Total-Variation-Regularized Low-Rank Matrix Factorization for Hyperspectral Image Restoration
By Wei He, Hongyan Zhang, Liangpei Zhang, Huanfeng Shen. IEEE Transactions on Geoscience and Remote Sensing, 2016
631 citations recorded by the source corpus.
Subfields: Computational Mechanics, Media Technology
View Paper: https://www.semanticscholar.org/paper/d7d966d3b76a2531d88074a30a677b3e8ea230ae
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Jocelyn Chanussot
- Deyu Meng
- José M. Bioucas-Dias
- Paul Scheunders
- Qi Xie
- Pedram Ghamisi
- Behnood Rasti
- Qian Zhao
In Media Technology
- Jocelyn Chanussot
- Pedram Ghamisi
- Behnood Rasti
- Paul Scheunders
- Lina Zhuang
- José M. Bioucas-Dias
- Xile Zhao
- Antonio J. Plaza
Citations in the corpus
- Noise Reduction in Hyperspectral Imagery: Overview and Application (2018, methodology): “In [61], a denoising method was presented by adding a TV penalty to the denoising criterion (34):”
- Hyperspectral Image Denoising via Tensor Low-Rank Prior and Unsupervised Deep Spatial–Spectral Prior (2022, background): “In view of the piece-wise smooth structure of HSIs, He et al. [22] proposed a total variation (TV)-regularized low-rank matrix decomposition model for HSI denoising, which obtains the inspiring performance.”
- Kronecker-Basis-Representation Based Tensor Sparsity and Its Applications to Tensor Recovery (2018, background): “…by adding more prior knowledge related to data cases together with matrix low-rankness [16], [22], such as joint trace/TV based MSI recovery [23], [27] and joint low-rank/sparsity based matrix recovery [55], [56], etc. Matrix completion (MC) and matrix-based robust principal component analysis…”
- Fast Hyperspectral Image Denoising and Inpainting Based on Low-Rank and Sparse Representations (2018, methodology): “LRTV models stripes as sparse noise, exploits spectral low-rank property via nuclear norm, and promotes spatial piecewise smoothness via TV regularization.”