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首页> 外文期刊>Journal of Electromagnetic Waves and Applications >A novel SAR interferometry processing method in high resolution spotlight SAR
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A novel SAR interferometry processing method in high resolution spotlight SAR

机译:一种高分辨率聚光SAR中的SAR干涉测量新方法

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摘要

Synthetic Aperture Radar Interferometry (InSAR) can produce accurate Digital Elevation Model (DEM), and a novel spotlight SAR can get higher azimuth resolution than conventional strip-map SAR. Hence, the combination of InSAR and spotlight SAR techniques implies the potential to obtain higher resolution DEMs which will show more tiny terrain variations. However, in spotlight InSAR processing, additional azimuth interferometric fringes and misregistration decorrelation will be induced by conventional co-registration methods which ignore azimuth varied Doppler centroids in interpolations. Meanwhile, because interferometric fringes in regions with high resolution terrain variations can easily be damaged by random phase noise, there will generate more unreliable unwrapped phase areas with conventional phase unwrapping methods. To eliminate residual azimuth fringes, misregistration decorrelation and unreliable unwrapped phase areas, this paper firstly proposes a novel spotlight SAR interferometry processing method based on co-registration related to two-dimensional Doppler centroid estimation and joint phase unwrapping, and it is validated by using TerraSAR-X spotlight data. The final generated 4mx4m grid space DEM not only preserves high resolution, but also has low root mean square error and absolute mean error which are less than 3m with respect to the Google earth DEM.
机译:合成孔径雷达干涉仪(InSAR)可以产生精确的数字高程模型(DEM),并且新型聚光灯SAR可以获得比常规带状图SAR高的方位角分辨率。因此,InSAR和聚光SAR技术的结合意味着获得更高分辨率的DEM的潜力,该DEM将显示出更小的地形变化。但是,在InSAR聚光灯处理中,传统的共配准方法会忽略插值中的方位变化多普勒质心,从而导致额外的方位干涉条纹和配准不相关。同时,由于具有高分辨率地形变化的区域中的干涉条纹很容易受到随机相位噪声的破坏,因此采用传统的相位解缠方法会产生更多不可靠的相位缠结区域。为了消除残留的方位条纹,配准解相关和不可靠的未包裹相位区域,本文首先提出了一种基于二维多普勒质心估计和联合相位展开的共配准的新型聚光SAR干涉测量方法,并通过TerraSAR进行了验证。 -X聚光灯数据。最终生成的4mx4m网格空间DEM不仅保留了高分辨率,而且相对于Google Earth DEM而言,具有较低的均方根误差和绝对平均误差,均小于3m。

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