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Optimal linear spectral unmixing

delete1999-01-01
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Yu Hen Hu *
DOI:10.1109/36.739139delete
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摘要

摘要

En 中文
In this paper, the optimal estimate of ground cover components of a linearly mixed spectral pixel in remote-sensing imagery is investigated. The problem is formulated as two consecutive constrained least-squares (LS) problems: the first problem concerns the estimation of the end-member spectra (EMS), and the second concerns the estimate,,within each mixed pixel, of ground cover class proportions (CCP's) given the estimated EMS. For the EMS estimation problem, we propose a total least-squares (TLS) solution as an alternative to the conventional LS approach. We pose the CCP estimation problem as a constrained LS optimization problem. Then, we solve for exact solution using a quadratic programming (QP) method, as opposed to the Lagrange multiplier (LM)-based approximated solution proposed by Settle and Drake [16]. Preliminary computer experiments indicated that the TLS-estimated EMS always leads to better estimates of CCP than that of the LS-estimated EMS.
Keyword:
image classification
linear mixture model
multispectral image
remote sensing
total least-squares (TLS) method
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期刊

IEEE Transactions on Geoscience and Remote Sensing 封面图
IEEE Transactions on Geoscience and Remote Sensing
IF:
8.6
论文数:
2.1W
被引数:
10.7W

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