2012
DOI: 10.1109/tsp.2011.2174052
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A Novel Hierarchical Bayesian Approach for Sparse Semisupervised Hyperspectral Unmixing

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Cited by 114 publications
(69 citation statements)
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“…Finding the optimal solution of Equation (2) is an NP-hard [43], i.e., various subsets of the endmembers that are possibly present must be verified for each mixed pixel from a given spectral library. As a remedy, several efficient linear sparse techniques are proposed for the unmixing process, e.g., [4,5,17,18,26]. Minimizing the 1 -norm as approximation instead of the 0 -norm is one of the earliest methods proposed to avoid an exhaustive search for Equation (2) (e.g., see [44,45] and the references therein; see also [17,22,26,35,41,46,47] for unmixing techniques), as follows:…”
Section: Sparse Spectral Unmixingmentioning
confidence: 99%
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“…Finding the optimal solution of Equation (2) is an NP-hard [43], i.e., various subsets of the endmembers that are possibly present must be verified for each mixed pixel from a given spectral library. As a remedy, several efficient linear sparse techniques are proposed for the unmixing process, e.g., [4,5,17,18,26]. Minimizing the 1 -norm as approximation instead of the 0 -norm is one of the earliest methods proposed to avoid an exhaustive search for Equation (2) (e.g., see [44,45] and the references therein; see also [17,22,26,35,41,46,47] for unmixing techniques), as follows:…”
Section: Sparse Spectral Unmixingmentioning
confidence: 99%
“…Since the number of endmembers/materials present at each mixed pixel is normally scanty compared to the number of total endmembers in most applications, we can consider the problem of SU as a sparse unmixing problem [15][16][17][18][19][20][21][22][23]. Mathematically, the corresponding sparse problem is an 0 -norm problem and is an NP-hard problem due to the required exhaustive combinatorial search [24,25].…”
Section: Introductionmentioning
confidence: 99%
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“…Themelis et al presented a novel hierarchical Bayesian method for the sparse unmixing of HSIs [47] and selected suitable priors to ensure the non-negativity of the abundances and favor sparse solutions for the abundances. Given that the relaxation to the original 0 norm may introduce sensitive weighted parameters and additional calculation error, Xu et al thus developed a novel sparse unmixing method based on multi-objective optimization without any relaxation [48] that contains two correlative objectives: minimizing the reconstruction error and controlling the sparsity of abundance.…”
Section: Introductionmentioning
confidence: 99%