A Tutorial on Speckle Reduction in Synthetic Aperture Radar Images

斑点图案 合成孔径雷达 计算机科学 散斑噪声 小波 人工智能 乘性噪声 计算机视觉 贝叶斯概率 模式识别(心理学) 电信 模拟信号 传输(电信) 信号传递函数
作者
Fabrizio Argenti,Alessandro Lapini,Tiziano Bianchi,Luciano Alparone
出处
期刊:IEEE Geoscience and Remote Sensing Magazine [Institute of Electrical and Electronics Engineers]
卷期号:1 (3): 6-35 被引量:519
标识
DOI:10.1109/mgrs.2013.2277512
摘要

Speckle is a granular disturbance, usually modeled as a multiplicative noise, that affects synthetic aperture radar (SAR) images, as well as all coherent images. Over the last three decades, several methods have been proposed for the reduction of speckle, or despeckling, in SAR images. Goal of this paper is making a comprehensive review of despeckling methods since their birth, over thirty years ago, highlighting trends and changing approaches over years. The concept of fully developed speckle is explained. Drawbacks of homomorphic filtering are pointed out. Assets of multiresolution despeckling, as opposite to spatial-domain despeckling, are highlighted. Also advantages of undecimated, or stationary, wavelet transforms over decimated ones are discussed. Bayesian estimators and probability density function (pdf) models in both spatial and multiresolution domains are reviewed. Scale-space varying pdf models, as opposite to scale varying models, are promoted. Promising methods following non-Bayesian approaches, like nonlocal (NL) filtering and total variation (TV) regularization, are reviewed and compared to spatial- and wavelet-domain Bayesian filters. Both established and new trends for assessment of despeckling are presented. A few experiments on simulated data and real COSMO-SkyMed SAR images highlight, on one side the costperformance tradeoff of the different methods, on the other side the effectiveness of solutions purposely designed for SAR heterogeneity and not fully developed speckle. Eventually, upcoming methods based on new concepts of signal processing, like compressive sensing, are foreseen as a new generation of despeckling, after spatial-domain and multiresolution-domain methods.
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