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An enhanced spectral diversity coregistration method for dualpolarimetric Sentinel-1A/B TOPS data
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作者 Nan Fang xingjun luo +5 位作者 Peng Shen Lei Xie Guoming Liu Feixiang Wei Kun Jiang Wenbin Xu 《Geodesy and Geodynamics》 EI CSCD 2023年第5期431-437,共7页
Sentinel-1A/B data are crucial for retrieving numerical information about surface phenomena and processes.Coregistration of terrain observation by progressive scans(TOPS)data is a critical step in its application.TOPS... Sentinel-1A/B data are crucial for retrieving numerical information about surface phenomena and processes.Coregistration of terrain observation by progressive scans(TOPS)data is a critical step in its application.TOPS data must be fundamentally co-registered with an accuracy of 0.001 pixels.However,various decorrelation factors due to natural vegetation and seasonal effects affect the coregistration accuracy of TOPS data.This paper proposed an enhanced spectral diversity coregistration method for dual-polarimetric(PolESD)Sentinel-1A/B TOPS data.The PolESD method suppresses speckle noise based on a unified non-local framework in dual-pol Synthetic Aperture Radar(SAR),and extracts the phase of the optimal polarization channel from the denoised polarimetric interferometric coherency matrix.Compared with the traditional ESD method developed for single-polarization data,the PolESD method can obtain more accurate coherence and phase and get more pixels for azimuth-offset estimation.In bare areas covered with low vegetation,the number of pixels selected by PolESD is more than the Boxcar method.It can also correct misregistration more effectively and eliminate phase jumps in the burst edge.Therefore,PolESD will help improve the application of TOPS data in low-coherence scenarios. 展开更多
关键词 COREGISTRATION Terrain observation by progressive scans (TOPS) Enhanced spectral diversity DUAL-POLARIZATION
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A MULTISCALE PROJECTION METHOD FOR SOLVING NONLINEAR INTEGRAL EQUATIONS UNDER THE LIPSCHITZ CONDITION
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作者 Linxiu Fan xingjun luo +2 位作者 Rong Zhang Chunmei Zeng Suhua Yang 《Journal of Computational Mathematics》 SCIE CSCD 2023年第6期1222-1245,共24页
We propose a multiscale projection method for the numerical solution of the irtatively regularized Gauss-Newton method of nonlinear integral equations.An a posteriori rule is suggested to choose the stopping index of ... We propose a multiscale projection method for the numerical solution of the irtatively regularized Gauss-Newton method of nonlinear integral equations.An a posteriori rule is suggested to choose the stopping index of iteration and the rates of convergence are also derived under the Lipschitz condition.Numerical results are presented to demonstrate the efficiency and accuracy of the proposed method. 展开更多
关键词 Nonlinear integral equations Multiscale Galerkin method parameter choice strategy Gauss-Newton method
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