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Band Selection Using Improved Sparse Subspace Clustering for Hyperspectral Imagery Classification

机译:使用改进的稀疏子空间聚类进行高光谱图像分类的波段选择

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An improved sparse subspace clustering (ISSC) method is proposed to select an appropriate band subset for hyperspectral imagery (HSI) classification. The ISSC assumes that band vectors are sampled from a union of low-dimensional orthogonal subspaces and each band can be sparsely represented as a linear or affine combination of other bands within its subspace. First, the ISSC represents band vectors with sparse coefficient vectors by solving the L2-norm optimization problem using the least square regression (LSR) algorithm. The sparse and block diagonal structure of the coefficient matrix from LSR leads to correct segmentation of band vectors. Second, the angular similarity measurement is presented and utilized to construct the similarity matrix. Third, the distribution compactness (DC) plot algorithm is used to estimate an appropriate size of the band subset. Finally, spectral clustering is implemented to segment the similarity matrix and the desired ISSC band subset is found. Four groups of experiments on three widely used HSI datasets are performed to test the performance of ISSC for selecting bands in classification. In addition, the following six state-of-the-art band selection methods are used to make comparisons: linear constrained minimum variance-based band correlation constraint (LCMV-BCC), affinity propagation (AP), spectral information divergence (SID), maximum-variance principal component analysis (MVPCA), sparse representation-based band selection (SpaBS), and sparse nonnegative matrix factorization (SNMF). Experimental results show that the ISSC has the second shortest computational time and also outperforms the other six methods in classification accuracy when using an appropriate band number obtained by the DC plot algorithm.
机译:提出了一种改进的稀疏子空间聚类(ISSC)方法,为高光谱图像(HSI)的分类选择合适的波段子集。 ISSC假设频带矢量是从低维正交子空间的并集中采样的,并且每个频带可以稀疏地表示为其子空间中其他频带的线性或仿射组合。首先,ISSC通过使用最小二乘回归(LSR)算法求解L2-范数优化问题,用稀疏系数矢量表示带矢量。 LSR系数矩阵的稀疏和块对角线结构导致带向量的正确分割。其次,提出了角度相似度测量并将其用于构造相似度矩阵。第三,分布紧凑度(DC)绘图算法用于估计频带子集的适当大小。最后,实施频谱聚类以分割相似性矩阵,并找到所需的ISSC带子集。在三个广泛使用的HSI数据集上进行了四组实验,以测试ISSC在分类中选择频段的性能。此外,以下六种最新的频段选择方法用于进行比较:线性约束的基于最小方差的频段相关约束(LCMV-BCC),亲和力传播(AP),频谱信息发散(SID),最大方差主成分分析(MVPCA),基于稀疏表示的频带选择(SpaBS)和稀疏非负矩阵分解(SNMF)。实验结果表明,当使用DC图算法获得的适当频带数时,ISSC的计算时间第二短,并且在分类精度上也优于其他六种方法。

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