Comperative analysis of different geometric correction methods for very high resolution pleiades images

H. Kartal, Elif Sertel, U. Alganci
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引用次数: 4

Abstract

This research aims to analyze geometric correction accuracy of empirical Rational Function Model (RFM), empirical Rational Polynomial Coefficient (RPC) Refinement Model and physical Toutin Model applied to Very High Resolution (VHR) Pleiades satellite images. Two different pilot regions located in Turkey with different topographic characteristics were selected and analysis were conducted for these regions using ground control points obtained from 1:5000 scale aerial ortho-photos. Further analysis was conducted to analyze positional accuracy of resulting images using independent check points collected from aerial ortho-photos and Google Earth separately. The Advanced Spaceborne Thermal Emission and Reflectance Radiometer Global Digital Elevation Model (ASTER GDEM) was used for all different geometric correction processes for both regions. The accuracy of each geometric correction model was presented by root mean square error (RMSE) metric. Results showed that first and second order RPC refinement models together with Toutin Model provided highly accurate results for both regions with RMSE between 3–6 meters while rational function model with three and four RPC's provided comparatively lower horizontal accuracy. Applying the rational function model with the 20 RPC's, generated from ground control points using PCI Geomatica, reduced the RMSE comparatively to a better level but increased the number of ground control points required to perform geometric correction with this model. Moreover, results indicated a possible effect of terrain structure and land use /cover types on the accuracy of geometric correction.
非常高分辨率昴星团图像不同几何校正方法的比较分析
本研究旨在分析经验有理函数模型(RFM)、经验有理多项式系数(RPC)精化模型和物理图丁模型对甚高分辨率(VHR)昴星团卫星图像的几何校正精度。我们选择了位于土耳其的两个不同地形特征的试验区,并利用1:5000比例尺航空正射影像获得的地面控制点对这些地区进行了分析。利用分别从航空正射影图和谷歌地球收集的独立检查点对结果图像的定位精度进行进一步分析。采用先进星载热发射和反射辐射计全球数字高程模型(ASTER GDEM)对两个区域进行不同的几何校正。每个几何校正模型的精度用均方根误差(RMSE)度量来表示。结果表明,一阶和二阶RPC精化模型与Toutin模型在两种区域均具有较高的精度,RMSE均在3 ~ 6 m之间,而三阶和四阶RPC的有理函数模型水平精度较低。使用PCI Geomatica从地面控制点生成的20个RPC应用有理函数模型,将RMSE相对降低到一个更好的水平,但增加了使用该模型进行几何校正所需的地面控制点的数量。此外,地形结构和土地利用/覆被类型可能对几何校正精度产生影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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