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Spectral-Density-Based Graph Construction Techniques for Hyperspectral Image Analysis

机译:高光谱图像分析中基于光谱密度的图构建技术

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The past decade has seen the emergence of many hyperspectral image (HSI) analysis algorithms based on graph theory and derived manifold coordinates. The performance of these algorithms is inextricably tied to the graphical model constructed from the spectral data, i.e., the community structure of the spectral data must be well represented to extract meaningful information. This paper provides a survey of many spectral graph construction techniques currently used by the hyperspectral community and discusses their advantages and disadvantages for hyperspectral analyses. A focus is provided on techniques influenced by spectral density from which the concept of community structure arises. Two inherently density-weighted graph construction techniques from the data mining literature, shared nearest neighbor (NN) and mutual proximity, are also introduced and compared as they have not been previously employed in HSI analyses. Density-based edge allocation is demonstrated to produce more uniform NN lists than nondensity-based techniques by demonstrating an increase in the number of intracluster edges and improved k-NN classification performance. Imposing the mutuality constraint to symmetrify an adjacency matrix is demonstrated to be beneficial in most circumstances, especially in rural (less cluttered) scenes. Surprisingly, many complex edgereweighting techniques are shown to slightly degrade NN list characteristics. An analysis suggests this condition is possibly attributable to the validity of characterizing spectral density by a single variable representing data scale. As such, these complex edge-reweighting techniques may need to be modified to increase their effectiveness, or simply not be used.
机译:在过去的十年中,出现了许多基于图论和派生歧管坐标的高光谱图像(HSI)分析算法。这些算法的性能与从光谱数据构建的图形模型密不可分,即,光谱数据的共同体结构必须很好地表示出来以提取有意义的信息。本文提供了对当前由高光谱社区使用的许多光谱图构建技术的概述,并讨论了它们在高光谱分析中的优缺点。重点介绍了受频谱密度影响的技术,由此产生了群落结构的概念。还介绍和比较了数据挖掘文献中的两种固有的密度加权图构造技术,即共享最近邻(NN)和相互接近度,因为它们以前尚未用于HSI分析中。通过证明集群内边缘数量的增加和改进的k-NN分类性能,与非基于密度的技术相比,基于密度的边缘分配可产生更统一的NN列表。在大多数情况下,特别是在农村(不太混乱)的场景中,将对称性约束强加给邻接矩阵对称性被证明是有益的。出人意料的是,许多复杂的边缘重加权技术显示出略微降低了NN列表的特性。分析表明,这种情况可能归因于通过代表数据尺度的单个变量表征光谱密度的有效性。这样,可能需要修改这些复杂的边缘重加权技术以提高其有效性,或者根本不使用它们。

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