ICE: A new method for the multivariate curve resolution of hyperspectral images

The iterated constrained endmembers (ICE) algorithm is a new method of unmixing hyperspectral images that combines aspects of multivariate curve resolution (MCR) methods in chemometrics and unmixing algorithms in remote sensing. Like many MCR methods, ICE also estimates pure components, or endmember...

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Main Authors: Berman, M., Phatak, Aloke, Lagerstrom, R., Wood, B.
Format: Journal Article
Published: 2009
Online Access:http://hdl.handle.net/20.500.11937/26356
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author Berman, M.
Phatak, Aloke
Lagerstrom, R.
Wood, B.
author_facet Berman, M.
Phatak, Aloke
Lagerstrom, R.
Wood, B.
author_sort Berman, M.
building Curtin Institutional Repository
collection Online Access
description The iterated constrained endmembers (ICE) algorithm is a new method of unmixing hyperspectral images that combines aspects of multivariate curve resolution (MCR) methods in chemometrics and unmixing algorithms in remote sensing. Like many MCR methods, ICE also estimates pure components, or endmembers, via alternating least squares; however, it is explicitly based on a convex geometry model and estimation is carried out in a subspace of reduced dimensionality defined by the minimum noise fraction (MNF) transform. In this paper, we describe the ICE algorithm and its properties. We also illustrate its use on a hyperspectral image of cervical tissue. The unmixing of hyperspectral images presents some unique challenges, and we also outline where further development is required. Copyright © 2008 John Wiley & Sons, Ltd.
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spelling curtin-20.500.11937-263562017-09-13T15:27:13Z ICE: A new method for the multivariate curve resolution of hyperspectral images Berman, M. Phatak, Aloke Lagerstrom, R. Wood, B. The iterated constrained endmembers (ICE) algorithm is a new method of unmixing hyperspectral images that combines aspects of multivariate curve resolution (MCR) methods in chemometrics and unmixing algorithms in remote sensing. Like many MCR methods, ICE also estimates pure components, or endmembers, via alternating least squares; however, it is explicitly based on a convex geometry model and estimation is carried out in a subspace of reduced dimensionality defined by the minimum noise fraction (MNF) transform. In this paper, we describe the ICE algorithm and its properties. We also illustrate its use on a hyperspectral image of cervical tissue. The unmixing of hyperspectral images presents some unique challenges, and we also outline where further development is required. Copyright © 2008 John Wiley & Sons, Ltd. 2009 Journal Article http://hdl.handle.net/20.500.11937/26356 10.1002/cem.1198 restricted
spellingShingle Berman, M.
Phatak, Aloke
Lagerstrom, R.
Wood, B.
ICE: A new method for the multivariate curve resolution of hyperspectral images
title ICE: A new method for the multivariate curve resolution of hyperspectral images
title_full ICE: A new method for the multivariate curve resolution of hyperspectral images
title_fullStr ICE: A new method for the multivariate curve resolution of hyperspectral images
title_full_unstemmed ICE: A new method for the multivariate curve resolution of hyperspectral images
title_short ICE: A new method for the multivariate curve resolution of hyperspectral images
title_sort ice: a new method for the multivariate curve resolution of hyperspectral images
url http://hdl.handle.net/20.500.11937/26356