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用于高光谱图像恢复的自适应秩和结构化稀疏校正

Adaptive Rank and Structured Sparsity Corrections for Hyperspectral Image Restoration.

作者信息

Xie Ting, Li Shutao, Lai Jibao

出版信息

IEEE Trans Cybern. 2022 Sep;52(9):8729-8740. doi: 10.1109/TCYB.2021.3051656. Epub 2022 Aug 18.

DOI:10.1109/TCYB.2021.3051656
PMID:33606649
Abstract

Hyperspectral images (HSIs) are inevitably contaminated by the mixed noise (such as Gaussian noise, impulse noise, deadlines, and stripes), which could influence the subsequent processing accuracy. Generally, HSI restoration can be transformed into the low-rank matrix recovery (LRMR). In the LRMR, the nuclear norm is widely used to substitute the matrix rank, but its effectiveness is still worth improving. Besides, the l -norm cannot capture the sparse noise's structured sparsity property. To handle these issues, the adaptive rank and structured sparsity corrections (ARSSC) are presented for HSI restoration. The ARSSC introduces two convex regularizers, that is: 1) the rank correction (RC) and 2) the structured sparsity correction (SSC), to, respectively, approximate the matrix rank and the l -norm. The RC and the SSC can adaptively offset the penalization of large entries from the nuclear norm and the l -norm, respectively, where the larger the entry, the greater its offset. Therefore, the proposed ARSSC achieves a tighter approximation of the noise-free HSI low-rank structure and promotes the structured sparsity of sparse noise. An efficient alternative direction method of multipliers (ADMM) algorithm is applied to solve the resulting convex optimization problem. The superiority of the ARSSC in terms of the mixed noise removal and spatial-spectral structure information preserving, is demonstrated by several experimental results both on simulated and real datasets, compared with other state-of-the-art HSI restoration approaches.

摘要

高光谱图像(HSIs)不可避免地会受到混合噪声(如高斯噪声、脉冲噪声、死线和条纹)的污染,这可能会影响后续的处理精度。一般来说,HSI恢复可以转化为低秩矩阵恢复(LRMR)。在LRMR中,核范数被广泛用于替代矩阵秩,但其有效性仍有待提高。此外,l -范数无法捕捉稀疏噪声的结构化稀疏特性。为了解决这些问题,提出了用于HSI恢复的自适应秩和结构化稀疏校正(ARSSC)方法。ARSSC引入了两个凸正则化项,即:1)秩校正(RC)和2)结构化稀疏校正(SSC),分别用于近似矩阵秩和l -范数。RC和SSC可以分别自适应地抵消核范数和l -范数对大元素的惩罚,元素越大,其抵消程度越大。因此,所提出的ARSSC能够更紧密地近似无噪声HSI的低秩结构,并促进稀疏噪声的结构化稀疏性。应用一种高效的交替方向乘子法(ADMM)算法来求解由此产生的凸优化问题。与其他现有最先进的HSI恢复方法相比,几个在模拟数据集和真实数据集上的实验结果证明了ARSSC在去除混合噪声和保留空间光谱结构信息方面的优越性。

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