A New Approach to Change Vector Analysis Using Distance and Similarity Measures

The need to monitor the Earth’s surface over a range of spatial and temporal scales is fundamental in ecosystems planning and management. Change-Vector Analysis (CVA) is a bi-temporal method of change detection that considers the magnitude and direction of change vector. However, many multispectral...

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Main Authors: Alan R. Gillespie, Osmar A. Carvalho Júnior, Renato F. Guimarães, Nilton C. Silva, Roberto A. T. Gomes
Format: Article
Language:English
Published: MDPI AG 2011-11-01
Series:Remote Sensing
Subjects:
Online Access:http://www.mdpi.com/2072-4292/3/11/2473/
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spelling doaj-36cb2d28908a4f6ab7b17a9f3bf178862020-11-24T21:03:49ZengMDPI AGRemote Sensing2072-42922011-11-013112473249310.3390/rs3112473A New Approach to Change Vector Analysis Using Distance and Similarity MeasuresAlan R. GillespieOsmar A. Carvalho JúniorRenato F. GuimarãesNilton C. SilvaRoberto A. T. GomesThe need to monitor the Earth’s surface over a range of spatial and temporal scales is fundamental in ecosystems planning and management. Change-Vector Analysis (CVA) is a bi-temporal method of change detection that considers the magnitude and direction of change vector. However, many multispectral applications do not make use of the direction component. The procedure most used to calculate the direction component using multiband data is the direction cosine, but the number of output direction cosine images is equal to the number of original bands and has a complex interpretation. This paper proposes a new approach to calculate the spectral direction of change, using the Spectral Angle Mapper and Spectral Correlation Mapper spectral-similarity measures. The chief advantage of this approach is that it generates a single image of change information insensitive to illumination variation. In this paper the magnitude component of the spectral similarity was calculated in two ways: as the standard Euclidean distance and as the Mahalanobis distance. In this test the best magnitude measure was the Euclidean distance and the best similarity measure was Spectral Angle Mapper. The results show that the distance and similarity measures are complementary and need to be applied together.http://www.mdpi.com/2072-4292/3/11/2473/change-detectionSpectral Correlation MapperSpectral Angle MapperMahalanobis distanceEuclidean distancebi-temporal
collection DOAJ
language English
format Article
sources DOAJ
author Alan R. Gillespie
Osmar A. Carvalho Júnior
Renato F. Guimarães
Nilton C. Silva
Roberto A. T. Gomes
spellingShingle Alan R. Gillespie
Osmar A. Carvalho Júnior
Renato F. Guimarães
Nilton C. Silva
Roberto A. T. Gomes
A New Approach to Change Vector Analysis Using Distance and Similarity Measures
Remote Sensing
change-detection
Spectral Correlation Mapper
Spectral Angle Mapper
Mahalanobis distance
Euclidean distance
bi-temporal
author_facet Alan R. Gillespie
Osmar A. Carvalho Júnior
Renato F. Guimarães
Nilton C. Silva
Roberto A. T. Gomes
author_sort Alan R. Gillespie
title A New Approach to Change Vector Analysis Using Distance and Similarity Measures
title_short A New Approach to Change Vector Analysis Using Distance and Similarity Measures
title_full A New Approach to Change Vector Analysis Using Distance and Similarity Measures
title_fullStr A New Approach to Change Vector Analysis Using Distance and Similarity Measures
title_full_unstemmed A New Approach to Change Vector Analysis Using Distance and Similarity Measures
title_sort new approach to change vector analysis using distance and similarity measures
publisher MDPI AG
series Remote Sensing
issn 2072-4292
publishDate 2011-11-01
description The need to monitor the Earth’s surface over a range of spatial and temporal scales is fundamental in ecosystems planning and management. Change-Vector Analysis (CVA) is a bi-temporal method of change detection that considers the magnitude and direction of change vector. However, many multispectral applications do not make use of the direction component. The procedure most used to calculate the direction component using multiband data is the direction cosine, but the number of output direction cosine images is equal to the number of original bands and has a complex interpretation. This paper proposes a new approach to calculate the spectral direction of change, using the Spectral Angle Mapper and Spectral Correlation Mapper spectral-similarity measures. The chief advantage of this approach is that it generates a single image of change information insensitive to illumination variation. In this paper the magnitude component of the spectral similarity was calculated in two ways: as the standard Euclidean distance and as the Mahalanobis distance. In this test the best magnitude measure was the Euclidean distance and the best similarity measure was Spectral Angle Mapper. The results show that the distance and similarity measures are complementary and need to be applied together.
topic change-detection
Spectral Correlation Mapper
Spectral Angle Mapper
Mahalanobis distance
Euclidean distance
bi-temporal
url http://www.mdpi.com/2072-4292/3/11/2473/
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