Hyperspectral images (HSI) are often corrupted by noise making their analysis and interpretation difficult. In this paper we develop a sparse low rank model for HSI, which is useful for denoising. The two key benefits of the model for denoising are dimensionality reduction via noisy principal component analysis (nPCA) and the exploitation of sparse-ness in the dual-tree complex wavelet transform (CWT) coefficients of the loading matrix associated with the principal components (PCs). We present denoising examples of both synthetic and real data and compare our method to a PCA based 2-dimensional (2D) bivariate shrinkage method.
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Pálsson et al. (2014) studied this question.
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