Nonlinear Dynamic Field Embedding: On Hyperspectral Scene Visualization
Dalton Lunga 'and' Okan Ersoy

TL;DR
This paper introduces a novel nonlinear graph embedding framework for hyperspectral image visualization, effectively capturing spectral and spatial relations to produce high-quality, meaningful visualizations and improve classification performance.
Contribution
It proposes a new kernel function integrating spatial and spectral data and a unifying nonlinear embedding framework inspired by force fields, advancing hyperspectral scene visualization techniques.
Findings
Outperforms existing visualization methods in preserving local topology.
Effectively captures long-range and short-range spectral relationships.
Enhances semisupervised classification accuracy.
Abstract
Graph embedding techniques are useful to characterize spectral signature relations for hyperspectral images. However, such images consists of disjoint classes due to spatial details that are often ignored by existing graph computing tools. Robust parameter estimation is a challenge for kernel functions that compute such graphs. Finding a corresponding high quality coordinate system to map signature relations remains an open research question. We answer positively on these challenges by first proposing a kernel function of spatial and spectral information in computing neighborhood graphs. Secondly, the study exploits the force field interpretation from mechanics and devise a unifying nonlinear graph embedding framework. The generalized framework leads to novel unsupervised multidimensional artificial field embedding techniques that rely on the simple additive assumption of pair-dependent…
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Taxonomy
TopicsRemote-Sensing Image Classification · Advanced Graph Neural Networks · Complex Network Analysis Techniques
