2015
DOI: 10.1109/lgrs.2014.2324631
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FSPE: Visualization of Hyperspectral Imagery Using Faithful Stochastic Proximity Embedding

Abstract: Hyperspectral image visualization reduces color bands to three, but prevailing linear methods fail to address data characteristics, and nonlinear embeddings are computationally demanding. Qualitative evaluation of embedding is also lacking. We propose faithful stochastic proximity embedding (FSPE), which is a scalable and nonlinear dimensionality reduction method. FSPE considers the nonlinear characteristics of spectral signatures, yet it avoids the costly computation of geodesic distances that are often requi… Show more

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Cited by 13 publications
(4 citation statements)
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“…A functional description of this process can deepen understanding of the steps comprising the visualization process [12][13][14][15]. The visualization process in Equation ( 1) can be visualized as a function Vis that maps between the set of all possible types of raw input data, known as D I , and the set of created images, known as V [16]:…”
Section: Objectives Of This Workmentioning
confidence: 99%
“…A functional description of this process can deepen understanding of the steps comprising the visualization process [12][13][14][15]. The visualization process in Equation ( 1) can be visualized as a function Vis that maps between the set of all possible types of raw input data, known as D I , and the set of created images, known as V [16]:…”
Section: Objectives Of This Workmentioning
confidence: 99%
“…Thus, data visualization is one of the best solutions to find best result with ability in preserving the information [8]. The conversion of high-dimensional data to a lower dimension while keeping the key properties of the original space is a common requirement in visualization [9].…”
Section: Data Visualizationmentioning
confidence: 99%
“…To model the nonlinear data structure in HSIs [9], manifold learning methods have been proposed to represent the topology of high dimensional HSIs in lower dimensions for visualization and dimension reduction. Isometric feature mapping (ISOMAP) [9], [10], kernel principal component analysis (KPCA) [11], Laplacian Eigenmaps [12], Locality Preserving Projection (LPP) [13] and locally linear embedding (LLE) [14], [15] have received much attention because of their firm theoretical foundation associated with the kernel and eigenspectrum framework.…”
Section: Introductionmentioning
confidence: 99%