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首页> 外文期刊>Journal of Applied Remote Sensing >Hyperspectral unmixing using sparsity-constrained multilayer non-negative matrix factorization
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Hyperspectral unmixing using sparsity-constrained multilayer non-negative matrix factorization

机译:使用稀疏受约束的多层非负矩阵分解的高光谱解密

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Hyperspectral unmixing (HU) refers to the process of decomposing the hyperspectral image into a set of endmember spectra and the corresponding set of abundance fractions. Nonnegative matrix factorization (NMF) has been widely used in HU. However, most NMF-based unmixing methods have single-decomposition structures, which may have poor performance for highly mixed and ill-conditioned data. We proposed a sparsity-constrained multilayer NMF (MLNMF) method for spectral unmixing of highly mixed data. The MLNMF structure was established by decomposing the abundance matrix layer-by-layer to acquire the endmember matrix and the abundance matrix in the next layer. To reduce the space of solutions, sparsity constraints were added to the multilayer model by incorporating an L-1 regularizer to the abundance matrix in each layer. Moreover, a layerwise strategy based on the Nesterov's optimal gradient method was also proposed to optimize the multifactor NMF problem. Experiments on both synthetic data and real data demonstrate that our proposed method outperforms several other state-of-art approaches. (C) 2018 Society of Photo-Optical Instrumentation Engineers (SPIE)
机译:Hyperspectral Unmixing(HU)是指将高光谱图像分解成一组端部谱和相应的丰度分数的过程。非负矩阵分解(NMF)已广泛用于胡。然而,大多数基于NMF的解混方法具有单分解结构,这可能对高度混合和不良数据的性能不佳。我们提出了一种用于光谱解混的稀疏性约束的多层NMF(MLNMF)方法,用于高度混合数据。通过将丰度矩阵层逐层分解以在下一层中进行分解以获取终点矩阵和丰度矩阵来建立MLNMF结构。为了减少解决方案的空间,通过将L-1规则器结合到每层的丰度矩阵,将稀疏约束添加到多层模型中。此外,还提出了一种基于Nesterov最佳梯度方法的层策略以优化多因素NMF问题。合成数据和真实数据的实验表明我们所提出的方法优于其他几种最先进的方法。 (c)2018年光学仪表工程师协会(SPIE)

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