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Local Manifold Learning-Based $k$ -Nearest-Neighbor for Hyperspectral Image Classification

机译:基于局部流形学习的$ k $-最近邻用于高光谱图像分类

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摘要

Approaches to combine local manifold learning (LML) and the $k$ -nearest-neighbor ($k$NN) classifier are investigated for hyperspectral image classification. Based on supervised LML (SLML) and $k$ NN, a new SLML-weighted $k$NN (SLML-W $k$NN) classifier is proposed. This method is appealing as it does not require dimensionality reduction and only depends on the weights provided by the kernel function of the specific ML method. Performance of the proposed classifier is compared to that of unsupervised LML (ULML) and SLML for dimensionality reduction in conjunction with the $k$NN (ULML- $k$NN and SLML-$k$ NN). Three LML methods, locally linear embedding (LLE), local tangent space alignment (LTSA), and Laplacian eigenmaps, are investigated with these classifiers. In experiments with Hyperion and AVIRIS hyperspectral data, the proposed SLML-W$k$NN performed better than ULML- $k$NN and SLML-$k$ NN, and the highest accuracies were obtained using weights provided by supervised LTSA and LLE.
机译:研究了结合局部流形学习(LML)和$ k $最近邻($ k $ NN)分类器的方法,以进行高光谱图像分类。基于监督LML(SLML)和$ k $ NN,提出了一种新的SLML加权$ k $ NN(SLML-W $ k $ NN)分类器。该方法很吸引人,因为它不需要降低维数,而仅取决于特定ML方法的内核函数提供的权重。将所提出的分类器的性能与无监督LML(ULML)和SLML的性能进行了比较,以降低维度并结合$ k $ NN(ULML- $ k $ NN和SLML- $ k $ NN)。使用这些分类器研究了三种LML方法:局部线性嵌入(LLE),局部切线空间对齐(LTSA)和Laplacian特征图。在Hyperion和AVIRIS高光谱数据的实验中,提出的SLML-W $ k $ NN的性能优于ULML- $ k $ NN和SLML- $ k $ NN,并且使用监督的LTSA和LLE提供的权重可获得最高的精度。

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