate spline and the least-squares collocation approaches were better than the other two methods, which indicates that strong non-rigid deformations exist in the test data because they cannot be adequately modeled by simple polynomial-based methods. The performance of the thin-plate spline method was close to that of the least-squares collocation approach when only a few Ground Control Points (GCPs) were used, and it improved more rapidly with an increase in the number of redundant observations. In the test scenario using 21 GCPs (some of them located at the four corners of the scene), the correction residuals of the thin-plate spline method were about 36%, 37%, and 19% smaller than those of the affine transformation method, the quadratic polynomial method, and the least-squares collocation algorithm, respectively, which demonstrates that the new method can be more effective at removing systematic biases in vendor-supplied RPCs. (C) 2017 Published by Elsevier B.V. on behalf of International Society for Photogrammetry and Remote Sensing, Inc. (ISPRS).
机译:事实证明,有理函数模型(RFM)是用于高分辨率卫星图像地理处理的严格传感器模型的可行替代方案。由于卫星星历表和仪器校准中存在各种错误,图片供应商提供的有理多项式系数(RPC)通常不够准确,因此,显然需要校正系统偏差以满足高要求。精密地形图。在本文中,我们提出了一种使用薄板样条线建模技术的新的RPC偏差校正方法。得益于其出色的性能和数据拟合的高度灵活性,薄板样条线模型有可能消除供应商提供的RPC中的复杂失真,例如由短周期轨道扰动引起的误差。使用Ziyuan-3卫星图像评估了该新方法的性能,并将其与最近开发的最小二乘配置方法以及基于经典仿射变换和二次多项式的方法进行了比较。结果表明,薄板样条曲线和最小二乘配点方法的精度优于其他两种方法,这表明测试数据中存在很强的非刚性变形,因为它们不能通过简单的多项式进行充分建模。基于方法。当仅使用几个地面控制点(GCP)时,薄板样条法的性能接近最小二乘配置法的性能,并且随着重复观测次数的增加,它的改进更快。在使用21个GCP(其中一些位于场景的四个角)的测试场景中,薄板样条方法的校正残差比仿射变换方法的校正残差分别小36%,37%和19%。 ,二次多项式方法和最小二乘配置算法分别表明,该新方法可以更有效地消除供应商提供的RPC中的系统偏差。 (C)2017年由Elsevier B.V.代表国际摄影测量与遥感学会(ISPRS)发行。

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  • 作者

    Shen Xiang; Liu Bin; Qing-Quan;

  • 作者单位

    Shenzhen Univ, Natl Adm Surveying Mapping & Geo Informat, Key Lab Geo Environm Monitoring Coastal Zone, Nanhai Rd 3688, Shenzhen 518060, Peoples R China|Shenzhen Univ, Shenzhen Key Lab Spatial Temporal Smart Sensing &, Nanhai Rd 3688, Shenzhen 518060, Peoples R China|Beijing Key Lab Urban Spatial Informat Engn, Beijing 100038, Peoples R China|Shenzhen Univ, Coll Informat Engn, Nanhai Rd 3688, Shenzhen 518060, Peoples R China;

    Chinese Acad Sci, Inst Remote Sensing & Digital Earth RADI, State Key Lab Remote Sensing Sci, Beijing 100101, Peoples R China;

    Shenzhen Univ, Natl Adm Surveying Mapping & Geo Informat, Key Lab Geo Environm Monitoring Coastal Zone, Nanhai Rd 3688, Shenzhen 518060, Peoples R China|Shenzhen Univ, Shenzhen Key Lab Spatial Temporal Smart Sensing &, Nanhai Rd 3688, Shenzhen 518060, Peoples R China;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Rational function model; Satellite photogrammetry; Spline; Systematic error;

    机译:有理函数模型卫星摄影测量样条曲线系统误差;

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