SSMM: Semi-supervised manifold method with spatial-spectral self-training and regularized metric constraints for hyperspectral image dimensionality reduction

Bei Zhu , Yao Jin , Xuehua Guan , Yanni Dong
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Abstract

Manifold learning is an important technique for dimensionality reduction in hyperspectral images. It maps data from high dimensions to low dimensions to eliminate redundant information. However, the existing manifold learning methods cannot effectively solve the problem of lacking label information and ignore the negative impact of dimensionality reduction on sample division. To address these, we propose a semi-supervised manifold method with spatial-spectral self-training and regularized metric constraints (SSMM) for hyperspectral image dimensionality reduction. The spatial-spectral self-training module is proposed, which learns pseudo-labels by jointly training the spatial and spectral information. This module first locates the spatial neighbors of the labeledit can adapt to different data distributions and feature samples and then sets an adaptive threshold based on the spectral features of labeled samples to filter spatial neighbors, so as to obtain the spatial-spectral neighbors as pseudo-labeled samples. In addition, to divide the sample categories while dimensionality reduction, low-dimensional manifold embedding is constructed and the metric constraint is imposed on the manifolds. Specifically, the Gaussian kernel function based on Mahalanobis distance is used to map the data into a more discriminative low-dimensional manifold embedding. At the same time, the regularized distance metric constraint is imposed on the manifold, so that samples of the same class are clustered and different classes are mutually exclusive. SSMM conducts various forms of experiments on the Houston 2013, Indian Pines, and Washington DC datasets. In the dimensionality reduction experiments, the overall accuracy of SSMM in any dimension is higher than that of other algorithms. In the classification experiments, the KAPPA coefficient of SSMM on the three data sets is improved by 1.41%, 0.61%, and 0.27% respectively. The feature extraction experiments show superior clustering performance. These experimental results demonstrate that SSMM not only effectively solves the problem of insufficient label information, but also significantly improves the classification accuracy of hyperspectral images after dimensionality reduction, which is superior to the existing manifold learning methods.
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基于空间光谱自训练和正则化度量约束的高光谱图像降维半监督流形方法
流形学习是高光谱图像降维的重要技术。它将数据从高维映射到低维,以消除冗余信息。然而,现有的流形学习方法不能有效解决缺少标签信息的问题,忽略了降维对样本划分的负面影响。为了解决这些问题,我们提出了一种具有空间光谱自训练和正则化度量约束(SSMM)的半监督流形方法用于高光谱图像降维。提出了空间-光谱自训练模块,通过对空间和光谱信息的联合训练来学习伪标签。该模块首先定位能适应不同数据分布和特征样本的标签的空间邻居,然后根据标记样本的光谱特征设置自适应阈值对空间邻居进行过滤,从而获得作为伪标记样本的空间-光谱邻居。此外,为了在降维的同时划分样本类别,构造低维流形嵌入并对流形施加度量约束。具体来说,利用基于马氏距离的高斯核函数将数据映射到更具判别性的低维流形嵌入中。同时,对流形施加正则化距离度量约束,使同类样本聚类,不同类别样本互斥。SSMM对休斯顿2013年、印第安松和华盛顿特区的数据集进行各种形式的实验。在降维实验中,SSMM在任意维度上的总体精度都高于其他算法。在分类实验中,SSMM在三个数据集上的KAPPA系数分别提高了1.41%、0.61%和0.27%。特征提取实验显示了较好的聚类性能。实验结果表明,SSMM不仅有效解决了标签信息不足的问题,而且在降维后显著提高了高光谱图像的分类精度,优于现有的流形学习方法。
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来源期刊
International journal of applied earth observation and geoinformation : ITC journal
International journal of applied earth observation and geoinformation : ITC journal Global and Planetary Change, Management, Monitoring, Policy and Law, Earth-Surface Processes, Computers in Earth Sciences
CiteScore
12.00
自引率
0.00%
发文量
0
审稿时长
77 days
期刊介绍: The International Journal of Applied Earth Observation and Geoinformation publishes original papers that utilize earth observation data for natural resource and environmental inventory and management. These data primarily originate from remote sensing platforms, including satellites and aircraft, supplemented by surface and subsurface measurements. Addressing natural resources such as forests, agricultural land, soils, and water, as well as environmental concerns like biodiversity, land degradation, and hazards, the journal explores conceptual and data-driven approaches. It covers geoinformation themes like capturing, databasing, visualization, interpretation, data quality, and spatial uncertainty.
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