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Tensor subspace analysis for spatial-spectral classification of hyperspectral data

机译:张量子空间分析用于高光谱数据的空间光谱分类

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Remotely sensed data fusion aims to integrate multi-source information generated from different perspectives, acquired with different sensors or captured at different times in order to produce fused data that contains more information than one individual data source. Recently, extended morphological attribute profiles (EMAPs) were proposed to embed contextual information, such as texture, shape, size and etc., into a high dimensional feature space as an alternative data source to hyperspectral image (HSI). Although EMAPs provide greater capabilities in modeling both spatial and spectral information, they lead to an increase in the dimensionality of the extracted features. Conventionally, a data point in high dimensional feature space is represented by a vector. For HSI, this data representation has one obvious shortcoming in that only spectral knowledge is utilized without contextual relationship being exploited. Tensors provide a natural representation for HSI data by incorporating both spatial neighborhood awareness and spectral information. Besides, tensors can be conveniently incorporated into a superpixel-based HSI image processing framework. In our paper, three tensor-based dimensionality reduction (DR) approaches were generalized for high dimensional image with promising results reported. Among the tensor-based DR approaches, the Tensor Locality Preserving Projection (TLPP) algorithm utilized a graph Laplacian to model the pairwise relationship among the tensor data points. It also demonstrated excellent performance for both pixel-wise and superpixel-wise classification on the Pavia University dataset.
机译:遥感数据融合旨在整合从不同角度生成,使用不同传感器获取或在不同时间捕获的多源信息,以生成包含比一个单独数据源更多信息的融合数据。近来,提出了扩展形态学属性概况(EMAP),以将上下文信息(例如纹理,形状,大小等)嵌入到高维特征空间中,作为高光谱图像(HSI)的替代数据源。尽管EMAP在建模空间和光谱信息方面提供了更大的功能,但它们导致提取的特征的维数增加。传统上,高维特征空间中的数据点由矢量表示。对于HSI,此数据表示形式有一个明显的缺点,即仅利用频谱知识而不利用上下文关系。张量通过结合空间邻域感知和频谱信息为HSI数据提供自然的表示。此外,张量可以方便地合并到基于超像素的HSI图像处理框架中。在我们的论文中,针对高维图像推广了三种基于张量的降维(DR)方法,并报告了令人鼓舞的结果。在基于张量的DR方法中,张量局部性保留投影(TLPP)算法利用图拉普拉斯算子对张量数据点之间的成对关系建模。在Pavia University数据集上,它在按像素分类和按超像素分类方面也表现出出色的性能。

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