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Hierarchical Markovian models for hyperspectral image segmentation

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TLDR
In this article, a Bayesian estimation approach with an appropriate hierarchical model with hidden markovian variables was proposed to jointly do data reduction, spectral classification, and image segmentation of hyperspectral images.
Abstract
Hyperspectral images can be represented either as a set of images or as a set of spectra. Spectral classification and segmentation and data reduction are the main problems in hyperspectral image analysis. In this paper we propose a Bayesian estimation approach with an appropriate hiearchical model with hidden markovian variables which gives the possibility to jointly do data reduction, spectral classification and image segmentation. In the proposed model, the desired independent components are piecewise homogeneous images which share the same common hidden segmentation variable. Thus, the joint Bayesian estimation of this hidden variable as well as the sources and the mixing matrix of the source separation problem gives a solution for all the three problems of dimensionality reduction, spectra classification and segmentation of hyperspectral images. A few simulation results illustrate the performances of the proposed method compared to other classical methods usually used in hyperspectral image processing.

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Citations
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Book ChapterDOI

Spectral Reflectance Images and Applications

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References
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Journal ArticleDOI

Hyperspectral image data analysis

TL;DR: The article includes an example of an image space representation, using three bands to simulate a color IR photograph of an airborne hyperspectral data set over the Washington, DC, mall.
Proceedings Article

Unmixing Hyperspectral Data

TL;DR: This work assumes linear combinations of reflectance spectra with some additive normal sensor noise and derives a probabilistic MAP framework for analyzing hyperspectral data and develops an algorithm that can be understood as constrained independent component analysis (ICA).
Journal ArticleDOI

The mean field theory in EM procedures for blind Markov random field image restoration

TL;DR: A Markov random field model-based EM (expectation-maximization) procedure for simultaneously estimating the degradation model and restoring the image is described, and results show that this approach provides good blur estimates and restored images.
Journal ArticleDOI

Fast joint separation and segmentation of mixed images

TL;DR: A fast version of the MCMC (Monte Carlo Markov Chain) algorithm based on the Bartlett decomposition for the resulting data augmentation problem is proposed and the results for both synthetic and real data are shown.
Journal ArticleDOI

Component analysis of spatial and spectral patterns in multispectral images. II. Entropy minimization.

TL;DR: This paper estimates unique solutions for both the component patterns and the spectra from the feasible solution set satisfying the nonnegativity constraint for density and spectral response for all components at all pixels.
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