Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data

The present study introduces the four-component scattering power decomposition (4-CSPD) algorithm with rotation of covariance matrix, and presents an experimental proof of the equivalence between the 4-CSPD algorithms based on rotation of covariance matrix and coherency matrix. From a theoretical po...

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Main Authors: Yasuhiro Nakamura, Mitsunobu Sugimoto, Kazuo Ouchi
Format: Article
Language:English
Published: MDPI AG 2012-07-01
Series:Remote Sensing
Subjects:
Online Access:http://www.mdpi.com/2072-4292/4/8/2199
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author Yasuhiro Nakamura
Mitsunobu Sugimoto
Kazuo Ouchi
author_facet Yasuhiro Nakamura
Mitsunobu Sugimoto
Kazuo Ouchi
author_sort Yasuhiro Nakamura
collection DOAJ
description The present study introduces the four-component scattering power decomposition (4-CSPD) algorithm with rotation of covariance matrix, and presents an experimental proof of the equivalence between the 4-CSPD algorithms based on rotation of covariance matrix and coherency matrix. From a theoretical point of view, the 4-CSPD algorithms with rotation of the two matrices are identical. Although it seems obvious, no experimental evidence has yet been presented. In this paper, using polarimetric synthetic aperture radar (POLSAR) data acquired by Phased Array L-band SAR (PALSAR) on board of Advanced Land Observing Satellite (ALOS), an experimental proof is presented to show that both algorithms indeed produce identical results.
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spelling doaj.art-41ece2945578499d9fbebd9d819ba2d92022-12-21T19:41:51ZengMDPI AGRemote Sensing2072-42922012-07-01482199220910.3390/rs4082199Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric DataYasuhiro NakamuraMitsunobu SugimotoKazuo OuchiThe present study introduces the four-component scattering power decomposition (4-CSPD) algorithm with rotation of covariance matrix, and presents an experimental proof of the equivalence between the 4-CSPD algorithms based on rotation of covariance matrix and coherency matrix. From a theoretical point of view, the 4-CSPD algorithms with rotation of the two matrices are identical. Although it seems obvious, no experimental evidence has yet been presented. In this paper, using polarimetric synthetic aperture radar (POLSAR) data acquired by Phased Array L-band SAR (PALSAR) on board of Advanced Land Observing Satellite (ALOS), an experimental proof is presented to show that both algorithms indeed produce identical results.http://www.mdpi.com/2072-4292/4/8/2199polarimetric synthetic aperture radar (POLSAR)scattering power decompositionradar polarimetrycovariance matrix rotation
spellingShingle Yasuhiro Nakamura
Mitsunobu Sugimoto
Kazuo Ouchi
Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
Remote Sensing
polarimetric synthetic aperture radar (POLSAR)
scattering power decomposition
radar polarimetry
covariance matrix rotation
title Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
title_full Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
title_fullStr Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
title_full_unstemmed Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
title_short Four-Component Scattering Power Decomposition Algorithm with Rotation of Covariance Matrix Using ALOS-PALSAR Polarimetric Data
title_sort four component scattering power decomposition algorithm with rotation of covariance matrix using alos palsar polarimetric data
topic polarimetric synthetic aperture radar (POLSAR)
scattering power decomposition
radar polarimetry
covariance matrix rotation
url http://www.mdpi.com/2072-4292/4/8/2199
work_keys_str_mv AT yasuhironakamura fourcomponentscatteringpowerdecompositionalgorithmwithrotationofcovariancematrixusingalospalsarpolarimetricdata
AT mitsunobusugimoto fourcomponentscatteringpowerdecompositionalgorithmwithrotationofcovariancematrixusingalospalsarpolarimetricdata
AT kazuoouchi fourcomponentscatteringpowerdecompositionalgorithmwithrotationofcovariancematrixusingalospalsarpolarimetricdata