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AN IMPROVED SCHEME FOR PARAMETER ESTIMATION OF G° DISTRIBUTION MODEL IN HIGH-RESOLUTION SAR IMAGES
Author(s) -
Jianghua Cheng,
Gui Gao,
Wenxia Ding,
Xishu Ku,
Jixiang Sun
Publication year - 2013
Publication title -
electromagnetic waves
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.437
H-Index - 89
eISSN - 1559-8985
pISSN - 1070-4698
DOI - 10.2528/pier12082308
Subject(s) - scheme (mathematics) , remote sensing , estimation , high resolution , computer science , distribution (mathematics) , resolution (logic) , estimation theory , synthetic aperture radar , artificial intelligence , computer vision , algorithm , geology , mathematics , engineering , mathematical analysis , systems engineering
Statistical modeling of Synthetic Aperture Radar (SAR) images is of great importance for speckle noise flltering, target detection and classiflcation, etc. Moreover, it can provide a comprehensive understanding of terrain electromagnetics scattering mechanism. Over the past three decades, many sophisticated models have been developed for SAR images, such as Rayleigh, Gamma, K and G etc. The G 0 distribution is a special form of the G model, which can model the speckle ∞uctuations of many classes of objects like homogeneous, heterogeneous and extremely heterogeneous ones, and is widely used in SAR images interpretation. However, as many improvements have been performed on SAR sensors, the traditional parameter estimation methods of the G 0 distribution may be not su-cient, notably in high resolution SAR images. They cannot arrive at a solution frequently when modeling regions in high resolution SAR images, especially the extremely homogeneous regions. In order to deal with this problem, this paper proposes an improved parameter estimation scheme of the G 0 distribution, which combines the classical moment estimation with the mellin transform. To quantitatively assess the fltting precision of the proposed method, we adopt the Kullback- Leibler (KL) distance, Kolmogorov-Smirnov (KS) test and Mean Square Error (MSE) as similarity measurements. The advantage of this proposed parameter estimation method becomes evident through the analysis of a variety of areas (ground vegetation, trees and buildings) in two high resolution SAR images.

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