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A Kernel Spatial Complexity-Based Nonlinear Unmixing Method of Hyperspectral Imagery

机译:基于内核空间复杂性的高光谱图像的非线性解密方法

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In the hyperspectral analysis, the spatial correlation information is potentially valuable for hyperspectral unmixing. In this paper, we propose a new model, denoted "kernel spatial complexity-based nonnegative matrix factorization" (KSCNMF), to unmix the nonlinear mixed data. The method is derived in the feature space, which is kernelized in terms of the kernel functions in order to avoid explicit computation in the high-dimension feature space. In the algorithm, input data are implicitly mapped into a high-dimensional feature space by a nonlinear mapping, which is associated with a kernel function. As a result the high order relationships and more useful features between the spectral data can be exploited. Experimental results based on a set of simulated data and a real hyperspectral image demonstrate that the proposed method for decomposition of nonlinear mixed pixels has excellent performance.
机译:在高光谱分析中,空间相关信息对于高光谱解密潜在的价值。在本文中,我们提出了一种新的模型,表示“基于内核空间复杂性的非负面矩阵分解”(KSCNMF),以解密非线性混合数据。该方法派生在特征空间中,该特征空间是在内核函数方面内括号的,以避免高维特征空间中的显式计算。在算法中,通过非线性映射隐式地映射到高维特征空间中,该非线性映射与内核功能相关联。结果,可以利用频谱数据之间的高阶关系和更有用的特征。基于一组模拟数据和实际高光谱图像的实验结果证明了非线性混合像素分解的所提出的性能具有优异的性能。

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