期刊
IEEE GEOSCIENCE AND REMOTE SENSING LETTERS
卷 19, 期 -, 页码 -出版社
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/LGRS.2021.3090178
关键词
Tensors; Noise reduction; Approximation algorithms; Hyperspectral imaging; Sun; Image restoration; Optimization; Difference-continuity; hyperspectral mixed denoising; nonlocal tensor approximation; subspace low-rank learning
类别
资金
- National Natural Science Foundation of China [61971233, 62076137, U1831127]
- Henan Key Laboratory of Food Safety Data Intelligence [KF2020ZD01]
- Postgraduate Research and Practice Innovation Program of Jiangsu Province [KYCX21_1004]
With the rapid advancement of spectrometers, the newly proposed DNTSLR method aims to improve the accuracy of hyperspectral image (HSI) mixed denoising by utilizing difference continuity regularization and nonlocal tensor subspace low-rank learning. Extensive experiments on multiple open datasets have demonstrated that this method achieves state-of-the-art denoising accuracy for HSI.
With the rapid advancement of spectrometers, the imaging range of the electromagnetic spectrum starts growing narrower. The reduction of electromagnetic wave energy received in a single wavelength range leads more complex noise into the generated hyperspectral image (HSI), thus causing a severe cripple in the accuracy of subsequent applications. The requirement for the HSI mixed denoising algorithm's accuracy is further lifted. To address this challenge, in this letter, we propose a novel difference continuity-regularized nonlocal tensor subspace low-rank learning (named DNTSLR) method for HSI mixed denoising. Technically, the original high-dimensional HSI data was first projected into a low-dimensional subspace spanned by a spectral difference continuous basis instead of an orthogonal basis, so the data continuity of the restored HSI spectrum and tensor low-rankness was guaranteed. Then, a cube matching strategy was employed to stack the nonlocal tensor patches from the projected coefficient tensor, and a shrinkage algorithm was used to approximate the low-rank coefficient tensor. Eventually, the subspace low-rank learning algorithm was designed to alternately separate the noise tensor and restore the latent clean low-rank HSI tensor. Extensive experiments on multiple open datasets validate that the proposed method realizes the state-of-the-art denoising accuracy for HSI.
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