Abstract
Interferogram noise reduction is a very important processing step in Interferometric Synthetic Aperture Radar (InSAR) technique. The most difficulty for this step is to remove the noises and preserve the fringes simultaneously. To solve the dilemma, a new interferogram noise reduction algorithm based on the Maximum A Posteriori (MAP) estimate is introduced in this paper. The algorithm is solved under the Total Generalized Variation (TGV) minimization assumption, which exploits the phase characteristics up to the second order differentiation. The ideal noise-free phase consisting of piecewise smooth areas is involved in this assumption, which is coincident with the natural terrain. In order to overcome the phase wraparound effect, complex plane filter is utilized in this algorithm. The simulation and real data experiments show the algorithm can reduce the noises effectively and meanwhile preserve the interferogram fringes very well.
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References
Deng Yun-kai, Zhao Feng-jun, and Wang Yu. Brief analysis on the development and application of spaceborne SAR. Journal of Radars, 1(2012)1, 1–10.
P. A. Rosen, S. Hensley, I. R. Joughin, F. K. Li, S. N. Madsen, E. Rodriguez, and R. M. Goldstein. Synthetic aperture radar interferometry. Proceedings of the IEEE, 88(2000)3, 333–382.
G. Bo, S. Dellepiane, and G. Beneventano. A locally adaptive approach for interferometric phase noise reduction. Proceedings of IGARSS, Hamburg, Germany, June 1999, 264–266.
C. Lopez-Martinez and X. Fabregas. Modeling and reduction of SAR interferometric phase noise in the wavelet domain. IEEE Transactions on Geoscience and Remote Sensing, 40(2002)12, 2553–2566.
G. Ferraiuolo and G. Poggi. A Bayesian filtering technique for SAR interferometric phase fields. IEEE Transactions on Image Processing, 13(2004)10, 1368–1378.
J. S. Lee, K. W. Hoppel, and S. A. Mango. Intensity and phase statistics of mutilookpolarimetric and interferometric SAR imagery. IEEE Transactions on Geoscience and Remote Sensing, 32(1994)5, 1017–1028.
J. S. Lee, P. Papathanassiou, T. L. Ainsworth, R. Grunes, and A. Reigber. A new technique for noise filtering of SAR interferometric phase images. IEEE Transactions on Geoscience and Remote Sensing, 36(1998)5, 1456–1465.
R. M. Goldstein and C. L. Werner. Radar interferogram filtering for geophysical applications. Geophysical Research Letters, 25(1998)21, 4035–4038.
I. Baran, M. P. Stewart, B. M. Kampes, Z. Perski, and P. Lilly. A modification to the Goldstein radar interferogramfilter. IEEE Transactions on Geoscience and Remote Sensing, 41(2003)9, 2114–2118.
Chen Run-pu, Yu Wei-dong, Deng Yun-kai, Liu Gang, and Shao Yun-feng. Pyramid non-local mean filter for interferometric phase denoising. Proceedings of IGARSS, Munich, Germany, July 2012, 4018–4021.
C. A. Deledalle, L. Denis, and F. Tupin. NL-InSAR: Nonlocal interferogramestimation. IEEE Transactions on Geoscience and Remote Sensing, 49(2011)4, 1441–1452.
L. Denis, F. Tupin, J. Darbon, and M. Sigelle. Joint filtering of SAR interferometric and amplitude data in urban areas by TV minimization. Proceedings of IGARSS, Boston, MA, USA, July 2008, 471–474.
K. Bredies, K. Kunisch, and T. Pock. Total generalized variation. SIAM Journal on Imaging Sciences, 3 (2010)3, 492–526.
K. Bredies. Recovering piecewise smooth multichannel images by minimization of convex functionals with total generalized variation penalty. SFB Report, 6 (2012)1, 1–34.
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Communication author: Liu Gang, born in 1986, male, Ph.D. Candidate.
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Liu, G., Feng, W., Chen, R. et al. Interferogram noise reduction algorithm base on maximum A Posteriori estimate. J. Electron.(China) 31, 200–207 (2014). https://doi.org/10.1007/s11767-014-4076-8
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DOI: https://doi.org/10.1007/s11767-014-4076-8
Key words
- Interferometric Synthetic Aperture Radar (InSAR)
- Interferograms noise redunction
- Maximum A Posteriori (MAP)
- Total Generalized Variation (TGV)