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Fast Spatial Spectral Schroedinger Eigenmaps algorithm for hyperspectral feature extraction

机译:高光谱特征提取的快速空间光谱施罗德特因算法

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Based on the Laplacian Eigenmaps (LE) algorithm and a potential matrix, the Spatial Spectral Schroedinger Eigenmaps (SSSE) technique has proved a great yield during the hyperspectral dimensionality reduction process. Experimentally, SSSE is in deficiency of high computing time which may hinder its contribution in the remote sensing field. In this paper, a fast variant of the SSSE approach, called Fast SSSE, was proposed. The new suggested method substitutes the quadratic constraint employed during the optimization problem, by a linear constraint. This overhaul preserves the data properties in analogous way to the SSSE technique, but with a fast implementation. Two real hyperspectral data sets were adopted during the experimental process. Experiment analysis exhibited good classification accuracy with a reduced computational effort, compared with the original SSSE approach.
机译:基于Laplacian EigenMaps(Le)算法和潜在矩阵,空间光谱施罗德格特征模型(SSSE)技术在高光谱维度减少过程中证明了很大的产量。通过实验,SSSE缺乏高计算时间,这可能阻碍其在遥感领域的贡献。在本文中,提出了一种叫做快速SSSE的SSSE方法的快速变体。新建议的方法通过线性约束替换在优化问题期间使用的二次约束。此大修以类似于SSSE技术的方式为数据属性保留,但实现快速。在实验过程中采用了两个实际高光谱数据集。与原始SSSE方法相比,实验分析表现出良好的计算工作,减少计算努力。

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