Abstract

Polarimetric synthetic aperture radar (PolSAR) has attracted lots of attention from remote sensing scientists because of its various advantages, e.g., all-weather, all-time, penetrating capability, and multi-polarimetry. The three-component scattering model proposed by Freeman and Durden (FDD) has bridged the data and observed target with physical scattering model, whose simplicity and practicality have advanced remote sensing applications. However, the three-component scattering model also has some disadvantages, such as negative powers and a scattering model unfitted to observed target, which can be improved by adaptive methods. In this paper, we propose a novel adaptive decomposition approach in which we established a dipole aggregation model to fit every pixel in PolSAR image to an independent volume scattering mechanism, resulting in a reduction of negative powers and an improved adaptive capability of decomposition models. Compared with existing adaptive methods, the proposed approach is fast because it does not utilize any time-consuming algorithm of iterative optimization, is simple because it does not complicate the original three-component scattering model, and is clear for each model being fitted to explicit physical meaning, i.e., the determined adaptive parameter responds to the scattering mechanism of observed target. The simulation results indicated that this novel approach reduced the possibility of the occurrence of negative powers. The experiments on ALOS-2 and RADARSAT-2 PolSAR images showed that the increasing of adaptive parameter reflected more effective scatterers aggregating at the 45° direction corresponding to high cross-polarized property, which always appeared in the 45° oriented buildings. Moreover, the random volume scattering model used in the FDD could be expressed by the novel dipole aggregation model with an adaptive parameter equal to one that always appeared in the forest area.

Highlights

  • Connecting the scattering matrix to the scatterer phenomenon is very important for the application of polarimetric synthetic aperture radar (PolSAR) data, which could be done with a physical scattering model [4]

  • In terms of the fast group, the algorithm has the same number of unknown parameters as the equations, so the adaptive parameter could be directly solved by using equations that are almost as fast as those used in the Freeman and Durden (FDD), and the method’s time complexity could be assumed as O(1), as in adaptive decomposition with aggregation model (ADAM) or the methods proposed by Cui et al, Chen et al, and Wang et al [19,20,21]

  • A novel ADAM approach was proposed to improve the adaptability of the FDD by using a dipole aggregation model to fit independent volume scattering for each resolution unit of a PolSAR image

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Summary

Introduction

Compared with the radar cross section obtained by the traditional single-polarization SAR, PolSAR contains more information of scatterers interacting with any-polarized radar by using a scattering matrix [2]. Freeman and Durden proposed a three-component scattering model for the decomposition of PolSAR data in 1993—the FDD [5]. It was a milestone of the application of PolSAR technology that bridged the data and observed the target with a physical scattering model whose simplicity and clarity have brought fine application results [6,7,8,9,10]. Decomposition technology based on the scattering model has been widely used and continuously

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