Estimating High-Resolution Atmospheric Phase Screens From Radar Interferometry Data

Radar interferometry (InSAR) deformation measurements are afflicted by artifacts associated with the atmosphere and errors in removing the topographic phase contribution. We present a new time series algorithm that eliminates high-spatial-frequency atmospheric effects (bubbles) not removed with existing advanced InSAR approaches applied to measurements of smoothly varying deformation through time. Our High-Resolution Atmospheric Phase Screen (APS) (HiRAPS) algorithm initially uses a connected set of short-period interferograms, each spanning no more than three satellite-orbit repeat cycles. We estimate height error differences between a pixel and its neighbors within a radius chosen to be significantly smaller than a bubble. The height errors are unwrapped and removed from those pixels with high values of a newly defined multi-interferogram phase correlation. We then create a deformation time series for the pixels using singular value decomposition. The high-resolution APS are estimated from a dense set of pixels using spatiotemporal filtering. We evaluate the HiRAPS algorithm on simulated data consisting of realistic time-linear and nonlinear deformation, height errors, and bubbles. The root mean square error between all simulated and estimated APS pixels is 0.26 rad with the HiRAPS algorithm and 0.39 rad with a persistent scatterer (PS) algorithm. We also apply the HiRAPS algorithm to 66 Radarsat-1 images of Phoenix, AZ. Our HiRAPS approach results in an 18-fold increase in APS pixel density over PS processing. After removing the HiRAPS and PS APS from PS interferograms, we find that HiRAPS provides an 18% increase in the number of final PS detected.

[1]  Audra E. Kosh,et al.  Linear Algebra and its Applications , 1992 .

[2]  C. Werner,et al.  Interferometric point target analysis for deformation mapping , 2003, IGARSS 2003. 2003 IEEE International Geoscience and Remote Sensing Symposium. Proceedings (IEEE Cat. No.03CH37477).

[3]  A. Pepe,et al.  Large scale InSAR deformation time series: Phoenix and Houston case studies , 2005, Proceedings. 2005 IEEE International Geoscience and Remote Sensing Symposium, 2005. IGARSS '05..

[4]  Haiqing Chen,et al.  Weighted least squares phase unwrapping based on the wavelet transform , 2007, International Congress on High-Speed Imaging and Photonics.

[5]  Urs Wegmüller,et al.  Nonuniform Ground Motion Monitoring With TerraSAR-X Persistent Scatterer Interferometry , 2010, IEEE Transactions on Geoscience and Remote Sensing.

[6]  Fabio Rocca,et al.  Monitoring landslides and tectonic motions with the Permanent Scatterers Technique , 2003 .

[7]  Ferdaous Chaabane,et al.  A Multitemporal Method for Correction of Tropospheric Effects in Differential SAR Interferometry: Application to the Gulf of Corinth Earthquake , 2007, IEEE Transactions on Geoscience and Remote Sensing.

[8]  Andrew Hooper,et al.  A multi‐temporal InSAR method incorporating both persistent scatterer and small baseline approaches , 2008 .

[9]  H. Zebker,et al.  A new method for measuring deformation on volcanoes and other natural terrains using InSAR persistent scatterers , 2004 .

[10]  Alberto Moreira,et al.  Estimation of the Temporal Evolution of the Deformation Using Airborne Differential SAR Interferometry , 2008, IEEE Transactions on Geoscience and Remote Sensing.

[11]  Gene H. Golub,et al.  Matrix computations , 1983 .

[12]  Fuk K. Li,et al.  Synthetic aperture radar interferometry , 2000, Proceedings of the IEEE.

[13]  K. Feigl,et al.  Discrimination of geophysical phenomena in satellite radar interferograms , 1995 .

[14]  Zhenhong Li,et al.  Integration of InSAR Time-Series Analysis and Water-Vapor Correction for Mapping Postseismic Motion After the 2003 Bam (Iran) Earthquake , 2009, IEEE Transactions on Geoscience and Remote Sensing.

[15]  Fabio Rocca,et al.  Nonlinear subsidence rate estimation using permanent scatterers in differential SAR interferometry , 2000, IEEE Trans. Geosci. Remote. Sens..

[16]  Gianfranco Fornaro,et al.  A new algorithm for surface deformation monitoring based on small baseline differential SAR interferograms , 2002, IEEE Trans. Geosci. Remote. Sens..

[17]  Stefano Tebaldini,et al.  SAR Calibration Aided by Permanent Scatterers , 2010, IEEE Transactions on Geoscience and Remote Sensing.

[18]  Sergey V. Samsonov,et al.  Topographic Correction for ALOS PALSAR Interferometry , 2010, IEEE Transactions on Geoscience and Remote Sensing.

[19]  Howard A. Zebker,et al.  Decorrelation in interferometric radar echoes , 1992, IEEE Trans. Geosci. Remote. Sens..

[20]  Sean M. Buckley,et al.  Evaluating ScanSAR Interferometry Deformation Time Series Using Bursted Stripmap Data , 2011, IEEE Transactions on Geoscience and Remote Sensing.

[21]  Fabio Rocca,et al.  Submillimeter Accuracy of InSAR Time Series: Experimental Validation , 2007, IEEE Transactions on Geoscience and Remote Sensing.

[22]  Aaas News,et al.  Book Reviews , 1893, Buffalo Medical and Surgical Journal.

[23]  H. Zebker,et al.  Persistent scatterer interferometric synthetic aperture radar for crustal deformation analysis, with application to Volcán Alcedo, Galápagos , 2007 .

[24]  K. Feigl,et al.  Radar interferometry and its application to changes in the Earth's surface , 1998 .

[25]  Fabio Rocca,et al.  Permanent scatterers in SAR interferometry , 1999, Remote Sensing.

[26]  R. Goldstein,et al.  Mapping small elevation changes over large areas: Differential radar interferometry , 1989 .

[27]  R. Hanssen Radar Interferometry: Data Interpretation and Error Analysis , 2001 .

[28]  R. Penrose A Generalized inverse for matrices , 1955 .