TL;DR
This paper introduces a multilayer nonnegative matrix factorization method for hyperspectral spectral unmixing, improving the decomposition of mixed pixels into endmembers and abundances by enforcing sparsity across multiple layers.
Contribution
The novel multilayer NMF approach models spectral signatures as a product of sparse matrices, enhancing unmixing accuracy over existing methods.
Findings
Outperforms previous methods in synthetic data tests.
Achieves more accurate unmixing on AVIRIS Cuprite dataset.
Effective in decomposing non-sparse spectral signatures.
Abstract
Hyperspectral images contain mixed pixels due to low spatial resolution of hyperspectral sensors. Spectral unmixing problem refers to decomposing mixed pixels into a set of endmembers and abundance fractions. Due to nonnegativity constraint on abundance fractions, nonnegative matrix factorization (NMF) methods have been widely used for solving spectral unmixing problem. In this letter we proposed using multilayer NMF (MLNMF) for the purpose of hyperspectral unmixing. In this approach, spectral signature matrix can be modeled as a product of sparse matrices. In fact MLNMF decomposes the observation matrix iteratively in a number of layers. In each layer, we applied sparseness constraint on spectral signature matrix as well as on abundance fractions matrix. In this way signatures matrix can be sparsely decomposed despite the fact that it is not generally a sparse matrix. The proposed…
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