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Analysis and Correction of Vector Data Generated from Multi-Temporal Satellite Imagery of Google Earth by Means of Mathematical Formulas

机译:利用数学公式对谷歌地球多时相卫星影像生成的矢量数据进行分析和校正

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In this era of twenty first century, Google Earth (GE) delivered tangible advantage to the users. The reliability of people searching the geographical location of the earth on GE service increases and to use its geospatial information for different mapping purposes due to its high spatial resolution of raster data and other ancillary information. The study aimed to generate three separate vector layers from three different time-series satellite data of GE on the same geographical location of the earth. Since the vector layers were superimposed in a particular frame, it was observed that layers were found to be not congruent, as the multi-temporal satellite imagery of GE were shifted from one another. In order to examine the shifted error and to rectify the geometric distortion of vector data, the mathematical formulas were used in the study. Initially, Haversine formula was used to measure the shifted distance between the corresponding points of vector layers. After calculating the distance values of two corresponding points, Lagrange form of Interpolation Polynomial formula was applied to minimize the distance value of vector layers. However, this formula did not provide a satisfying result to reduce the average distance value of vector data. Finally, Affine transformation formula was fit to reduce the distance value and to rectify the geometric distortion of vector layers in comparison with Lagrange form of Interpolation Polynomial formula. Therefore, in order to obtain the correct vector data, the geometric correction of data was required for any ‘Change Detection’ study on multi-temporal satellite imagery of GE.
机译:在二十世纪的这个世纪,Google Earth(GE)为用户带来了实实在在的优势。由于其对栅格数据和其他辅助信息的高空间分辨率,人们在GE服务上搜索地球地理位置的可靠性提高,并将其地理空间信息用于不同的制图目的。该研究旨在从地球上相同地理位置的三个不同的GE时序卫星数据生成三个单独的矢量层。由于矢量层被叠加在一个特定的帧中,因此可以发现,由于GE的多时相卫星图像相互偏移,因此发现各层不一致。为了检查偏移误差并纠正矢量数据的几何失真,在研究中使用了数学公式。最初,使用Haversine公式来测量矢量层相应点之间的偏移距离。在计算了两个相应点的距离值之后,使用插值多项式公式的Lagrange形式来最小化矢量层的距离值。但是,该公式不能提供令人满意的结果来减小矢量数据的平均距离值。最后,与插值多项式公式的拉格朗日形式相比,仿射变换公式适合于减小距离值并纠正矢量层的几何失真。因此,为了获得正确的矢量数据,对GE的多时相卫星图像进行任何“变化检测”研究都需要对数据进行几何校正。

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