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Sparse Representation-Based Augmented Multinomial Logistic Extreme Learning Machine With Weighted Composite Features for Spectral–Spatial Classification of Hyperspectral Images

机译:基于稀疏表示的增强加权多项式Lo​​gistic极限学习机,具有加权复合特征,用于高光谱图像的光谱空间分类

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摘要

Although extreme learning machine (ELM) has successfully been applied to a number of pattern recognition problems, only with the original ELM it can hardly yield high accuracy for the classification of hyperspectral images (HSIs) due to two main drawbacks. The first is due to the randomly generated initial weights and bias, which cannot guarantee optimal output of ELM. The second is the lack of spatial information in the classifier as the conventional ELM only utilizes spectral information for classification of HSI. To tackle these two problems, a new framework for ELM-based spectral-spatial classification of HSI is proposed, where probabilistic modeling with sparse representation and weighted composite features (WCFs) is employed to derive the optimized output weights and extract spatial features. First, ELM is represented as a concave logarithmic-likelihood function under statistical modeling using the maximum a posteriori estimator. Second, sparse representation is applied to the Laplacian prior to efficiently determine a logarithmic posterior with a unique maximum in order to solve the ill-posed problem of ELM. The variable splitting and the augmented Lagrangian are subsequently used to further reduce the computation complexity of the proposed algorithm. Third, the spatial information is extracted using the WCFs to construct the spectral-spatial classification framework. In addition, the lower bound of the proposed method is derived by a rigorous mathematical proof. Experimental results on three publicly available HSI data sets demonstrate that the proposed methodology outperforms ELM and also a number of state-of-the-art approaches.
机译:尽管极限学习机(ELM)已成功应用于许多模式识别问题,但由于两个主要缺点,仅使用原始ELM很难对高光谱图像(HSI)进行分类。首先是由于随机产生的初始权重和偏差,不能保证ELM的最佳输出。第二个是分类器中缺少空间信息,因为传统的ELM仅利用频谱信息对HSI进行分类。为了解决这两个问题,提出了一种基于ELM的HSI频谱空间分类的新框架,其中采用了具有稀疏表示和加权复合特征(WCF)的概率建模来得出优化的输出权重并提取空间特征。首先,在使用最大后验估计量的统计模型下,ELM表示为凹对数似然函数。其次,在有效确定具有唯一最大值的对数后验之前,将稀疏表示应用于拉普拉斯算子,以解决ELM的不适定问题。随后使用变量拆分和增强拉格朗日算法来进一步降低所提出算法的计算复杂度。第三,使用WCF提取空间信息以构建频谱空间分类框架。此外,所提出方法的下界是通过严格的数学证明得出的。在三个可公开获得的HSI数据集上的实验结果表明,所提出的方法优于ELM以及许多最新方法。

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